diff options
author | rguenth <rguenth@138bc75d-0d04-0410-961f-82ee72b054a4> | 2006-03-30 12:11:16 +0000 |
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committer | rguenth <rguenth@138bc75d-0d04-0410-961f-82ee72b054a4> | 2006-03-30 12:11:16 +0000 |
commit | 1fd05f7f99e11266f8af04b9c3e22ac15b87e703 (patch) | |
tree | 1f3a7815ffe634bd001cb95eeac2b85a5f17f19b /libgcc-math | |
parent | eb5b85b520ec6eb938147dd31ac9047f9a498f40 (diff) | |
download | gcc-1fd05f7f99e11266f8af04b9c3e22ac15b87e703.tar.gz |
2006-03-30 Richard Guenther <rguenther@suse.de>
* i386/Makefile.am: Do not build dbl-64 variants.
* i386/Makefile.in: Regenerate.
* dbl-64: Remove.
* config/i386/i386.c: Remove builtins for SSE2 ABI intrinsic
variants with double arguments.
* gcc.target/i386/sselibm-1.c: Adjust for libgcc-math partial
removal.
* gcc.target/i386/sselibm-2.c: Likewise.
* gcc.target/i386/sselibm-3.c: Likewise.
* gcc.target/i386/sselibm-4.c: Likewise.
* gcc.target/i386/sselibm-5.c: Likewise.
git-svn-id: svn+ssh://gcc.gnu.org/svn/gcc/trunk@112530 138bc75d-0d04-0410-961f-82ee72b054a4
Diffstat (limited to 'libgcc-math')
66 files changed, 9 insertions, 44561 deletions
diff --git a/libgcc-math/ChangeLog b/libgcc-math/ChangeLog index c2db3f9128d..414a95f9edd 100644 --- a/libgcc-math/ChangeLog +++ b/libgcc-math/ChangeLog @@ -1,3 +1,9 @@ +2006-03-30 Richard Guenther <rguenther@suse.de> + + * i386/Makefile.am: Do not build dbl-64 variants. + * i386/Makefile.in: Regenerate. + * dbl-64: Remove. + 2006-03-20 Richard Guenther <rguenther@suse.de> * README: New file. diff --git a/libgcc-math/dbl-64/MathLib.h b/libgcc-math/dbl-64/MathLib.h deleted file mode 100644 index 7e271425d93..00000000000 --- a/libgcc-math/dbl-64/MathLib.h +++ /dev/null @@ -1,103 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * Written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation, Inc. - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ - -/********************************************************************/ -/* Ultimate math functions. Each function computes the exact */ -/* theoretical value of its argument rounded to nearest or even. */ -/* */ -/* Assumption: Machine arithmetic operations are performed in */ -/* round nearest mode of IEEE 754 standard. */ -/********************************************************************/ - -#ifndef UMATH_LIB -#define UMATH_LIB -/********************************************************************/ -/* Function changes the precision mode to IEEE 754 double precision */ -/* and the rounding mode to nearest or even. */ -/* It returns the original status of these modes. */ -/* See further explanations of usage in DPChange.h */ -/********************************************************************/ -unsigned short Init_Lib(void); - -/********************************************************************/ -/* Function that changes the precision and rounding modes to the */ -/* specified by the argument received. See further explanations in */ -/* DPChange.h */ -/********************************************************************/ -void Exit_Lib(unsigned short); - - -/* The asin() function calculates the arc sine of its argument. */ -/* The function returns the arc sine in radians */ -/* (between -PI/2 and PI/2). */ -/* If the argument is greater than 1 or less than -1 it returns */ -/* a NaN. */ -double uasin(double ); - - -/* The acos() function calculates the arc cosine of its argument. */ -/* The function returns the arc cosine in radians */ -/* (between -PI/2 and PI/2). */ -/* If the argument is greater than 1 or less than -1 it returns */ -/* a NaN. */ -double uacos(double ); - -/* The atan() function calculates the arctanget of its argument. */ -/* The function returns the arc tangent in radians */ -/* (between -PI/2 and PI/2). */ -double uatan(double ); - - -/* The uatan2() function calculates the arc tangent of the two arguments x */ -/* and y (x is the right argument and y is the left one).The signs of both */ -/* arguments are used to determine the quadrant of the result. */ -/* The function returns the result in radians, which is between -PI and PI */ -double uatan2(double ,double ); - -/* Compute log(x). The base of log is e (natural logarithm) */ -double ulog(double ); - -/* Compute e raised to the power of argument x. */ -double uexp(double ); - -/* Compute sin(x). The argument x is assumed to be given in radians.*/ -double usin(double ); - -/* Compute cos(x). The argument x is assumed to be given in radians.*/ -double ucos(double ); - -/* Compute tan(x). The argument x is assumed to be given in radians.*/ -double utan(double ); - -/* Compute the square root of non-negative argument x. */ -/* If x is negative the returned value is NaN. */ -double usqrt(double ); - -/* Compute x raised to the power of y, where x is the left argument */ -/* and y is the right argument. The function returns a NaN if x<0. */ -/* If x equals zero it returns -inf */ -double upow(double , double ); - -/* Computing x mod y, where x is the left argument and y is the */ -/* right one. */ -double uremainder(double , double ); - - -#endif diff --git a/libgcc-math/dbl-64/asincos.tbl b/libgcc-math/dbl-64/asincos.tbl deleted file mode 100644 index ff67957253a..00000000000 --- a/libgcc-math/dbl-64/asincos.tbl +++ /dev/null @@ -1,5169 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * Written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation, Inc. - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ - -/***************************************************************************/ -/* Table for arcsin() and arccos() FUNCTIONS */ -/***************************************************************************/ - -#ifdef BIG_ENDI -static const union {int4 i[5136];double x[2568];} asncs = { .i = { -/**/ 0x3FC04000, 0x00000000, -/**/ 0x3FF02169, 0x88994424, -/**/ 0x3FB0A6A2, 0xB799B115, -/**/ 0x3FC6EF15, 0xD57409A0, -/**/ 0x3FAA141E, 0xAF52EAA0, -/**/ 0x3FB75591, 0xABBBE261, -/**/ 0x3FA72B51, 0xD206D88F, -/**/ 0x3C96B595, 0x5BB33E7D, -/**/ 0x3FC04B41, 0xA03E2700, -/**/ 0x3FF04000, 0x00000000, -/**/ 0xBF7E9677, 0x66BBDC7C, -/**/ 0x3FC0C000, 0x00000000, -/**/ 0x3FF02386, 0xF9E23A56, -/**/ 0x3FB1308C, 0x60FD0235, -/**/ 0x3FC7099F, 0x14D16B02, -/**/ 0x3FAAFED6, 0x27C01EE1, -/**/ 0x3FB79C6F, 0xDBCD5F98, -/**/ 0x3FA8144A, 0x4084DAAC, -/**/ 0xBC87C092, 0x38D8505E, -/**/ 0x3FC0CC55, 0x56C9F380, -/**/ 0x3FF04000, 0x00000000, -/**/ 0xBF7C7906, 0x1DC5AA24, -/**/ 0x3FC14000, 0x00000000, -/**/ 0x3FF025B5, 0xB27141F6, -/**/ 0x3FB1BB18, 0x04CE7400, -/**/ 0x3FC72514, 0x72907342, -/**/ 0x3FABEC60, 0x0BF4222C, -/**/ 0x3FB7E610, 0x75B3736C, -/**/ 0x3FA9024C, 0x5199C343, -/**/ 0xBC8AE84C, 0x06B56F60, -/**/ 0x3FC14D7A, 0x3DEFA070, -/**/ 0x3FF04000, 0x00000000, -/**/ 0xBF7A4A4D, 0x8EBE0A5C, -/**/ 0x3FC1C000, 0x00000000, -/**/ 0x3FF027F5, 0xC6DE8F57, -/**/ 0x3FB2464B, 0x345751E1, -/**/ 0x3FC74178, 0xCF026805, -/**/ 0x3FACDCD8, 0x40A9E0D6, -/**/ 0x3FB83282, 0xEB1D9C38, -/**/ 0x3FA9F590, 0xD7BE707B, -/**/ 0xBCAB9768, 0x03A2A6D6, -/**/ 0x3FC1CEB0, 0xE03B4870, -/**/ 0x3FF04000, 0x00000000, -/**/ 0xBF780A39, 0x2170A943, -/**/ 0x3FC24000, 0x00000000, -/**/ 0x3FF02A47, 0x4C759796, -/**/ 0x3FB2D22B, 0x92771935, -/**/ 0x3FC75ECF, 0x26ABA06D, -/**/ 0x3FADD05B, 0x486A1932, -/**/ 0x3FB881D7, 0x5AF971D5, -/**/ 0x3FAAEE52, 0x831AEE0C, -/**/ 0x3CA13F57, 0xAD1B1BEF, -/**/ 0x3FC24FF9, 0xC8E09330, -/**/ 0x3FF04000, 0x00000000, -/**/ 0xBF75B8B3, 0x8A68699B, -/**/ 0x3FC2C000, 0x00000000, -/**/ 0x3FF02CAA, 0x59374E09, -/**/ 0x3FB35EBE, 0xD44E8BEA, -/**/ 0x3FC77D1A, 0x92E4BE8A, -/**/ 0x3FAEC706, 0x4A6C34FD, -/**/ 0x3FB8D41E, 0x972F6E07, -/**/ 0x3FABECCD, 0xF9845F69, -/**/ 0x3C8BA1FA, 0x945C4185, -/**/ 0x3FC2D155, 0x83C058B0, -/**/ 0x3FF04000, 0x00000000, -/**/ 0xBF7355A6, 0xC8B1F774, -/**/ 0x3FC34000, 0x00000000, -/**/ 0x3FF02F1F, 0x03DC7745, -/**/ 0x3FB3EC0A, 0xC1EE9F61, -/**/ 0x3FC79C5E, 0x4A82E6D2, -/**/ 0x3FAFC0F7, 0x19B1EF72, -/**/ 0x3FB9296A, 0x2AA943E5, -/**/ 0x3FACF141, 0xEF8B9DE7, -/**/ 0xBC834081, 0x083C8716, -/**/ 0x3FC352C4, 0x9D6E5610, -/**/ 0x3FF04000, 0x00000000, -/**/ 0xBF70E0FC, 0x2388BB30, -/**/ 0x3FC3C000, 0x00000000, -/**/ 0x3FF031A5, 0x63D81251, -/**/ 0x3FB47A15, 0x370B721F, -/**/ 0x3FC7BC9D, 0xA28731E5, -/**/ 0x3FB05F26, 0x1E305BE9, -/**/ 0x3FB981CC, 0x5FA50FBD, -/**/ 0x3FADFBEF, 0x42AC4083, -/**/ 0x3CA20ACB, 0xA8E107C7, -/**/ 0x3FC3D447, 0xA336F5E0, -/**/ 0x3FF04000, 0x00000000, -/**/ 0xBF6CB538, 0x4FDB5D5C, -/**/ 0x3FC44000, 0x00000000, -/**/ 0x3FF0343D, 0x9159D86F, -/**/ 0x3FB508E4, 0x23B3747C, -/**/ 0x3FC7DDDC, 0x0ED597CB, -/**/ 0x3FB0DF92, 0x79ADF104, -/**/ 0x3FB9DD58, 0x4658D945, -/**/ 0x3FAF0D19, 0x14ACA06B, -/**/ 0xBCA4E10D, 0xDF636EFE, -/**/ 0x3FC455DF, 0x23252C00, -/**/ 0x3FF04000, 0x00000000, -/**/ 0xBF6784DD, 0x4C4F221A, -/**/ 0x3FC4C000, 0x00000000, -/**/ 0x3FF036E7, 0xA550D410, -/**/ 0x3FB5987D, 0x8D0AF1E7, -/**/ 0x3FC8001D, 0x22F39726, -/**/ 0x3FB161D0, 0xA1116D73, -/**/ 0x3FBA3C21, 0xBBEA1528, -/**/ 0x3FB01282, 0x74202FF6, -/**/ 0x3CAA0611, 0xD10866E2, -/**/ 0x3FC4D78B, 0xAC086560, -/**/ 0x3FF04000, 0x00000000, -/**/ 0xBF6230B5, 0x5E57DF8A, -/**/ 0x3FC54000, 0x00000000, -/**/ 0x3FF039A3, 0xB96E0F8A, -/**/ 0x3FB628E7, 0x8E0C29F6, -/**/ 0x3FC82364, 0x92CEDE01, -/**/ 0x3FB1E5F0, 0xFB7B5D84, -/**/ 0x3FBA9E3D, 0x71BD08EE, -/**/ 0x3FB0A1FD, 0x5F7FFAB4, -/**/ 0xBC90F980, 0xEF04F6E7, -/**/ 0x3FC5594D, 0xCD7A8DC0, -/**/ 0x3FF04000, 0x00000000, -/**/ 0xBF59711A, 0x47C1D879, -/**/ 0x3FC5C000, 0x00000000, -/**/ 0x3FF03C71, 0xE8275C12, -/**/ 0x3FB6BA28, 0x584C2A23, -/**/ 0x3FC847B6, 0x338C3D4B, -/**/ 0x3FB26C04, 0x59A55DD8, -/**/ 0x3FBB03C0, 0xF5202D6A, -/**/ 0x3FB13522, 0x9C6466A4, -/**/ 0x3C983C9A, 0x2A268973, -/**/ 0x3FC5DB26, 0x17E62A20, -/**/ 0x3FF04000, 0x00000000, -/**/ 0xBF4C70BE, 0xC51F7008, -/**/ 0x3FC64000, 0x00000000, -/**/ 0x3FF03F52, 0x4CBA31A9, -/**/ 0x3FB74C46, 0x34C49ADE, -/**/ 0x3FC86D15, 0xFC5F33CC, -/**/ 0x3FB2F41B, 0xFA419D7C, -/**/ 0x3FBB6CC2, 0xB757E82A, -/**/ 0x3FB1CC18, 0xDA4D5C39, -/**/ 0xBCA862D4, 0x2DFB224D, -/**/ 0x3FC65D15, 0x1C8C8AF0, -/**/ 0x3FF04000, 0x00000000, -/**/ 0xBF25B668, 0xB9CADBBF, -/**/ 0x3FC6C000, 0x00000000, -/**/ 0x3FF04245, 0x032EA88F, -/**/ 0x3FB7DF47, 0x84A2B473, -/**/ 0x3FC89388, 0x076A60F5, -/**/ 0x3FB37E49, 0x8E8394C1, -/**/ 0x3FBBD95A, 0x160F3472, -/**/ 0x3FB26708, 0x39844810, -/**/ 0x3C994228, 0x698BC8EA, -/**/ 0x3FC6DF1B, 0x6D8C14A0, -/**/ 0x3FF04000, 0x00000000, -/**/ 0x3F422819, 0x754477AC, -/**/ 0x3FC74000, 0x00000000, -/**/ 0x3FF0454A, 0x285A8CEB, -/**/ 0x3FB87332, 0xC21B9224, -/**/ 0x3FC8BB10, 0x92A93402, -/**/ 0x3FB40A9F, 0x3ED3F586, -/**/ 0x3FBC499F, 0x643217C8, -/**/ 0x3FB3061A, 0x5D29A16B, -/**/ 0xBCA3B2DF, 0x3DF9F2D7, -/**/ 0x3FC76139, 0x9DE6A160, -/**/ 0x3FF04000, 0x00000000, -/**/ 0x3F5528A1, 0x6A33AB4B, -/**/ 0x3FC7C000, 0x00000000, -/**/ 0x3FF04861, 0xD9E48D58, -/**/ 0x3FB9080E, 0x81461BF6, -/**/ 0x3FC8E3B4, 0x00E32FFA, -/**/ 0x3FB4992F, 0xAFB1F2A5, -/**/ 0x3FBCBDAB, 0xF33705D5, -/**/ 0x3FB3A97A, 0x7E23EE89, -/**/ 0x3C7AAD12, 0xCCE44C41, -/**/ 0x3FC7E370, 0x4187FAE0, -/**/ 0x3FF04000, 0x00000000, -/**/ 0x3F60C3B3, 0xC91AAF11, -/**/ 0x3FC84000, 0x00000000, -/**/ 0x3FF04B8C, 0x36478509, -/**/ 0x3FB99DE1, 0x70FAC1B4, -/**/ 0x3FC90D76, 0xDAA92166, -/**/ 0x3FB52A0E, 0x06C416A6, -/**/ 0x3FBD359A, 0x1CDCA344, -/**/ 0x3FB45155, 0x7EFD4CA0, -/**/ 0x3C396CA5, 0x35A8895D, -/**/ 0x3FC865BF, 0xED4C6EF0, -/**/ 0x3FF04000, 0x00000000, -/**/ 0x3F67186C, 0x8F0A11A4, -/**/ 0x3FC8C000, 0x00000000, -/**/ 0x3FF04EC9, 0x5CD5E248, -/**/ 0x3FBA34B2, 0x5BB94403, -/**/ 0x3FC9385D, 0xCF5CA73A, -/**/ 0x3FB5BD4D, 0xF01AFDBE, -/**/ 0x3FBDB185, 0x4D61A7A9, -/**/ 0x3FB4FDDA, 0x00BD47CF, -/**/ 0xBC9D1119, 0x727E8B64, -/**/ 0x3FC8E829, 0x37077E20, -/**/ 0x3FF04000, 0x00000000, -/**/ 0x3F6D92B9, 0xABC490CB, -/**/ 0x3FC94000, 0x00000000, -/**/ 0x3FF05219, 0x6DBD2A10, -/**/ 0x3FBACC88, 0x2894CAA1, -/**/ 0x3FC9646D, 0xB6427516, -/**/ 0x3FB65303, 0xA3A864D7, -/**/ 0x3FBE318A, 0x0E3CF3D4, -/**/ 0x3FB5AF38, 0x78CDA678, -/**/ 0x3CA3841D, 0xDA9D51DF, -/**/ 0x3FC96AAC, 0xB58AA660, -/**/ 0x3FF04000, 0x00000000, -/**/ 0x3F72196D, 0xBD2A1052, -/**/ 0x3FC9C000, 0x00000000, -/**/ 0x3FF0557C, 0x8A099990, -/**/ 0x3FBB6569, 0xDC268965, -/**/ 0x3FC991AB, 0x8F9FBA21, -/**/ 0x3FB6EB43, 0xEAED1E85, -/**/ 0x3FBEB5C6, 0x115C4C63, -/**/ 0x3FB665A3, 0x47F9AEFA, -/**/ 0xBCA1F8FD, 0x03AB3673, -/**/ 0x3FC9ED4B, 0x00AC4A60, -/**/ 0x3FF04000, 0x00000000, -/**/ 0x3F757C8A, 0x0999905B, -/**/ 0x3FCA4000, 0x00000000, -/**/ 0x3FF058F2, 0xD3A9E674, -/**/ 0x3FBBFF5E, 0x99873832, -/**/ 0x3FC9C01C, 0x85E31CE9, -/**/ 0x3FB78624, 0x26E09FF2, -/**/ 0x3FBF3E58, 0x3CF0885C, -/**/ 0x3FB7214E, 0xD2986239, -/**/ 0x3C97E3E5, 0x3E594694, -/**/ 0x3FCA7004, 0xB14EB5D0, -/**/ 0x3FF04000, 0x00000000, -/**/ 0x3F78F2D3, 0xA9E6746B, -/**/ 0x3FCAC000, 0x00000000, -/**/ 0x3FF05C7C, 0x6D731ECB, -/**/ 0x3FBC9A6D, 0xA34FA4B3, -/**/ 0x3FC9EFC5, 0xEED9C253, -/**/ 0x3FB823BA, 0x5614FAEB, -/**/ 0x3FBFCB60, 0xB7CE698F, -/**/ 0x3FB7E271, 0x99F3292F, -/**/ 0xBC9842C6, 0x068D709C, -/**/ 0x3FCAF2DA, 0x61674110, -/**/ 0x3FF04000, 0x00000000, -/**/ 0x3F7C7C6D, 0x731ECAE2, -/**/ 0x3FCB4000, 0x00000000, -/**/ 0x3FF06019, 0x7B24A973, -/**/ 0x3FBD369E, 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0x00000000, -/**/ 0x3F7E23AC, 0x6E771F48, -/**/ 0x3FEDD000, 0x00000000, -/**/ 0x400603F5, 0x3D2D8CF1, -/**/ 0x40236A84, 0xEF4A10FA, -/**/ 0x4051FDF3, 0x4EA265AF, -/**/ 0x408499B5, 0xD944F636, -/**/ 0x40BA64B8, 0x37F73BAC, -/**/ 0x40F21B9F, 0x259B27FC, -/**/ 0x412A0669, 0x265D5B9F, -/**/ 0x41635D8E, 0x3DC806E2, -/**/ 0x419D8657, 0x36AD8B00, -/**/ 0x3CA4CEEB, 0x3FFCDCA3, -/**/ 0x3FF32EB3, 0xC69D2D10, -/**/ 0x40060000, 0x00000000, -/**/ 0x3F5FA9E9, 0x6C678625, -/**/ 0x3FEDF000, 0x00000000, -/**/ 0x4006A65F, 0x5FCDF915, -/**/ 0x40253B6E, 0x68321BDA, -/**/ 0x4054D949, 0x706E8DA9, -/**/ 0x408950EF, 0x4A70D2D7, -/**/ 0x40C13319, 0x1F15E14E, -/**/ 0x40F907B1, 0x846A9BD5, -/**/ 0x4133139C, 0x17C39016, -/**/ 0x416E1DA3, 0xBC86F11B, -/**/ 0x41A8597F, 0xD9F86F3B, -/**/ 0x3C32D4F8, 0x7D0D5190, -/**/ 0x3FF35B5B, 0xAFA88354, -/**/ 0x4006A000, 0x00000000, -/**/ 0x3F697D7F, 0x37E455FD, -/**/ 0x3FEE1000, 0x00000000, -/**/ 0x40075877, 0x41D1DBF9, -/**/ 0x402758A8, 0xF5852184, -/**/ 0x405861EE, 0x65C0F467, -/**/ 0x408F83C0, 0xD2D91276, -/**/ 0x40C6CA7C, 0x43EC3B0E, -/**/ 0x4101A722, 0x718322C8, -/**/ 0x413CA4C6, 0x9533D806, -/**/ 0x417812B7, 0xE9899583, -/**/ 0x41B4B875, 0x85EE8B86, -/**/ 0xBC99DEFB, 0xD1AEEED1, -/**/ 0x3FF38957, 0xB510476E, -/**/ 0x40076000, 0x00000000, -/**/ 0xBF6E22F8, 0xB8901BF9, -/**/ 0x3FEE3000, 0x00000000, -/**/ 0x40081CE6, 0xE1C37E57, -/**/ 0x4029D4F3, 0xD3DC9910, -/**/ 0x405CD074, 0xE3095065, -/**/ 0x4093E764, 0xC5C38224, -/**/ 0x40CEC5AE, 0x3CAE1F31, -/**/ 0x41097A50, 0xC0645F38, -/**/ 0x41461866, 0xD8A7F25E, -/**/ 0x4183DAF5, 0x8C2F04A3, -/**/ 0x41C2450E, 0xA9143C1F, -/**/ 0x3C7D25BE, 0x9FD995BC, -/**/ 0x3FF3B8C9, 0xC35D33E6, -/**/ 0x40082000, 0x00000000, -/**/ 0xBF58C8F1, 0xE40D49E0, -/**/ 0x3FEE5000, 0x00000000, -/**/ 0x4008F706, 0x285640BB, -/**/ 0x402CC96B, 0x3B2B7CD1, -/**/ 0x40613ADF, 0xC5341328, -/**/ 0x4099908D, 0x16E928A9, -/**/ 0x40D53986, 0x7CC08A3C, -/**/ 0x4112DFC5, 0x31DD3E45, -/**/ 0x41519499, 0xE2A13787, -/**/ 0x4190F943, 0xF94424AD, -/**/ 0x41D0C6BC, 0xCDCD49BE, -/**/ 0xBC9E2458, 0x6D41701D, -/**/ 0x3FF3E9D9, 0xC088BD28, -/**/ 0x40090000, 0x00000000, -/**/ 0xBF71F3AF, 0x537E8A00, -/**/ 0x3FEE7000, 0x00000000, -/**/ 0x4009EB18, 0x6562D1E0, -/**/ 0x40302C31, 0x75651223, -/**/ 0x4064E431, 0x336E41C7, -/**/ 0x40A0BCA6, 0xA065DA69, -/**/ 0x40DE034D, 0x917AF357, -/**/ 0x411CD2C1, 0x4168FB0F, -/**/ 0x415CFEB6, 0x15BB794D, -/**/ 0x419E3EE1, 0x6EFFD5E5, -/**/ 0x41E024E7, 0x1ACB4D9C, -/**/ 0xBC9C29C8, 0xD93F153F, -/**/ 0x3FF41CB7, 0x2183E810, -/**/ 0x4009E000, 0x00000000, -/**/ 0x3F7630CA, 0xC5A3C038, -/**/ 0x3FEE9000, 0x00000000, -/**/ 0x400AFEA6, 0xA364196F, -/**/ 0x403258F3, 0x0B19A2EB, -/**/ 0x4069BDA5, 0x2520AC75, -/**/ 0x40A669BC, 0x8F67EDEA, -/**/ 0x40E5D78C, 0xC026C9F8, -/**/ 0x4126CCB4, 0x1E3B36C2, -/**/ 0x4168EDE4, 0xBF45C805, -/**/ 0x41AC2F6A, 0x8AC89E76, -/**/ 0x41F0675E, 0x4CA9EB55, -/**/ 0x42336AC1, 0x0D13E3DF, -/**/ 0x3C9B1D74, 0xF2DE93A6, -/**/ 0x3FF4519B, 0x155FB22E, -/**/ 0x400B0000, 0x00000000, -/**/ 0xBF4595C9, 0xBE690E67, -/**/ 0x3FEEB000, 0x00000000, -/**/ 0x400C3908, 0x4BD1C065, -/**/ 0x40350D88, 0x26C39FFD, -/**/ 0x4070296B, 0x69D3E79E, -/**/ 0x40AED279, 0xD7FEEA5D, -/**/ 0x40F072A8, 0xFD5BD547, -/**/ 0x4132CDB9, 0x4A08BB38, -/**/ 0x41768482, 0x536BED06, -/**/ 0x41BBE1FF, 0x2F10E88D, -/**/ 0x4201C966, 0xABDBBDAC, -/**/ 0x42471011, 0x02E62DDA, -/**/ 0xBCA0855D, 0x3E907E71, -/**/ 0x3FF488CB, 0x8FA73920, -/**/ 0x400C4000, 0x00000000, -/**/ 0xBF6BDED0, 0xB8FE6DDF, -/**/ 0x3FEED000, 0x00000000, -/**/ 0x400DA439, 0x12AAF9A9, -/**/ 0x40387D46, 0x62F25109, -/**/ 0x4074C339, 0x3F133A3F, -/**/ 0x40B5E143, 0x662036F9, -/**/ 0x40F9CF04, 0x74467831, -/**/ 0x41404E10, 0x576C6FA8, -/**/ 0x41859489, 0xFF4F8E88, -/**/ 0x41CD88D2, 0xB44962A9, -/**/ 0x4214D838, 0x97A288F3, -/**/ 0x425DE10B, 0x6CF738B3, -/**/ 0xBC8E9EA7, 0x5F7263CC, -/**/ 0x3FF4C29F, 0xAA786F36, -/**/ 0x400DA000, 0x00000000, -/**/ 0x3F60E44A, 0xABE6A2AD, -/**/ 0x3FEEF000, 0x00000000, -/**/ 0x400F4E35, 0xC169B52F, -/**/ 0x403CF773, 0x29E8699C, -/**/ 0x407B6D37, 0xFC1818D6, -/**/ 0x40C02655, 0x1386790A, -/**/ 0x41054A1F, 0x4FF79D1E, -/**/ 0x414E104A, 0x7DB0265A, -/**/ 0x41963C39, 0xE5C8114B, -/**/ 0x41E10156, 0xF52A87DB, -/**/ 0x422ADD76, 0x2E9E7ABE, -/**/ 0x427586AB, 0x6EC81361, -/**/ 0x3C935690, 0xE395EEA6, -/**/ 0x3FF4FF86, 0x2E5965A2, -/**/ 0x400F4000, 0x00000000, -/**/ 0x3F7C6B82, 0xD36A5E70 } }; - -#else -#ifdef LITTLE_ENDI -static const union {int4 i[5136];double x[2568];} asncs = { .i = { -/**/ 0x00000000, 0x3FC04000, -/**/ 0x88994424, 0x3FF02169, -/**/ 0xB799B115, 0x3FB0A6A2, -/**/ 0xD57409A0, 0x3FC6EF15, -/**/ 0xAF52EAA0, 0x3FAA141E, -/**/ 0xABBBE261, 0x3FB75591, -/**/ 0xD206D88F, 0x3FA72B51, -/**/ 0x5BB33E7D, 0x3C96B595, -/**/ 0xA03E2700, 0x3FC04B41, -/**/ 0x00000000, 0x3FF04000, -/**/ 0x66BBDC7C, 0xBF7E9677, -/**/ 0x00000000, 0x3FC0C000, -/**/ 0xF9E23A56, 0x3FF02386, -/**/ 0x60FD0235, 0x3FB1308C, -/**/ 0x14D16B02, 0x3FC7099F, -/**/ 0x27C01EE1, 0x3FAAFED6, -/**/ 0xDBCD5F98, 0x3FB79C6F, -/**/ 0x4084DAAC, 0x3FA8144A, -/**/ 0x38D8505E, 0xBC87C092, -/**/ 0x56C9F380, 0x3FC0CC55, -/**/ 0x00000000, 0x3FF04000, -/**/ 0x1DC5AA24, 0xBF7C7906, -/**/ 0x00000000, 0x3FC14000, -/**/ 0xB27141F6, 0x3FF025B5, -/**/ 0x04CE7400, 0x3FB1BB18, -/**/ 0x72907342, 0x3FC72514, -/**/ 0x0BF4222C, 0x3FABEC60, -/**/ 0x75B3736C, 0x3FB7E610, -/**/ 0x5199C343, 0x3FA9024C, -/**/ 0x06B56F60, 0xBC8AE84C, -/**/ 0x3DEFA070, 0x3FC14D7A, -/**/ 0x00000000, 0x3FF04000, -/**/ 0x8EBE0A5C, 0xBF7A4A4D, -/**/ 0x00000000, 0x3FC1C000, -/**/ 0xC6DE8F57, 0x3FF027F5, -/**/ 0x345751E1, 0x3FB2464B, -/**/ 0xCF026805, 0x3FC74178, -/**/ 0x40A9E0D6, 0x3FACDCD8, -/**/ 0xEB1D9C38, 0x3FB83282, -/**/ 0xD7BE707B, 0x3FA9F590, -/**/ 0x03A2A6D6, 0xBCAB9768, -/**/ 0xE03B4870, 0x3FC1CEB0, -/**/ 0x00000000, 0x3FF04000, -/**/ 0x2170A943, 0xBF780A39, -/**/ 0x00000000, 0x3FC24000, -/**/ 0x4C759796, 0x3FF02A47, -/**/ 0x92771935, 0x3FB2D22B, -/**/ 0x26ABA06D, 0x3FC75ECF, -/**/ 0x486A1932, 0x3FADD05B, -/**/ 0x5AF971D5, 0x3FB881D7, -/**/ 0x831AEE0C, 0x3FAAEE52, -/**/ 0xAD1B1BEF, 0x3CA13F57, -/**/ 0xC8E09330, 0x3FC24FF9, -/**/ 0x00000000, 0x3FF04000, -/**/ 0x8A68699B, 0xBF75B8B3, -/**/ 0x00000000, 0x3FC2C000, -/**/ 0x59374E09, 0x3FF02CAA, -/**/ 0xD44E8BEA, 0x3FB35EBE, -/**/ 0x92E4BE8A, 0x3FC77D1A, -/**/ 0x4A6C34FD, 0x3FAEC706, -/**/ 0x972F6E07, 0x3FB8D41E, -/**/ 0xF9845F69, 0x3FABECCD, -/**/ 0x945C4185, 0x3C8BA1FA, -/**/ 0x83C058B0, 0x3FC2D155, -/**/ 0x00000000, 0x3FF04000, -/**/ 0xC8B1F774, 0xBF7355A6, -/**/ 0x00000000, 0x3FC34000, -/**/ 0x03DC7745, 0x3FF02F1F, -/**/ 0xC1EE9F61, 0x3FB3EC0A, -/**/ 0x4A82E6D2, 0x3FC79C5E, -/**/ 0x19B1EF72, 0x3FAFC0F7, -/**/ 0x2AA943E5, 0x3FB9296A, -/**/ 0xEF8B9DE7, 0x3FACF141, -/**/ 0x083C8716, 0xBC834081, -/**/ 0x9D6E5610, 0x3FC352C4, -/**/ 0x00000000, 0x3FF04000, -/**/ 0x2388BB30, 0xBF70E0FC, -/**/ 0x00000000, 0x3FC3C000, -/**/ 0x63D81251, 0x3FF031A5, -/**/ 0x370B721F, 0x3FB47A15, -/**/ 0xA28731E5, 0x3FC7BC9D, -/**/ 0x1E305BE9, 0x3FB05F26, -/**/ 0x5FA50FBD, 0x3FB981CC, -/**/ 0x42AC4083, 0x3FADFBEF, -/**/ 0xA8E107C7, 0x3CA20ACB, -/**/ 0xA336F5E0, 0x3FC3D447, -/**/ 0x00000000, 0x3FF04000, -/**/ 0x4FDB5D5C, 0xBF6CB538, -/**/ 0x00000000, 0x3FC44000, -/**/ 0x9159D86F, 0x3FF0343D, -/**/ 0x23B3747C, 0x3FB508E4, -/**/ 0x0ED597CB, 0x3FC7DDDC, -/**/ 0x79ADF104, 0x3FB0DF92, -/**/ 0x4658D945, 0x3FB9DD58, -/**/ 0x14ACA06B, 0x3FAF0D19, -/**/ 0xDF636EFE, 0xBCA4E10D, -/**/ 0x23252C00, 0x3FC455DF, -/**/ 0x00000000, 0x3FF04000, -/**/ 0x4C4F221A, 0xBF6784DD, -/**/ 0x00000000, 0x3FC4C000, -/**/ 0xA550D410, 0x3FF036E7, -/**/ 0x8D0AF1E7, 0x3FB5987D, -/**/ 0x22F39726, 0x3FC8001D, -/**/ 0xA1116D73, 0x3FB161D0, -/**/ 0xBBEA1528, 0x3FBA3C21, -/**/ 0x74202FF6, 0x3FB01282, -/**/ 0xD10866E2, 0x3CAA0611, -/**/ 0xAC086560, 0x3FC4D78B, -/**/ 0x00000000, 0x3FF04000, -/**/ 0x5E57DF8A, 0xBF6230B5, -/**/ 0x00000000, 0x3FC54000, -/**/ 0xB96E0F8A, 0x3FF039A3, -/**/ 0x8E0C29F6, 0x3FB628E7, -/**/ 0x92CEDE01, 0x3FC82364, -/**/ 0xFB7B5D84, 0x3FB1E5F0, -/**/ 0x71BD08EE, 0x3FBA9E3D, -/**/ 0x5F7FFAB4, 0x3FB0A1FD, -/**/ 0xEF04F6E7, 0xBC90F980, -/**/ 0xCD7A8DC0, 0x3FC5594D, -/**/ 0x00000000, 0x3FF04000, -/**/ 0x47C1D879, 0xBF59711A, -/**/ 0x00000000, 0x3FC5C000, -/**/ 0xE8275C12, 0x3FF03C71, -/**/ 0x584C2A23, 0x3FB6BA28, -/**/ 0x338C3D4B, 0x3FC847B6, -/**/ 0x59A55DD8, 0x3FB26C04, -/**/ 0xF5202D6A, 0x3FBB03C0, -/**/ 0x9C6466A4, 0x3FB13522, -/**/ 0x2A268973, 0x3C983C9A, -/**/ 0x17E62A20, 0x3FC5DB26, -/**/ 0x00000000, 0x3FF04000, -/**/ 0xC51F7008, 0xBF4C70BE, -/**/ 0x00000000, 0x3FC64000, -/**/ 0x4CBA31A9, 0x3FF03F52, -/**/ 0x34C49ADE, 0x3FB74C46, -/**/ 0xFC5F33CC, 0x3FC86D15, -/**/ 0xFA419D7C, 0x3FB2F41B, -/**/ 0xB757E82A, 0x3FBB6CC2, -/**/ 0xDA4D5C39, 0x3FB1CC18, -/**/ 0x2DFB224D, 0xBCA862D4, -/**/ 0x1C8C8AF0, 0x3FC65D15, -/**/ 0x00000000, 0x3FF04000, -/**/ 0xB9CADBBF, 0xBF25B668, -/**/ 0x00000000, 0x3FC6C000, -/**/ 0x032EA88F, 0x3FF04245, -/**/ 0x84A2B473, 0x3FB7DF47, -/**/ 0x076A60F5, 0x3FC89388, -/**/ 0x8E8394C1, 0x3FB37E49, -/**/ 0x160F3472, 0x3FBBD95A, -/**/ 0x39844810, 0x3FB26708, -/**/ 0x698BC8EA, 0x3C994228, -/**/ 0x6D8C14A0, 0x3FC6DF1B, -/**/ 0x00000000, 0x3FF04000, -/**/ 0x754477AC, 0x3F422819, -/**/ 0x00000000, 0x3FC74000, -/**/ 0x285A8CEB, 0x3FF0454A, -/**/ 0xC21B9224, 0x3FB87332, -/**/ 0x92A93402, 0x3FC8BB10, -/**/ 0x3ED3F586, 0x3FB40A9F, -/**/ 0x643217C8, 0x3FBC499F, -/**/ 0x5D29A16B, 0x3FB3061A, -/**/ 0x3DF9F2D7, 0xBCA3B2DF, -/**/ 0x9DE6A160, 0x3FC76139, -/**/ 0x00000000, 0x3FF04000, -/**/ 0x6A33AB4B, 0x3F5528A1, -/**/ 0x00000000, 0x3FC7C000, -/**/ 0xD9E48D58, 0x3FF04861, -/**/ 0x81461BF6, 0x3FB9080E, -/**/ 0x00E32FFA, 0x3FC8E3B4, -/**/ 0xAFB1F2A5, 0x3FB4992F, -/**/ 0xF33705D5, 0x3FBCBDAB, -/**/ 0x7E23EE89, 0x3FB3A97A, -/**/ 0xCCE44C41, 0x3C7AAD12, -/**/ 0x4187FAE0, 0x3FC7E370, -/**/ 0x00000000, 0x3FF04000, -/**/ 0xC91AAF11, 0x3F60C3B3, -/**/ 0x00000000, 0x3FC84000, -/**/ 0x36478509, 0x3FF04B8C, -/**/ 0x70FAC1B4, 0x3FB99DE1, -/**/ 0xDAA92166, 0x3FC90D76, -/**/ 0x06C416A6, 0x3FB52A0E, -/**/ 0x1CDCA344, 0x3FBD359A, -/**/ 0x7EFD4CA0, 0x3FB45155, -/**/ 0x35A8895D, 0x3C396CA5, -/**/ 0xED4C6EF0, 0x3FC865BF, -/**/ 0x00000000, 0x3FF04000, -/**/ 0x8F0A11A4, 0x3F67186C, -/**/ 0x00000000, 0x3FC8C000, -/**/ 0x5CD5E248, 0x3FF04EC9, -/**/ 0x5BB94403, 0x3FBA34B2, -/**/ 0xCF5CA73A, 0x3FC9385D, -/**/ 0xF01AFDBE, 0x3FB5BD4D, -/**/ 0x4D61A7A9, 0x3FBDB185, -/**/ 0x00BD47CF, 0x3FB4FDDA, -/**/ 0x727E8B64, 0xBC9D1119, -/**/ 0x37077E20, 0x3FC8E829, -/**/ 0x00000000, 0x3FF04000, -/**/ 0xABC490CB, 0x3F6D92B9, -/**/ 0x00000000, 0x3FC94000, -/**/ 0x6DBD2A10, 0x3FF05219, -/**/ 0x2894CAA1, 0x3FBACC88, -/**/ 0xB6427516, 0x3FC9646D, -/**/ 0xA3A864D7, 0x3FB65303, -/**/ 0x0E3CF3D4, 0x3FBE318A, -/**/ 0x78CDA678, 0x3FB5AF38, -/**/ 0xDA9D51DF, 0x3CA3841D, -/**/ 0xB58AA660, 0x3FC96AAC, -/**/ 0x00000000, 0x3FF04000, -/**/ 0xBD2A1052, 0x3F72196D, -/**/ 0x00000000, 0x3FC9C000, -/**/ 0x8A099990, 0x3FF0557C, -/**/ 0xDC268965, 0x3FBB6569, -/**/ 0x8F9FBA21, 0x3FC991AB, -/**/ 0xEAED1E85, 0x3FB6EB43, -/**/ 0x115C4C63, 0x3FBEB5C6, -/**/ 0x47F9AEFA, 0x3FB665A3, -/**/ 0x03AB3673, 0xBCA1F8FD, -/**/ 0x00AC4A60, 0x3FC9ED4B, -/**/ 0x00000000, 0x3FF04000, -/**/ 0x0999905B, 0x3F757C8A, -/**/ 0x00000000, 0x3FCA4000, -/**/ 0xD3A9E674, 0x3FF058F2, -/**/ 0x99873832, 0x3FBBFF5E, -/**/ 0x85E31CE9, 0x3FC9C01C, -/**/ 0x26E09FF2, 0x3FB78624, -/**/ 0x3CF0885C, 0x3FBF3E58, -/**/ 0xD2986239, 0x3FB7214E, -/**/ 0x3E594694, 0x3C97E3E5, -/**/ 0xB14EB5D0, 0x3FCA7004, -/**/ 0x00000000, 0x3FF04000, -/**/ 0xA9E6746B, 0x3F78F2D3, -/**/ 0x00000000, 0x3FCAC000, -/**/ 0x6D731ECB, 0x3FF05C7C, -/**/ 0xA34FA4B3, 0x3FBC9A6D, -/**/ 0xEED9C253, 0x3FC9EFC5, -/**/ 0x5614FAEB, 0x3FB823BA, -/**/ 0xB7CE698F, 0x3FBFCB60, -/**/ 0x99F3292F, 0x3FB7E271, -/**/ 0x068D709C, 0xBC9842C6, -/**/ 0x61674110, 0x3FCAF2DA, -/**/ 0x00000000, 0x3FF04000, -/**/ 0x731ECAE2, 0x3F7C7C6D, -/**/ 0x00000000, 0x3FCB4000, -/**/ 0x7B24A973, 0x3FF06019, -/**/ 0x5CA0A798, 0x3FBD369E, -/**/ 0x4CF0DB64, 0x3FCA20AD, -/**/ 0x1B1A3F31, 0x3FB8C41D, -/**/ 0x7B35E049, 0x3FC02E80, -/**/ 0x56FB8A97, 0x3FB8A944, -/**/ 0xD337B37C, 0xBCACBF9C, -/**/ 0xAC059370, 0x3FCB75CC, -/**/ 0x00000000, 0x3FF08000, -/**/ 0xDB568D78, 0xBF7FE684, -/**/ 0x00000000, 0x3FCBC000, -/**/ 0x216C6801, 0x3FF063CA, -/**/ 0x4A32C9FD, 0x3FBDD3F8, -/**/ 0x50843BC9, 0x3FCA52D8, -/**/ 0xC324648A, 0x3FB96763, -/**/ 0xE4407899, 0x3FC079AD, -/**/ 0x1663A5DC, 0x3FB97602, -/**/ 0xC637289D, 0xBCA3ADC3, -/**/ 0x2D5B06A0, 0x3FCBF8DC, -/**/ 0x00000000, 0x3FF08000, -/**/ 0x9397FEA6, 0xBF7C35DE, -/**/ 0x00000000, 0x3FCC4000, -/**/ 0x85EAFB1F, 0x3FF0678E, -/**/ 0x136DEAC6, 0x3FBE7283, -/**/ 0xD93A817D, 0x3FCA864C, -/**/ 0x4CF7089B, 0x3FBA0DA6, -/**/ 0xB3ABB322, 0x3FC0C74A, -/**/ 0x562E6E1E, 0x3FBA48E8, -/**/ 0x7EB8FFF8, 0xBC951E3E, -/**/ 0x82C22B80, 0x3FCC7C09, -/**/ 0x00000000, 0x3FF08000, -/**/ 0x1504E0D3, 0xBF78717A, -/**/ 0x00000000, 0x3FCCC000, -/**/ 0xCF382A59, 0x3FF06B66, -/**/ 0x838936FB, 0x3FBF1246, -/**/ 0xF76F5C94, 0x3FCABB10, -/**/ 0x701A77AE, 0x3FBAB6FD, -/**/ 0xC26702C6, 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0x3CAC647E, -/**/ 0x304962AE, 0x3FF2AFA4, -/**/ 0x00000000, 0x40046000, -/**/ 0xA6A041C9, 0x3F6C89EE, -/**/ 0x00000000, 0x3FED9000, -/**/ 0x7A99A835, 0x4004E5F2, -/**/ 0x15B0232D, 0x402077E5, -/**/ 0xEE468866, 0x404B70C1, -/**/ 0x43A041C3, 0x407C334A, -/**/ 0x53D2C164, 0x40B036D1, -/**/ 0x10CCEDBE, 0x40E3F7B1, -/**/ 0xF6C2E560, 0x4119C160, -/**/ 0x6D21D20F, 0x415131DD, -/**/ 0x2EC50766, 0x41878683, -/**/ 0xD1134ECC, 0xBCA95596, -/**/ 0xA8F4B028, 0x3FF2D8EF, -/**/ 0x00000000, 0x4004E000, -/**/ 0x66A0D2C7, 0x3F67C9EA, -/**/ 0x00000000, 0x3FEDB000, -/**/ 0xD6373B90, 0x40056F11, -/**/ 0xC3747DF3, 0x4021D7AC, -/**/ 0x6A014D6F, 0x404F4EF3, -/**/ 0x505C454B, 0x4080F4C4, -/**/ 0x214975C5, 0x40B48D16, -/**/ 0xF57BFAC6, 0x40EAACFD, -/**/ 0x5225A6ED, 0x41222235, -/**/ 0xACBA67AB, 0x41598643, -/**/ 0xDE5D19B9, 0x419267B9, -/**/ 0x42C92439, 0xBCAEF63C, -/**/ 0xD86BED76, 0x3FF30342, -/**/ 0x00000000, 0x40056000, -/**/ 0x6E771F48, 0x3F7E23AC, -/**/ 0x00000000, 0x3FEDD000, -/**/ 0x3D2D8CF1, 0x400603F5, -/**/ 0xEF4A10FA, 0x40236A84, -/**/ 0x4EA265AF, 0x4051FDF3, -/**/ 0xD944F636, 0x408499B5, -/**/ 0x37F73BAC, 0x40BA64B8, -/**/ 0x259B27FC, 0x40F21B9F, -/**/ 0x265D5B9F, 0x412A0669, -/**/ 0x3DC806E2, 0x41635D8E, -/**/ 0x36AD8B00, 0x419D8657, -/**/ 0x3FFCDCA3, 0x3CA4CEEB, -/**/ 0xC69D2D10, 0x3FF32EB3, -/**/ 0x00000000, 0x40060000, -/**/ 0x6C678625, 0x3F5FA9E9, -/**/ 0x00000000, 0x3FEDF000, -/**/ 0x5FCDF915, 0x4006A65F, -/**/ 0x68321BDA, 0x40253B6E, -/**/ 0x706E8DA9, 0x4054D949, -/**/ 0x4A70D2D7, 0x408950EF, -/**/ 0x1F15E14E, 0x40C13319, -/**/ 0x846A9BD5, 0x40F907B1, -/**/ 0x17C39016, 0x4133139C, -/**/ 0xBC86F11B, 0x416E1DA3, -/**/ 0xD9F86F3B, 0x41A8597F, -/**/ 0x7D0D5190, 0x3C32D4F8, -/**/ 0xAFA88354, 0x3FF35B5B, -/**/ 0x00000000, 0x4006A000, -/**/ 0x37E455FD, 0x3F697D7F, -/**/ 0x00000000, 0x3FEE1000, -/**/ 0x41D1DBF9, 0x40075877, -/**/ 0xF5852184, 0x402758A8, -/**/ 0x65C0F467, 0x405861EE, -/**/ 0xD2D91276, 0x408F83C0, -/**/ 0x43EC3B0E, 0x40C6CA7C, -/**/ 0x718322C8, 0x4101A722, -/**/ 0x9533D806, 0x413CA4C6, -/**/ 0xE9899583, 0x417812B7, -/**/ 0x85EE8B86, 0x41B4B875, -/**/ 0xD1AEEED1, 0xBC99DEFB, -/**/ 0xB510476E, 0x3FF38957, -/**/ 0x00000000, 0x40076000, -/**/ 0xB8901BF9, 0xBF6E22F8, -/**/ 0x00000000, 0x3FEE3000, -/**/ 0xE1C37E57, 0x40081CE6, -/**/ 0xD3DC9910, 0x4029D4F3, -/**/ 0xE3095065, 0x405CD074, -/**/ 0xC5C38224, 0x4093E764, -/**/ 0x3CAE1F31, 0x40CEC5AE, -/**/ 0xC0645F38, 0x41097A50, -/**/ 0xD8A7F25E, 0x41461866, -/**/ 0x8C2F04A3, 0x4183DAF5, -/**/ 0xA9143C1F, 0x41C2450E, -/**/ 0x9FD995BC, 0x3C7D25BE, -/**/ 0xC35D33E6, 0x3FF3B8C9, -/**/ 0x00000000, 0x40082000, -/**/ 0xE40D49E0, 0xBF58C8F1, -/**/ 0x00000000, 0x3FEE5000, -/**/ 0x285640BB, 0x4008F706, -/**/ 0x3B2B7CD1, 0x402CC96B, -/**/ 0xC5341328, 0x40613ADF, -/**/ 0x16E928A9, 0x4099908D, -/**/ 0x7CC08A3C, 0x40D53986, -/**/ 0x31DD3E45, 0x4112DFC5, -/**/ 0xE2A13787, 0x41519499, -/**/ 0xF94424AD, 0x4190F943, -/**/ 0xCDCD49BE, 0x41D0C6BC, -/**/ 0x6D41701D, 0xBC9E2458, -/**/ 0xC088BD28, 0x3FF3E9D9, -/**/ 0x00000000, 0x40090000, -/**/ 0x537E8A00, 0xBF71F3AF, -/**/ 0x00000000, 0x3FEE7000, -/**/ 0x6562D1E0, 0x4009EB18, -/**/ 0x75651223, 0x40302C31, -/**/ 0x336E41C7, 0x4064E431, -/**/ 0xA065DA69, 0x40A0BCA6, -/**/ 0x917AF357, 0x40DE034D, -/**/ 0x4168FB0F, 0x411CD2C1, -/**/ 0x15BB794D, 0x415CFEB6, -/**/ 0x6EFFD5E5, 0x419E3EE1, -/**/ 0x1ACB4D9C, 0x41E024E7, -/**/ 0xD93F153F, 0xBC9C29C8, -/**/ 0x2183E810, 0x3FF41CB7, -/**/ 0x00000000, 0x4009E000, -/**/ 0xC5A3C038, 0x3F7630CA, -/**/ 0x00000000, 0x3FEE9000, -/**/ 0xA364196F, 0x400AFEA6, -/**/ 0x0B19A2EB, 0x403258F3, -/**/ 0x2520AC75, 0x4069BDA5, -/**/ 0x8F67EDEA, 0x40A669BC, -/**/ 0xC026C9F8, 0x40E5D78C, -/**/ 0x1E3B36C2, 0x4126CCB4, -/**/ 0xBF45C805, 0x4168EDE4, -/**/ 0x8AC89E76, 0x41AC2F6A, -/**/ 0x4CA9EB55, 0x41F0675E, -/**/ 0x0D13E3DF, 0x42336AC1, -/**/ 0xF2DE93A6, 0x3C9B1D74, -/**/ 0x155FB22E, 0x3FF4519B, -/**/ 0x00000000, 0x400B0000, -/**/ 0xBE690E67, 0xBF4595C9, -/**/ 0x00000000, 0x3FEEB000, -/**/ 0x4BD1C065, 0x400C3908, -/**/ 0x26C39FFD, 0x40350D88, -/**/ 0x69D3E79E, 0x4070296B, -/**/ 0xD7FEEA5D, 0x40AED279, -/**/ 0xFD5BD547, 0x40F072A8, -/**/ 0x4A08BB38, 0x4132CDB9, -/**/ 0x536BED06, 0x41768482, -/**/ 0x2F10E88D, 0x41BBE1FF, -/**/ 0xABDBBDAC, 0x4201C966, -/**/ 0x02E62DDA, 0x42471011, -/**/ 0x3E907E71, 0xBCA0855D, -/**/ 0x8FA73920, 0x3FF488CB, -/**/ 0x00000000, 0x400C4000, -/**/ 0xB8FE6DDF, 0xBF6BDED0, -/**/ 0x00000000, 0x3FEED000, -/**/ 0x12AAF9A9, 0x400DA439, -/**/ 0x62F25109, 0x40387D46, -/**/ 0x3F133A3F, 0x4074C339, -/**/ 0x662036F9, 0x40B5E143, -/**/ 0x74467831, 0x40F9CF04, -/**/ 0x576C6FA8, 0x41404E10, -/**/ 0xFF4F8E88, 0x41859489, -/**/ 0xB44962A9, 0x41CD88D2, -/**/ 0x97A288F3, 0x4214D838, -/**/ 0x6CF738B3, 0x425DE10B, -/**/ 0x5F7263CC, 0xBC8E9EA7, -/**/ 0xAA786F36, 0x3FF4C29F, -/**/ 0x00000000, 0x400DA000, -/**/ 0xABE6A2AD, 0x3F60E44A, -/**/ 0x00000000, 0x3FEEF000, -/**/ 0xC169B52F, 0x400F4E35, -/**/ 0x29E8699C, 0x403CF773, -/**/ 0xFC1818D6, 0x407B6D37, -/**/ 0x1386790A, 0x40C02655, -/**/ 0x4FF79D1E, 0x41054A1F, -/**/ 0x7DB0265A, 0x414E104A, -/**/ 0xE5C8114B, 0x41963C39, -/**/ 0xF52A87DB, 0x41E10156, -/**/ 0x2E9E7ABE, 0x422ADD76, -/**/ 0x6EC81361, 0x427586AB, -/**/ 0xE395EEA6, 0x3C935690, -/**/ 0x2E5965A2, 0x3FF4FF86, -/**/ 0x00000000, 0x400F4000, -/**/ 0xD36A5E70, 0x3F7C6B82 } }; - -#endif -#endif diff --git a/libgcc-math/dbl-64/atnat.h b/libgcc-math/dbl-64/atnat.h deleted file mode 100644 index 72f67f01fcd..00000000000 --- a/libgcc-math/dbl-64/atnat.h +++ /dev/null @@ -1,167 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * Written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation, Inc. - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ - -/************************************************************************/ -/* MODULE_NAME: atnat.h */ -/* */ -/* */ -/* common data and variables definition for BIG or LITTLE ENDIAN */ -/************************************************************************/ -#ifndef ATNAT_H -#define ATNAT_H - -#define M 4 - -#ifdef BIG_ENDI - static const number - /* polynomial I */ -/**/ d3 = {{0xbfd55555, 0x55555555} }, /* -0.333... */ -/**/ d5 = {{0x3fc99999, 0x999997fd} }, /* 0.199... */ -/**/ d7 = {{0xbfc24924, 0x923f7603} }, /* -0.142... */ -/**/ d9 = {{0x3fbc71c6, 0xe5129a3b} }, /* 0.111... */ -/**/ d11 = {{0xbfb74580, 0x22b13c25} }, /* -0.090... */ -/**/ d13 = {{0x3fb375f0, 0x8b31cbce} }, /* 0.076... */ - /* polynomial II */ -/**/ f3 = {{0xbfd55555, 0x55555555} }, /* -1/3 */ -/**/ ff3 = {{0xbc755555, 0x55555555} }, /* -1/3-f3 */ -/**/ f5 = {{0x3fc99999, 0x9999999a} }, /* 1/5 */ -/**/ ff5 = {{0xbc699999, 0x9999999a} }, /* 1/5-f5 */ -/**/ f7 = {{0xbfc24924, 0x92492492} }, /* -1/7 */ -/**/ ff7 = {{0xbc624924, 0x92492492} }, /* -1/7-f7 */ -/**/ f9 = {{0x3fbc71c7, 0x1c71c71c} }, /* 1/9 */ -/**/ ff9 = {{0x3c5c71c7, 0x1c71c71c} }, /* 1/9-f9 */ -/**/ f11 = {{0xbfb745d1, 0x745d1746} }, /* -1/11 */ -/**/ f13 = {{0x3fb3b13b, 0x13b13b14} }, /* 1/13 */ -/**/ f15 = {{0xbfb11111, 0x11111111} }, /* -1/15 */ -/**/ f17 = {{0x3fae1e1e, 0x1e1e1e1e} }, /* 1/17 */ -/**/ f19 = {{0xbfaaf286, 0xbca1af28} }, /* -1/19 */ - /* constants */ -/**/ zero = {{0x00000000, 0x00000000} }, /* 0 */ -/**/ one = {{0x3ff00000, 0x00000000} }, /* 1 */ -/**/ a = {{0x3e4bb67a, 0x00000000} }, /* 1.290e-8 */ -/**/ b = {{0x3fb00000, 0x00000000} }, /* 1/16 */ -/**/ c = {{0x3ff00000, 0x00000000} }, /* 1 */ -/**/ d = {{0x40300000, 0x00000000} }, /* 16 */ -/**/ e = {{0x43349ff2, 0x00000000} }, /* 5.805e15 */ -/**/ hpi = {{0x3ff921fb, 0x54442d18} }, /* pi/2 */ -/**/ mhpi = {{0xbff921fb, 0x54442d18} }, /* -pi/2 */ -/**/ hpi1 = {{0x3c91a626, 0x33145c07} }, /* pi/2-hpi */ -/**/ u1 = {{0x3c2d3382, 0x00000000} }, /* 7.915e-19 */ -/**/ u21 = {{0x3c6dffc0, 0x00000000} }, /* 1.301e-17 */ -/**/ u22 = {{0x3c527bd0, 0x00000000} }, /* 4.008e-18 */ -/**/ u23 = {{0x3c3cd057, 0x00000000} }, /* 1.562e-18 */ -/**/ u24 = {{0x3c329cdf, 0x00000000} }, /* 1.009e-18 */ -/**/ u31 = {{0x3c3a1edf, 0x00000000} }, /* 1.416e-18 */ -/**/ u32 = {{0x3c33f0e1, 0x00000000} }, /* 1.081e-18 */ -/**/ u4 = {{0x3bf955e4, 0x00000000} }, /* 8.584e-20 */ -/**/ u5 = {{0x3aaef2d1, 0x00000000} }, /* 5e-26 */ -/**/ u6 = {{0x3a98c56d, 0x00000000} }, /* 2.001e-26 */ -/**/ u7 = {{0x3a9375de, 0x00000000} }, /* 1.572e-26 */ -/**/ u8 = {{0x3a6eeb36, 0x00000000} }, /* 3.122e-27 */ -/**/ u9[M] ={{{0x38c1aa5b, 0x00000000} }, /* 2.658e-35 */ -/**/ {{0x35c1aa4d, 0x00000000} }, /* 9.443e-50 */ -/**/ {{0x32c1aa88, 0x00000000} }, /* 3.355e-64 */ -/**/ {{0x11c1aa56, 0x00000000} }},/* 3.818e-223 */ -/**/ two8 = {{0x40700000, 0x00000000} }, /* 2**8=256 */ -/**/ two52 = {{0x43300000, 0x00000000} }; /* 2**52 */ - -#else -#ifdef LITTLE_ENDI - static const number - /* polynomial I */ -/**/ d3 = {{0x55555555, 0xbfd55555} }, /* -0.333... */ -/**/ d5 = {{0x999997fd, 0x3fc99999} }, /* 0.199... */ -/**/ d7 = {{0x923f7603, 0xbfc24924} }, /* -0.142... */ -/**/ d9 = {{0xe5129a3b, 0x3fbc71c6} }, /* 0.111... */ -/**/ d11 = {{0x22b13c25, 0xbfb74580} }, /* -0.090... */ -/**/ d13 = {{0x8b31cbce, 0x3fb375f0} }, /* 0.076... */ - /* polynomial II */ -/**/ f3 = {{0x55555555, 0xbfd55555} }, /* -1/3 */ -/**/ ff3 = {{0x55555555, 0xbc755555} }, /* -1/3-f3 */ -/**/ f5 = {{0x9999999a, 0x3fc99999} }, /* 1/5 */ -/**/ ff5 = {{0x9999999a, 0xbc699999} }, /* 1/5-f5 */ -/**/ f7 = {{0x92492492, 0xbfc24924} }, /* -1/7 */ -/**/ ff7 = {{0x92492492, 0xbc624924} }, /* -1/7-f7 */ -/**/ f9 = {{0x1c71c71c, 0x3fbc71c7} }, /* 1/9 */ -/**/ ff9 = {{0x1c71c71c, 0x3c5c71c7} }, /* 1/9-f9 */ -/**/ f11 = {{0x745d1746, 0xbfb745d1} }, /* -1/11 */ -/**/ f13 = {{0x13b13b14, 0x3fb3b13b} }, /* 1/13 */ -/**/ f15 = {{0x11111111, 0xbfb11111} }, /* -1/15 */ -/**/ f17 = {{0x1e1e1e1e, 0x3fae1e1e} }, /* 1/17 */ -/**/ f19 = {{0xbca1af28, 0xbfaaf286} }, /* -1/19 */ - /* constants */ -/**/ zero = {{0x00000000, 0x00000000} }, /* 0 */ -/**/ one = {{0x00000000, 0x3ff00000} }, /* 1 */ -/**/ a = {{0x00000000, 0x3e4bb67a} }, /* 1.290e-8 */ -/**/ b = {{0x00000000, 0x3fb00000} }, /* 1/16 */ -/**/ c = {{0x00000000, 0x3ff00000} }, /* 1 */ -/**/ d = {{0x00000000, 0x40300000} }, /* 16 */ -/**/ e = {{0x00000000, 0x43349ff2} }, /* 5.805e15 */ -/**/ hpi = {{0x54442d18, 0x3ff921fb} }, /* pi/2 */ -/**/ mhpi = {{0x54442d18, 0xbff921fb} }, /* -pi/2 */ -/**/ hpi1 = {{0x33145c07, 0x3c91a626} }, /* pi/2-hpi */ -/**/ u1 = {{0x00000000, 0x3c2d3382} }, /* 7.915e-19 */ -/**/ u21 = {{0x00000000, 0x3c6dffc0} }, /* 1.301e-17 */ -/**/ u22 = {{0x00000000, 0x3c527bd0} }, /* 4.008e-18 */ -/**/ u23 = {{0x00000000, 0x3c3cd057} }, /* 1.562e-18 */ -/**/ u24 = {{0x00000000, 0x3c329cdf} }, /* 1.009e-18 */ -/**/ u31 = {{0x00000000, 0x3c3a1edf} }, /* 1.416e-18 */ -/**/ u32 = {{0x00000000, 0x3c33f0e1} }, /* 1.081e-18 */ -/**/ u4 = {{0x00000000, 0x3bf955e4} }, /* 8.584e-20 */ -/**/ u5 = {{0x00000000, 0x3aaef2d1} }, /* 5e-26 */ -/**/ u6 = {{0x00000000, 0x3a98c56d} }, /* 2.001e-26 */ -/**/ u7 = {{0x00000000, 0x3a9375de} }, /* 1.572e-26 */ -/**/ u8 = {{0x00000000, 0x3a6eeb36} }, /* 3.122e-27 */ -/**/ u9[M] ={{{0x00000000, 0x38c1aa5b} }, /* 2.658e-35 */ -/**/ {{0x00000000, 0x35c1aa4d} }, /* 9.443e-50 */ -/**/ {{0x00000000, 0x32c1aa88} }, /* 3.355e-64 */ -/**/ {{0x00000000, 0x11c1aa56} }},/* 3.818e-223 */ -/**/ two8 = {{0x00000000, 0x40700000} }, /* 2**8=256 */ -/**/ two52 = {{0x00000000, 0x43300000} }; /* 2**52 */ - -#endif -#endif - -#define ZERO zero.d -#define ONE one.d -#define A a.d -#define B b.d -#define C c.d -#define D d.d -#define E e.d -#define HPI hpi.d -#define MHPI mhpi.d -#define HPI1 hpi1.d -#define U1 u1.d -#define U21 u21.d -#define U22 u22.d -#define U23 u23.d -#define U24 u24.d -#define U31 u31.d -#define U32 u32.d -#define U4 u4.d -#define U5 u5.d -#define U6 u6.d -#define U7 u7.d -#define U8 u8.d -#define TWO8 two8.d -#define TWO52 two52.d - -#endif diff --git a/libgcc-math/dbl-64/atnat2.h b/libgcc-math/dbl-64/atnat2.h deleted file mode 100644 index c6914ac0fa0..00000000000 --- a/libgcc-math/dbl-64/atnat2.h +++ /dev/null @@ -1,185 +0,0 @@ - -/* - * IBM Accurate Mathematical Library - * Written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation, Inc. - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ - -/************************************************************************/ -/* MODULE_NAME: atnat2.h */ -/* */ -/* */ -/* common data and variables definition for BIG or LITTLE ENDIAN */ -/************************************************************************/ - - - -#ifndef ATNAT2_H -#define ATNAT2_H - - -#define MM 5 -#ifdef BIG_ENDI - - static const number - /* polynomial I */ -/**/ d3 = {{0xbfd55555, 0x55555555} }, /* -0.333... */ -/**/ d5 = {{0x3fc99999, 0x999997fd} }, /* 0.199... */ -/**/ d7 = {{0xbfc24924, 0x923f7603} }, /* -0.142... */ -/**/ d9 = {{0x3fbc71c6, 0xe5129a3b} }, /* 0.111... */ -/**/ d11 = {{0xbfb74580, 0x22b13c25} }, /* -0.090... */ -/**/ d13 = {{0x3fb375f0, 0x8b31cbce} }, /* 0.076... */ - /* polynomial II */ -/**/ f3 = {{0xbfd55555, 0x55555555} }, /* -1/3 */ -/**/ ff3 = {{0xbc755555, 0x55555555} }, /* -1/3-f3 */ -/**/ f5 = {{0x3fc99999, 0x9999999a} }, /* 1/5 */ -/**/ ff5 = {{0xbc699999, 0x9999999a} }, /* 1/5-f5 */ -/**/ f7 = {{0xbfc24924, 0x92492492} }, /* -1/7 */ -/**/ ff7 = {{0xbc624924, 0x92492492} }, /* -1/7-f7 */ -/**/ f9 = {{0x3fbc71c7, 0x1c71c71c} }, /* 1/9 */ -/**/ ff9 = {{0x3c5c71c7, 0x1c71c71c} }, /* 1/9-f9 */ -/**/ f11 = {{0xbfb745d1, 0x745d1746} }, /* -1/11 */ -/**/ f13 = {{0x3fb3b13b, 0x13b13b14} }, /* 1/13 */ -/**/ f15 = {{0xbfb11111, 0x11111111} }, /* -1/15 */ -/**/ f17 = {{0x3fae1e1e, 0x1e1e1e1e} }, /* 1/17 */ -/**/ f19 = {{0xbfaaf286, 0xbca1af28} }, /* -1/19 */ - /* constants */ -/**/ zero = {{0x00000000, 0x00000000} }, /* 0 */ -/**/ mzero = {{0x80000000, 0x00000000} }, /* -0 */ -/**/ one = {{0x3ff00000, 0x00000000} }, /* 1 */ -/**/ inv16 = {{0x3fb00000, 0x00000000} }, /* 1/16 */ -/**/ opi = {{0x400921fb, 0x54442d18} }, /* pi */ -/**/ opi1 = {{0x3ca1a626, 0x33145c07} }, /* pi-opi */ -/**/ mopi = {{0xc00921fb, 0x54442d18} }, /* -pi */ -/**/ hpi = {{0x3ff921fb, 0x54442d18} }, /* pi/2 */ -/**/ hpi1 = {{0x3c91a626, 0x33145c07} }, /* pi/2-hpi */ -/**/ mhpi = {{0xbff921fb, 0x54442d18} }, /* -pi/2 */ -/**/ qpi = {{0x3fe921fb, 0x54442d18} }, /* pi/4 */ -/**/ qpi1 = {{0x3c81a626, 0x33145c07} }, /* pi/4-qpi */ -/**/ mqpi = {{0xbfe921fb, 0x54442d18} }, /* -pi/4 */ -/**/ tqpi = {{0x4002d97c, 0x7f3321d2} }, /* 3pi/4 */ -/**/ tqpi1 = {{0x3c9a7939, 0x4c9e8a0a} }, /* 3pi/4-tqpi */ -/**/ mtqpi = {{0xc002d97c, 0x7f3321d2} }, /* -3pi/4 */ -/**/ u1 = {{0x3c314c2a, 0x00000000} }, /* 9.377e-19 */ -/**/ u2 = {{0x3bf955e4, 0x00000000} }, /* 8.584e-20 */ -/**/ u3 = {{0x3bf955e4, 0x00000000} }, /* 8.584e-20 */ -/**/ u4 = {{0x3bf955e4, 0x00000000} }, /* 8.584e-20 */ -/**/ u5 = {{0x3aaef2d1, 0x00000000} }, /* 5e-26 */ -/**/ u6 = {{0x3a6eeb36, 0x00000000} }, /* 3.122e-27 */ -/**/ u7 = {{0x3a6eeb36, 0x00000000} }, /* 3.122e-27 */ -/**/ u8 = {{0x3a6eeb36, 0x00000000} }, /* 3.122e-27 */ -/**/ u91 = {{0x3c6dffc0, 0x00000000} }, /* 1.301e-17 */ -/**/ u92 = {{0x3c527bd0, 0x00000000} }, /* 4.008e-18 */ -/**/ u93 = {{0x3c3cd057, 0x00000000} }, /* 1.562e-18 */ -/**/ u94 = {{0x3c329cdf, 0x00000000} }, /* 1.009e-18 */ -/**/ ua1 = {{0x3c3a1edf, 0x00000000} }, /* 1.416e-18 */ -/**/ ua2 = {{0x3c33f0e1, 0x00000000} }, /* 1.081e-18 */ -/**/ ub = {{0x3a98c56d, 0x00000000} }, /* 2.001e-26 */ -/**/ uc = {{0x3a9375de, 0x00000000} }, /* 1.572e-26 */ -/**/ ud[MM] ={{{0x38c6eddf, 0x00000000} }, /* 3.450e-35 */ -/**/ {{0x35c6ef60, 0x00000000} }, /* 1.226e-49 */ -/**/ {{0x32c6ed2f, 0x00000000} }, /* 4.354e-64 */ -/**/ {{0x23c6eee8, 0x00000000} }, /* 2.465e-136 */ -/**/ {{0x11c6ed16, 0x00000000} }},/* 4.955e-223 */ -/**/ ue = {{0x38900e9d, 0x00000000} }, /* 3.02e-36 */ -/**/ two8 = {{0x40700000, 0x00000000} }, /* 2**8=256 */ -/**/ two52 = {{0x43300000, 0x00000000} }, /* 2**52 */ -/**/ two500 = {{0x5f300000, 0x00000000} }, /* 2**500 */ -/**/ twom500 = {{0x20b00000, 0x00000000} }, /* 2**(-500) */ -/**/ twom1022 = {{0x00100000, 0x00000000} }; /* 2**(-1022) */ - -#else -#ifdef LITTLE_ENDI - - static const number - /* polynomial I */ -/**/ d3 = {{0x55555555, 0xbfd55555} }, /* -0.333... */ -/**/ d5 = {{0x999997fd, 0x3fc99999} }, /* 0.199... */ -/**/ d7 = {{0x923f7603, 0xbfc24924} }, /* -0.142... */ -/**/ d9 = {{0xe5129a3b, 0x3fbc71c6} }, /* 0.111... */ -/**/ d11 = {{0x22b13c25, 0xbfb74580} }, /* -0.090... */ -/**/ d13 = {{0x8b31cbce, 0x3fb375f0} }, /* 0.076... */ - /* polynomial II */ -/**/ f3 = {{0x55555555, 0xbfd55555} }, /* -1/3 */ -/**/ ff3 = {{0x55555555, 0xbc755555} }, /* -1/3-f3 */ -/**/ f5 = {{0x9999999a, 0x3fc99999} }, /* 1/5 */ -/**/ ff5 = {{0x9999999a, 0xbc699999} }, /* 1/5-f5 */ -/**/ f7 = {{0x92492492, 0xbfc24924} }, /* -1/7 */ -/**/ ff7 = {{0x92492492, 0xbc624924} }, /* -1/7-f7 */ -/**/ f9 = {{0x1c71c71c, 0x3fbc71c7} }, /* 1/9 */ -/**/ ff9 = {{0x1c71c71c, 0x3c5c71c7} }, /* 1/9-f9 */ -/**/ f11 = {{0x745d1746, 0xbfb745d1} }, /* -1/11 */ -/**/ f13 = {{0x13b13b14, 0x3fb3b13b} }, /* 1/13 */ -/**/ f15 = {{0x11111111, 0xbfb11111} }, /* -1/15 */ -/**/ f17 = {{0x1e1e1e1e, 0x3fae1e1e} }, /* 1/17 */ -/**/ f19 = {{0xbca1af28, 0xbfaaf286} }, /* -1/19 */ - /* constants */ -/**/ zero = {{0x00000000, 0x00000000} }, /* 0 */ -/**/ mzero = {{0x00000000, 0x80000000} }, /* -0 */ -/**/ one = {{0x00000000, 0x3ff00000} }, /* 1 */ -/**/ inv16 = {{0x00000000, 0x3fb00000} }, /* 1/16 */ -/**/ opi = {{0x54442d18, 0x400921fb} }, /* pi */ -/**/ opi1 = {{0x33145c07, 0x3ca1a626} }, /* pi-opi */ -/**/ mopi = {{0x54442d18, 0xc00921fb} }, /* -pi */ -/**/ hpi = {{0x54442d18, 0x3ff921fb} }, /* pi/2 */ -/**/ hpi1 = {{0x33145c07, 0x3c91a626} }, /* pi/2-hpi */ -/**/ mhpi = {{0x54442d18, 0xbff921fb} }, /* -pi/2 */ -/**/ qpi = {{0x54442d18, 0x3fe921fb} }, /* pi/4 */ -/**/ qpi1 = {{0x33145c07, 0x3c81a626} }, /* pi/4-qpi */ -/**/ mqpi = {{0x54442d18, 0xbfe921fb} }, /* -pi/4 */ -/**/ tqpi = {{0x7f3321d2, 0x4002d97c} }, /* 3pi/4 */ -/**/ tqpi1 = {{0x4c9e8a0a, 0x3c9a7939} }, /* 3pi/4-tqpi */ -/**/ mtqpi = {{0x7f3321d2, 0xc002d97c} }, /* -3pi/4 */ -/**/ u1 = {{0x00000000, 0x3c314c2a} }, /* 9.377e-19 */ -/**/ u2 = {{0x00000000, 0x3bf955e4} }, /* 8.584e-20 */ -/**/ u3 = {{0x00000000, 0x3bf955e4} }, /* 8.584e-20 */ -/**/ u4 = {{0x00000000, 0x3bf955e4} }, /* 8.584e-20 */ -/**/ u5 = {{0x00000000, 0x3aaef2d1} }, /* 5e-26 */ -/**/ u6 = {{0x00000000, 0x3a6eeb36} }, /* 3.122e-27 */ -/**/ u7 = {{0x00000000, 0x3a6eeb36} }, /* 3.122e-27 */ -/**/ u8 = {{0x00000000, 0x3a6eeb36} }, /* 3.122e-27 */ -/**/ u91 = {{0x00000000, 0x3c6dffc0} }, /* 1.301e-17 */ -/**/ u92 = {{0x00000000, 0x3c527bd0} }, /* 4.008e-18 */ -/**/ u93 = {{0x00000000, 0x3c3cd057} }, /* 1.562e-18 */ -/**/ u94 = {{0x00000000, 0x3c329cdf} }, /* 1.009e-18 */ -/**/ ua1 = {{0x00000000, 0x3c3a1edf} }, /* 1.416e-18 */ -/**/ ua2 = {{0x00000000, 0x3c33f0e1} }, /* 1.081e-18 */ -/**/ ub = {{0x00000000, 0x3a98c56d} }, /* 2.001e-26 */ -/**/ uc = {{0x00000000, 0x3a9375de} }, /* 1.572e-26 */ -/**/ ud[MM] ={{{0x00000000, 0x38c6eddf} }, /* 3.450e-35 */ -/**/ {{0x00000000, 0x35c6ef60} }, /* 1.226e-49 */ -/**/ {{0x00000000, 0x32c6ed2f} }, /* 4.354e-64 */ -/**/ {{0x00000000, 0x23c6eee8} }, /* 2.465e-136 */ -/**/ {{0x00000000, 0x11c6ed16} }},/* 4.955e-223 */ -/**/ ue = {{0x00000000, 0x38900e9d} }, /* 3.02e-36 */ -/**/ two8 = {{0x00000000, 0x40700000} }, /* 2**8=256 */ -/**/ two52 = {{0x00000000, 0x43300000} }, /* 2**52 */ -/**/ two500 = {{0x00000000, 0x5f300000} }, /* 2**500 */ -/**/ twom500 = {{0x00000000, 0x20b00000} }, /* 2**(-500) */ -/**/ twom1022 = {{0x00000000, 0x00100000} }; /* 2**(-1022) */ - -#endif -#endif - -#define ZERO zero.d -#define MZERO mzero.d -#define ONE one.d -#define TWO8 two8.d -#define TWO52 two52.d -#define TWOM1022 twom1022.d - -#endif diff --git a/libgcc-math/dbl-64/branred.c b/libgcc-math/dbl-64/branred.c deleted file mode 100644 index 76015f0c5ce..00000000000 --- a/libgcc-math/dbl-64/branred.c +++ /dev/null @@ -1,144 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * Written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation, Inc. - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ -/*******************************************************************/ -/* */ -/* MODULE_NAME: branred.c */ -/* */ -/* FUNCTIONS: branred */ -/* */ -/* FILES NEEDED: branred.h mydefs.h endian.h mpa.h */ -/* mha.c */ -/* */ -/* Routine branred() performs range reduction of a double number */ -/* x into Double length number a+aa,such that */ -/* x=n*pi/2+(a+aa), abs(a+aa)<pi/4, n=0,+-1,+-2,.... */ -/* Routine returns the integer (n mod 4) of the above description */ -/* of x. */ -/*******************************************************************/ - -#include "endian.h" -#include "mydefs.h" -#include "branred.h" -#include "math_private.h" - - -/*******************************************************************/ -/* Routine branred() performs range reduction of a double number */ -/* x into Double length number a+aa,such that */ -/* x=n*pi/2+(a+aa), abs(a+aa)<pi/4, n=0,+-1,+-2,.... */ -/* Routine return integer (n mod 4) */ -/*******************************************************************/ -int __branred(double x, double *a, double *aa) -{ - int i,k; -#if 0 - int n; -#endif - mynumber u,gor; -#if 0 - mynumber v; -#endif - double r[6],s,t,sum,b,bb,sum1,sum2,b1,bb1,b2,bb2,x1,x2,t1,t2; - - x*=tm600.x; - t=x*split; /* split x to two numbers */ - x1=t-(t-x); - x2=x-x1; - sum=0; - u.x = x1; - k = (u.i[HIGH_HALF]>>20)&2047; - k = (k-450)/24; - if (k<0) - k=0; - gor.x = t576.x; - gor.i[HIGH_HALF] -= ((k*24)<<20); - for (i=0;i<6;i++) - { r[i] = x1*toverp[k+i]*gor.x; gor.x *= tm24.x; } - for (i=0;i<3;i++) { - s=(r[i]+big.x)-big.x; - sum+=s; - r[i]-=s; - } - t=0; - for (i=0;i<6;i++) - t+=r[5-i]; - bb=(((((r[0]-t)+r[1])+r[2])+r[3])+r[4])+r[5]; - s=(t+big.x)-big.x; - sum+=s; - t-=s; - b=t+bb; - bb=(t-b)+bb; - s=(sum+big1.x)-big1.x; - sum-=s; - b1=b; - bb1=bb; - sum1=sum; - sum=0; - - u.x = x2; - k = (u.i[HIGH_HALF]>>20)&2047; - k = (k-450)/24; - if (k<0) - k=0; - gor.x = t576.x; - gor.i[HIGH_HALF] -= ((k*24)<<20); - for (i=0;i<6;i++) - { r[i] = x2*toverp[k+i]*gor.x; gor.x *= tm24.x; } - for (i=0;i<3;i++) { - s=(r[i]+big.x)-big.x; - sum+=s; - r[i]-=s; - } - t=0; - for (i=0;i<6;i++) - t+=r[5-i]; - bb=(((((r[0]-t)+r[1])+r[2])+r[3])+r[4])+r[5]; - s=(t+big.x)-big.x; - sum+=s; - t-=s; - b=t+bb; - bb=(t-b)+bb; - s=(sum+big1.x)-big1.x; - sum-=s; - - b2=b; - bb2=bb; - sum2=sum; - - sum=sum1+sum2; - b=b1+b2; - bb = (ABS(b1)>ABS(b2))? (b1-b)+b2 : (b2-b)+b1; - if (b > 0.5) - {b-=1.0; sum+=1.0;} - else if (b < -0.5) - {b+=1.0; sum-=1.0;} - s=b+(bb+bb1+bb2); - t=((b-s)+bb)+(bb1+bb2); - b=s*split; - t1=b-(b-s); - t2=s-t1; - b=s*hp0.x; - bb=(((t1*mp1.x-b)+t1*mp2.x)+t2*mp1.x)+(t2*mp2.x+s*hp1.x+t*hp0.x); - s=b+bb; - t=(b-s)+bb; - *a=s; - *aa=t; - return ((int) sum)&3; /* return quater of unit circle */ -} diff --git a/libgcc-math/dbl-64/branred.h b/libgcc-math/dbl-64/branred.h deleted file mode 100644 index 48f8976640f..00000000000 --- a/libgcc-math/dbl-64/branred.h +++ /dev/null @@ -1,80 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * Written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation, Inc. - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ -/************************************************************************/ -/* MODULE_NAME: branred.h */ -/* */ -/* */ -/* common data and variables definition for BIG or LITTLE ENDIAN */ -/************************************************************************/ - -#ifndef BRANRED_H -#define BRANRED_H - - -#ifdef BIG_ENDI -static const mynumber - -/**/ t576 = {{0x63f00000, 0x00000000}}, /* 2 ^ 576 */ -/**/ tm600 = {{0x1a700000, 0x00000000}}, /* 2 ^- 600 */ -/**/ tm24 = {{0x3e700000, 0x00000000}}, /* 2 ^- 24 */ -/**/ big = {{0x43380000, 0x00000000}}, /* 6755399441055744 */ -/**/ big1 = {{0x43580000, 0x00000000}}, /* 27021597764222976 */ -/**/ hp0 = {{0x3FF921FB, 0x54442D18}} ,/* 1.5707963267948966 */ -/**/ hp1 = {{0x3C91A626, 0x33145C07}} ,/* 6.123233995736766e-17 */ -/**/ mp1 = {{0x3FF921FB, 0x58000000}}, /* 1.5707963407039642 */ -/**/ mp2 = {{0xBE4DDE97, 0x40000000}}; /*-1.3909067675399456e-08 */ - -#else -#ifdef LITTLE_ENDI -static const mynumber - -/**/ t576 = {{0x00000000, 0x63f00000}}, /* 2 ^ 576 */ -/**/ tm600 = {{0x00000000, 0x1a700000}}, /* 2 ^- 600 */ -/**/ tm24 = {{0x00000000, 0x3e700000}}, /* 2 ^- 24 */ -/**/ big = {{0x00000000, 0x43380000}}, /* 6755399441055744 */ -/**/ big1 = {{0x00000000, 0x43580000}}, /* 27021597764222976 */ -/**/ hp0 = {{0x54442D18, 0x3FF921FB}}, /* 1.5707963267948966 */ -/**/ hp1 = {{0x33145C07, 0x3C91A626}}, /* 6.123233995736766e-17 */ -/**/ mp1 = {{0x58000000, 0x3FF921FB}}, /* 1.5707963407039642 */ -/**/ mp2 = {{0x40000000, 0xBE4DDE97}}; /*-1.3909067675399456e-08 */ - -#endif -#endif - -static const double toverp[75] = { /* 2/ PI base 24*/ - 10680707.0, 7228996.0, 1387004.0, 2578385.0, 16069853.0, - 12639074.0, 9804092.0, 4427841.0, 16666979.0, 11263675.0, - 12935607.0, 2387514.0, 4345298.0, 14681673.0, 3074569.0, - 13734428.0, 16653803.0, 1880361.0, 10960616.0, 8533493.0, - 3062596.0, 8710556.0, 7349940.0, 6258241.0, 3772886.0, - 3769171.0, 3798172.0, 8675211.0, 12450088.0, 3874808.0, - 9961438.0, 366607.0, 15675153.0, 9132554.0, 7151469.0, - 3571407.0, 2607881.0, 12013382.0, 4155038.0, 6285869.0, - 7677882.0, 13102053.0, 15825725.0, 473591.0, 9065106.0, - 15363067.0, 6271263.0, 9264392.0, 5636912.0, 4652155.0, - 7056368.0, 13614112.0, 10155062.0, 1944035.0, 9527646.0, - 15080200.0, 6658437.0, 6231200.0, 6832269.0, 16767104.0, - 5075751.0, 3212806.0, 1398474.0, 7579849.0, 6349435.0, - 12618859.0, 4703257.0, 12806093.0, 14477321.0, 2786137.0, - 12875403.0, 9837734.0, 14528324.0, 13719321.0, 343717.0 }; - -static const double split = 134217729.0; - -#endif diff --git a/libgcc-math/dbl-64/dla.h b/libgcc-math/dbl-64/dla.h deleted file mode 100644 index bf73fa902e2..00000000000 --- a/libgcc-math/dbl-64/dla.h +++ /dev/null @@ -1,174 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * Written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation, Inc. - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ - -/***********************************************************************/ -/*MODULE_NAME: dla.h */ -/* */ -/* This file holds C language macros for 'Double Length Floating Point */ -/* Arithmetic'. The macros are based on the paper: */ -/* T.J.Dekker, "A floating-point Technique for extending the */ -/* Available Precision", Number. Math. 18, 224-242 (1971). */ -/* A Double-Length number is defined by a pair (r,s), of IEEE double */ -/* precision floating point numbers that satisfy, */ -/* */ -/* abs(s) <= abs(r+s)*2**(-53)/(1+2**(-53)). */ -/* */ -/* The computer arithmetic assumed is IEEE double precision in */ -/* round to nearest mode. All variables in the macros must be of type */ -/* IEEE double. */ -/***********************************************************************/ - -/* CN = 1+2**27 = '41a0000002000000' IEEE double format */ -#define CN 134217729.0 - - -/* Exact addition of two single-length floating point numbers, Dekker. */ -/* The macro produces a double-length number (z,zz) that satisfies */ -/* z+zz = x+y exactly. */ - -#define EADD(x,y,z,zz) \ - z=(x)+(y); zz=(ABS(x)>ABS(y)) ? (((x)-(z))+(y)) : (((y)-(z))+(x)); - - -/* Exact subtraction of two single-length floating point numbers, Dekker. */ -/* The macro produces a double-length number (z,zz) that satisfies */ -/* z+zz = x-y exactly. */ - -#define ESUB(x,y,z,zz) \ - z=(x)-(y); zz=(ABS(x)>ABS(y)) ? (((x)-(z))-(y)) : ((x)-((y)+(z))); - - -/* Exact multiplication of two single-length floating point numbers, */ -/* Veltkamp. The macro produces a double-length number (z,zz) that */ -/* satisfies z+zz = x*y exactly. p,hx,tx,hy,ty are temporary */ -/* storage variables of type double. */ - -#define EMULV(x,y,z,zz,p,hx,tx,hy,ty) \ - p=CN*(x); hx=((x)-p)+p; tx=(x)-hx; \ - p=CN*(y); hy=((y)-p)+p; ty=(y)-hy; \ - z=(x)*(y); zz=(((hx*hy-z)+hx*ty)+tx*hy)+tx*ty; - - -/* Exact multiplication of two single-length floating point numbers, Dekker. */ -/* The macro produces a nearly double-length number (z,zz) (see Dekker) */ -/* that satisfies z+zz = x*y exactly. p,hx,tx,hy,ty,q are temporary */ -/* storage variables of type double. */ - -#define MUL12(x,y,z,zz,p,hx,tx,hy,ty,q) \ - p=CN*(x); hx=((x)-p)+p; tx=(x)-hx; \ - p=CN*(y); hy=((y)-p)+p; ty=(y)-hy; \ - p=hx*hy; q=hx*ty+tx*hy; z=p+q; zz=((p-z)+q)+tx*ty; - - -/* Double-length addition, Dekker. The macro produces a double-length */ -/* number (z,zz) which satisfies approximately z+zz = x+xx + y+yy. */ -/* An error bound: (abs(x+xx)+abs(y+yy))*4.94e-32. (x,xx), (y,yy) */ -/* are assumed to be double-length numbers. r,s are temporary */ -/* storage variables of type double. */ - -#define ADD2(x,xx,y,yy,z,zz,r,s) \ - r=(x)+(y); s=(ABS(x)>ABS(y)) ? \ - (((((x)-r)+(y))+(yy))+(xx)) : \ - (((((y)-r)+(x))+(xx))+(yy)); \ - z=r+s; zz=(r-z)+s; - - -/* Double-length subtraction, Dekker. The macro produces a double-length */ -/* number (z,zz) which satisfies approximately z+zz = x+xx - (y+yy). */ -/* An error bound: (abs(x+xx)+abs(y+yy))*4.94e-32. (x,xx), (y,yy) */ -/* are assumed to be double-length numbers. r,s are temporary */ -/* storage variables of type double. */ - -#define SUB2(x,xx,y,yy,z,zz,r,s) \ - r=(x)-(y); s=(ABS(x)>ABS(y)) ? \ - (((((x)-r)-(y))-(yy))+(xx)) : \ - ((((x)-((y)+r))+(xx))-(yy)); \ - z=r+s; zz=(r-z)+s; - - -/* Double-length multiplication, Dekker. The macro produces a double-length */ -/* number (z,zz) which satisfies approximately z+zz = (x+xx)*(y+yy). */ -/* An error bound: abs((x+xx)*(y+yy))*1.24e-31. (x,xx), (y,yy) */ -/* are assumed to be double-length numbers. p,hx,tx,hy,ty,q,c,cc are */ -/* temporary storage variables of type double. */ - -#define MUL2(x,xx,y,yy,z,zz,p,hx,tx,hy,ty,q,c,cc) \ - MUL12(x,y,c,cc,p,hx,tx,hy,ty,q) \ - cc=((x)*(yy)+(xx)*(y))+cc; z=c+cc; zz=(c-z)+cc; - - -/* Double-length division, Dekker. The macro produces a double-length */ -/* number (z,zz) which satisfies approximately z+zz = (x+xx)/(y+yy). */ -/* An error bound: abs((x+xx)/(y+yy))*1.50e-31. (x,xx), (y,yy) */ -/* are assumed to be double-length numbers. p,hx,tx,hy,ty,q,c,cc,u,uu */ -/* are temporary storage variables of type double. */ - -#define DIV2(x,xx,y,yy,z,zz,p,hx,tx,hy,ty,q,c,cc,u,uu) \ - c=(x)/(y); MUL12(c,y,u,uu,p,hx,tx,hy,ty,q) \ - cc=(((((x)-u)-uu)+(xx))-c*(yy))/(y); z=c+cc; zz=(c-z)+cc; - - -/* Double-length addition, slower but more accurate than ADD2. */ -/* The macro produces a double-length */ -/* number (z,zz) which satisfies approximately z+zz = (x+xx)+(y+yy). */ -/* An error bound: abs(x+xx + y+yy)*1.50e-31. (x,xx), (y,yy) */ -/* are assumed to be double-length numbers. r,rr,s,ss,u,uu,w */ -/* are temporary storage variables of type double. */ - -#define ADD2A(x,xx,y,yy,z,zz,r,rr,s,ss,u,uu,w) \ - r=(x)+(y); \ - if (ABS(x)>ABS(y)) { rr=((x)-r)+(y); s=(rr+(yy))+(xx); } \ - else { rr=((y)-r)+(x); s=(rr+(xx))+(yy); } \ - if (rr!=0.0) { \ - z=r+s; zz=(r-z)+s; } \ - else { \ - ss=(ABS(xx)>ABS(yy)) ? (((xx)-s)+(yy)) : (((yy)-s)+(xx)); \ - u=r+s; \ - uu=(ABS(r)>ABS(s)) ? ((r-u)+s) : ((s-u)+r) ; \ - w=uu+ss; z=u+w; \ - zz=(ABS(u)>ABS(w)) ? ((u-z)+w) : ((w-z)+u) ; } - - -/* Double-length subtraction, slower but more accurate than SUB2. */ -/* The macro produces a double-length */ -/* number (z,zz) which satisfies approximately z+zz = (x+xx)-(y+yy). */ -/* An error bound: abs(x+xx - (y+yy))*1.50e-31. (x,xx), (y,yy) */ -/* are assumed to be double-length numbers. r,rr,s,ss,u,uu,w */ -/* are temporary storage variables of type double. */ - -#define SUB2A(x,xx,y,yy,z,zz,r,rr,s,ss,u,uu,w) \ - r=(x)-(y); \ - if (ABS(x)>ABS(y)) { rr=((x)-r)-(y); s=(rr-(yy))+(xx); } \ - else { rr=(x)-((y)+r); s=(rr+(xx))-(yy); } \ - if (rr!=0.0) { \ - z=r+s; zz=(r-z)+s; } \ - else { \ - ss=(ABS(xx)>ABS(yy)) ? (((xx)-s)-(yy)) : ((xx)-((yy)+s)); \ - u=r+s; \ - uu=(ABS(r)>ABS(s)) ? ((r-u)+s) : ((s-u)+r) ; \ - w=uu+ss; z=u+w; \ - zz=(ABS(u)>ABS(w)) ? ((u-z)+w) : ((w-z)+u) ; } - - - - - - - diff --git a/libgcc-math/dbl-64/doasin.c b/libgcc-math/dbl-64/doasin.c deleted file mode 100644 index 79f344af2dc..00000000000 --- a/libgcc-math/dbl-64/doasin.c +++ /dev/null @@ -1,76 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ -/**********************************************************************/ -/* MODULE_NAME: doasin.c */ -/* */ -/* FUNCTION: doasin */ -/* */ -/* FILES NEEDED:endian.h mydefs.h dla.h doasin.h */ -/* mpa.c */ -/* */ -/* Compute arcsin(x,dx,v) of double-length number (x+dx) the result */ -/* stored in v where v= v[0]+v[1] =arcsin(x+dx) */ -/**********************************************************************/ - -#include "endian.h" -#include "mydefs.h" -#include "dla.h" -#include "math_private.h" - -/********************************************************************/ -/* Compute arcsin(x,dx,v) of double-length number (x+dx) the result */ -/* stored in v where v= v[0]+v[1] =arcsin(x+dx) */ -/********************************************************************/ -void __doasin(double x, double dx, double v[]) { - -#include "doasin.h" - - static const double - d5 = 0.22372159090911789889975459505194491E-01, - d6 = 0.17352764422456822913014975683014622E-01, - d7 = 0.13964843843786693521653681033981614E-01, - d8 = 0.11551791438485242609036067259086589E-01, - d9 = 0.97622386568166960207425666787248914E-02, - d10 = 0.83638737193775788576092749009744976E-02, - d11 = 0.79470250400727425881446981833568758E-02; - - double xx,p,pp,u,uu,r,s; - double hx,tx,hy,ty,tp,tq,tc,tcc; - - -/* Taylor series for arcsin for Double-Length numbers */ - xx = x*x+2.0*x*dx; - p = ((((((d11*xx+d10)*xx+d9)*xx+d8)*xx+d7)*xx+d6)*xx+d5)*xx; - pp = 0; - - MUL2(x,dx,x,dx,u,uu,tp,hx,tx,hy,ty,tq,tc,tcc); - ADD2(p,pp,c4.x,cc4.x,p,pp,r,s); - MUL2(p,pp,u,uu,p,pp,tp,hx,tx,hy,ty,tq,tc,tcc); - ADD2(p,pp,c3.x,cc3.x,p,pp,r,s); - MUL2(p,pp,u,uu,p,pp,tp,hx,tx,hy,ty,tq,tc,tcc); - ADD2(p,pp,c2.x,cc2.x,p,pp,r,s); - MUL2(p,pp,u,uu,p,pp,tp,hx,tx,hy,ty,tq,tc,tcc); - ADD2(p,pp,c1.x,cc1.x,p,pp,r,s); - MUL2(p,pp,u,uu,p,pp,tp,hx,tx,hy,ty,tq,tc,tcc); - MUL2(p,pp,x,dx,p,pp,tp,hx,tx,hy,ty,tq,tc,tcc); - ADD2(p,pp,x,dx,p,pp,r,s); - v[0]=p; - v[1]=pp; /* arcsin(x+dx)=v[0]+v[1] */ -} diff --git a/libgcc-math/dbl-64/doasin.h b/libgcc-math/dbl-64/doasin.h deleted file mode 100644 index 0625e518526..00000000000 --- a/libgcc-math/dbl-64/doasin.h +++ /dev/null @@ -1,64 +0,0 @@ - -/* - * IBM Accurate Mathematical Library - * Written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation, Inc. - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ - -/************************************************************************/ -/* MODULE_NAME: doasin.h */ -/* */ -/* */ -/* common data and variables definition for BIG or LITTLE ENDIAN */ -/************************************************************************/ - - - -#ifndef DOASIN_H -#define DOASIN_H - -#ifdef BIG_ENDI - - static const mynumber -/**/ c1 = {{0x3FC55555, 0x55555555}}, /* 0.16666666666666666 */ -/**/ cc1 = {{0x3C655555, 0x55775389}}, /* 9.2518585419753846e-18 */ -/**/ c2 = {{0x3FB33333, 0x33333333}}, /* 0.074999999999999997 */ -/**/ cc2 = {{0x3C499993, 0x63F1A115}}, /* 2.7755472886508899e-18 */ -/**/ c3 = {{0x3FA6DB6D, 0xB6DB6DB7}}, /* 0.044642857142857144 */ -/**/ cc3 = {{0xBC320FC0, 0x3D5CF0C5}}, /* -9.7911734574147224e-19 */ -/**/ c4 = {{0x3F9F1C71, 0xC71C71C5}}, /* 0.030381944444444437 */ -/**/ cc4 = {{0xBC02B240, 0xFF23ED1E}}; /* -1.2669108566898312e-19 */ - -#else -#ifdef LITTLE_ENDI - - static const mynumber -/**/ c1 = {{0x55555555, 0x3FC55555}}, /* 0.16666666666666666 */ -/**/ cc1 = {{0x55775389, 0x3C655555}}, /* 9.2518585419753846e-18 */ -/**/ c2 = {{0x33333333, 0x3FB33333}}, /* 0.074999999999999997 */ -/**/ cc2 = {{0x63F1A115, 0x3C499993}}, /* 2.7755472886508899e-18 */ -/**/ c3 = {{0xB6DB6DB7, 0x3FA6DB6D}}, /* 0.044642857142857144 */ -/**/ cc3 = {{0x3D5CF0C5, 0xBC320FC0}}, /* -9.7911734574147224e-19 */ -/**/ c4 = {{0xC71C71C5, 0x3F9F1C71}}, /* 0.030381944444444437 */ -/**/ cc4 = {{0xFF23ED1E, 0xBC02B240}}; /* -1.2669108566898312e-19 */ - - -#endif -#endif - - -#endif diff --git a/libgcc-math/dbl-64/dosincos.c b/libgcc-math/dbl-64/dosincos.c deleted file mode 100644 index 1d347a4bc78..00000000000 --- a/libgcc-math/dbl-64/dosincos.c +++ /dev/null @@ -1,189 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ -/********************************************************************/ -/* */ -/* MODULE_NAME: dosincos.c */ -/* */ -/* */ -/* FUNCTIONS: dubsin */ -/* dubcos */ -/* docos */ -/* FILES NEEDED: endian.h mydefs.h dla.h dosincos.h */ -/* sincos.tbl */ -/* */ -/* Routines compute sin() and cos() as Double-Length numbers */ -/********************************************************************/ - - - -#include "endian.h" -#include "mydefs.h" -#include "sincos.tbl" -#include "dla.h" -#include "dosincos.h" -#include "math_private.h" - -/***********************************************************************/ -/* Routine receive Double-Length number (x+dx) and computing sin(x+dx) */ -/* as Double-Length number and store it at array v .It computes it by */ -/* arithmetic action on Double-Length numbers */ -/*(x+dx) between 0 and PI/4 */ -/***********************************************************************/ - -void __dubsin(double x, double dx, double v[]) { - double r,s,p,hx,tx,hy,ty,q,c,cc,d,dd,d2,dd2,e,ee, - sn,ssn,cs,ccs,ds,dss,dc,dcc; -#if 0 - double xx,y,yy,z,zz; -#endif - mynumber u; - int4 k; - - u.x=x+big.x; - k = u.i[LOW_HALF]<<2; - x=x-(u.x-big.x); - d=x+dx; - dd=(x-d)+dx; - /* sin(x+dx)=sin(Xi+t)=sin(Xi)*cos(t) + cos(Xi)sin(t) where t ->0 */ - MUL2(d,dd,d,dd,d2,dd2,p,hx,tx,hy,ty,q,c,cc); - sn=sincos.x[k]; /* */ - ssn=sincos.x[k+1]; /* sin(Xi) and cos(Xi) */ - cs=sincos.x[k+2]; /* */ - ccs=sincos.x[k+3]; /* */ - MUL2(d2,dd2,s7.x,ss7.x,ds,dss,p,hx,tx,hy,ty,q,c,cc); /* Taylor */ - ADD2(ds,dss,s5.x,ss5.x,ds,dss,r,s); - MUL2(d2,dd2,ds,dss,ds,dss,p,hx,tx,hy,ty,q,c,cc); /* series */ - ADD2(ds,dss,s3.x,ss3.x,ds,dss,r,s); - MUL2(d2,dd2,ds,dss,ds,dss,p,hx,tx,hy,ty,q,c,cc); /* for sin */ - MUL2(d,dd,ds,dss,ds,dss,p,hx,tx,hy,ty,q,c,cc); - ADD2(ds,dss,d,dd,ds,dss,r,s); /* ds=sin(t) */ - - MUL2(d2,dd2,c8.x,cc8.x,dc,dcc,p,hx,tx,hy,ty,q,c,cc); ;/* Taylor */ - ADD2(dc,dcc,c6.x,cc6.x,dc,dcc,r,s); - MUL2(d2,dd2,dc,dcc,dc,dcc,p,hx,tx,hy,ty,q,c,cc); /* series */ - ADD2(dc,dcc,c4.x,cc4.x,dc,dcc,r,s); - MUL2(d2,dd2,dc,dcc,dc,dcc,p,hx,tx,hy,ty,q,c,cc); /* for cos */ - ADD2(dc,dcc,c2.x,cc2.x,dc,dcc,r,s); - MUL2(d2,dd2,dc,dcc,dc,dcc,p,hx,tx,hy,ty,q,c,cc); /* dc=cos(t) */ - - MUL2(cs,ccs,ds,dss,e,ee,p,hx,tx,hy,ty,q,c,cc); - MUL2(dc,dcc,sn,ssn,dc,dcc,p,hx,tx,hy,ty,q,c,cc); - SUB2(e,ee,dc,dcc,e,ee,r,s); - ADD2(e,ee,sn,ssn,e,ee,r,s); /* e+ee=sin(x+dx) */ - - v[0]=e; - v[1]=ee; -} -/**********************************************************************/ -/* Routine receive Double-Length number (x+dx) and computes cos(x+dx) */ -/* as Double-Length number and store it in array v .It computes it by */ -/* arithmetic action on Double-Length numbers */ -/*(x+dx) between 0 and PI/4 */ -/**********************************************************************/ - -void __dubcos(double x, double dx, double v[]) { - double r,s,p,hx,tx,hy,ty,q,c,cc,d,dd,d2,dd2,e,ee, - sn,ssn,cs,ccs,ds,dss,dc,dcc; -#if 0 - double xx,y,yy,z,zz; -#endif - mynumber u; - int4 k; - u.x=x+big.x; - k = u.i[LOW_HALF]<<2; - x=x-(u.x-big.x); - d=x+dx; - dd=(x-d)+dx; /* cos(x+dx)=cos(Xi+t)=cos(Xi)cos(t) - sin(Xi)sin(t) */ - MUL2(d,dd,d,dd,d2,dd2,p,hx,tx,hy,ty,q,c,cc); - sn=sincos.x[k]; /* */ - ssn=sincos.x[k+1]; /* sin(Xi) and cos(Xi) */ - cs=sincos.x[k+2]; /* */ - ccs=sincos.x[k+3]; /* */ - MUL2(d2,dd2,s7.x,ss7.x,ds,dss,p,hx,tx,hy,ty,q,c,cc); - ADD2(ds,dss,s5.x,ss5.x,ds,dss,r,s); - MUL2(d2,dd2,ds,dss,ds,dss,p,hx,tx,hy,ty,q,c,cc); - ADD2(ds,dss,s3.x,ss3.x,ds,dss,r,s); - MUL2(d2,dd2,ds,dss,ds,dss,p,hx,tx,hy,ty,q,c,cc); - MUL2(d,dd,ds,dss,ds,dss,p,hx,tx,hy,ty,q,c,cc); - ADD2(ds,dss,d,dd,ds,dss,r,s); - - MUL2(d2,dd2,c8.x,cc8.x,dc,dcc,p,hx,tx,hy,ty,q,c,cc); - ADD2(dc,dcc,c6.x,cc6.x,dc,dcc,r,s); - MUL2(d2,dd2,dc,dcc,dc,dcc,p,hx,tx,hy,ty,q,c,cc); - ADD2(dc,dcc,c4.x,cc4.x,dc,dcc,r,s); - MUL2(d2,dd2,dc,dcc,dc,dcc,p,hx,tx,hy,ty,q,c,cc); - ADD2(dc,dcc,c2.x,cc2.x,dc,dcc,r,s); - MUL2(d2,dd2,dc,dcc,dc,dcc,p,hx,tx,hy,ty,q,c,cc); - - MUL2(cs,ccs,ds,dss,e,ee,p,hx,tx,hy,ty,q,c,cc); - MUL2(dc,dcc,sn,ssn,dc,dcc,p,hx,tx,hy,ty,q,c,cc); - - MUL2(d2,dd2,s7.x,ss7.x,ds,dss,p,hx,tx,hy,ty,q,c,cc); - ADD2(ds,dss,s5.x,ss5.x,ds,dss,r,s); - MUL2(d2,dd2,ds,dss,ds,dss,p,hx,tx,hy,ty,q,c,cc); - ADD2(ds,dss,s3.x,ss3.x,ds,dss,r,s); - MUL2(d2,dd2,ds,dss,ds,dss,p,hx,tx,hy,ty,q,c,cc); - MUL2(d,dd,ds,dss,ds,dss,p,hx,tx,hy,ty,q,c,cc); - ADD2(ds,dss,d,dd,ds,dss,r,s); - MUL2(d2,dd2,c8.x,cc8.x,dc,dcc,p,hx,tx,hy,ty,q,c,cc); - ADD2(dc,dcc,c6.x,cc6.x,dc,dcc,r,s); - MUL2(d2,dd2,dc,dcc,dc,dcc,p,hx,tx,hy,ty,q,c,cc); - ADD2(dc,dcc,c4.x,cc4.x,dc,dcc,r,s); - MUL2(d2,dd2,dc,dcc,dc,dcc,p,hx,tx,hy,ty,q,c,cc); - ADD2(dc,dcc,c2.x,cc2.x,dc,dcc,r,s); - MUL2(d2,dd2,dc,dcc,dc,dcc,p,hx,tx,hy,ty,q,c,cc); - MUL2(sn,ssn,ds,dss,e,ee,p,hx,tx,hy,ty,q,c,cc); - MUL2(dc,dcc,cs,ccs,dc,dcc,p,hx,tx,hy,ty,q,c,cc); - ADD2(e,ee,dc,dcc,e,ee,r,s); - SUB2(cs,ccs,e,ee,e,ee,r,s); - - v[0]=e; - v[1]=ee; -} -/**********************************************************************/ -/* Routine receive Double-Length number (x+dx) and computes cos(x+dx) */ -/* as Double-Length number and store it in array v */ -/**********************************************************************/ -void __docos(double x, double dx, double v[]) { - double y,yy,p,w[2]; - if (x>0) {y=x; yy=dx;} - else {y=-x; yy=-dx;} - if (y<0.5*hp0.x) /* y< PI/4 */ - {__dubcos(y,yy,w); v[0]=w[0]; v[1]=w[1];} - else if (y<1.5*hp0.x) { /* y< 3/4 * PI */ - p=hp0.x-y; /* p = PI/2 - y */ - yy=hp1.x-yy; - y=p+yy; - yy=(p-y)+yy; - if (y>0) {__dubsin(y,yy,w); v[0]=w[0]; v[1]=w[1];} - /* cos(x) = sin ( 90 - x ) */ - else {__dubsin(-y,-yy,w); v[0]=-w[0]; v[1]=-w[1]; - } - } - else { /* y>= 3/4 * PI */ - p=2.0*hp0.x-y; /* p = PI- y */ - yy=2.0*hp1.x-yy; - y=p+yy; - yy=(p-y)+yy; - __dubcos(y,yy,w); - v[0]=-w[0]; - v[1]=-w[1]; - } -} diff --git a/libgcc-math/dbl-64/dosincos.h b/libgcc-math/dbl-64/dosincos.h deleted file mode 100644 index 49d61cd9179..00000000000 --- a/libgcc-math/dbl-64/dosincos.h +++ /dev/null @@ -1,81 +0,0 @@ - -/* - * IBM Accurate Mathematical Library - * Written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation, Inc. - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ - -/************************************************************************/ -/* MODULE_NAME: dosincos.h */ -/* */ -/* */ -/* common data and variables definition for BIG or LITTLE ENDIAN */ -/************************************************************************/ - - - -#ifndef DOSINCOS_H -#define DOSINCOS_H - - -#ifdef BIG_ENDI -static const mynumber -/**/ s3 = {{0xBFC55555, 0x55555555}},/* -0.16666666666666666 */ -/**/ ss3 = {{0xBC6553AA, 0xE77EE482}},/* -9.2490366677784492e-18 */ -/**/ s5 = {{0x3F811111, 0x11110F15}},/* 0.008333333333332452 */ -/**/ ss5 = {{0xBC21AC06, 0xDA488820}},/* -4.7899996586987931e-19 */ -/**/ s7 = {{0xBF2A019F, 0x5816C78D}},/* -0.00019841261022928957 */ -/**/ ss7 = {{0x3BCDCEC9, 0x6A18BF2A}},/* 1.2624077757871259e-20 */ -/**/ c2 = {{0x3FE00000, 0x00000000}},/* 0.5 */ -/**/ cc2 = {{0xBA282FD8, 0x00000000}},/* -1.5264073330037701e-28 */ -/**/ c4 = {{0xBFA55555, 0x55555555}},/* -0.041666666666666664 */ -/**/ cc4 = {{0xBC4554BC, 0x2FFF257E}},/* -2.312711276085743e-18 */ -/**/ c6 = {{0x3F56C16C, 0x16C16A96}},/* 0.0013888888888888055 */ -/**/ cc6 = {{0xBBD2E846, 0xE6346F14}},/* -1.6015133010194884e-20 */ -/**/ c8 = {{0xBEFA019F, 0x821D5987}},/* -2.480157866754367e-05 */ -/**/ cc8 = {{0x3B7AB71E, 0x72FFE5CC}},/* 3.5357416224857556e-22 */ - -/**/ big = {{0x42c80000, 0x00000000}}, /* 52776558133248 */ - -/**/ hp0 = {{0x3FF921FB, 0x54442D18}}, /* PI / 2 */ -/**/ hp1 = {{0x3C91A626, 0x33145C07}}; /* 6.123233995736766e-17 */ -#else -#ifdef LITTLE_ENDI -static const mynumber -/**/ s3 = {{0x55555555, 0xBFC55555}},/* -0.16666666666666666 */ -/**/ ss3 = {{0xE77EE482, 0xBC6553AA}},/* -9.2490366677784492e-18 */ -/**/ s5 = {{0x11110F15, 0x3F811111}},/* 0.008333333333332452 */ -/**/ ss5 = {{0xDA488820, 0xBC21AC06}},/* -4.7899996586987931e-19 */ -/**/ s7 = {{0x5816C78D, 0xBF2A019F}},/* -0.00019841261022928957 */ -/**/ ss7 = {{0x6A18BF2A, 0x3BCDCEC9}},/* 1.2624077757871259e-20 */ -/**/ c2 = {{0x00000000, 0x3FE00000}},/* 0.5 */ -/**/ cc2 = {{0x00000000, 0xBA282FD8}},/* -1.5264073330037701e-28 */ -/**/ c4 = {{0x55555555, 0xBFA55555}},/* -0.041666666666666664 */ -/**/ cc4 = {{0x2FFF257E, 0xBC4554BC}},/* -2.312711276085743e-18 */ -/**/ c6 = {{0x16C16A96, 0x3F56C16C}},/* 0.0013888888888888055 */ -/**/ cc6 = {{0xE6346F14, 0xBBD2E846}},/* -1.6015133010194884e-20 */ -/**/ c8 = {{0x821D5987, 0xBEFA019F}},/* -2.480157866754367e-05 */ -/**/ cc8 = {{0x72FFE5CC, 0x3B7AB71E}},/* 3.5357416224857556e-22 */ - -/**/ big = {{0x00000000, 0x42c80000}}, /* 52776558133248 */ - -/**/ hp0 = {{0x54442D18, 0x3FF921FB}}, /* PI / 2 */ -/**/ hp1 = {{0x33145C07, 0x3C91A626}}; /* 6.123233995736766e-17 */ -#endif -#endif - -#endif diff --git a/libgcc-math/dbl-64/e_asin.c b/libgcc-math/dbl-64/e_asin.c deleted file mode 100644 index ce5d227b71e..00000000000 --- a/libgcc-math/dbl-64/e_asin.c +++ /dev/null @@ -1,637 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ -/******************************************************************/ -/* MODULE_NAME:uasncs.c */ -/* */ -/* FUNCTIONS: uasin */ -/* uacos */ -/* FILES NEEDED: dla.h endian.h mpa.h mydefs.h usncs.h */ -/* doasin.c sincos32.c dosincos.c mpa.c */ -/* sincos.tbl asincos.tbl powtwo.tbl root.tbl */ -/* */ -/* Ultimate asin/acos routines. Given an IEEE double machine */ -/* number x, compute the correctly rounded value of */ -/* arcsin(x)or arccos(x) according to the function called. */ -/* Assumption: Machine arithmetic operations are performed in */ -/* round to nearest mode of IEEE 754 standard. */ -/* */ -/******************************************************************/ -#include "endian.h" -#include "mydefs.h" -#include "asincos.tbl" -#include "root.tbl" -#include "powtwo.tbl" -#include "MathLib.h" -#include "uasncs.h" -#include "math_private.h" - -void __doasin(double x, double dx, double w[]); -void __dubsin(double x, double dx, double v[]); -void __dubcos(double x, double dx, double v[]); -void __docos(double x, double dx, double v[]); -double __sin32(double x, double res, double res1); -double __cos32(double x, double res, double res1); - -/***************************************************************************/ -/* An ultimate asin routine. Given an IEEE double machine number x */ -/* it computes the correctly rounded (to nearest) value of arcsin(x) */ -/***************************************************************************/ -double __ieee754_asin(double x){ - double x1,x2,xx,s1,s2,res1,p,t,res,r,cor,cc,y,c,z,w[2]; - mynumber u,v; - int4 k,m,n; -#if 0 - int4 nn; -#endif - - u.x = x; - m = u.i[HIGH_HALF]; - k = 0x7fffffff&m; /* no sign */ - - if (k < 0x3e500000) return x; /* for x->0 => sin(x)=x */ - /*----------------------2^-26 <= |x| < 2^ -3 -----------------*/ - else - if (k < 0x3fc00000) { - x2 = x*x; - t = (((((f6*x2 + f5)*x2 + f4)*x2 + f3)*x2 + f2)*x2 + f1)*(x2*x); - res = x+t; /* res=arcsin(x) according to Taylor series */ - cor = (x-res)+t; - if (res == res+1.025*cor) return res; - else { - x1 = x+big; - xx = x*x; - x1 -= big; - x2 = x - x1; - p = x1*x1*x1; - s1 = a1.x*p; - s2 = ((((((c7*xx + c6)*xx + c5)*xx + c4)*xx + c3)*xx + c2)*xx*xx*x + - ((a1.x+a2.x)*x2*x2+ 0.5*x1*x)*x2) + a2.x*p; - res1 = x+s1; - s2 = ((x-res1)+s1)+s2; - res = res1+s2; - cor = (res1-res)+s2; - if (res == res+1.00014*cor) return res; - else { - __doasin(x,0,w); - if (w[0]==(w[0]+1.00000001*w[1])) return w[0]; - else { - y=ABS(x); - res=ABS(w[0]); - res1=ABS(w[0]+1.1*w[1]); - return (m>0)?__sin32(y,res,res1):-__sin32(y,res,res1); - } - } - } - } - /*---------------------0.125 <= |x| < 0.5 -----------------------------*/ - else if (k < 0x3fe00000) { - if (k<0x3fd00000) n = 11*((k&0x000fffff)>>15); - else n = 11*((k&0x000fffff)>>14)+352; - if (m>0) xx = x - asncs.x[n]; - else xx = -x - asncs.x[n]; - t = asncs.x[n+1]*xx; - p=xx*xx*(asncs.x[n+2]+xx*(asncs.x[n+3]+xx*(asncs.x[n+4]+xx*(asncs.x[n+5] - +xx*asncs.x[n+6]))))+asncs.x[n+7]; - t+=p; - res =asncs.x[n+8] +t; - cor = (asncs.x[n+8]-res)+t; - if (res == res+1.05*cor) return (m>0)?res:-res; - else { - r=asncs.x[n+8]+xx*asncs.x[n+9]; - t=((asncs.x[n+8]-r)+xx*asncs.x[n+9])+(p+xx*asncs.x[n+10]); - res = r+t; - cor = (r-res)+t; - if (res == res+1.0005*cor) return (m>0)?res:-res; - else { - res1=res+1.1*cor; - z=0.5*(res1-res); - __dubsin(res,z,w); - z=(w[0]-ABS(x))+w[1]; - if (z>1.0e-27) return (m>0)?min(res,res1):-min(res,res1); - else if (z<-1.0e-27) return (m>0)?max(res,res1):-max(res,res1); - else { - y=ABS(x); - return (m>0)?__sin32(y,res,res1):-__sin32(y,res,res1); - } - } - } - } /* else if (k < 0x3fe00000) */ - /*-------------------- 0.5 <= |x| < 0.75 -----------------------------*/ - else - if (k < 0x3fe80000) { - n = 1056+((k&0x000fe000)>>11)*3; - if (m>0) xx = x - asncs.x[n]; - else xx = -x - asncs.x[n]; - t = asncs.x[n+1]*xx; - p=xx*xx*(asncs.x[n+2]+xx*(asncs.x[n+3]+xx*(asncs.x[n+4]+xx*(asncs.x[n+5] - +xx*(asncs.x[n+6]+xx*asncs.x[n+7])))))+asncs.x[n+8]; - t+=p; - res =asncs.x[n+9] +t; - cor = (asncs.x[n+9]-res)+t; - if (res == res+1.01*cor) return (m>0)?res:-res; - else { - r=asncs.x[n+9]+xx*asncs.x[n+10]; - t=((asncs.x[n+9]-r)+xx*asncs.x[n+10])+(p+xx*asncs.x[n+11]); - res = r+t; - cor = (r-res)+t; - if (res == res+1.0005*cor) return (m>0)?res:-res; - else { - res1=res+1.1*cor; - z=0.5*(res1-res); - __dubsin(res,z,w); - z=(w[0]-ABS(x))+w[1]; - if (z>1.0e-27) return (m>0)?min(res,res1):-min(res,res1); - else if (z<-1.0e-27) return (m>0)?max(res,res1):-max(res,res1); - else { - y=ABS(x); - return (m>0)?__sin32(y,res,res1):-__sin32(y,res,res1); - } - } - } - } /* else if (k < 0x3fe80000) */ - /*--------------------- 0.75 <= |x|< 0.921875 ----------------------*/ - else - if (k < 0x3fed8000) { - n = 992+((k&0x000fe000)>>13)*13; - if (m>0) xx = x - asncs.x[n]; - else xx = -x - asncs.x[n]; - t = asncs.x[n+1]*xx; - p=xx*xx*(asncs.x[n+2]+xx*(asncs.x[n+3]+xx*(asncs.x[n+4]+xx*(asncs.x[n+5] - +xx*(asncs.x[n+6]+xx*(asncs.x[n+7]+xx*asncs.x[n+8]))))))+asncs.x[n+9]; - t+=p; - res =asncs.x[n+10] +t; - cor = (asncs.x[n+10]-res)+t; - if (res == res+1.01*cor) return (m>0)?res:-res; - else { - r=asncs.x[n+10]+xx*asncs.x[n+11]; - t=((asncs.x[n+10]-r)+xx*asncs.x[n+11])+(p+xx*asncs.x[n+12]); - res = r+t; - cor = (r-res)+t; - if (res == res+1.0008*cor) return (m>0)?res:-res; - else { - res1=res+1.1*cor; - z=0.5*(res1-res); - y=hp0.x-res; - z=((hp0.x-y)-res)+(hp1.x-z); - __dubcos(y,z,w); - z=(w[0]-ABS(x))+w[1]; - if (z>1.0e-27) return (m>0)?min(res,res1):-min(res,res1); - else if (z<-1.0e-27) return (m>0)?max(res,res1):-max(res,res1); - else { - y=ABS(x); - return (m>0)?__sin32(y,res,res1):-__sin32(y,res,res1); - } - } - } - } /* else if (k < 0x3fed8000) */ - /*-------------------0.921875 <= |x| < 0.953125 ------------------------*/ - else - if (k < 0x3fee8000) { - n = 884+((k&0x000fe000)>>13)*14; - if (m>0) xx = x - asncs.x[n]; - else xx = -x - asncs.x[n]; - t = asncs.x[n+1]*xx; - p=xx*xx*(asncs.x[n+2]+xx*(asncs.x[n+3]+xx*(asncs.x[n+4]+ - xx*(asncs.x[n+5]+xx*(asncs.x[n+6] - +xx*(asncs.x[n+7]+xx*(asncs.x[n+8]+ - xx*asncs.x[n+9])))))))+asncs.x[n+10]; - t+=p; - res =asncs.x[n+11] +t; - cor = (asncs.x[n+11]-res)+t; - if (res == res+1.01*cor) return (m>0)?res:-res; - else { - r=asncs.x[n+11]+xx*asncs.x[n+12]; - t=((asncs.x[n+11]-r)+xx*asncs.x[n+12])+(p+xx*asncs.x[n+13]); - res = r+t; - cor = (r-res)+t; - if (res == res+1.0007*cor) return (m>0)?res:-res; - else { - res1=res+1.1*cor; - z=0.5*(res1-res); - y=(hp0.x-res)-z; - z=y+hp1.x; - y=(y-z)+hp1.x; - __dubcos(z,y,w); - z=(w[0]-ABS(x))+w[1]; - if (z>1.0e-27) return (m>0)?min(res,res1):-min(res,res1); - else if (z<-1.0e-27) return (m>0)?max(res,res1):-max(res,res1); - else { - y=ABS(x); - return (m>0)?__sin32(y,res,res1):-__sin32(y,res,res1); - } - } - } - } /* else if (k < 0x3fee8000) */ - - /*--------------------0.953125 <= |x| < 0.96875 ------------------------*/ - else - if (k < 0x3fef0000) { - n = 768+((k&0x000fe000)>>13)*15; - if (m>0) xx = x - asncs.x[n]; - else xx = -x - asncs.x[n]; - t = asncs.x[n+1]*xx; - p=xx*xx*(asncs.x[n+2]+xx*(asncs.x[n+3]+xx*(asncs.x[n+4]+ - xx*(asncs.x[n+5]+xx*(asncs.x[n+6] - +xx*(asncs.x[n+7]+xx*(asncs.x[n+8]+ - xx*(asncs.x[n+9]+xx*asncs.x[n+10]))))))))+asncs.x[n+11]; - t+=p; - res =asncs.x[n+12] +t; - cor = (asncs.x[n+12]-res)+t; - if (res == res+1.01*cor) return (m>0)?res:-res; - else { - r=asncs.x[n+12]+xx*asncs.x[n+13]; - t=((asncs.x[n+12]-r)+xx*asncs.x[n+13])+(p+xx*asncs.x[n+14]); - res = r+t; - cor = (r-res)+t; - if (res == res+1.0007*cor) return (m>0)?res:-res; - else { - res1=res+1.1*cor; - z=0.5*(res1-res); - y=(hp0.x-res)-z; - z=y+hp1.x; - y=(y-z)+hp1.x; - __dubcos(z,y,w); - z=(w[0]-ABS(x))+w[1]; - if (z>1.0e-27) return (m>0)?min(res,res1):-min(res,res1); - else if (z<-1.0e-27) return (m>0)?max(res,res1):-max(res,res1); - else { - y=ABS(x); - return (m>0)?__sin32(y,res,res1):-__sin32(y,res,res1); - } - } - } - } /* else if (k < 0x3fef0000) */ - /*--------------------0.96875 <= |x| < 1 --------------------------------*/ - else - if (k<0x3ff00000) { - z = 0.5*((m>0)?(1.0-x):(1.0+x)); - v.x=z; - k=v.i[HIGH_HALF]; - t=inroot[(k&0x001fffff)>>14]*powtwo[511-(k>>21)]; - r=1.0-t*t*z; - t = t*(rt0+r*(rt1+r*(rt2+r*rt3))); - c=t*z; - t=c*(1.5-0.5*t*c); - y=(c+t24)-t24; - cc = (z-y*y)/(t+y); - p=(((((f6*z+f5)*z+f4)*z+f3)*z+f2)*z+f1)*z; - cor = (hp1.x - 2.0*cc)-2.0*(y+cc)*p; - res1 = hp0.x - 2.0*y; - res =res1 + cor; - if (res == res+1.003*((res1-res)+cor)) return (m>0)?res:-res; - else { - c=y+cc; - cc=(y-c)+cc; - __doasin(c,cc,w); - res1=hp0.x-2.0*w[0]; - cor=((hp0.x-res1)-2.0*w[0])+(hp1.x-2.0*w[1]); - res = res1+cor; - cor = (res1-res)+cor; - if (res==(res+1.0000001*cor)) return (m>0)?res:-res; - else { - y=ABS(x); - res1=res+1.1*cor; - return (m>0)?__sin32(y,res,res1):-__sin32(y,res,res1); - } - } - } /* else if (k < 0x3ff00000) */ - /*---------------------------- |x|>=1 -------------------------------*/ - else if (k==0x3ff00000 && u.i[LOW_HALF]==0) return (m>0)?hp0.x:-hp0.x; - else - if (k>0x7ff00000 || (k == 0x7ff00000 && u.i[LOW_HALF] != 0)) return x; - else { - u.i[HIGH_HALF]=0x7ff00000; - v.i[HIGH_HALF]=0x7ff00000; - u.i[LOW_HALF]=0; - v.i[LOW_HALF]=0; - return u.x/v.x; /* NaN */ - } -} - -/*******************************************************************/ -/* */ -/* End of arcsine, below is arccosine */ -/* */ -/*******************************************************************/ - -double __ieee754_acos(double x) -{ - double x1,x2,xx,s1,s2,res1,p,t,res,r,cor,cc,y,c,z,w[2],eps; -#if 0 - double fc; -#endif - mynumber u,v; - int4 k,m,n; -#if 0 - int4 nn; -#endif - u.x = x; - m = u.i[HIGH_HALF]; - k = 0x7fffffff&m; - /*------------------- |x|<2.77556*10^-17 ----------------------*/ - if (k < 0x3c880000) return hp0.x; - - /*----------------- 2.77556*10^-17 <= |x| < 2^-3 --------------*/ - else - if (k < 0x3fc00000) { - x2 = x*x; - t = (((((f6*x2 + f5)*x2 + f4)*x2 + f3)*x2 + f2)*x2 + f1)*(x2*x); - r=hp0.x-x; - cor=(((hp0.x-r)-x)+hp1.x)-t; - res = r+cor; - cor = (r-res)+cor; - if (res == res+1.004*cor) return res; - else { - x1 = x+big; - xx = x*x; - x1 -= big; - x2 = x - x1; - p = x1*x1*x1; - s1 = a1.x*p; - s2 = ((((((c7*xx + c6)*xx + c5)*xx + c4)*xx + c3)*xx + c2)*xx*xx*x + - ((a1.x+a2.x)*x2*x2+ 0.5*x1*x)*x2) + a2.x*p; - res1 = x+s1; - s2 = ((x-res1)+s1)+s2; - r=hp0.x-res1; - cor=(((hp0.x-r)-res1)+hp1.x)-s2; - res = r+cor; - cor = (r-res)+cor; - if (res == res+1.00004*cor) return res; - else { - __doasin(x,0,w); - r=hp0.x-w[0]; - cor=((hp0.x-r)-w[0])+(hp1.x-w[1]); - res=r+cor; - cor=(r-res)+cor; - if (res ==(res +1.00000001*cor)) return res; - else { - res1=res+1.1*cor; - return __cos32(x,res,res1); - } - } - } - } /* else if (k < 0x3fc00000) */ - /*---------------------- 0.125 <= |x| < 0.5 --------------------*/ - else - if (k < 0x3fe00000) { - if (k<0x3fd00000) n = 11*((k&0x000fffff)>>15); - else n = 11*((k&0x000fffff)>>14)+352; - if (m>0) xx = x - asncs.x[n]; - else xx = -x - asncs.x[n]; - t = asncs.x[n+1]*xx; - p=xx*xx*(asncs.x[n+2]+xx*(asncs.x[n+3]+xx*(asncs.x[n+4]+ - xx*(asncs.x[n+5]+xx*asncs.x[n+6]))))+asncs.x[n+7]; - t+=p; - y = (m>0)?(hp0.x-asncs.x[n+8]):(hp0.x+asncs.x[n+8]); - t = (m>0)?(hp1.x-t):(hp1.x+t); - res = y+t; - if (res == res+1.02*((y-res)+t)) return res; - else { - r=asncs.x[n+8]+xx*asncs.x[n+9]; - t=((asncs.x[n+8]-r)+xx*asncs.x[n+9])+(p+xx*asncs.x[n+10]); - if (m>0) - {p = hp0.x-r; t = (((hp0.x-p)-r)-t)+hp1.x; } - else - {p = hp0.x+r; t = ((hp0.x-p)+r)+(hp1.x+t); } - res = p+t; - cor = (p-res)+t; - if (res == (res+1.0002*cor)) return res; - else { - res1=res+1.1*cor; - z=0.5*(res1-res); - __docos(res,z,w); - z=(w[0]-x)+w[1]; - if (z>1.0e-27) return max(res,res1); - else if (z<-1.0e-27) return min(res,res1); - else return __cos32(x,res,res1); - } - } - } /* else if (k < 0x3fe00000) */ - - /*--------------------------- 0.5 <= |x| < 0.75 ---------------------*/ - else - if (k < 0x3fe80000) { - n = 1056+((k&0x000fe000)>>11)*3; - if (m>0) {xx = x - asncs.x[n]; eps=1.04; } - else {xx = -x - asncs.x[n]; eps=1.02; } - t = asncs.x[n+1]*xx; - p=xx*xx*(asncs.x[n+2]+xx*(asncs.x[n+3]+xx*(asncs.x[n+4]+ - xx*(asncs.x[n+5]+xx*(asncs.x[n+6]+ - xx*asncs.x[n+7])))))+asncs.x[n+8]; - t+=p; - y = (m>0)?(hp0.x-asncs.x[n+9]):(hp0.x+asncs.x[n+9]); - t = (m>0)?(hp1.x-t):(hp1.x+t); - res = y+t; - if (res == res+eps*((y-res)+t)) return res; - else { - r=asncs.x[n+9]+xx*asncs.x[n+10]; - t=((asncs.x[n+9]-r)+xx*asncs.x[n+10])+(p+xx*asncs.x[n+11]); - if (m>0) {p = hp0.x-r; t = (((hp0.x-p)-r)-t)+hp1.x; eps=1.0004; } - else {p = hp0.x+r; t = ((hp0.x-p)+r)+(hp1.x+t); eps=1.0002; } - res = p+t; - cor = (p-res)+t; - if (res == (res+eps*cor)) return res; - else { - res1=res+1.1*cor; - z=0.5*(res1-res); - __docos(res,z,w); - z=(w[0]-x)+w[1]; - if (z>1.0e-27) return max(res,res1); - else if (z<-1.0e-27) return min(res,res1); - else return __cos32(x,res,res1); - } - } - } /* else if (k < 0x3fe80000) */ - -/*------------------------- 0.75 <= |x| < 0.921875 -------------*/ - else - if (k < 0x3fed8000) { - n = 992+((k&0x000fe000)>>13)*13; - if (m>0) {xx = x - asncs.x[n]; eps = 1.04; } - else {xx = -x - asncs.x[n]; eps = 1.01; } - t = asncs.x[n+1]*xx; - p=xx*xx*(asncs.x[n+2]+xx*(asncs.x[n+3]+xx*(asncs.x[n+4]+ - xx*(asncs.x[n+5]+xx*(asncs.x[n+6]+xx*(asncs.x[n+7]+ - xx*asncs.x[n+8]))))))+asncs.x[n+9]; - t+=p; - y = (m>0)?(hp0.x-asncs.x[n+10]):(hp0.x+asncs.x[n+10]); - t = (m>0)?(hp1.x-t):(hp1.x+t); - res = y+t; - if (res == res+eps*((y-res)+t)) return res; - else { - r=asncs.x[n+10]+xx*asncs.x[n+11]; - t=((asncs.x[n+10]-r)+xx*asncs.x[n+11])+(p+xx*asncs.x[n+12]); - if (m>0) {p = hp0.x-r; t = (((hp0.x-p)-r)-t)+hp1.x; eps=1.0032; } - else {p = hp0.x+r; t = ((hp0.x-p)+r)+(hp1.x+t); eps=1.0008; } - res = p+t; - cor = (p-res)+t; - if (res == (res+eps*cor)) return res; - else { - res1=res+1.1*cor; - z=0.5*(res1-res); - __docos(res,z,w); - z=(w[0]-x)+w[1]; - if (z>1.0e-27) return max(res,res1); - else if (z<-1.0e-27) return min(res,res1); - else return __cos32(x,res,res1); - } - } - } /* else if (k < 0x3fed8000) */ - -/*-------------------0.921875 <= |x| < 0.953125 ------------------*/ - else - if (k < 0x3fee8000) { - n = 884+((k&0x000fe000)>>13)*14; - if (m>0) {xx = x - asncs.x[n]; eps=1.04; } - else {xx = -x - asncs.x[n]; eps =1.005; } - t = asncs.x[n+1]*xx; - p=xx*xx*(asncs.x[n+2]+xx*(asncs.x[n+3]+xx*(asncs.x[n+4]+ - xx*(asncs.x[n+5]+xx*(asncs.x[n+6] - +xx*(asncs.x[n+7]+xx*(asncs.x[n+8]+ - xx*asncs.x[n+9])))))))+asncs.x[n+10]; - t+=p; - y = (m>0)?(hp0.x-asncs.x[n+11]):(hp0.x+asncs.x[n+11]); - t = (m>0)?(hp1.x-t):(hp1.x+t); - res = y+t; - if (res == res+eps*((y-res)+t)) return res; - else { - r=asncs.x[n+11]+xx*asncs.x[n+12]; - t=((asncs.x[n+11]-r)+xx*asncs.x[n+12])+(p+xx*asncs.x[n+13]); - if (m>0) {p = hp0.x-r; t = (((hp0.x-p)-r)-t)+hp1.x; eps=1.0030; } - else {p = hp0.x+r; t = ((hp0.x-p)+r)+(hp1.x+t); eps=1.0005; } - res = p+t; - cor = (p-res)+t; - if (res == (res+eps*cor)) return res; - else { - res1=res+1.1*cor; - z=0.5*(res1-res); - __docos(res,z,w); - z=(w[0]-x)+w[1]; - if (z>1.0e-27) return max(res,res1); - else if (z<-1.0e-27) return min(res,res1); - else return __cos32(x,res,res1); - } - } - } /* else if (k < 0x3fee8000) */ - - /*--------------------0.953125 <= |x| < 0.96875 ----------------*/ - else - if (k < 0x3fef0000) { - n = 768+((k&0x000fe000)>>13)*15; - if (m>0) {xx = x - asncs.x[n]; eps=1.04; } - else {xx = -x - asncs.x[n]; eps=1.005;} - t = asncs.x[n+1]*xx; - p=xx*xx*(asncs.x[n+2]+xx*(asncs.x[n+3]+xx*(asncs.x[n+4]+ - xx*(asncs.x[n+5]+xx*(asncs.x[n+6] - +xx*(asncs.x[n+7]+xx*(asncs.x[n+8]+xx*(asncs.x[n+9]+ - xx*asncs.x[n+10]))))))))+asncs.x[n+11]; - t+=p; - y = (m>0)?(hp0.x-asncs.x[n+12]):(hp0.x+asncs.x[n+12]); - t = (m>0)?(hp1.x-t):(hp1.x+t); - res = y+t; - if (res == res+eps*((y-res)+t)) return res; - else { - r=asncs.x[n+12]+xx*asncs.x[n+13]; - t=((asncs.x[n+12]-r)+xx*asncs.x[n+13])+(p+xx*asncs.x[n+14]); - if (m>0) {p = hp0.x-r; t = (((hp0.x-p)-r)-t)+hp1.x; eps=1.0030; } - else {p = hp0.x+r; t = ((hp0.x-p)+r)+(hp1.x+t); eps=1.0005; } - res = p+t; - cor = (p-res)+t; - if (res == (res+eps*cor)) return res; - else { - res1=res+1.1*cor; - z=0.5*(res1-res); - __docos(res,z,w); - z=(w[0]-x)+w[1]; - if (z>1.0e-27) return max(res,res1); - else if (z<-1.0e-27) return min(res,res1); - else return __cos32(x,res,res1); - } - } - } /* else if (k < 0x3fef0000) */ - /*-----------------0.96875 <= |x| < 1 ---------------------------*/ - - else - if (k<0x3ff00000) { - z = 0.5*((m>0)?(1.0-x):(1.0+x)); - v.x=z; - k=v.i[HIGH_HALF]; - t=inroot[(k&0x001fffff)>>14]*powtwo[511-(k>>21)]; - r=1.0-t*t*z; - t = t*(rt0+r*(rt1+r*(rt2+r*rt3))); - c=t*z; - t=c*(1.5-0.5*t*c); - y = (t27*c+c)-t27*c; - cc = (z-y*y)/(t+y); - p=(((((f6*z+f5)*z+f4)*z+f3)*z+f2)*z+f1)*z; - if (m<0) { - cor = (hp1.x - cc)-(y+cc)*p; - res1 = hp0.x - y; - res =res1 + cor; - if (res == res+1.002*((res1-res)+cor)) return (res+res); - else { - c=y+cc; - cc=(y-c)+cc; - __doasin(c,cc,w); - res1=hp0.x-w[0]; - cor=((hp0.x-res1)-w[0])+(hp1.x-w[1]); - res = res1+cor; - cor = (res1-res)+cor; - if (res==(res+1.000001*cor)) return (res+res); - else { - res=res+res; - res1=res+1.2*cor; - return __cos32(x,res,res1); - } - } - } - else { - cor = cc+p*(y+cc); - res = y + cor; - if (res == res+1.03*((y-res)+cor)) return (res+res); - else { - c=y+cc; - cc=(y-c)+cc; - __doasin(c,cc,w); - res = w[0]; - cor=w[1]; - if (res==(res+1.000001*cor)) return (res+res); - else { - res=res+res; - res1=res+1.2*cor; - return __cos32(x,res,res1); - } - } - } - } /* else if (k < 0x3ff00000) */ - - /*---------------------------- |x|>=1 -----------------------*/ - else - if (k==0x3ff00000 && u.i[LOW_HALF]==0) return (m>0)?0:2.0*hp0.x; - else - if (k>0x7ff00000 || (k == 0x7ff00000 && u.i[LOW_HALF] != 0)) return x; - else { - u.i[HIGH_HALF]=0x7ff00000; - v.i[HIGH_HALF]=0x7ff00000; - u.i[LOW_HALF]=0; - v.i[LOW_HALF]=0; - return u.x/v.x; - } -} diff --git a/libgcc-math/dbl-64/e_atan2.c b/libgcc-math/dbl-64/e_atan2.c deleted file mode 100644 index 9e1a794ec82..00000000000 --- a/libgcc-math/dbl-64/e_atan2.c +++ /dev/null @@ -1,406 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ -/************************************************************************/ -/* MODULE_NAME: atnat2.c */ -/* */ -/* FUNCTIONS: uatan2 */ -/* atan2Mp */ -/* signArctan2 */ -/* normalized */ -/* */ -/* FILES NEEDED: dla.h endian.h mpa.h mydefs.h atnat2.h */ -/* mpatan.c mpatan2.c mpsqrt.c */ -/* uatan.tbl */ -/* */ -/* An ultimate atan2() routine. Given two IEEE double machine numbers y,*/ -/* x it computes the correctly rounded (to nearest) value of atan2(y,x).*/ -/* */ -/* Assumption: Machine arithmetic operations are performed in */ -/* round to nearest mode of IEEE 754 standard. */ -/* */ -/************************************************************************/ - -#include "dla.h" -#include "mpa.h" -#include "MathLib.h" -#include "uatan.tbl" -#include "atnat2.h" -#include "math_private.h" - -/************************************************************************/ -/* An ultimate atan2 routine. Given two IEEE double machine numbers y,x */ -/* it computes the correctly rounded (to nearest) value of atan2(y,x). */ -/* Assumption: Machine arithmetic operations are performed in */ -/* round to nearest mode of IEEE 754 standard. */ -/************************************************************************/ -static double atan2Mp(double ,double ,const int[]); -static double signArctan2(double ,double); -static double normalized(double ,double,double ,double); -void __mpatan2(mp_no *,mp_no *,mp_no *,int); - -double __ieee754_atan2(double y,double x) { - - int i,de,ux,dx,uy,dy; -#if 0 - int p; -#endif - static const int pr[MM]={6,8,10,20,32}; - double ax,ay,u,du,u9,ua,v,vv,dv,t1,t2,t3,t4,t5,t6,t7,t8, - z,zz,cor,s1,ss1,s2,ss2; -#if 0 - double z1,z2; -#endif - number num; -#if 0 - mp_no mperr,mpt1,mpx,mpy,mpz,mpz1,mpz2; -#endif - - static const int ep= 59768832, /* 57*16**5 */ - em=-59768832; /* -57*16**5 */ - - /* x=NaN or y=NaN */ - num.d = x; ux = num.i[HIGH_HALF]; dx = num.i[LOW_HALF]; - if ((ux&0x7ff00000) ==0x7ff00000) { - if (((ux&0x000fffff)|dx)!=0x00000000) return x+x; } - num.d = y; uy = num.i[HIGH_HALF]; dy = num.i[LOW_HALF]; - if ((uy&0x7ff00000) ==0x7ff00000) { - if (((uy&0x000fffff)|dy)!=0x00000000) return y+y; } - - /* y=+-0 */ - if (uy==0x00000000) { - if (dy==0x00000000) { - if ((ux&0x80000000)==0x00000000) return ZERO; - else return opi.d; } } - else if (uy==0x80000000) { - if (dy==0x00000000) { - if ((ux&0x80000000)==0x00000000) return MZERO; - else return mopi.d;} } - - /* x=+-0 */ - if (x==ZERO) { - if ((uy&0x80000000)==0x00000000) return hpi.d; - else return mhpi.d; } - - /* x=+-INF */ - if (ux==0x7ff00000) { - if (dx==0x00000000) { - if (uy==0x7ff00000) { - if (dy==0x00000000) return qpi.d; } - else if (uy==0xfff00000) { - if (dy==0x00000000) return mqpi.d; } - else { - if ((uy&0x80000000)==0x00000000) return ZERO; - else return MZERO; } - } - } - else if (ux==0xfff00000) { - if (dx==0x00000000) { - if (uy==0x7ff00000) { - if (dy==0x00000000) return tqpi.d; } - else if (uy==0xfff00000) { - if (dy==0x00000000) return mtqpi.d; } - else { - if ((uy&0x80000000)==0x00000000) return opi.d; - else return mopi.d; } - } - } - - /* y=+-INF */ - if (uy==0x7ff00000) { - if (dy==0x00000000) return hpi.d; } - else if (uy==0xfff00000) { - if (dy==0x00000000) return mhpi.d; } - - /* either x/y or y/x is very close to zero */ - ax = (x<ZERO) ? -x : x; ay = (y<ZERO) ? -y : y; - de = (uy & 0x7ff00000) - (ux & 0x7ff00000); - if (de>=ep) { return ((y>ZERO) ? hpi.d : mhpi.d); } - else if (de<=em) { - if (x>ZERO) { - if ((z=ay/ax)<TWOM1022) return normalized(ax,ay,y,z); - else return signArctan2(y,z); } - else { return ((y>ZERO) ? opi.d : mopi.d); } } - - /* if either x or y is extremely close to zero, scale abs(x), abs(y). */ - if (ax<twom500.d || ay<twom500.d) { ax*=two500.d; ay*=two500.d; } - - /* x,y which are neither special nor extreme */ - if (ay<ax) { - u=ay/ax; - EMULV(ax,u,v,vv,t1,t2,t3,t4,t5) - du=((ay-v)-vv)/ax; } - else { - u=ax/ay; - EMULV(ay,u,v,vv,t1,t2,t3,t4,t5) - du=((ax-v)-vv)/ay; } - - if (x>ZERO) { - - /* (i) x>0, abs(y)< abs(x): atan(ay/ax) */ - if (ay<ax) { - if (u<inv16.d) { - v=u*u; zz=du+u*v*(d3.d+v*(d5.d+v*(d7.d+v*(d9.d+v*(d11.d+v*d13.d))))); - if ((z=u+(zz-u1.d*u)) == u+(zz+u1.d*u)) return signArctan2(y,z); - - MUL2(u,du,u,du,v,vv,t1,t2,t3,t4,t5,t6,t7,t8) - s1=v*(f11.d+v*(f13.d+v*(f15.d+v*(f17.d+v*f19.d)))); - ADD2(f9.d,ff9.d,s1,ZERO,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(f7.d,ff7.d,s1,ss1,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(f5.d,ff5.d,s1,ss1,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(f3.d,ff3.d,s1,ss1,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - MUL2(u,du,s1,ss1,s2,ss2,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(u,du,s2,ss2,s1,ss1,t1,t2) - if ((z=s1+(ss1-u5.d*s1)) == s1+(ss1+u5.d*s1)) return signArctan2(y,z); - return atan2Mp(x,y,pr); - } - else { - i=(TWO52+TWO8*u)-TWO52; i-=16; - t3=u-cij[i][0].d; - EADD(t3,du,v,dv) - t1=cij[i][1].d; t2=cij[i][2].d; - zz=v*t2+(dv*t2+v*v*(cij[i][3].d+v*(cij[i][4].d+ - v*(cij[i][5].d+v* cij[i][6].d)))); - if (i<112) { - if (i<48) u9=u91.d; /* u < 1/4 */ - else u9=u92.d; } /* 1/4 <= u < 1/2 */ - else { - if (i<176) u9=u93.d; /* 1/2 <= u < 3/4 */ - else u9=u94.d; } /* 3/4 <= u <= 1 */ - if ((z=t1+(zz-u9*t1)) == t1+(zz+u9*t1)) return signArctan2(y,z); - - t1=u-hij[i][0].d; - EADD(t1,du,v,vv) - s1=v*(hij[i][11].d+v*(hij[i][12].d+v*(hij[i][13].d+ - v*(hij[i][14].d+v* hij[i][15].d)))); - ADD2(hij[i][9].d,hij[i][10].d,s1,ZERO,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(hij[i][7].d,hij[i][8].d,s1,ss1,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(hij[i][5].d,hij[i][6].d,s1,ss1,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(hij[i][3].d,hij[i][4].d,s1,ss1,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(hij[i][1].d,hij[i][2].d,s1,ss1,s2,ss2,t1,t2) - if ((z=s2+(ss2-ub.d*s2)) == s2+(ss2+ub.d*s2)) return signArctan2(y,z); - return atan2Mp(x,y,pr); - } - } - - /* (ii) x>0, abs(x)<=abs(y): pi/2-atan(ax/ay) */ - else { - if (u<inv16.d) { - v=u*u; - zz=u*v*(d3.d+v*(d5.d+v*(d7.d+v*(d9.d+v*(d11.d+v*d13.d))))); - ESUB(hpi.d,u,t2,cor) - t3=((hpi1.d+cor)-du)-zz; - if ((z=t2+(t3-u2.d)) == t2+(t3+u2.d)) return signArctan2(y,z); - - MUL2(u,du,u,du,v,vv,t1,t2,t3,t4,t5,t6,t7,t8) - s1=v*(f11.d+v*(f13.d+v*(f15.d+v*(f17.d+v*f19.d)))); - ADD2(f9.d,ff9.d,s1,ZERO,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(f7.d,ff7.d,s1,ss1,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(f5.d,ff5.d,s1,ss1,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(f3.d,ff3.d,s1,ss1,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - MUL2(u,du,s1,ss1,s2,ss2,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(u,du,s2,ss2,s1,ss1,t1,t2) - SUB2(hpi.d,hpi1.d,s1,ss1,s2,ss2,t1,t2) - if ((z=s2+(ss2-u6.d)) == s2+(ss2+u6.d)) return signArctan2(y,z); - return atan2Mp(x,y,pr); - } - else { - i=(TWO52+TWO8*u)-TWO52; i-=16; - v=(u-cij[i][0].d)+du; - zz=hpi1.d-v*(cij[i][2].d+v*(cij[i][3].d+v*(cij[i][4].d+ - v*(cij[i][5].d+v* cij[i][6].d)))); - t1=hpi.d-cij[i][1].d; - if (i<112) ua=ua1.d; /* w < 1/2 */ - else ua=ua2.d; /* w >= 1/2 */ - if ((z=t1+(zz-ua)) == t1+(zz+ua)) return signArctan2(y,z); - - t1=u-hij[i][0].d; - EADD(t1,du,v,vv) - s1=v*(hij[i][11].d+v*(hij[i][12].d+v*(hij[i][13].d+ - v*(hij[i][14].d+v* hij[i][15].d)))); - ADD2(hij[i][9].d,hij[i][10].d,s1,ZERO,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(hij[i][7].d,hij[i][8].d,s1,ss1,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(hij[i][5].d,hij[i][6].d,s1,ss1,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(hij[i][3].d,hij[i][4].d,s1,ss1,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(hij[i][1].d,hij[i][2].d,s1,ss1,s2,ss2,t1,t2) - SUB2(hpi.d,hpi1.d,s2,ss2,s1,ss1,t1,t2) - if ((z=s1+(ss1-uc.d)) == s1+(ss1+uc.d)) return signArctan2(y,z); - return atan2Mp(x,y,pr); - } - } - } - else { - - /* (iii) x<0, abs(x)< abs(y): pi/2+atan(ax/ay) */ - if (ax<ay) { - if (u<inv16.d) { - v=u*u; - zz=u*v*(d3.d+v*(d5.d+v*(d7.d+v*(d9.d+v*(d11.d+v*d13.d))))); - EADD(hpi.d,u,t2,cor) - t3=((hpi1.d+cor)+du)+zz; - if ((z=t2+(t3-u3.d)) == t2+(t3+u3.d)) return signArctan2(y,z); - - MUL2(u,du,u,du,v,vv,t1,t2,t3,t4,t5,t6,t7,t8) - s1=v*(f11.d+v*(f13.d+v*(f15.d+v*(f17.d+v*f19.d)))); - ADD2(f9.d,ff9.d,s1,ZERO,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(f7.d,ff7.d,s1,ss1,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(f5.d,ff5.d,s1,ss1,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(f3.d,ff3.d,s1,ss1,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - MUL2(u,du,s1,ss1,s2,ss2,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(u,du,s2,ss2,s1,ss1,t1,t2) - ADD2(hpi.d,hpi1.d,s1,ss1,s2,ss2,t1,t2) - if ((z=s2+(ss2-u7.d)) == s2+(ss2+u7.d)) return signArctan2(y,z); - return atan2Mp(x,y,pr); - } - else { - i=(TWO52+TWO8*u)-TWO52; i-=16; - v=(u-cij[i][0].d)+du; - zz=hpi1.d+v*(cij[i][2].d+v*(cij[i][3].d+v*(cij[i][4].d+ - v*(cij[i][5].d+v* cij[i][6].d)))); - t1=hpi.d+cij[i][1].d; - if (i<112) ua=ua1.d; /* w < 1/2 */ - else ua=ua2.d; /* w >= 1/2 */ - if ((z=t1+(zz-ua)) == t1+(zz+ua)) return signArctan2(y,z); - - t1=u-hij[i][0].d; - EADD(t1,du,v,vv) - s1=v*(hij[i][11].d+v*(hij[i][12].d+v*(hij[i][13].d+ - v*(hij[i][14].d+v* hij[i][15].d)))); - ADD2(hij[i][9].d,hij[i][10].d,s1,ZERO,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(hij[i][7].d,hij[i][8].d,s1,ss1,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(hij[i][5].d,hij[i][6].d,s1,ss1,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(hij[i][3].d,hij[i][4].d,s1,ss1,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(hij[i][1].d,hij[i][2].d,s1,ss1,s2,ss2,t1,t2) - ADD2(hpi.d,hpi1.d,s2,ss2,s1,ss1,t1,t2) - if ((z=s1+(ss1-uc.d)) == s1+(ss1+uc.d)) return signArctan2(y,z); - return atan2Mp(x,y,pr); - } - } - - /* (iv) x<0, abs(y)<=abs(x): pi-atan(ax/ay) */ - else { - if (u<inv16.d) { - v=u*u; - zz=u*v*(d3.d+v*(d5.d+v*(d7.d+v*(d9.d+v*(d11.d+v*d13.d))))); - ESUB(opi.d,u,t2,cor) - t3=((opi1.d+cor)-du)-zz; - if ((z=t2+(t3-u4.d)) == t2+(t3+u4.d)) return signArctan2(y,z); - - MUL2(u,du,u,du,v,vv,t1,t2,t3,t4,t5,t6,t7,t8) - s1=v*(f11.d+v*(f13.d+v*(f15.d+v*(f17.d+v*f19.d)))); - ADD2(f9.d,ff9.d,s1,ZERO,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(f7.d,ff7.d,s1,ss1,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(f5.d,ff5.d,s1,ss1,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(f3.d,ff3.d,s1,ss1,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - MUL2(u,du,s1,ss1,s2,ss2,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(u,du,s2,ss2,s1,ss1,t1,t2) - SUB2(opi.d,opi1.d,s1,ss1,s2,ss2,t1,t2) - if ((z=s2+(ss2-u8.d)) == s2+(ss2+u8.d)) return signArctan2(y,z); - return atan2Mp(x,y,pr); - } - else { - i=(TWO52+TWO8*u)-TWO52; i-=16; - v=(u-cij[i][0].d)+du; - zz=opi1.d-v*(cij[i][2].d+v*(cij[i][3].d+v*(cij[i][4].d+ - v*(cij[i][5].d+v* cij[i][6].d)))); - t1=opi.d-cij[i][1].d; - if (i<112) ua=ua1.d; /* w < 1/2 */ - else ua=ua2.d; /* w >= 1/2 */ - if ((z=t1+(zz-ua)) == t1+(zz+ua)) return signArctan2(y,z); - - t1=u-hij[i][0].d; - EADD(t1,du,v,vv) - s1=v*(hij[i][11].d+v*(hij[i][12].d+v*(hij[i][13].d+ - v*(hij[i][14].d+v* hij[i][15].d)))); - ADD2(hij[i][9].d,hij[i][10].d,s1,ZERO,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(hij[i][7].d,hij[i][8].d,s1,ss1,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(hij[i][5].d,hij[i][6].d,s1,ss1,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(hij[i][3].d,hij[i][4].d,s1,ss1,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(hij[i][1].d,hij[i][2].d,s1,ss1,s2,ss2,t1,t2) - SUB2(opi.d,opi1.d,s2,ss2,s1,ss1,t1,t2) - if ((z=s1+(ss1-uc.d)) == s1+(ss1+uc.d)) return signArctan2(y,z); - return atan2Mp(x,y,pr); - } - } - } -} - /* Treat the Denormalized case */ -static double normalized(double ax,double ay,double y, double z) - { int p; - mp_no mpx,mpy,mpz,mperr,mpz2,mpt1; - p=6; - __dbl_mp(ax,&mpx,p); __dbl_mp(ay,&mpy,p); __dvd(&mpy,&mpx,&mpz,p); - __dbl_mp(ue.d,&mpt1,p); __mul(&mpz,&mpt1,&mperr,p); - __sub(&mpz,&mperr,&mpz2,p); __mp_dbl(&mpz2,&z,p); - return signArctan2(y,z); -} - /* Fix the sign and return after stage 1 or stage 2 */ -static double signArctan2(double y,double z) -{ - return ((y<ZERO) ? -z : z); -} - /* Stage 3: Perform a multi-Precision computation */ -static double atan2Mp(double x,double y,const int pr[]) -{ - double z1,z2; - int i,p; - mp_no mpx,mpy,mpz,mpz1,mpz2,mperr,mpt1; - for (i=0; i<MM; i++) { - p = pr[i]; - __dbl_mp(x,&mpx,p); __dbl_mp(y,&mpy,p); - __mpatan2(&mpy,&mpx,&mpz,p); - __dbl_mp(ud[i].d,&mpt1,p); __mul(&mpz,&mpt1,&mperr,p); - __add(&mpz,&mperr,&mpz1,p); __sub(&mpz,&mperr,&mpz2,p); - __mp_dbl(&mpz1,&z1,p); __mp_dbl(&mpz2,&z2,p); - if (z1==z2) return z1; - } - return z1; /*if unpossible to do exact computing */ -} diff --git a/libgcc-math/dbl-64/e_exp.c b/libgcc-math/dbl-64/e_exp.c deleted file mode 100644 index 717469e250a..00000000000 --- a/libgcc-math/dbl-64/e_exp.c +++ /dev/null @@ -1,252 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ -/***************************************************************************/ -/* MODULE_NAME:uexp.c */ -/* */ -/* FUNCTION:uexp */ -/* exp1 */ -/* */ -/* FILES NEEDED:dla.h endian.h mpa.h mydefs.h uexp.h */ -/* mpa.c mpexp.x slowexp.c */ -/* */ -/* An ultimate exp routine. Given an IEEE double machine number x */ -/* it computes the correctly rounded (to nearest) value of e^x */ -/* Assumption: Machine arithmetic operations are performed in */ -/* round to nearest mode of IEEE 754 standard. */ -/* */ -/***************************************************************************/ - -#include "endian.h" -#include "uexp.h" -#include "mydefs.h" -#include "MathLib.h" -#include "uexp.tbl" -#include "math_private.h" - -double __slowexp(double); - -/***************************************************************************/ -/* An ultimate exp routine. Given an IEEE double machine number x */ -/* it computes the correctly rounded (to nearest) value of e^x */ -/***************************************************************************/ -double __ieee754_exp(double x) { - double bexp, t, eps, del, base, y, al, bet, res, rem, cor; - mynumber junk1, junk2, binexp = {{0,0}}; -#if 0 - int4 k; -#endif - int4 i,j,m,n,ex; - - junk1.x = x; - m = junk1.i[HIGH_HALF]; - n = m&hugeint; - - if (n > smallint && n < bigint) { - - y = x*log2e.x + three51.x; - bexp = y - three51.x; /* multiply the result by 2**bexp */ - - junk1.x = y; - - eps = bexp*ln_two2.x; /* x = bexp*ln(2) + t - eps */ - t = x - bexp*ln_two1.x; - - y = t + three33.x; - base = y - three33.x; /* t rounded to a multiple of 2**-18 */ - junk2.x = y; - del = (t - base) - eps; /* x = bexp*ln(2) + base + del */ - eps = del + del*del*(p3.x*del + p2.x); - - binexp.i[HIGH_HALF] =(junk1.i[LOW_HALF]+1023)<<20; - - i = ((junk2.i[LOW_HALF]>>8)&0xfffffffe)+356; - j = (junk2.i[LOW_HALF]&511)<<1; - - al = coar.x[i]*fine.x[j]; - bet =(coar.x[i]*fine.x[j+1] + coar.x[i+1]*fine.x[j]) + coar.x[i+1]*fine.x[j+1]; - - rem=(bet + bet*eps)+al*eps; - res = al + rem; - cor = (al - res) + rem; - if (res == (res+cor*err_0)) return res*binexp.x; - else return __slowexp(x); /*if error is over bound */ - } - - if (n <= smallint) return 1.0; - - if (n >= badint) { - if (n > infint) return(x+x); /* x is NaN */ - if (n < infint) return ( (x>0) ? (hhuge*hhuge) : (tiny*tiny) ); - /* x is finite, cause either overflow or underflow */ - if (junk1.i[LOW_HALF] != 0) return (x+x); /* x is NaN */ - return ((x>0)?inf.x:zero ); /* |x| = inf; return either inf or 0 */ - } - - y = x*log2e.x + three51.x; - bexp = y - three51.x; - junk1.x = y; - eps = bexp*ln_two2.x; - t = x - bexp*ln_two1.x; - y = t + three33.x; - base = y - three33.x; - junk2.x = y; - del = (t - base) - eps; - eps = del + del*del*(p3.x*del + p2.x); - i = ((junk2.i[LOW_HALF]>>8)&0xfffffffe)+356; - j = (junk2.i[LOW_HALF]&511)<<1; - al = coar.x[i]*fine.x[j]; - bet =(coar.x[i]*fine.x[j+1] + coar.x[i+1]*fine.x[j]) + coar.x[i+1]*fine.x[j+1]; - rem=(bet + bet*eps)+al*eps; - res = al + rem; - cor = (al - res) + rem; - if (m>>31) { - ex=junk1.i[LOW_HALF]; - if (res < 1.0) {res+=res; cor+=cor; ex-=1;} - if (ex >=-1022) { - binexp.i[HIGH_HALF] = (1023+ex)<<20; - if (res == (res+cor*err_0)) return res*binexp.x; - else return __slowexp(x); /*if error is over bound */ - } - ex = -(1022+ex); - binexp.i[HIGH_HALF] = (1023-ex)<<20; - res*=binexp.x; - cor*=binexp.x; - eps=1.0000000001+err_0*binexp.x; - t=1.0+res; - y = ((1.0-t)+res)+cor; - res=t+y; - cor = (t-res)+y; - if (res == (res + eps*cor)) - { binexp.i[HIGH_HALF] = 0x00100000; - return (res-1.0)*binexp.x; - } - else return __slowexp(x); /* if error is over bound */ - } - else { - binexp.i[HIGH_HALF] =(junk1.i[LOW_HALF]+767)<<20; - if (res == (res+cor*err_0)) return res*binexp.x*t256.x; - else return __slowexp(x); - } -} - -/************************************************************************/ -/* Compute e^(x+xx)(Double-Length number) .The routine also receive */ -/* bound of error of previous calculation .If after computing exp */ -/* error bigger than allows routine return non positive number */ -/*else return e^(x + xx) (always positive ) */ -/************************************************************************/ - -double __exp1(double x, double xx, double error) { - double bexp, t, eps, del, base, y, al, bet, res, rem, cor; - mynumber junk1, junk2, binexp = {{0,0}}; -#if 0 - int4 k; -#endif - int4 i,j,m,n,ex; - - junk1.x = x; - m = junk1.i[HIGH_HALF]; - n = m&hugeint; /* no sign */ - - if (n > smallint && n < bigint) { - y = x*log2e.x + three51.x; - bexp = y - three51.x; /* multiply the result by 2**bexp */ - - junk1.x = y; - - eps = bexp*ln_two2.x; /* x = bexp*ln(2) + t - eps */ - t = x - bexp*ln_two1.x; - - y = t + three33.x; - base = y - three33.x; /* t rounded to a multiple of 2**-18 */ - junk2.x = y; - del = (t - base) + (xx-eps); /* x = bexp*ln(2) + base + del */ - eps = del + del*del*(p3.x*del + p2.x); - - binexp.i[HIGH_HALF] =(junk1.i[LOW_HALF]+1023)<<20; - - i = ((junk2.i[LOW_HALF]>>8)&0xfffffffe)+356; - j = (junk2.i[LOW_HALF]&511)<<1; - - al = coar.x[i]*fine.x[j]; - bet =(coar.x[i]*fine.x[j+1] + coar.x[i+1]*fine.x[j]) + coar.x[i+1]*fine.x[j+1]; - - rem=(bet + bet*eps)+al*eps; - res = al + rem; - cor = (al - res) + rem; - if (res == (res+cor*(1.0+error+err_1))) return res*binexp.x; - else return -10.0; - } - - if (n <= smallint) return 1.0; /* if x->0 e^x=1 */ - - if (n >= badint) { - if (n > infint) return(zero/zero); /* x is NaN, return invalid */ - if (n < infint) return ( (x>0) ? (hhuge*hhuge) : (tiny*tiny) ); - /* x is finite, cause either overflow or underflow */ - if (junk1.i[LOW_HALF] != 0) return (zero/zero); /* x is NaN */ - return ((x>0)?inf.x:zero ); /* |x| = inf; return either inf or 0 */ - } - - y = x*log2e.x + three51.x; - bexp = y - three51.x; - junk1.x = y; - eps = bexp*ln_two2.x; - t = x - bexp*ln_two1.x; - y = t + three33.x; - base = y - three33.x; - junk2.x = y; - del = (t - base) + (xx-eps); - eps = del + del*del*(p3.x*del + p2.x); - i = ((junk2.i[LOW_HALF]>>8)&0xfffffffe)+356; - j = (junk2.i[LOW_HALF]&511)<<1; - al = coar.x[i]*fine.x[j]; - bet =(coar.x[i]*fine.x[j+1] + coar.x[i+1]*fine.x[j]) + coar.x[i+1]*fine.x[j+1]; - rem=(bet + bet*eps)+al*eps; - res = al + rem; - cor = (al - res) + rem; - if (m>>31) { - ex=junk1.i[LOW_HALF]; - if (res < 1.0) {res+=res; cor+=cor; ex-=1;} - if (ex >=-1022) { - binexp.i[HIGH_HALF] = (1023+ex)<<20; - if (res == (res+cor*(1.0+error+err_1))) return res*binexp.x; - else return -10.0; - } - ex = -(1022+ex); - binexp.i[HIGH_HALF] = (1023-ex)<<20; - res*=binexp.x; - cor*=binexp.x; - eps=1.00000000001+(error+err_1)*binexp.x; - t=1.0+res; - y = ((1.0-t)+res)+cor; - res=t+y; - cor = (t-res)+y; - if (res == (res + eps*cor)) - {binexp.i[HIGH_HALF] = 0x00100000; return (res-1.0)*binexp.x;} - else return -10.0; - } - else { - binexp.i[HIGH_HALF] =(junk1.i[LOW_HALF]+767)<<20; - if (res == (res+cor*(1.0+error+err_1))) - return res*binexp.x*t256.x; - else return -10.0; - } -} diff --git a/libgcc-math/dbl-64/e_log.c b/libgcc-math/dbl-64/e_log.c deleted file mode 100644 index 1a9967b546f..00000000000 --- a/libgcc-math/dbl-64/e_log.c +++ /dev/null @@ -1,203 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ -/*********************************************************************/ -/* */ -/* MODULE_NAME:ulog.c */ -/* */ -/* FUNCTION:ulog */ -/* */ -/* FILES NEEDED: dla.h endian.h mpa.h mydefs.h ulog.h */ -/* mpexp.c mplog.c mpa.c */ -/* ulog.tbl */ -/* */ -/* An ultimate log routine. Given an IEEE double machine number x */ -/* it computes the correctly rounded (to nearest) value of log(x). */ -/* Assumption: Machine arithmetic operations are performed in */ -/* round to nearest mode of IEEE 754 standard. */ -/* */ -/*********************************************************************/ - - -#include "endian.h" -#include "dla.h" -#include "mpa.h" -#include "MathLib.h" -#include "math_private.h" - -void __mplog(mp_no *, mp_no *, int); - -/*********************************************************************/ -/* An ultimate log routine. Given an IEEE double machine number x */ -/* it computes the correctly rounded (to nearest) value of log(x). */ -/*********************************************************************/ -double __ieee754_log(double x) { -#define M 4 - static const int pr[M]={8,10,18,32}; - int i,j,n,ux,dx,p; -#if 0 - int k; -#endif - double dbl_n,u,p0,q,r0,w,nln2a,luai,lubi,lvaj,lvbj, - sij,ssij,ttij,A,B,B0,y,y1,y2,polI,polII,sa,sb, - t1,t2,t3,t4,t5,t6,t7,t8,t,ra,rb,ww, - a0,aa0,s1,s2,ss2,s3,ss3,a1,aa1,a,aa,b,bb,c; - number num; - mp_no mpx,mpy,mpy1,mpy2,mperr; - -#include "ulog.tbl" -#include "ulog.h" - - /* Treating special values of x ( x<=0, x=INF, x=NaN etc.). */ - - num.d = x; ux = num.i[HIGH_HALF]; dx = num.i[LOW_HALF]; - n=0; - if (ux < 0x00100000) { - if (((ux & 0x7fffffff) | dx) == 0) return MHALF/ZERO; /* return -INF */ - if (ux < 0) return (x-x)/ZERO; /* return NaN */ - n -= 54; x *= two54.d; /* scale x */ - num.d = x; - } - if (ux >= 0x7ff00000) return x+x; /* INF or NaN */ - - /* Regular values of x */ - - w = x-ONE; - if (ABS(w) > U03) { goto case_03; } - - - /*--- Stage I, the case abs(x-1) < 0.03 */ - - t8 = MHALF*w; - EMULV(t8,w,a,aa,t1,t2,t3,t4,t5) - EADD(w,a,b,bb) - - /* Evaluate polynomial II */ - polII = (b0.d+w*(b1.d+w*(b2.d+w*(b3.d+w*(b4.d+ - w*(b5.d+w*(b6.d+w*(b7.d+w*b8.d))))))))*w*w*w; - c = (aa+bb)+polII; - - /* End stage I, case abs(x-1) < 0.03 */ - if ((y=b+(c+b*E2)) == b+(c-b*E2)) return y; - - /*--- Stage II, the case abs(x-1) < 0.03 */ - - a = d11.d+w*(d12.d+w*(d13.d+w*(d14.d+w*(d15.d+w*(d16.d+ - w*(d17.d+w*(d18.d+w*(d19.d+w*d20.d)))))))); - EMULV(w,a,s2,ss2,t1,t2,t3,t4,t5) - ADD2(d10.d,dd10.d,s2,ss2,s3,ss3,t1,t2) - MUL2(w,ZERO,s3,ss3,s2,ss2,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(d9.d,dd9.d,s2,ss2,s3,ss3,t1,t2) - MUL2(w,ZERO,s3,ss3,s2,ss2,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(d8.d,dd8.d,s2,ss2,s3,ss3,t1,t2) - MUL2(w,ZERO,s3,ss3,s2,ss2,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(d7.d,dd7.d,s2,ss2,s3,ss3,t1,t2) - MUL2(w,ZERO,s3,ss3,s2,ss2,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(d6.d,dd6.d,s2,ss2,s3,ss3,t1,t2) - MUL2(w,ZERO,s3,ss3,s2,ss2,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(d5.d,dd5.d,s2,ss2,s3,ss3,t1,t2) - MUL2(w,ZERO,s3,ss3,s2,ss2,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(d4.d,dd4.d,s2,ss2,s3,ss3,t1,t2) - MUL2(w,ZERO,s3,ss3,s2,ss2,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(d3.d,dd3.d,s2,ss2,s3,ss3,t1,t2) - MUL2(w,ZERO,s3,ss3,s2,ss2,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(d2.d,dd2.d,s2,ss2,s3,ss3,t1,t2) - MUL2(w,ZERO,s3,ss3,s2,ss2,t1,t2,t3,t4,t5,t6,t7,t8) - MUL2(w,ZERO,s2,ss2,s3,ss3,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(w,ZERO, s3,ss3, b, bb,t1,t2) - - /* End stage II, case abs(x-1) < 0.03 */ - if ((y=b+(bb+b*E4)) == b+(bb-b*E4)) return y; - goto stage_n; - - /*--- Stage I, the case abs(x-1) > 0.03 */ - case_03: - - /* Find n,u such that x = u*2**n, 1/sqrt(2) < u < sqrt(2) */ - n += (num.i[HIGH_HALF] >> 20) - 1023; - num.i[HIGH_HALF] = (num.i[HIGH_HALF] & 0x000fffff) | 0x3ff00000; - if (num.d > SQRT_2) { num.d *= HALF; n++; } - u = num.d; dbl_n = (double) n; - - /* Find i such that ui=1+(i-75)/2**8 is closest to u (i= 0,1,2,...,181) */ - num.d += h1.d; - i = (num.i[HIGH_HALF] & 0x000fffff) >> 12; - - /* Find j such that vj=1+(j-180)/2**16 is closest to v=u/ui (j= 0,...,361) */ - num.d = u*Iu[i].d + h2.d; - j = (num.i[HIGH_HALF] & 0x000fffff) >> 4; - - /* Compute w=(u-ui*vj)/(ui*vj) */ - p0=(ONE+(i-75)*DEL_U)*(ONE+(j-180)*DEL_V); - q=u-p0; r0=Iu[i].d*Iv[j].d; w=q*r0; - - /* Evaluate polynomial I */ - polI = w+(a2.d+a3.d*w)*w*w; - - /* Add up everything */ - nln2a = dbl_n*LN2A; - luai = Lu[i][0].d; lubi = Lu[i][1].d; - lvaj = Lv[j][0].d; lvbj = Lv[j][1].d; - EADD(luai,lvaj,sij,ssij) - EADD(nln2a,sij,A ,ttij) - B0 = (((lubi+lvbj)+ssij)+ttij)+dbl_n*LN2B; - B = polI+B0; - - /* End stage I, case abs(x-1) >= 0.03 */ - if ((y=A+(B+E1)) == A+(B-E1)) return y; - - - /*--- Stage II, the case abs(x-1) > 0.03 */ - - /* Improve the accuracy of r0 */ - EMULV(p0,r0,sa,sb,t1,t2,t3,t4,t5) - t=r0*((ONE-sa)-sb); - EADD(r0,t,ra,rb) - - /* Compute w */ - MUL2(q,ZERO,ra,rb,w,ww,t1,t2,t3,t4,t5,t6,t7,t8) - - EADD(A,B0,a0,aa0) - - /* Evaluate polynomial III */ - s1 = (c3.d+(c4.d+c5.d*w)*w)*w; - EADD(c2.d,s1,s2,ss2) - MUL2(s2,ss2,w,ww,s3,ss3,t1,t2,t3,t4,t5,t6,t7,t8) - MUL2(s3,ss3,w,ww,s2,ss2,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(s2,ss2,w,ww,s3,ss3,t1,t2) - ADD2(s3,ss3,a0,aa0,a1,aa1,t1,t2) - - /* End stage II, case abs(x-1) >= 0.03 */ - if ((y=a1+(aa1+E3)) == a1+(aa1-E3)) return y; - - - /* Final stages. Use multi-precision arithmetic. */ - stage_n: - - for (i=0; i<M; i++) { - p = pr[i]; - __dbl_mp(x,&mpx,p); __dbl_mp(y,&mpy,p); - __mplog(&mpx,&mpy,p); - __dbl_mp(e[i].d,&mperr,p); - __add(&mpy,&mperr,&mpy1,p); __sub(&mpy,&mperr,&mpy2,p); - __mp_dbl(&mpy1,&y1,p); __mp_dbl(&mpy2,&y2,p); - if (y1==y2) return y1; - } - return y1; -} diff --git a/libgcc-math/dbl-64/e_log10.c b/libgcc-math/dbl-64/e_log10.c deleted file mode 100644 index 2be04b8756d..00000000000 --- a/libgcc-math/dbl-64/e_log10.c +++ /dev/null @@ -1,97 +0,0 @@ -/* @(#)e_log10.c 5.1 93/09/24 */ -/* - * ==================================================== - * Copyright (C) 1993 by Sun Microsystems, Inc. All rights reserved. - * - * Developed at SunPro, a Sun Microsystems, Inc. business. - * Permission to use, copy, modify, and distribute this - * software is freely granted, provided that this notice - * is preserved. - * ==================================================== - */ - -#if defined(LIBM_SCCS) && !defined(lint) -static char rcsid[] = "$NetBSD: e_log10.c,v 1.9 1995/05/10 20:45:51 jtc Exp $"; -#endif - -/* __ieee754_log10(x) - * Return the base 10 logarithm of x - * - * Method : - * Let log10_2hi = leading 40 bits of log10(2) and - * log10_2lo = log10(2) - log10_2hi, - * ivln10 = 1/log(10) rounded. - * Then - * n = ilogb(x), - * if(n<0) n = n+1; - * x = scalbn(x,-n); - * log10(x) := n*log10_2hi + (n*log10_2lo + ivln10*log(x)) - * - * Note 1: - * To guarantee log10(10**n)=n, where 10**n is normal, the rounding - * mode must set to Round-to-Nearest. - * Note 2: - * [1/log(10)] rounded to 53 bits has error .198 ulps; - * log10 is monotonic at all binary break points. - * - * Special cases: - * log10(x) is NaN with signal if x < 0; - * log10(+INF) is +INF with no signal; log10(0) is -INF with signal; - * log10(NaN) is that NaN with no signal; - * log10(10**N) = N for N=0,1,...,22. - * - * Constants: - * The hexadecimal values are the intended ones for the following constants. - * The decimal values may be used, provided that the compiler will convert - * from decimal to binary accurately enough to produce the hexadecimal values - * shown. - */ - -#include "math_private.h" - -#ifdef __STDC__ -static const double -#else -static double -#endif -two54 = 1.80143985094819840000e+16, /* 0x43500000, 0x00000000 */ -ivln10 = 4.34294481903251816668e-01, /* 0x3FDBCB7B, 0x1526E50E */ -log10_2hi = 3.01029995663611771306e-01, /* 0x3FD34413, 0x509F6000 */ -log10_2lo = 3.69423907715893078616e-13; /* 0x3D59FEF3, 0x11F12B36 */ - -#ifdef __STDC__ -static const double zero = 0.0; -#else -static double zero = 0.0; -#endif - -#ifdef __STDC__ - double __ieee754_log10(double x) -#else - double __ieee754_log10(x) - double x; -#endif -{ - double y,z; - int32_t i,k,hx; - uint32_t lx; - - EXTRACT_WORDS(hx,lx,x); - - k=0; - if (hx < 0x00100000) { /* x < 2**-1022 */ - if (((hx&0x7fffffff)|lx)==0) - return -two54/(x-x); /* log(+-0)=-inf */ - if (hx<0) return (x-x)/(x-x); /* log(-#) = NaN */ - k -= 54; x *= two54; /* subnormal number, scale up x */ - GET_HIGH_WORD(hx,x); - } - if (hx >= 0x7ff00000) return x+x; - k += (hx>>20)-1023; - i = ((uint32_t)k&0x80000000)>>31; - hx = (hx&0x000fffff)|((0x3ff-i)<<20); - y = (double)(k+i); - SET_HIGH_WORD(x,hx); - z = y*log10_2lo + ivln10*__ieee754_log(x); - return z+y*log10_2hi; -} diff --git a/libgcc-math/dbl-64/e_pow.c b/libgcc-math/dbl-64/e_pow.c deleted file mode 100644 index d9bd8b479f4..00000000000 --- a/libgcc-math/dbl-64/e_pow.c +++ /dev/null @@ -1,388 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * written by International Business Machines Corp. - * Copyright (C) 2001, 2002, 2004 Free Software Foundation - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ -/***************************************************************************/ -/* MODULE_NAME: upow.c */ -/* */ -/* FUNCTIONS: upow */ -/* power1 */ -/* my_log2 */ -/* log1 */ -/* checkint */ -/* FILES NEEDED: dla.h endian.h mpa.h mydefs.h */ -/* halfulp.c mpexp.c mplog.c slowexp.c slowpow.c mpa.c */ -/* uexp.c upow.c */ -/* root.tbl uexp.tbl upow.tbl */ -/* An ultimate power routine. Given two IEEE double machine numbers y,x */ -/* it computes the correctly rounded (to nearest) value of x^y. */ -/* Assumption: Machine arithmetic operations are performed in */ -/* round to nearest mode of IEEE 754 standard. */ -/* */ -/***************************************************************************/ -#include "endian.h" -#include "upow.h" -#include "dla.h" -#include "mydefs.h" -#include "MathLib.h" -#include "upow.tbl" -#include "math_private.h" - - -double __exp1(double x, double xx, double error); -static double log1(double x, double *delta, double *error); -static double my_log2(double x, double *delta, double *error); -double __slowpow(double x, double y,double z); -static double power1(double x, double y); -static int checkint(double x); - -/***************************************************************************/ -/* An ultimate power routine. Given two IEEE double machine numbers y,x */ -/* it computes the correctly rounded (to nearest) value of X^y. */ -/***************************************************************************/ -double __ieee754_pow(double x, double y) { - double z,a,aa,error, t,a1,a2,y1,y2; -#if 0 - double gor=1.0; -#endif - mynumber u,v; - int k; - int4 qx,qy; - v.x=y; - u.x=x; - if (v.i[LOW_HALF] == 0) { /* of y */ - qx = u.i[HIGH_HALF]&0x7fffffff; - /* Checking if x is not too small to compute */ - if (((qx==0x7ff00000)&&(u.i[LOW_HALF]!=0))||(qx>0x7ff00000)) return NaNQ.x; - if (y == 1.0) return x; - if (y == 2.0) return x*x; - if (y == -1.0) return 1.0/x; - if (y == 0) return 1.0; - } - /* else */ - if(((u.i[HIGH_HALF]>0 && u.i[HIGH_HALF]<0x7ff00000)|| /* x>0 and not x->0 */ - (u.i[HIGH_HALF]==0 && u.i[LOW_HALF]!=0)) && - /* 2^-1023< x<= 2^-1023 * 0x1.0000ffffffff */ - (v.i[HIGH_HALF]&0x7fffffff) < 0x4ff00000) { /* if y<-1 or y>1 */ - z = log1(x,&aa,&error); /* x^y =e^(y log (X)) */ - t = y*134217729.0; - y1 = t - (t-y); - y2 = y - y1; - t = z*134217729.0; - a1 = t - (t-z); - a2 = (z - a1)+aa; - a = y1*a1; - aa = y2*a1 + y*a2; - a1 = a+aa; - a2 = (a-a1)+aa; - error = error*ABS(y); - t = __exp1(a1,a2,1.9e16*error); /* return -10 or 0 if wasn't computed exactly */ - return (t>0)?t:power1(x,y); - } - - if (x == 0) { - if (((v.i[HIGH_HALF] & 0x7fffffff) == 0x7ff00000 && v.i[LOW_HALF] != 0) - || (v.i[HIGH_HALF] & 0x7fffffff) > 0x7ff00000) - return y; - if (ABS(y) > 1.0e20) return (y>0)?0:INF.x; - k = checkint(y); - if (k == -1) - return y < 0 ? 1.0/x : x; - else - return y < 0 ? 1.0/ABS(x) : 0.0; /* return 0 */ - } - /* if x<0 */ - if (u.i[HIGH_HALF] < 0) { - k = checkint(y); - if (k==0) { - if ((v.i[HIGH_HALF] & 0x7fffffff) == 0x7ff00000 && v.i[LOW_HALF] == 0) { - if (x == -1.0) return 1.0; - else if (x > -1.0) return v.i[HIGH_HALF] < 0 ? INF.x : 0.0; - else return v.i[HIGH_HALF] < 0 ? 0.0 : INF.x; - } - else if (u.i[HIGH_HALF] == 0xfff00000 && u.i[LOW_HALF] == 0) - return y < 0 ? 0.0 : INF.x; - return NaNQ.x; /* y not integer and x<0 */ - } - else if (u.i[HIGH_HALF] == 0xfff00000 && u.i[LOW_HALF] == 0) - { - if (k < 0) - return y < 0 ? nZERO.x : nINF.x; - else - return y < 0 ? 0.0 : INF.x; - } - return (k==1)?__ieee754_pow(-x,y):-__ieee754_pow(-x,y); /* if y even or odd */ - } - /* x>0 */ - qx = u.i[HIGH_HALF]&0x7fffffff; /* no sign */ - qy = v.i[HIGH_HALF]&0x7fffffff; /* no sign */ - - if (qx > 0x7ff00000 || (qx == 0x7ff00000 && u.i[LOW_HALF] != 0)) return NaNQ.x; - /* if 0<x<2^-0x7fe */ - if (qy > 0x7ff00000 || (qy == 0x7ff00000 && v.i[LOW_HALF] != 0)) - return x == 1.0 ? 1.0 : NaNQ.x; - /* if y<2^-0x7fe */ - - if (qx == 0x7ff00000) /* x= 2^-0x3ff */ - {if (y == 0) return NaNQ.x; - return (y>0)?x:0; } - - if (qy > 0x45f00000 && qy < 0x7ff00000) { - if (x == 1.0) return 1.0; - if (y>0) return (x>1.0)?INF.x:0; - if (y<0) return (x<1.0)?INF.x:0; - } - - if (x == 1.0) return 1.0; - if (y>0) return (x>1.0)?INF.x:0; - if (y<0) return (x<1.0)?INF.x:0; - return 0; /* unreachable, to make the compiler happy */ -} - -/**************************************************************************/ -/* Computing x^y using more accurate but more slow log routine */ -/**************************************************************************/ -static double power1(double x, double y) { - double z,a,aa,error, t,a1,a2,y1,y2; - z = my_log2(x,&aa,&error); - t = y*134217729.0; - y1 = t - (t-y); - y2 = y - y1; - t = z*134217729.0; - a1 = t - (t-z); - a2 = z - a1; - a = y*z; - aa = ((y1*a1-a)+y1*a2+y2*a1)+y2*a2+aa*y; - a1 = a+aa; - a2 = (a-a1)+aa; - error = error*ABS(y); - t = __exp1(a1,a2,1.9e16*error); - return (t >= 0)?t:__slowpow(x,y,z); -} - -/****************************************************************************/ -/* Computing log(x) (x is left argument). The result is the returned double */ -/* + the parameter delta. */ -/* The result is bounded by error (rightmost argument) */ -/****************************************************************************/ -static double log1(double x, double *delta, double *error) { - int i,j,m; -#if 0 - int n; -#endif - double uu,vv,eps,nx,e,e1,e2,t,t1,t2,res,add=0; -#if 0 - double cor; -#endif - mynumber u,v; -#ifdef BIG_ENDI - mynumber -/**/ two52 = {{0x43300000, 0x00000000}}; /* 2**52 */ -#else -#ifdef LITTLE_ENDI - mynumber -/**/ two52 = {{0x00000000, 0x43300000}}; /* 2**52 */ -#endif -#endif - - u.x = x; - m = u.i[HIGH_HALF]; - *error = 0; - *delta = 0; - if (m < 0x00100000) /* 1<x<2^-1007 */ - { x = x*t52.x; add = -52.0; u.x = x; m = u.i[HIGH_HALF];} - - if ((m&0x000fffff) < 0x0006a09e) - {u.i[HIGH_HALF] = (m&0x000fffff)|0x3ff00000; two52.i[LOW_HALF]=(m>>20); } - else - {u.i[HIGH_HALF] = (m&0x000fffff)|0x3fe00000; two52.i[LOW_HALF]=(m>>20)+1; } - - v.x = u.x + bigu.x; - uu = v.x - bigu.x; - i = (v.i[LOW_HALF]&0x000003ff)<<2; - if (two52.i[LOW_HALF] == 1023) /* nx = 0 */ - { - if (i > 1192 && i < 1208) /* |x-1| < 1.5*2**-10 */ - { - t = x - 1.0; - t1 = (t+5.0e6)-5.0e6; - t2 = t-t1; - e1 = t - 0.5*t1*t1; - e2 = t*t*t*(r3+t*(r4+t*(r5+t*(r6+t*(r7+t*r8)))))-0.5*t2*(t+t1); - res = e1+e2; - *error = 1.0e-21*ABS(t); - *delta = (e1-res)+e2; - return res; - } /* |x-1| < 1.5*2**-10 */ - else - { - v.x = u.x*(ui.x[i]+ui.x[i+1])+bigv.x; - vv = v.x-bigv.x; - j = v.i[LOW_HALF]&0x0007ffff; - j = j+j+j; - eps = u.x - uu*vv; - e1 = eps*ui.x[i]; - e2 = eps*(ui.x[i+1]+vj.x[j]*(ui.x[i]+ui.x[i+1])); - e = e1+e2; - e2 = ((e1-e)+e2); - t=ui.x[i+2]+vj.x[j+1]; - t1 = t+e; - t2 = (((t-t1)+e)+(ui.x[i+3]+vj.x[j+2]))+e2+e*e*(p2+e*(p3+e*p4)); - res=t1+t2; - *error = 1.0e-24; - *delta = (t1-res)+t2; - return res; - } - } /* nx = 0 */ - else /* nx != 0 */ - { - eps = u.x - uu; - nx = (two52.x - two52e.x)+add; - e1 = eps*ui.x[i]; - e2 = eps*ui.x[i+1]; - e=e1+e2; - e2 = (e1-e)+e2; - t=nx*ln2a.x+ui.x[i+2]; - t1=t+e; - t2=(((t-t1)+e)+nx*ln2b.x+ui.x[i+3]+e2)+e*e*(q2+e*(q3+e*(q4+e*(q5+e*q6)))); - res = t1+t2; - *error = 1.0e-21; - *delta = (t1-res)+t2; - return res; - } /* nx != 0 */ -} - -/****************************************************************************/ -/* More slow but more accurate routine of log */ -/* Computing log(x)(x is left argument).The result is return double + delta.*/ -/* The result is bounded by error (right argument) */ -/****************************************************************************/ -static double my_log2(double x, double *delta, double *error) { - int i,j,m; -#if 0 - int n; -#endif - double uu,vv,eps,nx,e,e1,e2,t,t1,t2,res,add=0; -#if 0 - double cor; -#endif - double ou1,ou2,lu1,lu2,ov,lv1,lv2,a,a1,a2; - double y,yy,z,zz,j1,j2,j3,j4,j5,j6,j7,j8; - mynumber u,v; -#ifdef BIG_ENDI - mynumber -/**/ two52 = {{0x43300000, 0x00000000}}; /* 2**52 */ -#else -#ifdef LITTLE_ENDI - mynumber -/**/ two52 = {{0x00000000, 0x43300000}}; /* 2**52 */ -#endif -#endif - - u.x = x; - m = u.i[HIGH_HALF]; - *error = 0; - *delta = 0; - add=0; - if (m<0x00100000) { /* x < 2^-1022 */ - x = x*t52.x; add = -52.0; u.x = x; m = u.i[HIGH_HALF]; } - - if ((m&0x000fffff) < 0x0006a09e) - {u.i[HIGH_HALF] = (m&0x000fffff)|0x3ff00000; two52.i[LOW_HALF]=(m>>20); } - else - {u.i[HIGH_HALF] = (m&0x000fffff)|0x3fe00000; two52.i[LOW_HALF]=(m>>20)+1; } - - v.x = u.x + bigu.x; - uu = v.x - bigu.x; - i = (v.i[LOW_HALF]&0x000003ff)<<2; - /*------------------------------------- |x-1| < 2**-11------------------------------- */ - if ((two52.i[LOW_HALF] == 1023) && (i == 1200)) - { - t = x - 1.0; - EMULV(t,s3,y,yy,j1,j2,j3,j4,j5); - ADD2(-0.5,0,y,yy,z,zz,j1,j2); - MUL2(t,0,z,zz,y,yy,j1,j2,j3,j4,j5,j6,j7,j8); - MUL2(t,0,y,yy,z,zz,j1,j2,j3,j4,j5,j6,j7,j8); - - e1 = t+z; - e2 = (((t-e1)+z)+zz)+t*t*t*(ss3+t*(s4+t*(s5+t*(s6+t*(s7+t*s8))))); - res = e1+e2; - *error = 1.0e-25*ABS(t); - *delta = (e1-res)+e2; - return res; - } - /*----------------------------- |x-1| > 2**-11 -------------------------- */ - else - { /*Computing log(x) according to log table */ - nx = (two52.x - two52e.x)+add; - ou1 = ui.x[i]; - ou2 = ui.x[i+1]; - lu1 = ui.x[i+2]; - lu2 = ui.x[i+3]; - v.x = u.x*(ou1+ou2)+bigv.x; - vv = v.x-bigv.x; - j = v.i[LOW_HALF]&0x0007ffff; - j = j+j+j; - eps = u.x - uu*vv; - ov = vj.x[j]; - lv1 = vj.x[j+1]; - lv2 = vj.x[j+2]; - a = (ou1+ou2)*(1.0+ov); - a1 = (a+1.0e10)-1.0e10; - a2 = a*(1.0-a1*uu*vv); - e1 = eps*a1; - e2 = eps*a2; - e = e1+e2; - e2 = (e1-e)+e2; - t=nx*ln2a.x+lu1+lv1; - t1 = t+e; - t2 = (((t-t1)+e)+(lu2+lv2+nx*ln2b.x+e2))+e*e*(p2+e*(p3+e*p4)); - res=t1+t2; - *error = 1.0e-27; - *delta = (t1-res)+t2; - return res; - } -} - -/**********************************************************************/ -/* Routine receives a double x and checks if it is an integer. If not */ -/* it returns 0, else it returns 1 if even or -1 if odd. */ -/**********************************************************************/ -static int checkint(double x) { - union {int4 i[2]; double x;} u; - int k,m,n; -#if 0 - int l; -#endif - u.x = x; - m = u.i[HIGH_HALF]&0x7fffffff; /* no sign */ - if (m >= 0x7ff00000) return 0; /* x is +/-inf or NaN */ - if (m >= 0x43400000) return 1; /* |x| >= 2**53 */ - if (m < 0x40000000) return 0; /* |x| < 2, can not be 0 or 1 */ - n = u.i[LOW_HALF]; - k = (m>>20)-1023; /* 1 <= k <= 52 */ - if (k == 52) return (n&1)? -1:1; /* odd or even*/ - if (k>20) { - if (n<<(k-20)) return 0; /* if not integer */ - return (n<<(k-21))?-1:1; - } - if (n) return 0; /*if not integer*/ - if (k == 20) return (m&1)? -1:1; - if (m<<(k+12)) return 0; - return (m<<(k+11))?-1:1; -} diff --git a/libgcc-math/dbl-64/e_rem_pio2.c b/libgcc-math/dbl-64/e_rem_pio2.c deleted file mode 100644 index 7d4f7e19b5c..00000000000 --- a/libgcc-math/dbl-64/e_rem_pio2.c +++ /dev/null @@ -1,182 +0,0 @@ -/* @(#)e_rem_pio2.c 5.1 93/09/24 */ -/* - * ==================================================== - * Copyright (C) 1993 by Sun Microsystems, Inc. All rights reserved. - * - * Developed at SunPro, a Sun Microsystems, Inc. business. - * Permission to use, copy, modify, and distribute this - * software is freely granted, provided that this notice - * is preserved. - * ==================================================== - */ - -#if defined(LIBM_SCCS) && !defined(lint) -static char rcsid[] = "$NetBSD: e_rem_pio2.c,v 1.8 1995/05/10 20:46:02 jtc Exp $"; -#endif - -/* __ieee754_rem_pio2(x,y) - * - * return the remainder of x rem pi/2 in y[0]+y[1] - * use __kernel_rem_pio2() - */ - -#include "math_private.h" - -/* - * Table of constants for 2/pi, 396 Hex digits (476 decimal) of 2/pi - */ -#ifdef __STDC__ -static const int32_t two_over_pi[] = { -#else -static int32_t two_over_pi[] = { -#endif -0xA2F983, 0x6E4E44, 0x1529FC, 0x2757D1, 0xF534DD, 0xC0DB62, -0x95993C, 0x439041, 0xFE5163, 0xABDEBB, 0xC561B7, 0x246E3A, -0x424DD2, 0xE00649, 0x2EEA09, 0xD1921C, 0xFE1DEB, 0x1CB129, -0xA73EE8, 0x8235F5, 0x2EBB44, 0x84E99C, 0x7026B4, 0x5F7E41, -0x3991D6, 0x398353, 0x39F49C, 0x845F8B, 0xBDF928, 0x3B1FF8, -0x97FFDE, 0x05980F, 0xEF2F11, 0x8B5A0A, 0x6D1F6D, 0x367ECF, -0x27CB09, 0xB74F46, 0x3F669E, 0x5FEA2D, 0x7527BA, 0xC7EBE5, -0xF17B3D, 0x0739F7, 0x8A5292, 0xEA6BFB, 0x5FB11F, 0x8D5D08, -0x560330, 0x46FC7B, 0x6BABF0, 0xCFBC20, 0x9AF436, 0x1DA9E3, -0x91615E, 0xE61B08, 0x659985, 0x5F14A0, 0x68408D, 0xFFD880, -0x4D7327, 0x310606, 0x1556CA, 0x73A8C9, 0x60E27B, 0xC08C6B, -}; - -#ifdef __STDC__ -static const int32_t npio2_hw[] = { -#else -static int32_t npio2_hw[] = { -#endif -0x3FF921FB, 0x400921FB, 0x4012D97C, 0x401921FB, 0x401F6A7A, 0x4022D97C, -0x4025FDBB, 0x402921FB, 0x402C463A, 0x402F6A7A, 0x4031475C, 0x4032D97C, -0x40346B9C, 0x4035FDBB, 0x40378FDB, 0x403921FB, 0x403AB41B, 0x403C463A, -0x403DD85A, 0x403F6A7A, 0x40407E4C, 0x4041475C, 0x4042106C, 0x4042D97C, -0x4043A28C, 0x40446B9C, 0x404534AC, 0x4045FDBB, 0x4046C6CB, 0x40478FDB, -0x404858EB, 0x404921FB, -}; - -/* - * invpio2: 53 bits of 2/pi - * pio2_1: first 33 bit of pi/2 - * pio2_1t: pi/2 - pio2_1 - * pio2_2: second 33 bit of pi/2 - * pio2_2t: pi/2 - (pio2_1+pio2_2) - * pio2_3: third 33 bit of pi/2 - * pio2_3t: pi/2 - (pio2_1+pio2_2+pio2_3) - */ - -#ifdef __STDC__ -static const double -#else -static double -#endif -zero = 0.00000000000000000000e+00, /* 0x00000000, 0x00000000 */ -half = 5.00000000000000000000e-01, /* 0x3FE00000, 0x00000000 */ -two24 = 1.67772160000000000000e+07, /* 0x41700000, 0x00000000 */ -invpio2 = 6.36619772367581382433e-01, /* 0x3FE45F30, 0x6DC9C883 */ -pio2_1 = 1.57079632673412561417e+00, /* 0x3FF921FB, 0x54400000 */ -pio2_1t = 6.07710050650619224932e-11, /* 0x3DD0B461, 0x1A626331 */ -pio2_2 = 6.07710050630396597660e-11, /* 0x3DD0B461, 0x1A600000 */ -pio2_2t = 2.02226624879595063154e-21, /* 0x3BA3198A, 0x2E037073 */ -pio2_3 = 2.02226624871116645580e-21, /* 0x3BA3198A, 0x2E000000 */ -pio2_3t = 8.47842766036889956997e-32; /* 0x397B839A, 0x252049C1 */ - -#ifdef __STDC__ - int32_t __ieee754_rem_pio2(double x, double *y) -#else - int32_t __ieee754_rem_pio2(x,y) - double x,y[]; -#endif -{ - double z=z,w,t,r,fn; - double tx[3]; - int32_t e0,i,j,nx,n,ix,hx; - uint32_t low; - - GET_HIGH_WORD(hx,x); /* high word of x */ - ix = hx&0x7fffffff; - if(ix<=0x3fe921fb) /* |x| ~<= pi/4 , no need for reduction */ - {y[0] = x; y[1] = 0; return 0;} - if(ix<0x4002d97c) { /* |x| < 3pi/4, special case with n=+-1 */ - if(hx>0) { - z = x - pio2_1; - if(ix!=0x3ff921fb) { /* 33+53 bit pi is good enough */ - y[0] = z - pio2_1t; - y[1] = (z-y[0])-pio2_1t; - } else { /* near pi/2, use 33+33+53 bit pi */ - z -= pio2_2; - y[0] = z - pio2_2t; - y[1] = (z-y[0])-pio2_2t; - } - return 1; - } else { /* negative x */ - z = x + pio2_1; - if(ix!=0x3ff921fb) { /* 33+53 bit pi is good enough */ - y[0] = z + pio2_1t; - y[1] = (z-y[0])+pio2_1t; - } else { /* near pi/2, use 33+33+53 bit pi */ - z += pio2_2; - y[0] = z + pio2_2t; - y[1] = (z-y[0])+pio2_2t; - } - return -1; - } - } - if(ix<=0x413921fb) { /* |x| ~<= 2^19*(pi/2), medium size */ - t = fabs(x); - n = (int32_t) (t*invpio2+half); - fn = (double)n; - r = t-fn*pio2_1; - w = fn*pio2_1t; /* 1st round good to 85 bit */ - if(n<32&&ix!=npio2_hw[n-1]) { - y[0] = r-w; /* quick check no cancellation */ - } else { - uint32_t high; - j = ix>>20; - y[0] = r-w; - GET_HIGH_WORD(high,y[0]); - i = j-((high>>20)&0x7ff); - if(i>16) { /* 2nd iteration needed, good to 118 */ - t = r; - w = fn*pio2_2; - r = t-w; - w = fn*pio2_2t-((t-r)-w); - y[0] = r-w; - GET_HIGH_WORD(high,y[0]); - i = j-((high>>20)&0x7ff); - if(i>49) { /* 3rd iteration need, 151 bits acc */ - t = r; /* will cover all possible cases */ - w = fn*pio2_3; - r = t-w; - w = fn*pio2_3t-((t-r)-w); - y[0] = r-w; - } - } - } - y[1] = (r-y[0])-w; - if(hx<0) {y[0] = -y[0]; y[1] = -y[1]; return -n;} - else return n; - } - /* - * all other (large) arguments - */ - if(ix>=0x7ff00000) { /* x is inf or NaN */ - y[0]=y[1]=x-x; return 0; - } - /* set z = scalbn(|x|,ilogb(x)-23) */ - GET_LOW_WORD(low,x); - SET_LOW_WORD(z,low); - e0 = (ix>>20)-1046; /* e0 = ilogb(z)-23; */ - SET_HIGH_WORD(z, ix - ((int32_t)(e0<<20))); - for(i=0;i<2;i++) { - tx[i] = (double)((int32_t)(z)); - z = (z-tx[i])*two24; - } - tx[2] = z; - nx = 3; - while(tx[nx-1]==zero) nx--; /* skip zero term */ - n = __kernel_rem_pio2(tx,y,e0,nx,2,two_over_pi); - if(hx<0) {y[0] = -y[0]; y[1] = -y[1]; return -n;} - return n; -} diff --git a/libgcc-math/dbl-64/e_sqrt.c b/libgcc-math/dbl-64/e_sqrt.c deleted file mode 100644 index f7e80554917..00000000000 --- a/libgcc-math/dbl-64/e_sqrt.c +++ /dev/null @@ -1,88 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ -/*********************************************************************/ -/* MODULE_NAME: uroot.c */ -/* */ -/* FUNCTION: usqrt */ -/* */ -/* FILES NEEDED: dla.h endian.h mydefs.h uroot.h */ -/* uroot.tbl */ -/* */ -/* An ultimate sqrt routine. Given an IEEE double machine number x */ -/* it computes the correctly rounded (to nearest) value of square */ -/* root of x. */ -/* Assumption: Machine arithmetic operations are performed in */ -/* round to nearest mode of IEEE 754 standard. */ -/* */ -/*********************************************************************/ - -#include "endian.h" -#include "mydefs.h" -#include "dla.h" -#include "MathLib.h" -#include "root.tbl" -#include "math_private.h" - -/*********************************************************************/ -/* An ultimate sqrt routine. Given an IEEE double machine number x */ -/* it computes the correctly rounded (to nearest) value of square */ -/* root of x. */ -/*********************************************************************/ -double __ieee754_sqrt(double x) { -#include "uroot.h" - static const double - rt0 = 9.99999999859990725855365213134618E-01, - rt1 = 4.99999999495955425917856814202739E-01, - rt2 = 3.75017500867345182581453026130850E-01, - rt3 = 3.12523626554518656309172508769531E-01; - static const double big = 134217728.0; - double y,t,del,res,res1,hy,z,zz,p,hx,tx,ty,s; - mynumber a,c={{0,0}}; - int4 k; - - a.x=x; - k=a.i[HIGH_HALF]; - a.i[HIGH_HALF]=(k&0x001fffff)|0x3fe00000; - t=inroot[(k&0x001fffff)>>14]; - s=a.x; - /*----------------- 2^-1022 <= | x |< 2^1024 -----------------*/ - if (k>0x000fffff && k<0x7ff00000) { - y=1.0-t*(t*s); - t=t*(rt0+y*(rt1+y*(rt2+y*rt3))); - c.i[HIGH_HALF]=0x20000000+((k&0x7fe00000)>>1); - y=t*s; - hy=(y+big)-big; - del=0.5*t*((s-hy*hy)-(y-hy)*(y+hy)); - res=y+del; - if (res == (res+1.002*((y-res)+del))) return res*c.x; - else { - res1=res+1.5*((y-res)+del); - EMULV(res,res1,z,zz,p,hx,tx,hy,ty); /* (z+zz)=res*res1 */ - return ((((z-s)+zz)<0)?max(res,res1):min(res,res1))*c.x; - } - } - else { - if ((k & 0x7ff00000) == 0x7ff00000) - return x*x+x; /* sqrt(NaN)=NaN, sqrt(+inf)=+inf, sqrt(-inf)=sNaN */ - if (x==0) return x; /* sqrt(+0)=+0, sqrt(-0)=-0 */ - if (k<0) return (x-x)/(x-x); /* sqrt(-ve)=sNaN */ - return tm256.x*__ieee754_sqrt(x*t512.x); - } -} diff --git a/libgcc-math/dbl-64/halfulp.c b/libgcc-math/dbl-64/halfulp.c deleted file mode 100644 index 478a4bacf60..00000000000 --- a/libgcc-math/dbl-64/halfulp.c +++ /dev/null @@ -1,123 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * written by International Business Machines Corp. - * Copyright (C) 2001, 2005 Free Software Foundation - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ -/************************************************************************/ -/* */ -/* MODULE_NAME:halfulp.c */ -/* */ -/* FUNCTIONS:halfulp */ -/* FILES NEEDED: mydefs.h dla.h endian.h */ -/* uroot.c */ -/* */ -/*Routine halfulp(double x, double y) computes x^y where result does */ -/*not need rounding. If the result is closer to 0 than can be */ -/*represented it returns 0. */ -/* In the following cases the function does not compute anything */ -/*and returns a negative number: */ -/*1. if the result needs rounding, */ -/*2. if y is outside the interval [0, 2^20-1], */ -/*3. if x can be represented by x=2**n for some integer n. */ -/************************************************************************/ - -#include "endian.h" -#include "mydefs.h" -#include "dla.h" -#include "math_private.h" - -double __ieee754_sqrt(double x); - -static const int4 tab54[32] = { - 262143, 11585, 1782, 511, 210, 107, 63, 42, - 30, 22, 17, 14, 12, 10, 9, 7, - 7, 6, 5, 5, 5, 4, 4, 4, - 3, 3, 3, 3, 3, 3, 3, 3 }; - - -double __halfulp(double x, double y) -{ - mynumber v; - double z,u,uu,j1,j2,j3,j4,j5; - int4 k,l,m,n; - if (y <= 0) { /*if power is negative or zero */ - v.x = y; - if (v.i[LOW_HALF] != 0) return -10.0; - v.x = x; - if (v.i[LOW_HALF] != 0) return -10.0; - if ((v.i[HIGH_HALF]&0x000fffff) != 0) return -10; /* if x =2 ^ n */ - k = ((v.i[HIGH_HALF]&0x7fffffff)>>20)-1023; /* find this n */ - z = (double) k; - return (z*y == -1075.0)?0: -10.0; - } - /* if y > 0 */ - v.x = y; - if (v.i[LOW_HALF] != 0) return -10.0; - - v.x=x; - /* case where x = 2**n for some integer n */ - if (((v.i[HIGH_HALF]&0x000fffff)|v.i[LOW_HALF]) == 0) { - k=(v.i[HIGH_HALF]>>20)-1023; - return (((double) k)*y == -1075.0)?0:-10.0; - } - - v.x = y; - k = v.i[HIGH_HALF]; - m = k<<12; - l = 0; - while (m) - {m = m<<1; l++; } - n = (k&0x000fffff)|0x00100000; - n = n>>(20-l); /* n is the odd integer of y */ - k = ((k>>20) -1023)-l; /* y = n*2**k */ - if (k>5) return -10.0; - if (k>0) for (;k>0;k--) n *= 2; - if (n > 34) return -10.0; - k = -k; - if (k>5) return -10.0; - - /* now treat x */ - while (k>0) { - z = __ieee754_sqrt(x); - EMULV(z,z,u,uu,j1,j2,j3,j4,j5); - if (((u-x)+uu) != 0) break; - x = z; - k--; - } - if (k) return -10.0; - - /* it is impossible that n == 2, so the mantissa of x must be short */ - - v.x = x; - if (v.i[LOW_HALF]) return -10.0; - k = v.i[HIGH_HALF]; - m = k<<12; - l = 0; - while (m) {m = m<<1; l++; } - m = (k&0x000fffff)|0x00100000; - m = m>>(20-l); /* m is the odd integer of x */ - - /* now check whether the length of m**n is at most 54 bits */ - - if (m > tab54[n-3]) return -10.0; - - /* yes, it is - now compute x**n by simple multiplications */ - - u = x; - for (k=1;k<n;k++) u = u*x; - return u; -} diff --git a/libgcc-math/dbl-64/k_rem_pio2.c b/libgcc-math/dbl-64/k_rem_pio2.c deleted file mode 100644 index 9ea767f591f..00000000000 --- a/libgcc-math/dbl-64/k_rem_pio2.c +++ /dev/null @@ -1,319 +0,0 @@ -/* @(#)k_rem_pio2.c 5.1 93/09/24 */ -/* - * ==================================================== - * Copyright (C) 1993 by Sun Microsystems, Inc. All rights reserved. - * - * Developed at SunPro, a Sun Microsystems, Inc. business. - * Permission to use, copy, modify, and distribute this - * software is freely granted, provided that this notice - * is preserved. - * ==================================================== - */ - -#if defined(LIBM_SCCS) && !defined(lint) -static char rcsid[] = "$NetBSD: k_rem_pio2.c,v 1.7 1995/05/10 20:46:25 jtc Exp $"; -#endif - -/* - * __kernel_rem_pio2(x,y,e0,nx,prec,ipio2) - * double x[],y[]; int e0,nx,prec; int ipio2[]; - * - * __kernel_rem_pio2 return the last three digits of N with - * y = x - N*pi/2 - * so that |y| < pi/2. - * - * The method is to compute the integer (mod 8) and fraction parts of - * (2/pi)*x without doing the full multiplication. In general we - * skip the part of the product that are known to be a huge integer ( - * more accurately, = 0 mod 8 ). Thus the number of operations are - * independent of the exponent of the input. - * - * (2/pi) is represented by an array of 24-bit integers in ipio2[]. - * - * Input parameters: - * x[] The input value (must be positive) is broken into nx - * pieces of 24-bit integers in double precision format. - * x[i] will be the i-th 24 bit of x. The scaled exponent - * of x[0] is given in input parameter e0 (i.e., x[0]*2^e0 - * match x's up to 24 bits. - * - * Example of breaking a double positive z into x[0]+x[1]+x[2]: - * e0 = ilogb(z)-23 - * z = scalbn(z,-e0) - * for i = 0,1,2 - * x[i] = floor(z) - * z = (z-x[i])*2**24 - * - * - * y[] ouput result in an array of double precision numbers. - * The dimension of y[] is: - * 24-bit precision 1 - * 53-bit precision 2 - * 64-bit precision 2 - * 113-bit precision 3 - * The actual value is the sum of them. Thus for 113-bit - * precision, one may have to do something like: - * - * long double t,w,r_head, r_tail; - * t = (long double)y[2] + (long double)y[1]; - * w = (long double)y[0]; - * r_head = t+w; - * r_tail = w - (r_head - t); - * - * e0 The exponent of x[0] - * - * nx dimension of x[] - * - * prec an integer indicating the precision: - * 0 24 bits (single) - * 1 53 bits (double) - * 2 64 bits (extended) - * 3 113 bits (quad) - * - * ipio2[] - * integer array, contains the (24*i)-th to (24*i+23)-th - * bit of 2/pi after binary point. The corresponding - * floating value is - * - * ipio2[i] * 2^(-24(i+1)). - * - * External function: - * double scalbn(), floor(); - * - * - * Here is the description of some local variables: - * - * jk jk+1 is the initial number of terms of ipio2[] needed - * in the computation. The recommended value is 2,3,4, - * 6 for single, double, extended,and quad. - * - * jz local integer variable indicating the number of - * terms of ipio2[] used. - * - * jx nx - 1 - * - * jv index for pointing to the suitable ipio2[] for the - * computation. In general, we want - * ( 2^e0*x[0] * ipio2[jv-1]*2^(-24jv) )/8 - * is an integer. Thus - * e0-3-24*jv >= 0 or (e0-3)/24 >= jv - * Hence jv = max(0,(e0-3)/24). - * - * jp jp+1 is the number of terms in PIo2[] needed, jp = jk. - * - * q[] double array with integral value, representing the - * 24-bits chunk of the product of x and 2/pi. - * - * q0 the corresponding exponent of q[0]. Note that the - * exponent for q[i] would be q0-24*i. - * - * PIo2[] double precision array, obtained by cutting pi/2 - * into 24 bits chunks. - * - * f[] ipio2[] in floating point - * - * iq[] integer array by breaking up q[] in 24-bits chunk. - * - * fq[] final product of x*(2/pi) in fq[0],..,fq[jk] - * - * ih integer. If >0 it indicates q[] is >= 0.5, hence - * it also indicates the *sign* of the result. - * - */ - - -/* - * Constants: - * The hexadecimal values are the intended ones for the following - * constants. The decimal values may be used, provided that the - * compiler will convert from decimal to binary accurately enough - * to produce the hexadecimal values shown. - */ - -#include "math_private.h" - -#ifdef __STDC__ -static const int init_jk[] = {2,3,4,6}; /* initial value for jk */ -#else -static int init_jk[] = {2,3,4,6}; -#endif - -#ifdef __STDC__ -static const double PIo2[] = { -#else -static double PIo2[] = { -#endif - 1.57079625129699707031e+00, /* 0x3FF921FB, 0x40000000 */ - 7.54978941586159635335e-08, /* 0x3E74442D, 0x00000000 */ - 5.39030252995776476554e-15, /* 0x3CF84698, 0x80000000 */ - 3.28200341580791294123e-22, /* 0x3B78CC51, 0x60000000 */ - 1.27065575308067607349e-29, /* 0x39F01B83, 0x80000000 */ - 1.22933308981111328932e-36, /* 0x387A2520, 0x40000000 */ - 2.73370053816464559624e-44, /* 0x36E38222, 0x80000000 */ - 2.16741683877804819444e-51, /* 0x3569F31D, 0x00000000 */ -}; - -#ifdef __STDC__ -static const double -#else -static double -#endif -zero = 0.0, -one = 1.0, -two24 = 1.67772160000000000000e+07, /* 0x41700000, 0x00000000 */ -twon24 = 5.96046447753906250000e-08; /* 0x3E700000, 0x00000000 */ - -#ifdef __STDC__ - int __kernel_rem_pio2(double *x, double *y, int e0, int nx, int prec, const int32_t *ipio2) -#else - int __kernel_rem_pio2(x,y,e0,nx,prec,ipio2) - double x[], y[]; int e0,nx,prec; int32_t ipio2[]; -#endif -{ - int32_t jz,jx,jv,jp,jk,carry,n,iq[20],i,j,k,m,q0,ih; - double z,fw,f[20],fq[20],q[20]; - - /* initialize jk*/ - jk = init_jk[prec]; - jp = jk; - - /* determine jx,jv,q0, note that 3>q0 */ - jx = nx-1; - jv = (e0-3)/24; if(jv<0) jv=0; - q0 = e0-24*(jv+1); - - /* set up f[0] to f[jx+jk] where f[jx+jk] = ipio2[jv+jk] */ - j = jv-jx; m = jx+jk; - for(i=0;i<=m;i++,j++) f[i] = (j<0)? zero : (double) ipio2[j]; - - /* compute q[0],q[1],...q[jk] */ - for (i=0;i<=jk;i++) { - for(j=0,fw=0.0;j<=jx;j++) fw += x[j]*f[jx+i-j]; q[i] = fw; - } - - jz = jk; -recompute: - /* distill q[] into iq[] reversingly */ - for(i=0,j=jz,z=q[jz];j>0;i++,j--) { - fw = (double)((int32_t)(twon24* z)); - iq[i] = (int32_t)(z-two24*fw); - z = q[j-1]+fw; - } - - /* compute n */ - z = __scalbn(z,q0); /* actual value of z */ - z -= 8.0*__floor(z*0.125); /* trim off integer >= 8 */ - n = (int32_t) z; - z -= (double)n; - ih = 0; - if(q0>0) { /* need iq[jz-1] to determine n */ - i = (iq[jz-1]>>(24-q0)); n += i; - iq[jz-1] -= i<<(24-q0); - ih = iq[jz-1]>>(23-q0); - } - else if(q0==0) ih = iq[jz-1]>>23; - else if(z>=0.5) ih=2; - - if(ih>0) { /* q > 0.5 */ - n += 1; carry = 0; - for(i=0;i<jz ;i++) { /* compute 1-q */ - j = iq[i]; - if(carry==0) { - if(j!=0) { - carry = 1; iq[i] = 0x1000000- j; - } - } else iq[i] = 0xffffff - j; - } - if(q0>0) { /* rare case: chance is 1 in 12 */ - switch(q0) { - case 1: - iq[jz-1] &= 0x7fffff; break; - case 2: - iq[jz-1] &= 0x3fffff; break; - } - } - if(ih==2) { - z = one - z; - if(carry!=0) z -= __scalbn(one,q0); - } - } - - /* check if recomputation is needed */ - if(z==zero) { - j = 0; - for (i=jz-1;i>=jk;i--) j |= iq[i]; - if(j==0) { /* need recomputation */ - for(k=1;iq[jk-k]==0;k++); /* k = no. of terms needed */ - - for(i=jz+1;i<=jz+k;i++) { /* add q[jz+1] to q[jz+k] */ - f[jx+i] = (double) ipio2[jv+i]; - for(j=0,fw=0.0;j<=jx;j++) fw += x[j]*f[jx+i-j]; - q[i] = fw; - } - jz += k; - goto recompute; - } - } - - /* chop off zero terms */ - if(z==0.0) { - jz -= 1; q0 -= 24; - while(iq[jz]==0) { jz--; q0-=24;} - } else { /* break z into 24-bit if necessary */ - z = __scalbn(z,-q0); - if(z>=two24) { - fw = (double)((int32_t)(twon24*z)); - iq[jz] = (int32_t)(z-two24*fw); - jz += 1; q0 += 24; - iq[jz] = (int32_t) fw; - } else iq[jz] = (int32_t) z ; - } - - /* convert integer "bit" chunk to floating-point value */ - fw = __scalbn(one,q0); - for(i=jz;i>=0;i--) { - q[i] = fw*(double)iq[i]; fw*=twon24; - } - - /* compute PIo2[0,...,jp]*q[jz,...,0] */ - for(i=jz;i>=0;i--) { - for(fw=0.0,k=0;k<=jp&&k<=jz-i;k++) fw += PIo2[k]*q[i+k]; - fq[jz-i] = fw; - } - - /* compress fq[] into y[] */ - switch(prec) { - case 0: - fw = 0.0; - for (i=jz;i>=0;i--) fw += fq[i]; - y[0] = (ih==0)? fw: -fw; - break; - case 1: - case 2: - fw = 0.0; - for (i=jz;i>=0;i--) fw += fq[i]; - y[0] = (ih==0)? fw: -fw; - fw = fq[0]-fw; - for (i=1;i<=jz;i++) fw += fq[i]; - y[1] = (ih==0)? fw: -fw; - break; - case 3: /* painful */ - for (i=jz;i>0;i--) { - fw = fq[i-1]+fq[i]; - fq[i] += fq[i-1]-fw; - fq[i-1] = fw; - } - for (i=jz;i>1;i--) { - fw = fq[i-1]+fq[i]; - fq[i] += fq[i-1]-fw; - fq[i-1] = fw; - } - for (fw=0.0,i=jz;i>=2;i--) fw += fq[i]; - if(ih==0) { - y[0] = fq[0]; y[1] = fq[1]; y[2] = fw; - } else { - y[0] = -fq[0]; y[1] = -fq[1]; y[2] = -fw; - } - } - return n&7; -} diff --git a/libgcc-math/dbl-64/mpa.c b/libgcc-math/dbl-64/mpa.c deleted file mode 100644 index 0fd87321445..00000000000 --- a/libgcc-math/dbl-64/mpa.c +++ /dev/null @@ -1,508 +0,0 @@ - -/* - * IBM Accurate Mathematical Library - * written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ -/************************************************************************/ -/* MODULE_NAME: mpa.c */ -/* */ -/* FUNCTIONS: */ -/* mcr */ -/* acr */ -/* cr */ -/* cpy */ -/* cpymn */ -/* norm */ -/* denorm */ -/* mp_dbl */ -/* dbl_mp */ -/* add_magnitudes */ -/* sub_magnitudes */ -/* add */ -/* sub */ -/* mul */ -/* inv */ -/* dvd */ -/* */ -/* Arithmetic functions for multiple precision numbers. */ -/* Relative errors are bounded */ -/************************************************************************/ - - -#include "endian.h" -#include "mpa.h" -#include "mpa2.h" - -/* mcr() compares the sizes of the mantissas of two multiple precision */ -/* numbers. Mantissas are compared regardless of the signs of the */ -/* numbers, even if x->d[0] or y->d[0] are zero. Exponents are also */ -/* disregarded. */ -static int mcr(const mp_no *x, const mp_no *y, int p) { - int i; - for (i=1; i<=p; i++) { - if (X[i] == Y[i]) continue; - else if (X[i] > Y[i]) return 1; - else return -1; } - return 0; -} - - - -/* acr() compares the absolute values of two multiple precision numbers */ -int __acr(const mp_no *x, const mp_no *y, int p) { - int i; - - if (X[0] == ZERO) { - if (Y[0] == ZERO) i= 0; - else i=-1; - } - else if (Y[0] == ZERO) i= 1; - else { - if (EX > EY) i= 1; - else if (EX < EY) i=-1; - else i= mcr(x,y,p); - } - - return i; -} - - -/* cr90 compares the values of two multiple precision numbers */ -int __cr(const mp_no *x, const mp_no *y, int p) { - int i; - - if (X[0] > Y[0]) i= 1; - else if (X[0] < Y[0]) i=-1; - else if (X[0] < ZERO ) i= __acr(y,x,p); - else i= __acr(x,y,p); - - return i; -} - - -/* Copy a multiple precision number. Set *y=*x. x=y is permissible. */ -void __cpy(const mp_no *x, mp_no *y, int p) { - int i; - - EY = EX; - for (i=0; i <= p; i++) Y[i] = X[i]; - - return; -} - - -/* Copy a multiple precision number x of precision m into a */ -/* multiple precision number y of precision n. In case n>m, */ -/* the digits of y beyond the m'th are set to zero. In case */ -/* n<m, the digits of x beyond the n'th are ignored. */ -/* x=y is permissible. */ - -void __cpymn(const mp_no *x, int m, mp_no *y, int n) { - - int i,k; - - EY = EX; k=MIN(m,n); - for (i=0; i <= k; i++) Y[i] = X[i]; - for ( ; i <= n; i++) Y[i] = ZERO; - - return; -} - -/* Convert a multiple precision number *x into a double precision */ -/* number *y, normalized case (|x| >= 2**(-1022))) */ -static void norm(const mp_no *x, double *y, int p) -{ - #define R radixi.d - int i; -#if 0 - int k; -#endif - double a,c=c,u,v,z[5]; - if (p<5) { - if (p==1) c = X[1]; - else if (p==2) c = X[1] + R* X[2]; - else if (p==3) c = X[1] + R*(X[2] + R* X[3]); - else if (p==4) c =(X[1] + R* X[2]) + R*R*(X[3] + R*X[4]); - } - else { - for (a=ONE, z[1]=X[1]; z[1] < TWO23; ) - {a *= TWO; z[1] *= TWO; } - - for (i=2; i<5; i++) { - z[i] = X[i]*a; - u = (z[i] + CUTTER)-CUTTER; - if (u > z[i]) u -= RADIX; - z[i] -= u; - z[i-1] += u*RADIXI; - } - - u = (z[3] + TWO71) - TWO71; - if (u > z[3]) u -= TWO19; - v = z[3]-u; - - if (v == TWO18) { - if (z[4] == ZERO) { - for (i=5; i <= p; i++) { - if (X[i] == ZERO) continue; - else {z[3] += ONE; break; } - } - } - else z[3] += ONE; - } - - c = (z[1] + R *(z[2] + R * z[3]))/a; - } - - c *= X[0]; - - for (i=1; i<EX; i++) c *= RADIX; - for (i=1; i>EX; i--) c *= RADIXI; - - *y = c; - return; -#undef R -} - -/* Convert a multiple precision number *x into a double precision */ -/* number *y, denormalized case (|x| < 2**(-1022))) */ -static void denorm(const mp_no *x, double *y, int p) -{ - int i,k; - double c,u,z[5]; -#if 0 - double a,v; -#endif - -#define R radixi.d - if (EX<-44 || (EX==-44 && X[1]<TWO5)) - { *y=ZERO; return; } - - if (p==1) { - if (EX==-42) {z[1]=X[1]+TWO10; z[2]=ZERO; z[3]=ZERO; k=3;} - else if (EX==-43) {z[1]= TWO10; z[2]=X[1]; z[3]=ZERO; k=2;} - else {z[1]= TWO10; z[2]=ZERO; z[3]=X[1]; k=1;} - } - else if (p==2) { - if (EX==-42) {z[1]=X[1]+TWO10; z[2]=X[2]; z[3]=ZERO; k=3;} - else if (EX==-43) {z[1]= TWO10; z[2]=X[1]; z[3]=X[2]; k=2;} - else {z[1]= TWO10; z[2]=ZERO; z[3]=X[1]; k=1;} - } - else { - if (EX==-42) {z[1]=X[1]+TWO10; z[2]=X[2]; k=3;} - else if (EX==-43) {z[1]= TWO10; z[2]=X[1]; k=2;} - else {z[1]= TWO10; z[2]=ZERO; k=1;} - z[3] = X[k]; - } - - u = (z[3] + TWO57) - TWO57; - if (u > z[3]) u -= TWO5; - - if (u==z[3]) { - for (i=k+1; i <= p; i++) { - if (X[i] == ZERO) continue; - else {z[3] += ONE; break; } - } - } - - c = X[0]*((z[1] + R*(z[2] + R*z[3])) - TWO10); - - *y = c*TWOM1032; - return; - -#undef R -} - -/* Convert a multiple precision number *x into a double precision number *y. */ -/* The result is correctly rounded to the nearest/even. *x is left unchanged */ - -void __mp_dbl(const mp_no *x, double *y, int p) { -#if 0 - int i,k; - double a,c,u,v,z[5]; -#endif - - if (X[0] == ZERO) {*y = ZERO; return; } - - if (EX> -42) norm(x,y,p); - else if (EX==-42 && X[1]>=TWO10) norm(x,y,p); - else denorm(x,y,p); -} - - -/* dbl_mp() converts a double precision number x into a multiple precision */ -/* number *y. If the precision p is too small the result is truncated. x is */ -/* left unchanged. */ - -void __dbl_mp(double x, mp_no *y, int p) { - - int i,n; - double u; - - /* Sign */ - if (x == ZERO) {Y[0] = ZERO; return; } - else if (x > ZERO) Y[0] = ONE; - else {Y[0] = MONE; x=-x; } - - /* Exponent */ - for (EY=ONE; x >= RADIX; EY += ONE) x *= RADIXI; - for ( ; x < ONE; EY -= ONE) x *= RADIX; - - /* Digits */ - n=MIN(p,4); - for (i=1; i<=n; i++) { - u = (x + TWO52) - TWO52; - if (u>x) u -= ONE; - Y[i] = u; x -= u; x *= RADIX; } - for ( ; i<=p; i++) Y[i] = ZERO; - return; -} - - -/* add_magnitudes() adds the magnitudes of *x & *y assuming that */ -/* abs(*x) >= abs(*y) > 0. */ -/* The sign of the sum *z is undefined. x&y may overlap but not x&z or y&z. */ -/* No guard digit is used. The result equals the exact sum, truncated. */ -/* *x & *y are left unchanged. */ - -static void add_magnitudes(const mp_no *x, const mp_no *y, mp_no *z, int p) { - - int i,j,k; - - EZ = EX; - - i=p; j=p+ EY - EX; k=p+1; - - if (j<1) - {__cpy(x,z,p); return; } - else Z[k] = ZERO; - - for (; j>0; i--,j--) { - Z[k] += X[i] + Y[j]; - if (Z[k] >= RADIX) { - Z[k] -= RADIX; - Z[--k] = ONE; } - else - Z[--k] = ZERO; - } - - for (; i>0; i--) { - Z[k] += X[i]; - if (Z[k] >= RADIX) { - Z[k] -= RADIX; - Z[--k] = ONE; } - else - Z[--k] = ZERO; - } - - if (Z[1] == ZERO) { - for (i=1; i<=p; i++) Z[i] = Z[i+1]; } - else EZ += ONE; -} - - -/* sub_magnitudes() subtracts the magnitudes of *x & *y assuming that */ -/* abs(*x) > abs(*y) > 0. */ -/* The sign of the difference *z is undefined. x&y may overlap but not x&z */ -/* or y&z. One guard digit is used. The error is less than one ulp. */ -/* *x & *y are left unchanged. */ - -static void sub_magnitudes(const mp_no *x, const mp_no *y, mp_no *z, int p) { - - int i,j,k; - - EZ = EX; - - if (EX == EY) { - i=j=k=p; - Z[k] = Z[k+1] = ZERO; } - else { - j= EX - EY; - if (j > p) {__cpy(x,z,p); return; } - else { - i=p; j=p+1-j; k=p; - if (Y[j] > ZERO) { - Z[k+1] = RADIX - Y[j--]; - Z[k] = MONE; } - else { - Z[k+1] = ZERO; - Z[k] = ZERO; j--;} - } - } - - for (; j>0; i--,j--) { - Z[k] += (X[i] - Y[j]); - if (Z[k] < ZERO) { - Z[k] += RADIX; - Z[--k] = MONE; } - else - Z[--k] = ZERO; - } - - for (; i>0; i--) { - Z[k] += X[i]; - if (Z[k] < ZERO) { - Z[k] += RADIX; - Z[--k] = MONE; } - else - Z[--k] = ZERO; - } - - for (i=1; Z[i] == ZERO; i++) ; - EZ = EZ - i + 1; - for (k=1; i <= p+1; ) - Z[k++] = Z[i++]; - for (; k <= p; ) - Z[k++] = ZERO; - - return; -} - - -/* Add two multiple precision numbers. Set *z = *x + *y. x&y may overlap */ -/* but not x&z or y&z. One guard digit is used. The error is less than */ -/* one ulp. *x & *y are left unchanged. */ - -void __add(const mp_no *x, const mp_no *y, mp_no *z, int p) { - - int n; - - if (X[0] == ZERO) {__cpy(y,z,p); return; } - else if (Y[0] == ZERO) {__cpy(x,z,p); return; } - - if (X[0] == Y[0]) { - if (__acr(x,y,p) > 0) {add_magnitudes(x,y,z,p); Z[0] = X[0]; } - else {add_magnitudes(y,x,z,p); Z[0] = Y[0]; } - } - else { - if ((n=__acr(x,y,p)) == 1) {sub_magnitudes(x,y,z,p); Z[0] = X[0]; } - else if (n == -1) {sub_magnitudes(y,x,z,p); Z[0] = Y[0]; } - else Z[0] = ZERO; - } - return; -} - - -/* Subtract two multiple precision numbers. *z is set to *x - *y. x&y may */ -/* overlap but not x&z or y&z. One guard digit is used. The error is */ -/* less than one ulp. *x & *y are left unchanged. */ - -void __sub(const mp_no *x, const mp_no *y, mp_no *z, int p) { - - int n; - - if (X[0] == ZERO) {__cpy(y,z,p); Z[0] = -Z[0]; return; } - else if (Y[0] == ZERO) {__cpy(x,z,p); return; } - - if (X[0] != Y[0]) { - if (__acr(x,y,p) > 0) {add_magnitudes(x,y,z,p); Z[0] = X[0]; } - else {add_magnitudes(y,x,z,p); Z[0] = -Y[0]; } - } - else { - if ((n=__acr(x,y,p)) == 1) {sub_magnitudes(x,y,z,p); Z[0] = X[0]; } - else if (n == -1) {sub_magnitudes(y,x,z,p); Z[0] = -Y[0]; } - else Z[0] = ZERO; - } - return; -} - - -/* Multiply two multiple precision numbers. *z is set to *x * *y. x&y */ -/* may overlap but not x&z or y&z. In case p=1,2,3 the exact result is */ -/* truncated to p digits. In case p>3 the error is bounded by 1.001 ulp. */ -/* *x & *y are left unchanged. */ - -void __mul(const mp_no *x, const mp_no *y, mp_no *z, int p) { - - int i, i1, i2, j, k, k2; - double u; - - /* Is z=0? */ - if (X[0]*Y[0]==ZERO) - { Z[0]=ZERO; return; } - - /* Multiply, add and carry */ - k2 = (p<3) ? p+p : p+3; - Z[k2]=ZERO; - for (k=k2; k>1; ) { - if (k > p) {i1=k-p; i2=p+1; } - else {i1=1; i2=k; } - for (i=i1,j=i2-1; i<i2; i++,j--) Z[k] += X[i]*Y[j]; - - u = (Z[k] + CUTTER)-CUTTER; - if (u > Z[k]) u -= RADIX; - Z[k] -= u; - Z[--k] = u*RADIXI; - } - - /* Is there a carry beyond the most significant digit? */ - if (Z[1] == ZERO) { - for (i=1; i<=p; i++) Z[i]=Z[i+1]; - EZ = EX + EY - 1; } - else - EZ = EX + EY; - - Z[0] = X[0] * Y[0]; - return; -} - - -/* Invert a multiple precision number. Set *y = 1 / *x. */ -/* Relative error bound = 1.001*r**(1-p) for p=2, 1.063*r**(1-p) for p=3, */ -/* 2.001*r**(1-p) for p>3. */ -/* *x=0 is not permissible. *x is left unchanged. */ - -void __inv(const mp_no *x, mp_no *y, int p) { - int i; -#if 0 - int l; -#endif - double t; - mp_no z,w; - static const int np1[] = {0,0,0,0,1,2,2,2,2,3,3,3,3,3,3,3,3,3, - 4,4,4,4,4,4,4,4,4,4,4,4,4,4,4}; - const mp_no mptwo = {1,{1.0,2.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0, - 0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0, - 0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0, - 0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0}}; - - __cpy(x,&z,p); z.e=0; __mp_dbl(&z,&t,p); - t=ONE/t; __dbl_mp(t,y,p); EY -= EX; - - for (i=0; i<np1[p]; i++) { - __cpy(y,&w,p); - __mul(x,&w,y,p); - __sub(&mptwo,y,&z,p); - __mul(&w,&z,y,p); - } - return; -} - - -/* Divide one multiple precision number by another.Set *z = *x / *y. *x & *y */ -/* are left unchanged. x&y may overlap but not x&z or y&z. */ -/* Relative error bound = 2.001*r**(1-p) for p=2, 2.063*r**(1-p) for p=3 */ -/* and 3.001*r**(1-p) for p>3. *y=0 is not permissible. */ - -void __dvd(const mp_no *x, const mp_no *y, mp_no *z, int p) { - - mp_no w; - - if (X[0] == ZERO) Z[0] = ZERO; - else {__inv(y,&w,p); __mul(x,&w,z,p);} - return; -} diff --git a/libgcc-math/dbl-64/mpa.h b/libgcc-math/dbl-64/mpa.h deleted file mode 100644 index 14a446baf97..00000000000 --- a/libgcc-math/dbl-64/mpa.h +++ /dev/null @@ -1,90 +0,0 @@ - -/* - * IBM Accurate Mathematical Library - * Written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation, Inc. - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ - -/************************************************************************/ -/* MODULE_NAME: mpa.h */ -/* */ -/* FUNCTIONS: */ -/* mcr */ -/* acr */ -/* cr */ -/* cpy */ -/* cpymn */ -/* mp_dbl */ -/* dbl_mp */ -/* add */ -/* sub */ -/* mul */ -/* inv */ -/* dvd */ -/* */ -/* Arithmetic functions for multiple precision numbers. */ -/* Common types and definition */ -/************************************************************************/ - -#ifndef MPA_H -#define MPA_H - -typedef struct {/* This structure holds the details of a multi-precision */ - int e; /* floating point number, x: d[0] holds its sign (-1,0 or 1) */ - double d[40]; /* e holds its exponent (...,-2,-1,0,1,2,...) and */ -} mp_no; /* d[1]...d[p] hold its mantissa digits. The value of x is, */ - /* x = d[1]*r**(e-1) + d[2]*r**(e-2) + ... + d[p]*r**(e-p). */ - /* Here r = 2**24, 0 <= d[i] < r and 1 <= p <= 32. */ - /* p is a global variable. A multi-precision number is */ - /* always normalized. Namely, d[1] > 0. An exception is */ - /* a zero which is characterized by d[0] = 0. The terms */ - /* d[p+1], d[p+2], ... of a none zero number have no */ - /* significance and so are the terms e, d[1],d[2],... */ - /* of a zero. */ - -typedef union { int i[2]; double d; } number; - -#define X x->d -#define Y y->d -#define Z z->d -#define EX x->e -#define EY y->e -#define EZ z->e - -#define ABS(x) ((x) < 0 ? -(x) : (x)) -#define MIN(a,b) (((a)<(b))?(a):(b)) - -int __acr(const mp_no *, const mp_no *, int); -int __cr(const mp_no *, const mp_no *, int); -void __cpy(const mp_no *, mp_no *, int); -void __cpymn(const mp_no *, int, mp_no *, int); -void __mp_dbl(const mp_no *, double *, int); -void __dbl_mp(double, mp_no *, int); -void __add(const mp_no *, const mp_no *, mp_no *, int); -void __sub(const mp_no *, const mp_no *, mp_no *, int); -void __mul(const mp_no *, const mp_no *, mp_no *, int); -void __inv(const mp_no *, mp_no *, int); -void __dvd(const mp_no *, const mp_no *, mp_no *, int); - -extern void __mpatan (mp_no *, mp_no *, int); -extern void __mpatan2 (mp_no *, mp_no *, mp_no *, int); -extern void __mpsqrt (mp_no *, mp_no *, int); -extern void __mpexp (mp_no *, mp_no *__y, int); -extern void __c32 (mp_no *, mp_no *, mp_no *, int); -extern int __mpranred (double, mp_no *, int); - -#endif diff --git a/libgcc-math/dbl-64/mpa2.h b/libgcc-math/dbl-64/mpa2.h deleted file mode 100644 index 54284bb8dc5..00000000000 --- a/libgcc-math/dbl-64/mpa2.h +++ /dev/null @@ -1,98 +0,0 @@ - -/* - * IBM Accurate Mathematical Library - * Written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation, Inc. - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ - -/**************************************************************************/ -/* */ -/* MODULE_NAME:mpa2.h */ -/* */ -/* */ -/* variables prototype and definition according to type of processor */ -/* types definition */ -/**************************************************************************/ - -#ifndef MPA2_H -#define MPA2_H - - -#ifdef BIG_ENDI -static const number -/**/ radix = {{0x41700000, 0x00000000} }, /* 2**24 */ -/**/ radixi = {{0x3e700000, 0x00000000} }, /* 2**-24 */ -/**/ cutter = {{0x44b00000, 0x00000000} }, /* 2**76 */ -/**/ zero = {{0x00000000, 0x00000000} }, /* 0 */ -/**/ one = {{0x3ff00000, 0x00000000} }, /* 1 */ -/**/ mone = {{0xbff00000, 0x00000000} }, /* -1 */ -/**/ two = {{0x40000000, 0x00000000} }, /* 2 */ -/**/ half = {{0x3fe00000, 0x00000000} }, /* 1/2 */ -/**/ two5 = {{0x40400000, 0x00000000} }, /* 2**5 */ -/**/ two10 = {{0x40900000, 0x00000000} }, /* 2**10 */ -/**/ two18 = {{0x41100000, 0x00000000} }, /* 2**18 */ -/**/ two19 = {{0x41200000, 0x00000000} }, /* 2**19 */ -/**/ two23 = {{0x41600000, 0x00000000} }, /* 2**23 */ -/**/ two52 = {{0x43300000, 0x00000000} }, /* 2**52 */ -/**/ two57 = {{0x43800000, 0x00000000} }, /* 2**57 */ -/**/ two71 = {{0x44600000, 0x00000000} }, /* 2**71 */ -/**/ twom1032 = {{0x00000400, 0x00000000} }; /* 2**-1032 */ - -#else -#ifdef LITTLE_ENDI -static const number -/**/ radix = {{0x00000000, 0x41700000} }, /* 2**24 */ -/**/ radixi = {{0x00000000, 0x3e700000} }, /* 2**-24 */ -/**/ cutter = {{0x00000000, 0x44b00000} }, /* 2**76 */ -/**/ zero = {{0x00000000, 0x00000000} }, /* 0 */ -/**/ one = {{0x00000000, 0x3ff00000} }, /* 1 */ -/**/ mone = {{0x00000000, 0xbff00000} }, /* -1 */ -/**/ two = {{0x00000000, 0x40000000} }, /* 2 */ -/**/ half = {{0x00000000, 0x3fe00000} }, /* 1/2 */ -/**/ two5 = {{0x00000000, 0x40400000} }, /* 2**5 */ -/**/ two10 = {{0x00000000, 0x40900000} }, /* 2**10 */ -/**/ two18 = {{0x00000000, 0x41100000} }, /* 2**18 */ -/**/ two19 = {{0x00000000, 0x41200000} }, /* 2**19 */ -/**/ two23 = {{0x00000000, 0x41600000} }, /* 2**23 */ -/**/ two52 = {{0x00000000, 0x43300000} }, /* 2**52 */ -/**/ two57 = {{0x00000000, 0x43800000} }, /* 2**57 */ -/**/ two71 = {{0x00000000, 0x44600000} }, /* 2**71 */ -/**/ twom1032 = {{0x00000000, 0x00000400} }; /* 2**-1032 */ - -#endif -#endif - -#define RADIX radix.d -#define RADIXI radixi.d -#define CUTTER cutter.d -#define ZERO zero.d -#define ONE one.d -#define MONE mone.d -#define TWO two.d -#define HALF half.d -#define TWO5 two5.d -#define TWO10 two10.d -#define TWO18 two18.d -#define TWO19 two19.d -#define TWO23 two23.d -#define TWO52 two52.d -#define TWO57 two57.d -#define TWO71 two71.d -#define TWOM1032 twom1032.d - - -#endif diff --git a/libgcc-math/dbl-64/mpatan.c b/libgcc-math/dbl-64/mpatan.c deleted file mode 100644 index ee21c251381..00000000000 --- a/libgcc-math/dbl-64/mpatan.c +++ /dev/null @@ -1,102 +0,0 @@ - -/* - * IBM Accurate Mathematical Library - * written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ -/******************************************************************/ -/* */ -/* MODULE_NAME:mpatan.c */ -/* */ -/* FUNCTIONS:mpatan */ -/* */ -/* FILES NEEDED: mpa.h endian.h mpatan.h */ -/* mpa.c */ -/* */ -/* Multi-Precision Atan function subroutine, for precision p >= 4.*/ -/* The relative error of the result is bounded by 34.32*r**(1-p), */ -/* where r=2**24. */ -/******************************************************************/ - -#include "endian.h" -#include "mpa.h" -void __mpsqrt(mp_no *, mp_no *, int); - -void __mpatan(mp_no *x, mp_no *y, int p) { -#include "mpatan.h" - - int i,m,n; - double dx; - mp_no - mpone = {0,{0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0, - 0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0, - 0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0}}, - mptwo = {0,{0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0, - 0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0, - 0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0}}, - mptwoim1 = {0,{0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0, - 0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0, - 0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0}}; - - mp_no mps,mpsm,mpt,mpt1,mpt2,mpt3; - - /* Choose m and initiate mpone, mptwo & mptwoim1 */ - if (EX>0) m=7; - else if (EX<0) m=0; - else { - __mp_dbl(x,&dx,p); dx=ABS(dx); - for (m=6; m>0; m--) - {if (dx>xm[m].d) break;} - } - mpone.e = mptwo.e = mptwoim1.e = 1; - mpone.d[0] = mpone.d[1] = mptwo.d[0] = mptwoim1.d[0] = ONE; - mptwo.d[1] = TWO; - - /* Reduce x m times */ - __mul(x,x,&mpsm,p); - if (m==0) __cpy(x,&mps,p); - else { - for (i=0; i<m; i++) { - __add(&mpone,&mpsm,&mpt1,p); - __mpsqrt(&mpt1,&mpt2,p); - __add(&mpt2,&mpt2,&mpt1,p); - __add(&mptwo,&mpsm,&mpt2,p); - __add(&mpt1,&mpt2,&mpt3,p); - __dvd(&mpsm,&mpt3,&mpt1,p); - __cpy(&mpt1,&mpsm,p); - } - __mpsqrt(&mpsm,&mps,p); mps.d[0] = X[0]; - } - - /* Evaluate a truncated power series for Atan(s) */ - n=np[p]; mptwoim1.d[1] = twonm1[p].d; - __dvd(&mpsm,&mptwoim1,&mpt,p); - for (i=n-1; i>1; i--) { - mptwoim1.d[1] -= TWO; - __dvd(&mpsm,&mptwoim1,&mpt1,p); - __mul(&mpsm,&mpt,&mpt2,p); - __sub(&mpt1,&mpt2,&mpt,p); - } - __mul(&mps,&mpt,&mpt1,p); - __sub(&mps,&mpt1,&mpt,p); - - /* Compute Atan(x) */ - mptwoim1.d[1] = twom[m].d; - __mul(&mptwoim1,&mpt,y,p); - - return; -} diff --git a/libgcc-math/dbl-64/mpatan.h b/libgcc-math/dbl-64/mpatan.h deleted file mode 100644 index d420ff34088..00000000000 --- a/libgcc-math/dbl-64/mpatan.h +++ /dev/null @@ -1,174 +0,0 @@ - -/* - * IBM Accurate Mathematical Library - * Written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation, Inc. - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ - -/******************************************************************/ -/* */ -/* MODULE_NAME:mpatan.h */ -/* */ -/* common data and variables prototype and definition */ -/******************************************************************/ - -#ifndef MPATAN_H -#define MPATAN_H - -#ifdef BIG_ENDI - static const number - xm[8] = { /* x[m] */ -/**/ {{0x00000000, 0x00000000} }, /* 0.0 */ -/**/ {{0x3f8930be, 0x00000000} }, /* 0.0123 */ -/**/ {{0x3f991687, 0x00000000} }, /* 0.0245 */ -/**/ {{0x3fa923a2, 0x00000000} }, /* 0.0491 */ -/**/ {{0x3fb930be, 0x00000000} }, /* 0.0984 */ -/**/ {{0x3fc95810, 0x00000000} }, /* 0.198 */ -/**/ {{0x3fda7ef9, 0x00000000} }, /* 0.414 */ -/**/ {{0x3ff00000, 0x00000000} }, /* 1.0 */ - }; - static const number - twonm1[33] = { /* 2n-1 */ -/**/ {{0x00000000, 0x00000000} }, /* 0 */ -/**/ {{0x00000000, 0x00000000} }, /* 0 */ -/**/ {{0x00000000, 0x00000000} }, /* 0 */ -/**/ {{0x00000000, 0x00000000} }, /* 0 */ -/**/ {{0x40260000, 0x00000000} }, /* 11 */ -/**/ {{0x402e0000, 0x00000000} }, /* 15 */ -/**/ {{0x40330000, 0x00000000} }, /* 19 */ -/**/ {{0x40350000, 0x00000000} }, /* 21 */ -/**/ {{0x40390000, 0x00000000} }, /* 25 */ -/**/ {{0x403d0000, 0x00000000} }, /* 29 */ -/**/ {{0x40408000, 0x00000000} }, /* 33 */ -/**/ {{0x40428000, 0x00000000} }, /* 37 */ -/**/ {{0x40448000, 0x00000000} }, /* 41 */ -/**/ {{0x40468000, 0x00000000} }, /* 45 */ -/**/ {{0x40488000, 0x00000000} }, /* 49 */ -/**/ {{0x404a8000, 0x00000000} }, /* 53 */ -/**/ {{0x404b8000, 0x00000000} }, /* 55 */ -/**/ {{0x404d8000, 0x00000000} }, /* 59 */ -/**/ {{0x404f8000, 0x00000000} }, /* 63 */ -/**/ {{0x4050c000, 0x00000000} }, /* 67 */ -/**/ {{0x4051c000, 0x00000000} }, /* 71 */ -/**/ {{0x4052c000, 0x00000000} }, /* 75 */ -/**/ {{0x4053c000, 0x00000000} }, /* 79 */ -/**/ {{0x4054c000, 0x00000000} }, /* 83 */ -/**/ {{0x40554000, 0x00000000} }, /* 85 */ -/**/ {{0x40564000, 0x00000000} }, /* 89 */ -/**/ {{0x40574000, 0x00000000} }, /* 93 */ -/**/ {{0x40584000, 0x00000000} }, /* 97 */ -/**/ {{0x40594000, 0x00000000} }, /* 101 */ -/**/ {{0x405a4000, 0x00000000} }, /* 105 */ -/**/ {{0x405b4000, 0x00000000} }, /* 109 */ -/**/ {{0x405c4000, 0x00000000} }, /* 113 */ -/**/ {{0x405d4000, 0x00000000} }, /* 117 */ - }; - - static const number - twom[8] = { /* 2**m */ -/**/ {{0x3ff00000, 0x00000000} }, /* 1.0 */ -/**/ {{0x40000000, 0x00000000} }, /* 2.0 */ -/**/ {{0x40100000, 0x00000000} }, /* 4.0 */ -/**/ {{0x40200000, 0x00000000} }, /* 8.0 */ -/**/ {{0x40300000, 0x00000000} }, /* 16.0 */ -/**/ {{0x40400000, 0x00000000} }, /* 32.0 */ -/**/ {{0x40500000, 0x00000000} }, /* 64.0 */ -/**/ {{0x40600000, 0x00000000} }, /* 128.0 */ - }; - - static const number -/**/ one = {{0x3ff00000, 0x00000000} }, /* 1 */ -/**/ two = {{0x40000000, 0x00000000} }; /* 2 */ - -#else -#ifdef LITTLE_ENDI - - static const number - xm[8] = { /* x[m] */ -/**/ {{0x00000000, 0x00000000} }, /* 0.0 */ -/**/ {{0x00000000, 0x3f8930be} }, /* 0.0123 */ -/**/ {{0x00000000, 0x3f991687} }, /* 0.0245 */ -/**/ {{0x00000000, 0x3fa923a2} }, /* 0.0491 */ -/**/ {{0x00000000, 0x3fb930be} }, /* 0.0984 */ -/**/ {{0x00000000, 0x3fc95810} }, /* 0.198 */ -/**/ {{0x00000000, 0x3fda7ef9} }, /* 0.414 */ -/**/ {{0x00000000, 0x3ff00000} }, /* 1.0 */ - }; - static const number - twonm1[33] = { /* 2n-1 */ -/**/ {{0x00000000, 0x00000000} }, /* 0 */ -/**/ {{0x00000000, 0x00000000} }, /* 0 */ -/**/ {{0x00000000, 0x00000000} }, /* 0 */ -/**/ {{0x00000000, 0x00000000} }, /* 0 */ -/**/ {{0x00000000, 0x40260000} }, /* 11 */ -/**/ {{0x00000000, 0x402e0000} }, /* 15 */ -/**/ {{0x00000000, 0x40330000} }, /* 19 */ -/**/ {{0x00000000, 0x40350000} }, /* 21 */ -/**/ {{0x00000000, 0x40390000} }, /* 25 */ -/**/ {{0x00000000, 0x403d0000} }, /* 29 */ -/**/ {{0x00000000, 0x40408000} }, /* 33 */ -/**/ {{0x00000000, 0x40428000} }, /* 37 */ -/**/ {{0x00000000, 0x40448000} }, /* 41 */ -/**/ {{0x00000000, 0x40468000} }, /* 45 */ -/**/ {{0x00000000, 0x40488000} }, /* 49 */ -/**/ {{0x00000000, 0x404a8000} }, /* 53 */ -/**/ {{0x00000000, 0x404b8000} }, /* 55 */ -/**/ {{0x00000000, 0x404d8000} }, /* 59 */ -/**/ {{0x00000000, 0x404f8000} }, /* 63 */ -/**/ {{0x00000000, 0x4050c000} }, /* 67 */ -/**/ {{0x00000000, 0x4051c000} }, /* 71 */ -/**/ {{0x00000000, 0x4052c000} }, /* 75 */ -/**/ {{0x00000000, 0x4053c000} }, /* 79 */ -/**/ {{0x00000000, 0x4054c000} }, /* 83 */ -/**/ {{0x00000000, 0x40554000} }, /* 85 */ -/**/ {{0x00000000, 0x40564000} }, /* 89 */ -/**/ {{0x00000000, 0x40574000} }, /* 93 */ -/**/ {{0x00000000, 0x40584000} }, /* 97 */ -/**/ {{0x00000000, 0x40594000} }, /* 101 */ -/**/ {{0x00000000, 0x405a4000} }, /* 105 */ -/**/ {{0x00000000, 0x405b4000} }, /* 109 */ -/**/ {{0x00000000, 0x405c4000} }, /* 113 */ -/**/ {{0x00000000, 0x405d4000} }, /* 117 */ - }; - - static const number - twom[8] = { /* 2**m */ -/**/ {{0x00000000, 0x3ff00000} }, /* 1.0 */ -/**/ {{0x00000000, 0x40000000} }, /* 2.0 */ -/**/ {{0x00000000, 0x40100000} }, /* 4.0 */ -/**/ {{0x00000000, 0x40200000} }, /* 8.0 */ -/**/ {{0x00000000, 0x40300000} }, /* 16.0 */ -/**/ {{0x00000000, 0x40400000} }, /* 32.0 */ -/**/ {{0x00000000, 0x40500000} }, /* 64.0 */ -/**/ {{0x00000000, 0x40600000} }, /* 128.0 */ - }; - - static const number -/**/ one = {{0x00000000, 0x3ff00000} }, /* 1 */ -/**/ two = {{0x00000000, 0x40000000} }; /* 2 */ - -#endif -#endif - -#define ONE one.d -#define TWO two.d - - static const int - np[33] = { 0, 0, 0, 0, 6, 8,10,11,13,15,17,19,21,23,25,27,28, - 30,32,34,36,38,40,42,43,45,47,49,51,53,55,57,59}; - -#endif diff --git a/libgcc-math/dbl-64/mpatan2.c b/libgcc-math/dbl-64/mpatan2.c deleted file mode 100644 index 91df9205663..00000000000 --- a/libgcc-math/dbl-64/mpatan2.c +++ /dev/null @@ -1,70 +0,0 @@ - -/* - * IBM Accurate Mathematical Library - * written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ -/******************************************************************/ -/* MODULE_NAME: mpatan2.c */ -/* */ -/* FUNCTIONS:mpatan2 */ -/* */ -/* FILES NEEDED: mpa.h */ -/* mpa.c mpatan.c mpsqrt.c */ -/* */ -/* Multi-Precision Atan2(y,x) function subroutine, */ -/* for precision p >= 4. */ -/* y=0 is not permitted if x<=0. No error messages are given. */ -/* The relative error of the result is bounded by 44.84*r**(1-p) */ -/* if x <= 0, y != 0 and by 37.33*r**(1-p) if x>0. here r=2**24. */ -/* */ -/******************************************************************/ - - - -#include "mpa.h" - -void __mpsqrt(mp_no *, mp_no *, int); -void __mpatan(mp_no *, mp_no *, int); - -/* Multi-Precision Atan2(y,x) function subroutine, for p >= 4. */ -/* y=0 is not permitted if x<=0. No error messages are given. */ -void __mpatan2(mp_no *y, mp_no *x, mp_no *z, int p) { - - static const double Zero = 0.0, One = 1.0; - - mp_no mpone = {0,{0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0, - 0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0, - 0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0}}; - mp_no mpt1,mpt2,mpt3; - - - if (X[0] <= Zero) { - mpone.e = 1; mpone.d[0] = mpone.d[1] = One; - __dvd(x,y,&mpt1,p); __mul(&mpt1,&mpt1,&mpt2,p); - if (mpt1.d[0] != Zero) mpt1.d[0] = One; - __add(&mpt2,&mpone,&mpt3,p); __mpsqrt(&mpt3,&mpt2,p); - __add(&mpt1,&mpt2,&mpt3,p); mpt3.d[0]=Y[0]; - __mpatan(&mpt3,&mpt1,p); __add(&mpt1,&mpt1,z,p); - } - else - { __dvd(y,x,&mpt1,p); - __mpatan(&mpt1,z,p); - } - - return; -} diff --git a/libgcc-math/dbl-64/mpexp.c b/libgcc-math/dbl-64/mpexp.c deleted file mode 100644 index 6398679dc36..00000000000 --- a/libgcc-math/dbl-64/mpexp.c +++ /dev/null @@ -1,106 +0,0 @@ - -/* - * IBM Accurate Mathematical Library - * written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ -/*************************************************************************/ -/* MODULE_NAME:mpexp.c */ -/* */ -/* FUNCTIONS: mpexp */ -/* */ -/* FILES NEEDED: mpa.h endian.h mpexp.h */ -/* mpa.c */ -/* */ -/* Multi-Precision exponential function subroutine */ -/* ( for p >= 4, 2**(-55) <= abs(x) <= 1024 ). */ -/*************************************************************************/ - -#include "endian.h" -#include "mpa.h" -#include "mpa2.h" -#include "mpexp.h" - -/* Multi-Precision exponential function subroutine (for p >= 4, */ -/* 2**(-55) <= abs(x) <= 1024). */ -void __mpexp(mp_no *x, mp_no *y, int p) { - - int i,j,k,m,m1,m2,n; - double a,b; - static const int np[33] = {0,0,0,0,3,3,4,4,5,4,4,5,5,5,6,6,6,6,6,6, - 6,6,6,6,7,7,7,7,8,8,8,8,8}; - static const int m1p[33]= {0,0,0,0,17,23,23,28,27,38,42,39,43,47,43,47,50,54, - 57,60,64,67,71,74,68,71,74,77,70,73,76,78,81}; - static const int m1np[7][18] = { - { 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0}, - { 0, 0, 0, 0,36,48,60,72, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0}, - { 0, 0, 0, 0,24,32,40,48,56,64,72, 0, 0, 0, 0, 0, 0, 0}, - { 0, 0, 0, 0,17,23,29,35,41,47,53,59,65, 0, 0, 0, 0, 0}, - { 0, 0, 0, 0, 0, 0,23,28,33,38,42,47,52,57,62,66, 0, 0}, - { 0, 0, 0, 0, 0, 0, 0, 0,27, 0, 0,39,43,47,51,55,59,63}, - { 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0,43,47,50,54}}; - mp_no mpone = {0,{0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0, - 0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0, - 0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0}}; - mp_no mpk = {0,{0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0, - 0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0, - 0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0}}; - mp_no mps,mpak,mpt1,mpt2; - - /* Choose m,n and compute a=2**(-m) */ - n = np[p]; m1 = m1p[p]; a = twomm1[p].d; - for (i=0; i<EX; i++) a *= RADIXI; - for ( ; i>EX; i--) a *= RADIX; - b = X[1]*RADIXI; m2 = 24*EX; - for (; b<HALF; m2--) { a *= TWO; b *= TWO; } - if (b == HALF) { - for (i=2; i<=p; i++) { if (X[i]!=ZERO) break; } - if (i==p+1) { m2--; a *= TWO; } - } - if ((m=m1+m2) <= 0) { - m=0; a=ONE; - for (i=n-1; i>0; i--,n--) { if (m1np[i][p]+m2>0) break; } - } - - /* Compute s=x*2**(-m). Put result in mps */ - __dbl_mp(a,&mpt1,p); - __mul(x,&mpt1,&mps,p); - - /* Evaluate the polynomial. Put result in mpt2 */ - mpone.e=1; mpone.d[0]=ONE; mpone.d[1]=ONE; - mpk.e = 1; mpk.d[0] = ONE; mpk.d[1]=nn[n].d; - __dvd(&mps,&mpk,&mpt1,p); - __add(&mpone,&mpt1,&mpak,p); - for (k=n-1; k>1; k--) { - __mul(&mps,&mpak,&mpt1,p); - mpk.d[1]=nn[k].d; - __dvd(&mpt1,&mpk,&mpt2,p); - __add(&mpone,&mpt2,&mpak,p); - } - __mul(&mps,&mpak,&mpt1,p); - __add(&mpone,&mpt1,&mpt2,p); - - /* Raise polynomial value to the power of 2**m. Put result in y */ - for (k=0,j=0; k<m; ) { - __mul(&mpt2,&mpt2,&mpt1,p); k++; - if (k==m) { j=1; break; } - __mul(&mpt1,&mpt1,&mpt2,p); k++; - } - if (j) __cpy(&mpt1,y,p); - else __cpy(&mpt2,y,p); - return; -} diff --git a/libgcc-math/dbl-64/mpexp.h b/libgcc-math/dbl-64/mpexp.h deleted file mode 100644 index 7ca9f6e32f0..00000000000 --- a/libgcc-math/dbl-64/mpexp.h +++ /dev/null @@ -1,135 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * Written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation, Inc. - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ - -/******************************************************************/ -/* */ -/* MODULE_NAME:mpexp.h */ -/* */ -/* common data and variables prototype and definition */ -/******************************************************************/ - -#ifndef MPEXP_H -#define MPEXP_H - -#ifdef BIG_ENDI - static const number - twomm1[33] = { /* 2**-m1 */ -/**/ {{0x00000000, 0x00000000} }, /* 0 */ -/**/ {{0x00000000, 0x00000000} }, /* 0 */ -/**/ {{0x00000000, 0x00000000} }, /* 0 */ -/**/ {{0x00000000, 0x00000000} }, /* 0 */ -/**/ {{0x3ee00000, 0x00000000} }, /* 2**-17 */ -/**/ {{0x3e800000, 0x00000000} }, /* 2**-23 */ -/**/ {{0x3e800000, 0x00000000} }, /* 2**-23 */ -/**/ {{0x3e300000, 0x00000000} }, /* 2**-28 */ -/**/ {{0x3e400000, 0x00000000} }, /* 2**-27 */ -/**/ {{0x3d900000, 0x00000000} }, /* 2**-38 */ -/**/ {{0x3d500000, 0x00000000} }, /* 2**-42 */ -/**/ {{0x3d800000, 0x00000000} }, /* 2**-39 */ -/**/ {{0x3d400000, 0x00000000} }, /* 2**-43 */ -/**/ {{0x3d000000, 0x00000000} }, /* 2**-47 */ -/**/ {{0x3d400000, 0x00000000} }, /* 2**-43 */ -/**/ {{0x3d000000, 0x00000000} }, /* 2**-47 */ -/**/ {{0x3cd00000, 0x00000000} }, /* 2**-50 */ -/**/ {{0x3c900000, 0x00000000} }, /* 2**-54 */ -/**/ {{0x3c600000, 0x00000000} }, /* 2**-57 */ -/**/ {{0x3c300000, 0x00000000} }, /* 2**-60 */ -/**/ {{0x3bf00000, 0x00000000} }, /* 2**-64 */ -/**/ {{0x3bc00000, 0x00000000} }, /* 2**-67 */ -/**/ {{0x3b800000, 0x00000000} }, /* 2**-71 */ -/**/ {{0x3b500000, 0x00000000} }, /* 2**-74 */ -/**/ {{0x3bb00000, 0x00000000} }, /* 2**-68 */ -/**/ {{0x3b800000, 0x00000000} }, /* 2**-71 */ -/**/ {{0x3b500000, 0x00000000} }, /* 2**-74 */ -/**/ {{0x3b200000, 0x00000000} }, /* 2**-77 */ -/**/ {{0x3b900000, 0x00000000} }, /* 2**-70 */ -/**/ {{0x3b600000, 0x00000000} }, /* 2**-73 */ -/**/ {{0x3b300000, 0x00000000} }, /* 2**-76 */ -/**/ {{0x3b100000, 0x00000000} }, /* 2**-78 */ -/**/ {{0x3ae00000, 0x00000000} }, /* 2**-81 */ - }; - static const number - nn[9]={ /* n */ -/**/ {{0x00000000, 0x00000000} }, /* 0 */ -/**/ {{0x3ff00000, 0x00000000} }, /* 1 */ -/**/ {{0x40000000, 0x00000000} }, /* 2 */ -/**/ {{0x40080000, 0x00000000} }, /* 3 */ -/**/ {{0x40100000, 0x00000000} }, /* 4 */ -/**/ {{0x40140000, 0x00000000} }, /* 5 */ -/**/ {{0x40180000, 0x00000000} }, /* 6 */ -/**/ {{0x401c0000, 0x00000000} }, /* 7 */ -/**/ {{0x40200000, 0x00000000} }, /* 8 */ - }; - -#else -#ifdef LITTLE_ENDI - static const number - twomm1[33] = { /* 2**-m1 */ -/**/ {{0x00000000, 0x00000000} }, /* 0 */ -/**/ {{0x00000000, 0x00000000} }, /* 0 */ -/**/ {{0x00000000, 0x00000000} }, /* 0 */ -/**/ {{0x00000000, 0x00000000} }, /* 0 */ -/**/ {{0x00000000, 0x3ee00000} }, /* 2**-17 */ -/**/ {{0x00000000, 0x3e800000} }, /* 2**-23 */ -/**/ {{0x00000000, 0x3e800000} }, /* 2**-23 */ -/**/ {{0x00000000, 0x3e300000} }, /* 2**-28 */ -/**/ {{0x00000000, 0x3e400000} }, /* 2**-27 */ -/**/ {{0x00000000, 0x3d900000} }, /* 2**-38 */ -/**/ {{0x00000000, 0x3d500000} }, /* 2**-42 */ -/**/ {{0x00000000, 0x3d800000} }, /* 2**-39 */ -/**/ {{0x00000000, 0x3d400000} }, /* 2**-43 */ -/**/ {{0x00000000, 0x3d000000} }, /* 2**-47 */ -/**/ {{0x00000000, 0x3d400000} }, /* 2**-43 */ -/**/ {{0x00000000, 0x3d000000} }, /* 2**-47 */ -/**/ {{0x00000000, 0x3cd00000} }, /* 2**-50 */ -/**/ {{0x00000000, 0x3c900000} }, /* 2**-54 */ -/**/ {{0x00000000, 0x3c600000} }, /* 2**-57 */ -/**/ {{0x00000000, 0x3c300000} }, /* 2**-60 */ -/**/ {{0x00000000, 0x3bf00000} }, /* 2**-64 */ -/**/ {{0x00000000, 0x3bc00000} }, /* 2**-67 */ -/**/ {{0x00000000, 0x3b800000} }, /* 2**-71 */ -/**/ {{0x00000000, 0x3b500000} }, /* 2**-74 */ -/**/ {{0x00000000, 0x3bb00000} }, /* 2**-68 */ -/**/ {{0x00000000, 0x3b800000} }, /* 2**-71 */ -/**/ {{0x00000000, 0x3b500000} }, /* 2**-74 */ -/**/ {{0x00000000, 0x3b200000} }, /* 2**-77 */ -/**/ {{0x00000000, 0x3b900000} }, /* 2**-70 */ -/**/ {{0x00000000, 0x3b600000} }, /* 2**-73 */ -/**/ {{0x00000000, 0x3b300000} }, /* 2**-76 */ -/**/ {{0x00000000, 0x3b100000} }, /* 2**-78 */ -/**/ {{0x00000000, 0x3ae00000} }, /* 2**-81 */ - }; - static const number - nn[9]={ /* n */ -/**/ {{0x00000000, 0x00000000} }, /* 0 */ -/**/ {{0x00000000, 0x3ff00000} }, /* 1 */ -/**/ {{0x00000000, 0x40000000} }, /* 2 */ -/**/ {{0x00000000, 0x40080000} }, /* 3 */ -/**/ {{0x00000000, 0x40100000} }, /* 4 */ -/**/ {{0x00000000, 0x40140000} }, /* 5 */ -/**/ {{0x00000000, 0x40180000} }, /* 6 */ -/**/ {{0x00000000, 0x401c0000} }, /* 7 */ -/**/ {{0x00000000, 0x40200000} }, /* 8 */ - }; - -#endif -#endif - -#endif diff --git a/libgcc-math/dbl-64/mplog.c b/libgcc-math/dbl-64/mplog.c deleted file mode 100644 index d9cb6a535c2..00000000000 --- a/libgcc-math/dbl-64/mplog.c +++ /dev/null @@ -1,72 +0,0 @@ - -/* - * IBM Accurate Mathematical Library - * written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ -/************************************************************************/ -/* */ -/* MODULE_NAME:mplog.c */ -/* */ -/* FUNCTIONS: mplog */ -/* */ -/* FILES NEEDED: endian.h mpa.h mplog.h */ -/* mpexp.c */ -/* */ -/* Multi-Precision logarithm function subroutine (for precision p >= 4, */ -/* 2**(-1024) < x < 2**1024) and x is outside of the interval */ -/* [1-2**(-54),1+2**(-54)]. Upon entry, x should be set to the */ -/* multi-precision value of the input and y should be set into a multi- */ -/* precision value of an approximation of log(x) with relative error */ -/* bound of at most 2**(-52). The routine improves the accuracy of y. */ -/* */ -/************************************************************************/ -#include "endian.h" -#include "mpa.h" - -void __mpexp(mp_no *, mp_no *, int); - -void __mplog(mp_no *x, mp_no *y, int p) { -#include "mplog.h" - int i,m; -#if 0 - int j,k,m1,m2,n; - double a,b; -#endif - static const int mp[33] = {0,0,0,0,0,1,1,2,2,2,2,3,3,3,3,3,3,3,3, - 4,4,4,4,4,4,4,4,4,4,4,4,4,4}; - mp_no mpone = {0,{0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0, - 0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0, - 0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0}}; - mp_no mpt1,mpt2; - - /* Choose m and initiate mpone */ - m = mp[p]; mpone.e = 1; mpone.d[0]=mpone.d[1]=ONE; - - /* Perform m newton iterations to solve for y: exp(y)-x=0. */ - /* The iterations formula is: y(n+1)=y(n)+(x*exp(-y(n))-1). */ - __cpy(y,&mpt1,p); - for (i=0; i<m; i++) { - mpt1.d[0]=-mpt1.d[0]; - __mpexp(&mpt1,&mpt2,p); - __mul(x,&mpt2,&mpt1,p); - __sub(&mpt1,&mpone,&mpt2,p); - __add(y,&mpt2,&mpt1,p); - __cpy(&mpt1,y,p); - } - return; -} diff --git a/libgcc-math/dbl-64/mplog.h b/libgcc-math/dbl-64/mplog.h deleted file mode 100644 index 336a8ecca44..00000000000 --- a/libgcc-math/dbl-64/mplog.h +++ /dev/null @@ -1,45 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * Written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation, Inc. - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ - -/******************************************************************/ -/* */ -/* MODULE_NAME:mplog.h */ -/* */ -/* common data and variables prototype and definition */ -/******************************************************************/ - -#ifndef MPLOG_H -#define MPLOG_H - -#ifdef BIG_ENDI - static const number -/**/ one = {{0x3ff00000, 0x00000000} }; /* 1 */ - -#else -#ifdef LITTLE_ENDI - static const number -/**/ one = {{0x00000000, 0x3ff00000} }; /* 1 */ - -#endif -#endif - -#define ONE one.d - -#endif diff --git a/libgcc-math/dbl-64/mpsqrt.c b/libgcc-math/dbl-64/mpsqrt.c deleted file mode 100644 index 9945de30611..00000000000 --- a/libgcc-math/dbl-64/mpsqrt.c +++ /dev/null @@ -1,103 +0,0 @@ - -/* - * IBM Accurate Mathematical Library - * written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ -/****************************************************************************/ -/* MODULE_NAME:mpsqrt.c */ -/* */ -/* FUNCTION:mpsqrt */ -/* fastiroot */ -/* */ -/* FILES NEEDED:endian.h mpa.h mpsqrt.h */ -/* mpa.c */ -/* Multi-Precision square root function subroutine for precision p >= 4. */ -/* The relative error is bounded by 3.501*r**(1-p), where r=2**24. */ -/* */ -/****************************************************************************/ -#include "endian.h" -#include "mpa.h" - -/****************************************************************************/ -/* Multi-Precision square root function subroutine for precision p >= 4. */ -/* The relative error is bounded by 3.501*r**(1-p), where r=2**24. */ -/* Routine receives two pointers to Multi Precision numbers: */ -/* x (left argument) and y (next argument). Routine also receives precision */ -/* p as integer. Routine computes sqrt(*x) and stores result in *y */ -/****************************************************************************/ - -double fastiroot(double); - -void __mpsqrt(mp_no *x, mp_no *y, int p) { -#include "mpsqrt.h" - - int i,m,ex,ey; - double dx,dy; - mp_no - mphalf = {0,{0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0, - 0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0, - 0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0}}, - mp3halfs = {0,{0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0, - 0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0, - 0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0,0.0}}; - mp_no mpxn,mpz,mpu,mpt1,mpt2; - - /* Prepare multi-precision 1/2 and 3/2 */ - mphalf.e =0; mphalf.d[0] =ONE; mphalf.d[1] =HALFRAD; - mp3halfs.e=1; mp3halfs.d[0]=ONE; mp3halfs.d[1]=ONE; mp3halfs.d[2]=HALFRAD; - - ex=EX; ey=EX/2; __cpy(x,&mpxn,p); mpxn.e -= (ey+ey); - __mp_dbl(&mpxn,&dx,p); dy=fastiroot(dx); __dbl_mp(dy,&mpu,p); - __mul(&mpxn,&mphalf,&mpz,p); - - m=mp[p]; - for (i=0; i<m; i++) { - __mul(&mpu,&mpu,&mpt1,p); - __mul(&mpt1,&mpz,&mpt2,p); - __sub(&mp3halfs,&mpt2,&mpt1,p); - __mul(&mpu,&mpt1,&mpt2,p); - __cpy(&mpt2,&mpu,p); - } - __mul(&mpxn,&mpu,y,p); EY += ey; - - return; -} - -/***********************************************************/ -/* Compute a double precision approximation for 1/sqrt(x) */ -/* with the relative error bounded by 2**-51. */ -/***********************************************************/ -double fastiroot(double x) { - union {int i[2]; double d;} p,q; - double y,z, t; - int n; - static const double c0 = 0.99674, c1 = -0.53380, c2 = 0.45472, c3 = -0.21553; - - p.d = x; - p.i[HIGH_HALF] = (p.i[HIGH_HALF] & 0x3FFFFFFF ) | 0x3FE00000 ; - q.d = x; - y = p.d; - z = y -1.0; - n = (q.i[HIGH_HALF] - p.i[HIGH_HALF])>>1; - z = ((c3*z + c2)*z + c1)*z + c0; /* 2**-7 */ - z = z*(1.5 - 0.5*y*z*z); /* 2**-14 */ - p.d = z*(1.5 - 0.5*y*z*z); /* 2**-28 */ - p.i[HIGH_HALF] -= n; - t = x*p.d; - return p.d*(1.5 - 0.5*p.d*t); -} diff --git a/libgcc-math/dbl-64/mpsqrt.h b/libgcc-math/dbl-64/mpsqrt.h deleted file mode 100644 index 729d57af2ce..00000000000 --- a/libgcc-math/dbl-64/mpsqrt.h +++ /dev/null @@ -1,51 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * Written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation, Inc. - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ - -/******************************************************************/ -/* */ -/* MODULE_NAME:mpatan.h */ -/* */ -/* common data and variables prototype and definition */ -/******************************************************************/ - -#ifndef MPSQRT_H -#define MPSQRT_H - -#ifdef BIG_ENDI - static const number -/**/ one = {{0x3ff00000, 0x00000000} }, /* 1 */ -/**/ halfrad = {{0x41600000, 0x00000000} }; /* 2**23 */ - -#else -#ifdef LITTLE_ENDI - static const number -/**/ one = {{0x00000000, 0x3ff00000} }, /* 1 */ -/**/ halfrad = {{0x00000000, 0x41600000} }; /* 2**23 */ - -#endif -#endif - -#define ONE one.d -#define HALFRAD halfrad.d - - static const int mp[33] = {0,0,0,0,1,2,2,2,2,3,3,3,3,3,3,3,3,4,4,4,4,4,4,4, - 4,4,4,4,4,4,4,4,4}; - -#endif diff --git a/libgcc-math/dbl-64/mptan.c b/libgcc-math/dbl-64/mptan.c deleted file mode 100644 index ed4c20b44e9..00000000000 --- a/libgcc-math/dbl-64/mptan.c +++ /dev/null @@ -1,60 +0,0 @@ - -/* - * IBM Accurate Mathematical Library - * written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ -/**********************************************************************/ -/* MODULE_NAME:mptan.c */ -/* */ -/* FUNCTION: mptan */ -/* */ -/* FILES NEEDED: endian.h mpa.h */ -/* mpa.c sincos32.c branred.c */ -/* */ -/* Multi-Precision tan() function subroutine, for p=32. It is based */ -/* on the routines mpranred() and c32(). mpranred() performs range */ -/* reduction of a double number x into a multiple precision number */ -/* y, such that y=x-n*pi/2, abs(y)<pi/4, n=0,+-1,+-2,.... c32() */ -/* computes both sin(y), cos(y). tan(x) is either sin(y)/cos(y) */ -/* or -cos(y)/sin(y). The precision of the result is of about 559 */ -/* significant bits. */ -/* */ -/**********************************************************************/ -#include "endian.h" -#include "mpa.h" - -int __mpranred(double, mp_no *, int); -void __c32(mp_no *, mp_no *, mp_no *, int); - -void __mptan(double x, mp_no *mpy, int p) { - - static const double Mone = -1.0; - - int n; - mp_no mpw, mpc, mps; - - n = __mpranred(x, &mpw, p) & 0x00000001; /* negative or positive result */ - __c32(&mpw, &mpc, &mps, p); /* computing sin(x) and cos(x) */ - if (n) /* second or fourth quarter of unit circle */ - { __dvd(&mpc,&mps,mpy,p); - mpy->d[0] *= Mone; - } /* tan is negative in this area */ - else __dvd(&mps,&mpc,mpy,p); - - return; -} diff --git a/libgcc-math/dbl-64/mydefs.h b/libgcc-math/dbl-64/mydefs.h deleted file mode 100644 index a47f2b506ab..00000000000 --- a/libgcc-math/dbl-64/mydefs.h +++ /dev/null @@ -1,38 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * Written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation, Inc. - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ - -/******************************************************************/ -/* */ -/* MODULE_NAME:mydefs.h */ -/* */ -/* common data and definition */ -/******************************************************************/ - -#ifndef MY_H -#define MY_H - -typedef int int4; -typedef union {int4 i[2]; double x;} mynumber; - -#define ABS(x) (((x)>0)?(x):-(x)) -#define max(x,y) (((y)>(x))?(y):(x)) -#define min(x,y) (((y)<(x))?(y):(x)) - -#endif diff --git a/libgcc-math/dbl-64/powtwo.tbl b/libgcc-math/dbl-64/powtwo.tbl deleted file mode 100644 index 53c49c10f7c..00000000000 --- a/libgcc-math/dbl-64/powtwo.tbl +++ /dev/null @@ -1,32 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * Written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation, Inc. - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ - -/****************************************************************/ -/* TABLES FOR THE upow() FUNCTION */ -/****************************************************************/ - - - -static const double powtwo[] = { 1.0, 2.0, 4.0, - 8.0, 16.0, 32.0, 64.0, 128.0, - 256.0, 512.0, 1024.0, 2048.0, 4096.0, - 8192.0, 16384.0, 32768.0, 65536.0, 131072.0, - 262144.0, 524288.0, 1048576.0, 2097152.0, 4194304.0, - 8388608.0, 16777216.0, 33554432.0, 67108864.0, 134217728.0 }; diff --git a/libgcc-math/dbl-64/root.tbl b/libgcc-math/dbl-64/root.tbl deleted file mode 100644 index 066e588ce7e..00000000000 --- a/libgcc-math/dbl-64/root.tbl +++ /dev/null @@ -1,58 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * Written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation, Inc. - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ - -/****************************************************************/ -/* TABLES FOR THE usqrt() FUNCTION */ -/****************************************************************/ - - -static const double inroot[128] = { - 1.40872145012100, 1.39792649065766, 1.38737595123859, 1.37706074531819, - 1.36697225234682, 1.35710228748795, 1.34744307370643, 1.33798721601135, - 1.32872767765984, 1.31965775814772, 1.31077107283046, 1.30206153403386, - 1.29352333352711, 1.28515092624400, 1.27693901514820, 1.26888253714903, - 1.26097664998256, 1.25321671998073, 1.24559831065844, 1.23811717205462, - 1.23076923076923, 1.22355058064300, 1.21645747403153, 1.20948631362953, - 1.20263364480453, 1.19589614840310, 1.18927063399547, 1.18275403352732, - 1.17634339535009, 1.17003587860341, 1.16382874792529, 1.15771936846787, - 1.15170520119791, 1.14578379846309, 1.13995279980655, 1.13420992801334, - 1.12855298537376, 1.12297985014975, 1.11748847323133, 1.11207687497107, - 1.10674314218572, 1.10148542531442, 1.09630193572405, 1.09119094315276, - 1.08615077328341, 1.08117980543918, 1.07627647039410, 1.07143924829188, - 1.06666666666667, 1.06195729855996, 1.05730976072814, 1.05272271193563, - 1.04819485132867, 1.04372491688551, 1.03931168393861, 1.03495396376504, - 1.03065060224133, 1.02640047855933, 1.02220250399990, 1.01805562076124, - 1.01395880083916, 1.00991104495649, 1.00591138153909, 1.00195886573624, - 0.99611649018350, 0.98848330114434, 0.98102294317595, 0.97372899112030, - 0.96659534932828, 0.95961623024651, 0.95278613468066, 0.94609983358253, - 0.93955235122353, 0.93313894963169, 0.92685511418159, 0.92069654023750, - 0.91465912076005, 0.90873893479530, 0.90293223677296, 0.89723544654727, - 0.89164514012056, 0.88615804099474, 0.88077101210109, 0.87548104826333, - 0.87028526915267, 0.86518091269740, 0.86016532891275, 0.85523597411976, - 0.85039040552437, 0.84562627613070, 0.84094132996422, 0.83633339758291, - 0.83180039185606, 0.82734030399203, 0.82295119979782, 0.81863121615464, - 0.81437855769486, 0.81019149366693, 0.80606835497581, 0.80200753138734, - 0.79800746888611, 0.79406666717674, 0.79018367731967, 0.78635709949278, - 0.78258558087123, 0.77886781361798, 0.77520253297841, 0.77158851547266, - 0.76802457717971, 0.76450957210799, 0.76104239064719, 0.75762195809661, - 0.75424723326565, 0.75091720714229, 0.74763090162560, 0.74438736831878, - 0.74118568737933, 0.73802496642311, 0.73490433947940, 0.73182296599416, - 0.72878002987884, 0.72577473860242, 0.72280632232420, 0.71987403306536, - 0.71697714391715, 0.71411494828392, 0.71128675915902, 0.70849190843208 }; diff --git a/libgcc-math/dbl-64/s_atan.c b/libgcc-math/dbl-64/s_atan.c deleted file mode 100644 index 439bccb29e4..00000000000 --- a/libgcc-math/dbl-64/s_atan.c +++ /dev/null @@ -1,229 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ -/************************************************************************/ -/* MODULE_NAME: atnat.c */ -/* */ -/* FUNCTIONS: uatan */ -/* atanMp */ -/* signArctan */ -/* */ -/* */ -/* FILES NEEDED: dla.h endian.h mpa.h mydefs.h atnat.h */ -/* mpatan.c mpatan2.c mpsqrt.c */ -/* uatan.tbl */ -/* */ -/* An ultimate atan() routine. Given an IEEE double machine number x */ -/* it computes the correctly rounded (to nearest) value of atan(x). */ -/* */ -/* Assumption: Machine arithmetic operations are performed in */ -/* round to nearest mode of IEEE 754 standard. */ -/* */ -/************************************************************************/ - -#include "dla.h" -#include "mpa.h" -#include "MathLib.h" -#include "uatan.tbl" -#include "atnat.h" - -void __mpatan(mp_no *,mp_no *,int); /* see definition in mpatan.c */ -static double atanMp(double,const int[]); -double __signArctan(double,double); -/* An ultimate atan() routine. Given an IEEE double machine number x, */ -/* routine computes the correctly rounded (to nearest) value of atan(x). */ -double atan(double x) { - - - double cor,s1,ss1,s2,ss2,t1,t2,t3,t4,t5,t6,t7,t8,t9,t10,u,u2,u3, - v,vv,w,ww,y,yy,z,zz; -#if 0 - double y1,y2; -#endif - int i,ux,dx; -#if 0 - int p; -#endif - static const int pr[M]={6,8,10,32}; - number num; -#if 0 - mp_no mpt1,mpx,mpy,mpy1,mpy2,mperr; -#endif - - num.d = x; ux = num.i[HIGH_HALF]; dx = num.i[LOW_HALF]; - - /* x=NaN */ - if (((ux&0x7ff00000)==0x7ff00000) && (((ux&0x000fffff)|dx)!=0x00000000)) - return x+x; - - /* Regular values of x, including denormals +-0 and +-INF */ - u = (x<ZERO) ? -x : x; - if (u<C) { - if (u<B) { - if (u<A) { /* u < A */ - return x; } - else { /* A <= u < B */ - v=x*x; yy=x*v*(d3.d+v*(d5.d+v*(d7.d+v*(d9.d+v*(d11.d+v*d13.d))))); - if ((y=x+(yy-U1*x)) == x+(yy+U1*x)) return y; - - EMULV(x,x,v,vv,t1,t2,t3,t4,t5) /* v+vv=x^2 */ - s1=v*(f11.d+v*(f13.d+v*(f15.d+v*(f17.d+v*f19.d)))); - ADD2(f9.d,ff9.d,s1,ZERO,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(f7.d,ff7.d,s1,ss1,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(f5.d,ff5.d,s1,ss1,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(f3.d,ff3.d,s1,ss1,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - MUL2(x,ZERO,s1,ss1,s2,ss2,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(x,ZERO,s2,ss2,s1,ss1,t1,t2) - if ((y=s1+(ss1-U5*s1)) == s1+(ss1+U5*s1)) return y; - - return atanMp(x,pr); - } } - else { /* B <= u < C */ - i=(TWO52+TWO8*u)-TWO52; i-=16; - z=u-cij[i][0].d; - yy=z*(cij[i][2].d+z*(cij[i][3].d+z*(cij[i][4].d+ - z*(cij[i][5].d+z* cij[i][6].d)))); - t1=cij[i][1].d; - if (i<112) { - if (i<48) u2=U21; /* u < 1/4 */ - else u2=U22; } /* 1/4 <= u < 1/2 */ - else { - if (i<176) u2=U23; /* 1/2 <= u < 3/4 */ - else u2=U24; } /* 3/4 <= u <= 1 */ - if ((y=t1+(yy-u2*t1)) == t1+(yy+u2*t1)) return __signArctan(x,y); - - z=u-hij[i][0].d; - s1=z*(hij[i][11].d+z*(hij[i][12].d+z*(hij[i][13].d+ - z*(hij[i][14].d+z* hij[i][15].d)))); - ADD2(hij[i][9].d,hij[i][10].d,s1,ZERO,s2,ss2,t1,t2) - MUL2(z,ZERO,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(hij[i][7].d,hij[i][8].d,s1,ss1,s2,ss2,t1,t2) - MUL2(z,ZERO,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(hij[i][5].d,hij[i][6].d,s1,ss1,s2,ss2,t1,t2) - MUL2(z,ZERO,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(hij[i][3].d,hij[i][4].d,s1,ss1,s2,ss2,t1,t2) - MUL2(z,ZERO,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(hij[i][1].d,hij[i][2].d,s1,ss1,s2,ss2,t1,t2) - if ((y=s2+(ss2-U6*s2)) == s2+(ss2+U6*s2)) return __signArctan(x,y); - - return atanMp(x,pr); - } - } - else { - if (u<D) { /* C <= u < D */ - w=ONE/u; - EMULV(w,u,t1,t2,t3,t4,t5,t6,t7) - ww=w*((ONE-t1)-t2); - i=(TWO52+TWO8*w)-TWO52; i-=16; - z=(w-cij[i][0].d)+ww; - yy=HPI1-z*(cij[i][2].d+z*(cij[i][3].d+z*(cij[i][4].d+ - z*(cij[i][5].d+z* cij[i][6].d)))); - t1=HPI-cij[i][1].d; - if (i<112) u3=U31; /* w < 1/2 */ - else u3=U32; /* w >= 1/2 */ - if ((y=t1+(yy-u3)) == t1+(yy+u3)) return __signArctan(x,y); - - DIV2(ONE,ZERO,u,ZERO,w,ww,t1,t2,t3,t4,t5,t6,t7,t8,t9,t10) - t1=w-hij[i][0].d; - EADD(t1,ww,z,zz) - s1=z*(hij[i][11].d+z*(hij[i][12].d+z*(hij[i][13].d+ - z*(hij[i][14].d+z* hij[i][15].d)))); - ADD2(hij[i][9].d,hij[i][10].d,s1,ZERO,s2,ss2,t1,t2) - MUL2(z,zz,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(hij[i][7].d,hij[i][8].d,s1,ss1,s2,ss2,t1,t2) - MUL2(z,zz,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(hij[i][5].d,hij[i][6].d,s1,ss1,s2,ss2,t1,t2) - MUL2(z,zz,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(hij[i][3].d,hij[i][4].d,s1,ss1,s2,ss2,t1,t2) - MUL2(z,zz,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(hij[i][1].d,hij[i][2].d,s1,ss1,s2,ss2,t1,t2) - SUB2(HPI,HPI1,s2,ss2,s1,ss1,t1,t2) - if ((y=s1+(ss1-U7)) == s1+(ss1+U7)) return __signArctan(x,y); - - return atanMp(x,pr); - } - else { - if (u<E) { /* D <= u < E */ - w=ONE/u; v=w*w; - EMULV(w,u,t1,t2,t3,t4,t5,t6,t7) - yy=w*v*(d3.d+v*(d5.d+v*(d7.d+v*(d9.d+v*(d11.d+v*d13.d))))); - ww=w*((ONE-t1)-t2); - ESUB(HPI,w,t3,cor) - yy=((HPI1+cor)-ww)-yy; - if ((y=t3+(yy-U4)) == t3+(yy+U4)) return __signArctan(x,y); - - DIV2(ONE,ZERO,u,ZERO,w,ww,t1,t2,t3,t4,t5,t6,t7,t8,t9,t10) - MUL2(w,ww,w,ww,v,vv,t1,t2,t3,t4,t5,t6,t7,t8) - s1=v*(f11.d+v*(f13.d+v*(f15.d+v*(f17.d+v*f19.d)))); - ADD2(f9.d,ff9.d,s1,ZERO,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(f7.d,ff7.d,s1,ss1,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(f5.d,ff5.d,s1,ss1,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(f3.d,ff3.d,s1,ss1,s2,ss2,t1,t2) - MUL2(v,vv,s2,ss2,s1,ss1,t1,t2,t3,t4,t5,t6,t7,t8) - MUL2(w,ww,s1,ss1,s2,ss2,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(w,ww,s2,ss2,s1,ss1,t1,t2) - SUB2(HPI,HPI1,s1,ss1,s2,ss2,t1,t2) - if ((y=s2+(ss2-U8)) == s2+(ss2+U8)) return __signArctan(x,y); - - return atanMp(x,pr); - } - else { - /* u >= E */ - if (x>0) return HPI; - else return MHPI; } - } - } - -} - - - /* Fix the sign of y and return */ -double __signArctan(double x,double y){ - - if (x<ZERO) return -y; - else return y; -} - - /* Final stages. Compute atan(x) by multiple precision arithmetic */ -static double atanMp(double x,const int pr[]){ - mp_no mpx,mpy,mpy2,mperr,mpt1,mpy1; - double y1,y2; - int i,p; - -for (i=0; i<M; i++) { - p = pr[i]; - __dbl_mp(x,&mpx,p); __mpatan(&mpx,&mpy,p); - __dbl_mp(u9[i].d,&mpt1,p); __mul(&mpy,&mpt1,&mperr,p); - __add(&mpy,&mperr,&mpy1,p); __sub(&mpy,&mperr,&mpy2,p); - __mp_dbl(&mpy1,&y1,p); __mp_dbl(&mpy2,&y2,p); - if (y1==y2) return y1; - } - return y1; /*if unpossible to do exact computing */ -} - -#ifdef NO_LONG_DOUBLE -weak_alias (atan, atanl) -#endif diff --git a/libgcc-math/dbl-64/s_floor.c b/libgcc-math/dbl-64/s_floor.c deleted file mode 100644 index 1fe135a7c35..00000000000 --- a/libgcc-math/dbl-64/s_floor.c +++ /dev/null @@ -1,85 +0,0 @@ -/* @(#)s_floor.c 5.1 93/09/24 */ -/* - * ==================================================== - * Copyright (C) 1993 by Sun Microsystems, Inc. All rights reserved. - * - * Developed at SunPro, a Sun Microsystems, Inc. business. - * Permission to use, copy, modify, and distribute this - * software is freely granted, provided that this notice - * is preserved. - * ==================================================== - */ - -#if defined(LIBM_SCCS) && !defined(lint) -static char rcsid[] = "$NetBSD: s_floor.c,v 1.8 1995/05/10 20:47:20 jtc Exp $"; -#endif - -/* - * floor(x) - * Return x rounded toward -inf to integral value - * Method: - * Bit twiddling. - * Exception: - * Inexact flag raised if x not equal to floor(x). - */ - -#include "math_private.h" - -#ifdef __STDC__ -static const double huge = 1.0e300; -#else -static double huge = 1.0e300; -#endif - -#ifdef __STDC__ - double __floor(double x) -#else - double __floor(x) - double x; -#endif -{ - int32_t i0,i1,j0; - uint32_t i,j; - EXTRACT_WORDS(i0,i1,x); - j0 = ((i0>>20)&0x7ff)-0x3ff; - if(j0<20) { - if(j0<0) { /* raise inexact if x != 0 */ - if(huge+x>0.0) {/* return 0*sign(x) if |x|<1 */ - if(i0>=0) {i0=i1=0;} - else if(((i0&0x7fffffff)|i1)!=0) - { i0=0xbff00000;i1=0;} - } - } else { - i = (0x000fffff)>>j0; - if(((i0&i)|i1)==0) return x; /* x is integral */ - if(huge+x>0.0) { /* raise inexact flag */ - if(i0<0) i0 += (0x00100000)>>j0; - i0 &= (~i); i1=0; - } - } - } else if (j0>51) { - if(j0==0x400) return x+x; /* inf or NaN */ - else return x; /* x is integral */ - } else { - i = ((uint32_t)(0xffffffff))>>(j0-20); - if((i1&i)==0) return x; /* x is integral */ - if(huge+x>0.0) { /* raise inexact flag */ - if(i0<0) { - if(j0==20) i0+=1; - else { - j = i1+(1<<(52-j0)); - if(j<i1) i0 +=1 ; /* got a carry */ - i1=j; - } - } - i1 &= (~i); - } - } - INSERT_WORDS(x,i0,i1); - return x; -} -weak_alias (__floor, floor) -#ifdef NO_LONG_DOUBLE -strong_alias (__floor, __floorl) -weak_alias (__floor, floorl) -#endif diff --git a/libgcc-math/dbl-64/s_isinf.c b/libgcc-math/dbl-64/s_isinf.c deleted file mode 100644 index 4e84790401a..00000000000 --- a/libgcc-math/dbl-64/s_isinf.c +++ /dev/null @@ -1,32 +0,0 @@ -/* - * Written by J.T. Conklin <jtc@netbsd.org>. - * Changed to return -1 for -Inf by Ulrich Drepper <drepper@cygnus.com>. - * Public domain. - */ - -#if defined(LIBM_SCCS) && !defined(lint) -static char rcsid[] = "$NetBSD: s_isinf.c,v 1.3 1995/05/11 23:20:14 jtc Exp $"; -#endif - -/* - * isinf(x) returns 1 is x is inf, -1 if x is -inf, else 0; - * no branching! - */ - -#include "math_private.h" - -int -__isinf (double x) -{ - int32_t hx,lx; - EXTRACT_WORDS(hx,lx,x); - lx |= (hx & 0x7fffffff) ^ 0x7ff00000; - lx |= -lx; - return ~(lx >> 31) & (hx >> 30); -} -hidden_def (__isinf) -weak_alias (__isinf, isinf) -#ifdef NO_LONG_DOUBLE -strong_alias (__isinf, __isinfl) -weak_alias (__isinf, isinfl) -#endif diff --git a/libgcc-math/dbl-64/s_scalbn.c b/libgcc-math/dbl-64/s_scalbn.c deleted file mode 100644 index 6ad68f9b9d6..00000000000 --- a/libgcc-math/dbl-64/s_scalbn.c +++ /dev/null @@ -1,69 +0,0 @@ -/* @(#)s_scalbn.c 5.1 93/09/24 */ -/* - * ==================================================== - * Copyright (C) 1993 by Sun Microsystems, Inc. All rights reserved. - * - * Developed at SunPro, a Sun Microsystems, Inc. business. - * Permission to use, copy, modify, and distribute this - * software is freely granted, provided that this notice - * is preserved. - * ==================================================== - */ - -#if defined(LIBM_SCCS) && !defined(lint) -static char rcsid[] = "$NetBSD: s_scalbn.c,v 1.8 1995/05/10 20:48:08 jtc Exp $"; -#endif - -/* - * scalbn (double x, int n) - * scalbn(x,n) returns x* 2**n computed by exponent - * manipulation rather than by actually performing an - * exponentiation or a multiplication. - */ - -#include "math_private.h" - -#ifdef __STDC__ -static const double -#else -static double -#endif -two54 = 1.80143985094819840000e+16, /* 0x43500000, 0x00000000 */ -twom54 = 5.55111512312578270212e-17, /* 0x3C900000, 0x00000000 */ -huge = 1.0e+300, -tiny = 1.0e-300; - -#ifdef __STDC__ - double __scalbn (double x, int n) -#else - double __scalbn (x,n) - double x; int n; -#endif -{ - int32_t k,hx,lx; - EXTRACT_WORDS(hx,lx,x); - k = (hx&0x7ff00000)>>20; /* extract exponent */ - if (k==0) { /* 0 or subnormal x */ - if ((lx|(hx&0x7fffffff))==0) return x; /* +-0 */ - x *= two54; - GET_HIGH_WORD(hx,x); - k = ((hx&0x7ff00000)>>20) - 54; - } - if (k==0x7ff) return x+x; /* NaN or Inf */ - k = k+n; - if (n> 50000 || k > 0x7fe) - return huge*__builtin_copysign(huge,x); /* overflow */ - if (n< -50000) return tiny*__builtin_copysign(tiny,x); /*underflow*/ - if (k > 0) /* normal result */ - {SET_HIGH_WORD(x,(hx&0x800fffff)|(k<<20)); return x;} - if (k <= -54) - return tiny*__builtin_copysign(tiny,x); /*underflow*/ - k += 54; /* subnormal result */ - SET_HIGH_WORD(x,(hx&0x800fffff)|(k<<20)); - return x*twom54; -} -weak_alias (__scalbn, scalbn) -#ifdef NO_LONG_DOUBLE -strong_alias (__scalbn, __scalbnl) -weak_alias (__scalbn, scalbnl) -#endif diff --git a/libgcc-math/dbl-64/s_sin.c b/libgcc-math/dbl-64/s_sin.c deleted file mode 100644 index 86e1a6d1216..00000000000 --- a/libgcc-math/dbl-64/s_sin.c +++ /dev/null @@ -1,1129 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ -/****************************************************************************/ -/* */ -/* MODULE_NAME:usncs.c */ -/* */ -/* FUNCTIONS: usin */ -/* ucos */ -/* slow */ -/* slow1 */ -/* slow2 */ -/* sloww */ -/* sloww1 */ -/* sloww2 */ -/* bsloww */ -/* bsloww1 */ -/* bsloww2 */ -/* cslow2 */ -/* csloww */ -/* csloww1 */ -/* csloww2 */ -/* FILES NEEDED: dla.h endian.h mpa.h mydefs.h usncs.h */ -/* branred.c sincos32.c dosincos.c mpa.c */ -/* sincos.tbl */ -/* */ -/* An ultimate sin and routine. Given an IEEE double machine number x */ -/* it computes the correctly rounded (to nearest) value of sin(x) or cos(x) */ -/* Assumption: Machine arithmetic operations are performed in */ -/* round to nearest mode of IEEE 754 standard. */ -/* */ -/****************************************************************************/ - - -#include "endian.h" -#include "mydefs.h" -#include "usncs.h" -#include "MathLib.h" -#include "sincos.tbl" -#include "math_private.h" - -static const double - sn3 = -1.66666666666664880952546298448555E-01, - sn5 = 8.33333214285722277379541354343671E-03, - cs2 = 4.99999999999999999999950396842453E-01, - cs4 = -4.16666666666664434524222570944589E-02, - cs6 = 1.38888874007937613028114285595617E-03; - -void __dubsin(double x, double dx, double w[]); -void __docos(double x, double dx, double w[]); -double __mpsin(double x, double dx); -double __mpcos(double x, double dx); -double __mpsin1(double x); -double __mpcos1(double x); -static double slow(double x); -static double slow1(double x); -static double slow2(double x); -static double sloww(double x, double dx, double orig); -static double sloww1(double x, double dx, double orig); -static double sloww2(double x, double dx, double orig, int n); -static double bsloww(double x, double dx, double orig, int n); -static double bsloww1(double x, double dx, double orig, int n); -static double bsloww2(double x, double dx, double orig, int n); -int __branred(double x, double *a, double *aa); -static double cslow2(double x); -static double csloww(double x, double dx, double orig); -static double csloww1(double x, double dx, double orig); -static double csloww2(double x, double dx, double orig, int n); -/*******************************************************************/ -/* An ultimate sin routine. Given an IEEE double machine number x */ -/* it computes the correctly rounded (to nearest) value of sin(x) */ -/*******************************************************************/ -double __sin(double x){ - double xx,res,t,cor,y,s,c,sn,ssn,cs,ccs,xn,a,da,db,eps,xn1,xn2; -#if 0 - double w[2]; -#endif - mynumber u,v; - int4 k,m,n; -#if 0 - int4 nn; -#endif - - u.x = x; - m = u.i[HIGH_HALF]; - k = 0x7fffffff&m; /* no sign */ - if (k < 0x3e500000) /* if x->0 =>sin(x)=x */ - return x; - /*---------------------------- 2^-26 < |x|< 0.25 ----------------------*/ - else if (k < 0x3fd00000){ - xx = x*x; - /*Taylor series */ - t = ((((s5.x*xx + s4.x)*xx + s3.x)*xx + s2.x)*xx + s1.x)*(xx*x); - res = x+t; - cor = (x-res)+t; - return (res == res + 1.07*cor)? res : slow(x); - } /* else if (k < 0x3fd00000) */ -/*---------------------------- 0.25<|x|< 0.855469---------------------- */ - else if (k < 0x3feb6000) { - u.x=(m>0)?big.x+x:big.x-x; - y=(m>0)?x-(u.x-big.x):x+(u.x-big.x); - xx=y*y; - s = y + y*xx*(sn3 +xx*sn5); - c = xx*(cs2 +xx*(cs4 + xx*cs6)); - k=u.i[LOW_HALF]<<2; - sn=(m>0)?sincos.x[k]:-sincos.x[k]; - ssn=(m>0)?sincos.x[k+1]:-sincos.x[k+1]; - cs=sincos.x[k+2]; - ccs=sincos.x[k+3]; - cor=(ssn+s*ccs-sn*c)+cs*s; - res=sn+cor; - cor=(sn-res)+cor; - return (res==res+1.025*cor)? res : slow1(x); - } /* else if (k < 0x3feb6000) */ - -/*----------------------- 0.855469 <|x|<2.426265 ----------------------*/ - else if (k < 0x400368fd ) { - - y = (m>0)? hp0.x-x:hp0.x+x; - if (y>=0) { - u.x = big.x+y; - y = (y-(u.x-big.x))+hp1.x; - } - else { - u.x = big.x-y; - y = (-hp1.x) - (y+(u.x-big.x)); - } - xx=y*y; - s = y + y*xx*(sn3 +xx*sn5); - c = xx*(cs2 +xx*(cs4 + xx*cs6)); - k=u.i[LOW_HALF]<<2; - sn=sincos.x[k]; - ssn=sincos.x[k+1]; - cs=sincos.x[k+2]; - ccs=sincos.x[k+3]; - cor=(ccs-s*ssn-cs*c)-sn*s; - res=cs+cor; - cor=(cs-res)+cor; - return (res==res+1.020*cor)? ((m>0)?res:-res) : slow2(x); - } /* else if (k < 0x400368fd) */ - -/*-------------------------- 2.426265<|x|< 105414350 ----------------------*/ - else if (k < 0x419921FB ) { - t = (x*hpinv.x + toint.x); - xn = t - toint.x; - v.x = t; - y = (x - xn*mp1.x) - xn*mp2.x; - n =v.i[LOW_HALF]&3; - da = xn*mp3.x; - a=y-da; - da = (y-a)-da; - eps = ABS(x)*1.2e-30; - - switch (n) { /* quarter of unit circle */ - case 0: - case 2: - xx = a*a; - if (n) {a=-a;da=-da;} - if (xx < 0.01588) { - /*Taylor series */ - t = (((((s5.x*xx + s4.x)*xx + s3.x)*xx + s2.x)*xx + s1.x)*a - 0.5*da)*xx+da; - res = a+t; - cor = (a-res)+t; - cor = (cor>0)? 1.02*cor+eps : 1.02*cor -eps; - return (res == res + cor)? res : sloww(a,da,x); - } - else { - if (a>0) - {m=1;t=a;db=da;} - else - {m=0;t=-a;db=-da;} - u.x=big.x+t; - y=t-(u.x-big.x); - xx=y*y; - s = y + (db+y*xx*(sn3 +xx*sn5)); - c = y*db+xx*(cs2 +xx*(cs4 + xx*cs6)); - k=u.i[LOW_HALF]<<2; - sn=sincos.x[k]; - ssn=sincos.x[k+1]; - cs=sincos.x[k+2]; - ccs=sincos.x[k+3]; - cor=(ssn+s*ccs-sn*c)+cs*s; - res=sn+cor; - cor=(sn-res)+cor; - cor = (cor>0)? 1.035*cor+eps : 1.035*cor-eps; - return (res==res+cor)? ((m)?res:-res) : sloww1(a,da,x); - } - break; - - case 1: - case 3: - if (a<0) - {a=-a;da=-da;} - u.x=big.x+a; - y=a-(u.x-big.x)+da; - xx=y*y; - k=u.i[LOW_HALF]<<2; - sn=sincos.x[k]; - ssn=sincos.x[k+1]; - cs=sincos.x[k+2]; - ccs=sincos.x[k+3]; - s = y + y*xx*(sn3 +xx*sn5); - c = xx*(cs2 +xx*(cs4 + xx*cs6)); - cor=(ccs-s*ssn-cs*c)-sn*s; - res=cs+cor; - cor=(cs-res)+cor; - cor = (cor>0)? 1.025*cor+eps : 1.025*cor-eps; - return (res==res+cor)? ((n&2)?-res:res) : sloww2(a,da,x,n); - - break; - - } - - } /* else if (k < 0x419921FB ) */ - -/*---------------------105414350 <|x|< 281474976710656 --------------------*/ - else if (k < 0x42F00000 ) { - t = (x*hpinv.x + toint.x); - xn = t - toint.x; - v.x = t; - xn1 = (xn+8.0e22)-8.0e22; - xn2 = xn - xn1; - y = ((((x - xn1*mp1.x) - xn1*mp2.x)-xn2*mp1.x)-xn2*mp2.x); - n =v.i[LOW_HALF]&3; - da = xn1*pp3.x; - t=y-da; - da = (y-t)-da; - da = (da - xn2*pp3.x) -xn*pp4.x; - a = t+da; - da = (t-a)+da; - eps = 1.0e-24; - - switch (n) { - case 0: - case 2: - xx = a*a; - if (n) {a=-a;da=-da;} - if (xx < 0.01588) { - /* Taylor series */ - t = (((((s5.x*xx + s4.x)*xx + s3.x)*xx + s2.x)*xx + s1.x)*a - 0.5*da)*xx+da; - res = a+t; - cor = (a-res)+t; - cor = (cor>0)? 1.02*cor+eps : 1.02*cor -eps; - return (res == res + cor)? res : bsloww(a,da,x,n); - } - else { - if (a>0) {m=1;t=a;db=da;} - else {m=0;t=-a;db=-da;} - u.x=big.x+t; - y=t-(u.x-big.x); - xx=y*y; - s = y + (db+y*xx*(sn3 +xx*sn5)); - c = y*db+xx*(cs2 +xx*(cs4 + xx*cs6)); - k=u.i[LOW_HALF]<<2; - sn=sincos.x[k]; - ssn=sincos.x[k+1]; - cs=sincos.x[k+2]; - ccs=sincos.x[k+3]; - cor=(ssn+s*ccs-sn*c)+cs*s; - res=sn+cor; - cor=(sn-res)+cor; - cor = (cor>0)? 1.035*cor+eps : 1.035*cor-eps; - return (res==res+cor)? ((m)?res:-res) : bsloww1(a,da,x,n); - } - break; - - case 1: - case 3: - if (a<0) - {a=-a;da=-da;} - u.x=big.x+a; - y=a-(u.x-big.x)+da; - xx=y*y; - k=u.i[LOW_HALF]<<2; - sn=sincos.x[k]; - ssn=sincos.x[k+1]; - cs=sincos.x[k+2]; - ccs=sincos.x[k+3]; - s = y + y*xx*(sn3 +xx*sn5); - c = xx*(cs2 +xx*(cs4 + xx*cs6)); - cor=(ccs-s*ssn-cs*c)-sn*s; - res=cs+cor; - cor=(cs-res)+cor; - cor = (cor>0)? 1.025*cor+eps : 1.025*cor-eps; - return (res==res+cor)? ((n&2)?-res:res) : bsloww2(a,da,x,n); - - break; - - } - - } /* else if (k < 0x42F00000 ) */ - -/* -----------------281474976710656 <|x| <2^1024----------------------------*/ - else if (k < 0x7ff00000) { - - n = __branred(x,&a,&da); - switch (n) { - case 0: - if (a*a < 0.01588) return bsloww(a,da,x,n); - else return bsloww1(a,da,x,n); - break; - case 2: - if (a*a < 0.01588) return bsloww(-a,-da,x,n); - else return bsloww1(-a,-da,x,n); - break; - - case 1: - case 3: - return bsloww2(a,da,x,n); - break; - } - - } /* else if (k < 0x7ff00000 ) */ - -/*--------------------- |x| > 2^1024 ----------------------------------*/ - else return x / x; - return 0; /* unreachable */ -} - - -/*******************************************************************/ -/* An ultimate cos routine. Given an IEEE double machine number x */ -/* it computes the correctly rounded (to nearest) value of cos(x) */ -/*******************************************************************/ - -double __cos(double x) -{ - double y,xx,res,t,cor,s,c,sn,ssn,cs,ccs,xn,a,da,db,eps,xn1,xn2; - mynumber u,v; - int4 k,m,n; - - u.x = x; - m = u.i[HIGH_HALF]; - k = 0x7fffffff&m; - - if (k < 0x3e400000 ) return 1.0; /* |x|<2^-27 => cos(x)=1 */ - - else if (k < 0x3feb6000 ) {/* 2^-27 < |x| < 0.855469 */ - y=ABS(x); - u.x = big.x+y; - y = y-(u.x-big.x); - xx=y*y; - s = y + y*xx*(sn3 +xx*sn5); - c = xx*(cs2 +xx*(cs4 + xx*cs6)); - k=u.i[LOW_HALF]<<2; - sn=sincos.x[k]; - ssn=sincos.x[k+1]; - cs=sincos.x[k+2]; - ccs=sincos.x[k+3]; - cor=(ccs-s*ssn-cs*c)-sn*s; - res=cs+cor; - cor=(cs-res)+cor; - return (res==res+1.020*cor)? res : cslow2(x); - -} /* else if (k < 0x3feb6000) */ - - else if (k < 0x400368fd ) {/* 0.855469 <|x|<2.426265 */; - y=hp0.x-ABS(x); - a=y+hp1.x; - da=(y-a)+hp1.x; - xx=a*a; - if (xx < 0.01588) { - t = (((((s5.x*xx + s4.x)*xx + s3.x)*xx + s2.x)*xx + s1.x)*a - 0.5*da)*xx+da; - res = a+t; - cor = (a-res)+t; - cor = (cor>0)? 1.02*cor+1.0e-31 : 1.02*cor -1.0e-31; - return (res == res + cor)? res : csloww(a,da,x); - } - else { - if (a>0) {m=1;t=a;db=da;} - else {m=0;t=-a;db=-da;} - u.x=big.x+t; - y=t-(u.x-big.x); - xx=y*y; - s = y + (db+y*xx*(sn3 +xx*sn5)); - c = y*db+xx*(cs2 +xx*(cs4 + xx*cs6)); - k=u.i[LOW_HALF]<<2; - sn=sincos.x[k]; - ssn=sincos.x[k+1]; - cs=sincos.x[k+2]; - ccs=sincos.x[k+3]; - cor=(ssn+s*ccs-sn*c)+cs*s; - res=sn+cor; - cor=(sn-res)+cor; - cor = (cor>0)? 1.035*cor+1.0e-31 : 1.035*cor-1.0e-31; - return (res==res+cor)? ((m)?res:-res) : csloww1(a,da,x); -} - -} /* else if (k < 0x400368fd) */ - - - else if (k < 0x419921FB ) {/* 2.426265<|x|< 105414350 */ - t = (x*hpinv.x + toint.x); - xn = t - toint.x; - v.x = t; - y = (x - xn*mp1.x) - xn*mp2.x; - n =v.i[LOW_HALF]&3; - da = xn*mp3.x; - a=y-da; - da = (y-a)-da; - eps = ABS(x)*1.2e-30; - - switch (n) { - case 1: - case 3: - xx = a*a; - if (n == 1) {a=-a;da=-da;} - if (xx < 0.01588) { - t = (((((s5.x*xx + s4.x)*xx + s3.x)*xx + s2.x)*xx + s1.x)*a - 0.5*da)*xx+da; - res = a+t; - cor = (a-res)+t; - cor = (cor>0)? 1.02*cor+eps : 1.02*cor -eps; - return (res == res + cor)? res : csloww(a,da,x); - } - else { - if (a>0) {m=1;t=a;db=da;} - else {m=0;t=-a;db=-da;} - u.x=big.x+t; - y=t-(u.x-big.x); - xx=y*y; - s = y + (db+y*xx*(sn3 +xx*sn5)); - c = y*db+xx*(cs2 +xx*(cs4 + xx*cs6)); - k=u.i[LOW_HALF]<<2; - sn=sincos.x[k]; - ssn=sincos.x[k+1]; - cs=sincos.x[k+2]; - ccs=sincos.x[k+3]; - cor=(ssn+s*ccs-sn*c)+cs*s; - res=sn+cor; - cor=(sn-res)+cor; - cor = (cor>0)? 1.035*cor+eps : 1.035*cor-eps; - return (res==res+cor)? ((m)?res:-res) : csloww1(a,da,x); - } - break; - - case 0: - case 2: - if (a<0) {a=-a;da=-da;} - u.x=big.x+a; - y=a-(u.x-big.x)+da; - xx=y*y; - k=u.i[LOW_HALF]<<2; - sn=sincos.x[k]; - ssn=sincos.x[k+1]; - cs=sincos.x[k+2]; - ccs=sincos.x[k+3]; - s = y + y*xx*(sn3 +xx*sn5); - c = xx*(cs2 +xx*(cs4 + xx*cs6)); - cor=(ccs-s*ssn-cs*c)-sn*s; - res=cs+cor; - cor=(cs-res)+cor; - cor = (cor>0)? 1.025*cor+eps : 1.025*cor-eps; - return (res==res+cor)? ((n)?-res:res) : csloww2(a,da,x,n); - - break; - - } - - } /* else if (k < 0x419921FB ) */ - - - else if (k < 0x42F00000 ) { - t = (x*hpinv.x + toint.x); - xn = t - toint.x; - v.x = t; - xn1 = (xn+8.0e22)-8.0e22; - xn2 = xn - xn1; - y = ((((x - xn1*mp1.x) - xn1*mp2.x)-xn2*mp1.x)-xn2*mp2.x); - n =v.i[LOW_HALF]&3; - da = xn1*pp3.x; - t=y-da; - da = (y-t)-da; - da = (da - xn2*pp3.x) -xn*pp4.x; - a = t+da; - da = (t-a)+da; - eps = 1.0e-24; - - switch (n) { - case 1: - case 3: - xx = a*a; - if (n==1) {a=-a;da=-da;} - if (xx < 0.01588) { - t = (((((s5.x*xx + s4.x)*xx + s3.x)*xx + s2.x)*xx + s1.x)*a - 0.5*da)*xx+da; - res = a+t; - cor = (a-res)+t; - cor = (cor>0)? 1.02*cor+eps : 1.02*cor -eps; - return (res == res + cor)? res : bsloww(a,da,x,n); - } - else { - if (a>0) {m=1;t=a;db=da;} - else {m=0;t=-a;db=-da;} - u.x=big.x+t; - y=t-(u.x-big.x); - xx=y*y; - s = y + (db+y*xx*(sn3 +xx*sn5)); - c = y*db+xx*(cs2 +xx*(cs4 + xx*cs6)); - k=u.i[LOW_HALF]<<2; - sn=sincos.x[k]; - ssn=sincos.x[k+1]; - cs=sincos.x[k+2]; - ccs=sincos.x[k+3]; - cor=(ssn+s*ccs-sn*c)+cs*s; - res=sn+cor; - cor=(sn-res)+cor; - cor = (cor>0)? 1.035*cor+eps : 1.035*cor-eps; - return (res==res+cor)? ((m)?res:-res) : bsloww1(a,da,x,n); - } - break; - - case 0: - case 2: - if (a<0) {a=-a;da=-da;} - u.x=big.x+a; - y=a-(u.x-big.x)+da; - xx=y*y; - k=u.i[LOW_HALF]<<2; - sn=sincos.x[k]; - ssn=sincos.x[k+1]; - cs=sincos.x[k+2]; - ccs=sincos.x[k+3]; - s = y + y*xx*(sn3 +xx*sn5); - c = xx*(cs2 +xx*(cs4 + xx*cs6)); - cor=(ccs-s*ssn-cs*c)-sn*s; - res=cs+cor; - cor=(cs-res)+cor; - cor = (cor>0)? 1.025*cor+eps : 1.025*cor-eps; - return (res==res+cor)? ((n)?-res:res) : bsloww2(a,da,x,n); - break; - - } - - } /* else if (k < 0x42F00000 ) */ - - else if (k < 0x7ff00000) {/* 281474976710656 <|x| <2^1024 */ - - n = __branred(x,&a,&da); - switch (n) { - case 1: - if (a*a < 0.01588) return bsloww(-a,-da,x,n); - else return bsloww1(-a,-da,x,n); - break; - case 3: - if (a*a < 0.01588) return bsloww(a,da,x,n); - else return bsloww1(a,da,x,n); - break; - - case 0: - case 2: - return bsloww2(a,da,x,n); - break; - } - - } /* else if (k < 0x7ff00000 ) */ - - - - - else return x / x; /* |x| > 2^1024 */ - return 0; - -} - -/************************************************************************/ -/* Routine compute sin(x) for 2^-26 < |x|< 0.25 by Taylor with more */ -/* precision and if still doesn't accurate enough by mpsin or dubsin */ -/************************************************************************/ - -static double slow(double x) { -static const double th2_36 = 206158430208.0; /* 1.5*2**37 */ - double y,x1,x2,xx,r,t,res,cor,w[2]; - x1=(x+th2_36)-th2_36; - y = aa.x*x1*x1*x1; - r=x+y; - x2=x-x1; - xx=x*x; - t = (((((s5.x*xx + s4.x)*xx + s3.x)*xx + s2.x)*xx + bb.x)*xx + 3.0*aa.x*x1*x2)*x +aa.x*x2*x2*x2; - t=((x-r)+y)+t; - res=r+t; - cor = (r-res)+t; - if (res == res + 1.0007*cor) return res; - else { - __dubsin(ABS(x),0,w); - if (w[0] == w[0]+1.000000001*w[1]) return (x>0)?w[0]:-w[0]; - else return (x>0)?__mpsin(x,0):-__mpsin(-x,0); - } -} -/*******************************************************************************/ -/* Routine compute sin(x) for 0.25<|x|< 0.855469 by sincos.tbl and Taylor */ -/* and if result still doesn't accurate enough by mpsin or dubsin */ -/*******************************************************************************/ - -static double slow1(double x) { - mynumber u; - double sn,ssn,cs,ccs,s,c,w[2],y,y1,y2,c1,c2,xx,cor,res; - static const double t22 = 6291456.0; - int4 k; - y=ABS(x); - u.x=big.x+y; - y=y-(u.x-big.x); - xx=y*y; - s = y*xx*(sn3 +xx*sn5); - c = xx*(cs2 +xx*(cs4 + xx*cs6)); - k=u.i[LOW_HALF]<<2; - sn=sincos.x[k]; /* Data */ - ssn=sincos.x[k+1]; /* from */ - cs=sincos.x[k+2]; /* tables */ - ccs=sincos.x[k+3]; /* sincos.tbl */ - y1 = (y+t22)-t22; - y2 = y - y1; - c1 = (cs+t22)-t22; - c2=(cs-c1)+ccs; - cor=(ssn+s*ccs+cs*s+c2*y+c1*y2)-sn*c; - y=sn+c1*y1; - cor = cor+((sn-y)+c1*y1); - res=y+cor; - cor=(y-res)+cor; - if (res == res+1.0005*cor) return (x>0)?res:-res; - else { - __dubsin(ABS(x),0,w); - if (w[0] == w[0]+1.000000005*w[1]) return (x>0)?w[0]:-w[0]; - else return (x>0)?__mpsin(x,0):-__mpsin(-x,0); - } -} -/**************************************************************************/ -/* Routine compute sin(x) for 0.855469 <|x|<2.426265 by sincos.tbl */ -/* and if result still doesn't accurate enough by mpsin or dubsin */ -/**************************************************************************/ -static double slow2(double x) { - mynumber u; - double sn,ssn,cs,ccs,s,c,w[2],y,y1,y2,e1,e2,xx,cor,res,del; - static const double t22 = 6291456.0; - int4 k; - y=ABS(x); - y = hp0.x-y; - if (y>=0) { - u.x = big.x+y; - y = y-(u.x-big.x); - del = hp1.x; - } - else { - u.x = big.x-y; - y = -(y+(u.x-big.x)); - del = -hp1.x; - } - xx=y*y; - s = y*xx*(sn3 +xx*sn5); - c = y*del+xx*(cs2 +xx*(cs4 + xx*cs6)); - k=u.i[LOW_HALF]<<2; - sn=sincos.x[k]; - ssn=sincos.x[k+1]; - cs=sincos.x[k+2]; - ccs=sincos.x[k+3]; - y1 = (y+t22)-t22; - y2 = (y - y1)+del; - e1 = (sn+t22)-t22; - e2=(sn-e1)+ssn; - cor=(ccs-cs*c-e1*y2-e2*y)-sn*s; - y=cs-e1*y1; - cor = cor+((cs-y)-e1*y1); - res=y+cor; - cor=(y-res)+cor; - if (res == res+1.0005*cor) return (x>0)?res:-res; - else { - y=ABS(x)-hp0.x; - y1=y-hp1.x; - y2=(y-y1)-hp1.x; - __docos(y1,y2,w); - if (w[0] == w[0]+1.000000005*w[1]) return (x>0)?w[0]:-w[0]; - else return (x>0)?__mpsin(x,0):-__mpsin(-x,0); - } -} -/***************************************************************************/ -/* Routine compute sin(x+dx) (Double-Length number) where x is small enough*/ -/* to use Taylor series around zero and (x+dx) */ -/* in first or third quarter of unit circle.Routine receive also */ -/* (right argument) the original value of x for computing error of */ -/* result.And if result not accurate enough routine calls mpsin1 or dubsin */ -/***************************************************************************/ - -static double sloww(double x,double dx, double orig) { - static const double th2_36 = 206158430208.0; /* 1.5*2**37 */ - double y,x1,x2,xx,r,t,res,cor,w[2],a,da,xn; - union {int4 i[2]; double x;} v; - int4 n; - x1=(x+th2_36)-th2_36; - y = aa.x*x1*x1*x1; - r=x+y; - x2=(x-x1)+dx; - xx=x*x; - t = (((((s5.x*xx + s4.x)*xx + s3.x)*xx + s2.x)*xx + bb.x)*xx + 3.0*aa.x*x1*x2)*x +aa.x*x2*x2*x2+dx; - t=((x-r)+y)+t; - res=r+t; - cor = (r-res)+t; - cor = (cor>0)? 1.0005*cor+ABS(orig)*3.1e-30 : 1.0005*cor-ABS(orig)*3.1e-30; - if (res == res + cor) return res; - else { - (x>0)? __dubsin(x,dx,w) : __dubsin(-x,-dx,w); - cor = (w[1]>0)? 1.000000001*w[1] + ABS(orig)*1.1e-30 : 1.000000001*w[1] - ABS(orig)*1.1e-30; - if (w[0] == w[0]+cor) return (x>0)?w[0]:-w[0]; - else { - t = (orig*hpinv.x + toint.x); - xn = t - toint.x; - v.x = t; - y = (orig - xn*mp1.x) - xn*mp2.x; - n =v.i[LOW_HALF]&3; - da = xn*pp3.x; - t=y-da; - da = (y-t)-da; - y = xn*pp4.x; - a = t - y; - da = ((t-a)-y)+da; - if (n&2) {a=-a; da=-da;} - (a>0)? __dubsin(a,da,w) : __dubsin(-a,-da,w); - cor = (w[1]>0)? 1.000000001*w[1] + ABS(orig)*1.1e-40 : 1.000000001*w[1] - ABS(orig)*1.1e-40; - if (w[0] == w[0]+cor) return (a>0)?w[0]:-w[0]; - else return __mpsin1(orig); - } - } -} -/***************************************************************************/ -/* Routine compute sin(x+dx) (Double-Length number) where x in first or */ -/* third quarter of unit circle.Routine receive also (right argument) the */ -/* original value of x for computing error of result.And if result not */ -/* accurate enough routine calls mpsin1 or dubsin */ -/***************************************************************************/ - -static double sloww1(double x, double dx, double orig) { - mynumber u; - double sn,ssn,cs,ccs,s,c,w[2],y,y1,y2,c1,c2,xx,cor,res; - static const double t22 = 6291456.0; - int4 k; - y=ABS(x); - u.x=big.x+y; - y=y-(u.x-big.x); - dx=(x>0)?dx:-dx; - xx=y*y; - s = y*xx*(sn3 +xx*sn5); - c = xx*(cs2 +xx*(cs4 + xx*cs6)); - k=u.i[LOW_HALF]<<2; - sn=sincos.x[k]; - ssn=sincos.x[k+1]; - cs=sincos.x[k+2]; - ccs=sincos.x[k+3]; - y1 = (y+t22)-t22; - y2 = (y - y1)+dx; - c1 = (cs+t22)-t22; - c2=(cs-c1)+ccs; - cor=(ssn+s*ccs+cs*s+c2*y+c1*y2-sn*y*dx)-sn*c; - y=sn+c1*y1; - cor = cor+((sn-y)+c1*y1); - res=y+cor; - cor=(y-res)+cor; - cor = (cor>0)? 1.0005*cor+3.1e-30*ABS(orig) : 1.0005*cor-3.1e-30*ABS(orig); - if (res == res + cor) return (x>0)?res:-res; - else { - __dubsin(ABS(x),dx,w); - cor = (w[1]>0)? 1.000000005*w[1]+1.1e-30*ABS(orig) : 1.000000005*w[1]-1.1e-30*ABS(orig); - if (w[0] == w[0]+cor) return (x>0)?w[0]:-w[0]; - else return __mpsin1(orig); - } -} -/***************************************************************************/ -/* Routine compute sin(x+dx) (Double-Length number) where x in second or */ -/* fourth quarter of unit circle.Routine receive also the original value */ -/* and quarter(n= 1or 3)of x for computing error of result.And if result not*/ -/* accurate enough routine calls mpsin1 or dubsin */ -/***************************************************************************/ - -static double sloww2(double x, double dx, double orig, int n) { - mynumber u; - double sn,ssn,cs,ccs,s,c,w[2],y,y1,y2,e1,e2,xx,cor,res; - static const double t22 = 6291456.0; - int4 k; - y=ABS(x); - u.x=big.x+y; - y=y-(u.x-big.x); - dx=(x>0)?dx:-dx; - xx=y*y; - s = y*xx*(sn3 +xx*sn5); - c = y*dx+xx*(cs2 +xx*(cs4 + xx*cs6)); - k=u.i[LOW_HALF]<<2; - sn=sincos.x[k]; - ssn=sincos.x[k+1]; - cs=sincos.x[k+2]; - ccs=sincos.x[k+3]; - - y1 = (y+t22)-t22; - y2 = (y - y1)+dx; - e1 = (sn+t22)-t22; - e2=(sn-e1)+ssn; - cor=(ccs-cs*c-e1*y2-e2*y)-sn*s; - y=cs-e1*y1; - cor = cor+((cs-y)-e1*y1); - res=y+cor; - cor=(y-res)+cor; - cor = (cor>0)? 1.0005*cor+3.1e-30*ABS(orig) : 1.0005*cor-3.1e-30*ABS(orig); - if (res == res + cor) return (n&2)?-res:res; - else { - __docos(ABS(x),dx,w); - cor = (w[1]>0)? 1.000000005*w[1]+1.1e-30*ABS(orig) : 1.000000005*w[1]-1.1e-30*ABS(orig); - if (w[0] == w[0]+cor) return (n&2)?-w[0]:w[0]; - else return __mpsin1(orig); - } -} -/***************************************************************************/ -/* Routine compute sin(x+dx) or cos(x+dx) (Double-Length number) where x */ -/* is small enough to use Taylor series around zero and (x+dx) */ -/* in first or third quarter of unit circle.Routine receive also */ -/* (right argument) the original value of x for computing error of */ -/* result.And if result not accurate enough routine calls other routines */ -/***************************************************************************/ - -static double bsloww(double x,double dx, double orig,int n) { - static const double th2_36 = 206158430208.0; /* 1.5*2**37 */ - double y,x1,x2,xx,r,t,res,cor,w[2]; -#if 0 - double a,da,xn; - union {int4 i[2]; double x;} v; -#endif - x1=(x+th2_36)-th2_36; - y = aa.x*x1*x1*x1; - r=x+y; - x2=(x-x1)+dx; - xx=x*x; - t = (((((s5.x*xx + s4.x)*xx + s3.x)*xx + s2.x)*xx + bb.x)*xx + 3.0*aa.x*x1*x2)*x +aa.x*x2*x2*x2+dx; - t=((x-r)+y)+t; - res=r+t; - cor = (r-res)+t; - cor = (cor>0)? 1.0005*cor+1.1e-24 : 1.0005*cor-1.1e-24; - if (res == res + cor) return res; - else { - (x>0)? __dubsin(x,dx,w) : __dubsin(-x,-dx,w); - cor = (w[1]>0)? 1.000000001*w[1] + 1.1e-24 : 1.000000001*w[1] - 1.1e-24; - if (w[0] == w[0]+cor) return (x>0)?w[0]:-w[0]; - else return (n&1)?__mpcos1(orig):__mpsin1(orig); - } -} - -/***************************************************************************/ -/* Routine compute sin(x+dx) or cos(x+dx) (Double-Length number) where x */ -/* in first or third quarter of unit circle.Routine receive also */ -/* (right argument) the original value of x for computing error of result.*/ -/* And if result not accurate enough routine calls other routines */ -/***************************************************************************/ - -static double bsloww1(double x, double dx, double orig,int n) { -mynumber u; - double sn,ssn,cs,ccs,s,c,w[2],y,y1,y2,c1,c2,xx,cor,res; - static const double t22 = 6291456.0; - int4 k; - y=ABS(x); - u.x=big.x+y; - y=y-(u.x-big.x); - dx=(x>0)?dx:-dx; - xx=y*y; - s = y*xx*(sn3 +xx*sn5); - c = xx*(cs2 +xx*(cs4 + xx*cs6)); - k=u.i[LOW_HALF]<<2; - sn=sincos.x[k]; - ssn=sincos.x[k+1]; - cs=sincos.x[k+2]; - ccs=sincos.x[k+3]; - y1 = (y+t22)-t22; - y2 = (y - y1)+dx; - c1 = (cs+t22)-t22; - c2=(cs-c1)+ccs; - cor=(ssn+s*ccs+cs*s+c2*y+c1*y2-sn*y*dx)-sn*c; - y=sn+c1*y1; - cor = cor+((sn-y)+c1*y1); - res=y+cor; - cor=(y-res)+cor; - cor = (cor>0)? 1.0005*cor+1.1e-24 : 1.0005*cor-1.1e-24; - if (res == res + cor) return (x>0)?res:-res; - else { - __dubsin(ABS(x),dx,w); - cor = (w[1]>0)? 1.000000005*w[1]+1.1e-24: 1.000000005*w[1]-1.1e-24; - if (w[0] == w[0]+cor) return (x>0)?w[0]:-w[0]; - else return (n&1)?__mpcos1(orig):__mpsin1(orig); - } -} - -/***************************************************************************/ -/* Routine compute sin(x+dx) or cos(x+dx) (Double-Length number) where x */ -/* in second or fourth quarter of unit circle.Routine receive also the */ -/* original value and quarter(n= 1or 3)of x for computing error of result. */ -/* And if result not accurate enough routine calls other routines */ -/***************************************************************************/ - -static double bsloww2(double x, double dx, double orig, int n) { -mynumber u; - double sn,ssn,cs,ccs,s,c,w[2],y,y1,y2,e1,e2,xx,cor,res; - static const double t22 = 6291456.0; - int4 k; - y=ABS(x); - u.x=big.x+y; - y=y-(u.x-big.x); - dx=(x>0)?dx:-dx; - xx=y*y; - s = y*xx*(sn3 +xx*sn5); - c = y*dx+xx*(cs2 +xx*(cs4 + xx*cs6)); - k=u.i[LOW_HALF]<<2; - sn=sincos.x[k]; - ssn=sincos.x[k+1]; - cs=sincos.x[k+2]; - ccs=sincos.x[k+3]; - - y1 = (y+t22)-t22; - y2 = (y - y1)+dx; - e1 = (sn+t22)-t22; - e2=(sn-e1)+ssn; - cor=(ccs-cs*c-e1*y2-e2*y)-sn*s; - y=cs-e1*y1; - cor = cor+((cs-y)-e1*y1); - res=y+cor; - cor=(y-res)+cor; - cor = (cor>0)? 1.0005*cor+1.1e-24 : 1.0005*cor-1.1e-24; - if (res == res + cor) return (n&2)?-res:res; - else { - __docos(ABS(x),dx,w); - cor = (w[1]>0)? 1.000000005*w[1]+1.1e-24 : 1.000000005*w[1]-1.1e-24; - if (w[0] == w[0]+cor) return (n&2)?-w[0]:w[0]; - else return (n&1)?__mpsin1(orig):__mpcos1(orig); - } -} - -/************************************************************************/ -/* Routine compute cos(x) for 2^-27 < |x|< 0.25 by Taylor with more */ -/* precision and if still doesn't accurate enough by mpcos or docos */ -/************************************************************************/ - -static double cslow2(double x) { - mynumber u; - double sn,ssn,cs,ccs,s,c,w[2],y,y1,y2,e1,e2,xx,cor,res; - static const double t22 = 6291456.0; - int4 k; - y=ABS(x); - u.x = big.x+y; - y = y-(u.x-big.x); - xx=y*y; - s = y*xx*(sn3 +xx*sn5); - c = xx*(cs2 +xx*(cs4 + xx*cs6)); - k=u.i[LOW_HALF]<<2; - sn=sincos.x[k]; - ssn=sincos.x[k+1]; - cs=sincos.x[k+2]; - ccs=sincos.x[k+3]; - y1 = (y+t22)-t22; - y2 = y - y1; - e1 = (sn+t22)-t22; - e2=(sn-e1)+ssn; - cor=(ccs-cs*c-e1*y2-e2*y)-sn*s; - y=cs-e1*y1; - cor = cor+((cs-y)-e1*y1); - res=y+cor; - cor=(y-res)+cor; - if (res == res+1.0005*cor) - return res; - else { - y=ABS(x); - __docos(y,0,w); - if (w[0] == w[0]+1.000000005*w[1]) return w[0]; - else return __mpcos(x,0); - } -} - -/***************************************************************************/ -/* Routine compute cos(x+dx) (Double-Length number) where x is small enough*/ -/* to use Taylor series around zero and (x+dx) .Routine receive also */ -/* (right argument) the original value of x for computing error of */ -/* result.And if result not accurate enough routine calls other routines */ -/***************************************************************************/ - - -static double csloww(double x,double dx, double orig) { - static const double th2_36 = 206158430208.0; /* 1.5*2**37 */ - double y,x1,x2,xx,r,t,res,cor,w[2],a,da,xn; - union {int4 i[2]; double x;} v; - int4 n; - x1=(x+th2_36)-th2_36; - y = aa.x*x1*x1*x1; - r=x+y; - x2=(x-x1)+dx; - xx=x*x; - /* Taylor series */ - t = (((((s5.x*xx + s4.x)*xx + s3.x)*xx + s2.x)*xx + bb.x)*xx + 3.0*aa.x*x1*x2)*x +aa.x*x2*x2*x2+dx; - t=((x-r)+y)+t; - res=r+t; - cor = (r-res)+t; - cor = (cor>0)? 1.0005*cor+ABS(orig)*3.1e-30 : 1.0005*cor-ABS(orig)*3.1e-30; - if (res == res + cor) return res; - else { - (x>0)? __dubsin(x,dx,w) : __dubsin(-x,-dx,w); - cor = (w[1]>0)? 1.000000001*w[1] + ABS(orig)*1.1e-30 : 1.000000001*w[1] - ABS(orig)*1.1e-30; - if (w[0] == w[0]+cor) return (x>0)?w[0]:-w[0]; - else { - t = (orig*hpinv.x + toint.x); - xn = t - toint.x; - v.x = t; - y = (orig - xn*mp1.x) - xn*mp2.x; - n =v.i[LOW_HALF]&3; - da = xn*pp3.x; - t=y-da; - da = (y-t)-da; - y = xn*pp4.x; - a = t - y; - da = ((t-a)-y)+da; - if (n==1) {a=-a; da=-da;} - (a>0)? __dubsin(a,da,w) : __dubsin(-a,-da,w); - cor = (w[1]>0)? 1.000000001*w[1] + ABS(orig)*1.1e-40 : 1.000000001*w[1] - ABS(orig)*1.1e-40; - if (w[0] == w[0]+cor) return (a>0)?w[0]:-w[0]; - else return __mpcos1(orig); - } - } -} - -/***************************************************************************/ -/* Routine compute sin(x+dx) (Double-Length number) where x in first or */ -/* third quarter of unit circle.Routine receive also (right argument) the */ -/* original value of x for computing error of result.And if result not */ -/* accurate enough routine calls other routines */ -/***************************************************************************/ - -static double csloww1(double x, double dx, double orig) { - mynumber u; - double sn,ssn,cs,ccs,s,c,w[2],y,y1,y2,c1,c2,xx,cor,res; - static const double t22 = 6291456.0; - int4 k; - y=ABS(x); - u.x=big.x+y; - y=y-(u.x-big.x); - dx=(x>0)?dx:-dx; - xx=y*y; - s = y*xx*(sn3 +xx*sn5); - c = xx*(cs2 +xx*(cs4 + xx*cs6)); - k=u.i[LOW_HALF]<<2; - sn=sincos.x[k]; - ssn=sincos.x[k+1]; - cs=sincos.x[k+2]; - ccs=sincos.x[k+3]; - y1 = (y+t22)-t22; - y2 = (y - y1)+dx; - c1 = (cs+t22)-t22; - c2=(cs-c1)+ccs; - cor=(ssn+s*ccs+cs*s+c2*y+c1*y2-sn*y*dx)-sn*c; - y=sn+c1*y1; - cor = cor+((sn-y)+c1*y1); - res=y+cor; - cor=(y-res)+cor; - cor = (cor>0)? 1.0005*cor+3.1e-30*ABS(orig) : 1.0005*cor-3.1e-30*ABS(orig); - if (res == res + cor) return (x>0)?res:-res; - else { - __dubsin(ABS(x),dx,w); - cor = (w[1]>0)? 1.000000005*w[1]+1.1e-30*ABS(orig) : 1.000000005*w[1]-1.1e-30*ABS(orig); - if (w[0] == w[0]+cor) return (x>0)?w[0]:-w[0]; - else return __mpcos1(orig); - } -} - - -/***************************************************************************/ -/* Routine compute sin(x+dx) (Double-Length number) where x in second or */ -/* fourth quarter of unit circle.Routine receive also the original value */ -/* and quarter(n= 1or 3)of x for computing error of result.And if result not*/ -/* accurate enough routine calls other routines */ -/***************************************************************************/ - -static double csloww2(double x, double dx, double orig, int n) { - mynumber u; - double sn,ssn,cs,ccs,s,c,w[2],y,y1,y2,e1,e2,xx,cor,res; - static const double t22 = 6291456.0; - int4 k; - y=ABS(x); - u.x=big.x+y; - y=y-(u.x-big.x); - dx=(x>0)?dx:-dx; - xx=y*y; - s = y*xx*(sn3 +xx*sn5); - c = y*dx+xx*(cs2 +xx*(cs4 + xx*cs6)); - k=u.i[LOW_HALF]<<2; - sn=sincos.x[k]; - ssn=sincos.x[k+1]; - cs=sincos.x[k+2]; - ccs=sincos.x[k+3]; - - y1 = (y+t22)-t22; - y2 = (y - y1)+dx; - e1 = (sn+t22)-t22; - e2=(sn-e1)+ssn; - cor=(ccs-cs*c-e1*y2-e2*y)-sn*s; - y=cs-e1*y1; - cor = cor+((cs-y)-e1*y1); - res=y+cor; - cor=(y-res)+cor; - cor = (cor>0)? 1.0005*cor+3.1e-30*ABS(orig) : 1.0005*cor-3.1e-30*ABS(orig); - if (res == res + cor) return (n)?-res:res; - else { - __docos(ABS(x),dx,w); - cor = (w[1]>0)? 1.000000005*w[1]+1.1e-30*ABS(orig) : 1.000000005*w[1]-1.1e-30*ABS(orig); - if (w[0] == w[0]+cor) return (n)?-w[0]:w[0]; - else return __mpcos1(orig); - } -} - -weak_alias (__cos, cos) -weak_alias (__sin, sin) - -#ifdef NO_LONG_DOUBLE -strong_alias (__sin, __sinl) -weak_alias (__sin, sinl) -strong_alias (__cos, __cosl) -weak_alias (__cos, cosl) -#endif diff --git a/libgcc-math/dbl-64/s_tan.c b/libgcc-math/dbl-64/s_tan.c deleted file mode 100644 index 17bac52da03..00000000000 --- a/libgcc-math/dbl-64/s_tan.c +++ /dev/null @@ -1,485 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ -/*********************************************************************/ -/* MODULE_NAME: utan.c */ -/* */ -/* FUNCTIONS: utan */ -/* tanMp */ -/* */ -/* FILES NEEDED:dla.h endian.h mpa.h mydefs.h utan.h */ -/* branred.c sincos32.c mptan.c */ -/* utan.tbl */ -/* */ -/* An ultimate tan routine. Given an IEEE double machine number x */ -/* it computes the correctly rounded (to nearest) value of tan(x). */ -/* Assumption: Machine arithmetic operations are performed in */ -/* round to nearest mode of IEEE 754 standard. */ -/* */ -/*********************************************************************/ -#include "endian.h" -#include "dla.h" -#include "mpa.h" -#include "MathLib.h" - -static double tanMp(double); -void __mptan(double, mp_no *, int); - -double tan(double x) { -#include "utan.h" -#include "utan.tbl" - - int ux,i,n; - double a,da,a2,b,db,c,dc,c1,cc1,c2,cc2,c3,cc3,fi,ffi,gi,pz,s,sy, - t,t1,t2,t3,t4,t5,t6,t7,t8,t9,t10,w,x2,xn,xx2,y,ya,yya,z0,z,zz,z2,zz2; - int p; - number num,v; - mp_no mpa,mpt1,mpt2; -#if 0 - mp_no mpy; -#endif - - int __branred(double, double *, double *); - int __mpranred(double, mp_no *, int); - - /* x=+-INF, x=NaN */ - num.d = x; ux = num.i[HIGH_HALF]; - if ((ux&0x7ff00000)==0x7ff00000) return x-x; - - w=(x<ZERO) ? -x : x; - - /* (I) The case abs(x) <= 1.259e-8 */ - if (w<=g1.d) return x; - - /* (II) The case 1.259e-8 < abs(x) <= 0.0608 */ - if (w<=g2.d) { - - /* First stage */ - x2 = x*x; - t2 = x*x2*(d3.d+x2*(d5.d+x2*(d7.d+x2*(d9.d+x2*d11.d)))); - if ((y=x+(t2-u1.d*t2)) == x+(t2+u1.d*t2)) return y; - - /* Second stage */ - c1 = x2*(a15.d+x2*(a17.d+x2*(a19.d+x2*(a21.d+x2*(a23.d+x2*(a25.d+ - x2*a27.d)))))); - EMULV(x,x,x2,xx2,t1,t2,t3,t4,t5) - ADD2(a13.d,aa13.d,c1,zero.d,c2,cc2,t1,t2) - MUL2(x2,xx2,c2,cc2,c1,cc1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(a11.d,aa11.d,c1,cc1,c2,cc2,t1,t2) - MUL2(x2,xx2,c2,cc2,c1,cc1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(a9.d ,aa9.d ,c1,cc1,c2,cc2,t1,t2) - MUL2(x2,xx2,c2,cc2,c1,cc1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(a7.d ,aa7.d ,c1,cc1,c2,cc2,t1,t2) - MUL2(x2,xx2,c2,cc2,c1,cc1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(a5.d ,aa5.d ,c1,cc1,c2,cc2,t1,t2) - MUL2(x2,xx2,c2,cc2,c1,cc1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(a3.d ,aa3.d ,c1,cc1,c2,cc2,t1,t2) - MUL2(x2,xx2,c2,cc2,c1,cc1,t1,t2,t3,t4,t5,t6,t7,t8) - MUL2(x ,zero.d,c1,cc1,c2,cc2,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(x ,zero.d,c2,cc2,c1,cc1,t1,t2) - if ((y=c1+(cc1-u2.d*c1)) == c1+(cc1+u2.d*c1)) return y; - return tanMp(x); - } - - /* (III) The case 0.0608 < abs(x) <= 0.787 */ - if (w<=g3.d) { - - /* First stage */ - i = ((int) (mfftnhf.d+TWO8*w)); - z = w-xfg[i][0].d; z2 = z*z; s = (x<ZERO) ? MONE : ONE; - pz = z+z*z2*(e0.d+z2*e1.d); - fi = xfg[i][1].d; gi = xfg[i][2].d; t2 = pz*(gi+fi)/(gi-pz); - if ((y=fi+(t2-fi*u3.d))==fi+(t2+fi*u3.d)) return (s*y); - t3 = (t2<ZERO) ? -t2 : t2; - if ((y=fi+(t2-(t4=fi*ua3.d+t3*ub3.d)))==fi+(t2+t4)) return (s*y); - - /* Second stage */ - ffi = xfg[i][3].d; - c1 = z2*(a7.d+z2*(a9.d+z2*a11.d)); - EMULV(z,z,z2,zz2,t1,t2,t3,t4,t5) - ADD2(a5.d,aa5.d,c1,zero.d,c2,cc2,t1,t2) - MUL2(z2,zz2,c2,cc2,c1,cc1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(a3.d,aa3.d,c1,cc1,c2,cc2,t1,t2) - MUL2(z2,zz2,c2,cc2,c1,cc1,t1,t2,t3,t4,t5,t6,t7,t8) - MUL2(z ,zero.d,c1,cc1,c2,cc2,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(z ,zero.d,c2,cc2,c1,cc1,t1,t2) - - ADD2(fi ,ffi,c1,cc1,c2,cc2,t1,t2) - MUL2(fi ,ffi,c1,cc1,c3,cc3,t1,t2,t3,t4,t5,t6,t7,t8) - SUB2(one.d,zero.d,c3,cc3,c1,cc1,t1,t2) - DIV2(c2,cc2,c1,cc1,c3,cc3,t1,t2,t3,t4,t5,t6,t7,t8,t9,t10) - - if ((y=c3+(cc3-u4.d*c3))==c3+(cc3+u4.d*c3)) return (s*y); - return tanMp(x); - } - - /* (---) The case 0.787 < abs(x) <= 25 */ - if (w<=g4.d) { - /* Range reduction by algorithm i */ - t = (x*hpinv.d + toint.d); - xn = t - toint.d; - v.d = t; - t1 = (x - xn*mp1.d) - xn*mp2.d; - n =v.i[LOW_HALF] & 0x00000001; - da = xn*mp3.d; - a=t1-da; - da = (t1-a)-da; - if (a<ZERO) {ya=-a; yya=-da; sy=MONE;} - else {ya= a; yya= da; sy= ONE;} - - /* (IV),(V) The case 0.787 < abs(x) <= 25, abs(y) <= 1e-7 */ - if (ya<=gy1.d) return tanMp(x); - - /* (VI) The case 0.787 < abs(x) <= 25, 1e-7 < abs(y) <= 0.0608 */ - if (ya<=gy2.d) { - a2 = a*a; - t2 = da+a*a2*(d3.d+a2*(d5.d+a2*(d7.d+a2*(d9.d+a2*d11.d)))); - if (n) { - /* First stage -cot */ - EADD(a,t2,b,db) - DIV2(one.d,zero.d,b,db,c,dc,t1,t2,t3,t4,t5,t6,t7,t8,t9,t10) - if ((y=c+(dc-u6.d*c))==c+(dc+u6.d*c)) return (-y); } - else { - /* First stage tan */ - if ((y=a+(t2-u5.d*a))==a+(t2+u5.d*a)) return y; } - /* Second stage */ - /* Range reduction by algorithm ii */ - t = (x*hpinv.d + toint.d); - xn = t - toint.d; - v.d = t; - t1 = (x - xn*mp1.d) - xn*mp2.d; - n =v.i[LOW_HALF] & 0x00000001; - da = xn*pp3.d; - t=t1-da; - da = (t1-t)-da; - t1 = xn*pp4.d; - a = t - t1; - da = ((t-a)-t1)+da; - - /* Second stage */ - EADD(a,da,t1,t2) a=t1; da=t2; - MUL2(a,da,a,da,x2,xx2,t1,t2,t3,t4,t5,t6,t7,t8) - c1 = x2*(a15.d+x2*(a17.d+x2*(a19.d+x2*(a21.d+x2*(a23.d+x2*(a25.d+ - x2*a27.d)))))); - ADD2(a13.d,aa13.d,c1,zero.d,c2,cc2,t1,t2) - MUL2(x2,xx2,c2,cc2,c1,cc1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(a11.d,aa11.d,c1,cc1,c2,cc2,t1,t2) - MUL2(x2,xx2,c2,cc2,c1,cc1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(a9.d ,aa9.d ,c1,cc1,c2,cc2,t1,t2) - MUL2(x2,xx2,c2,cc2,c1,cc1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(a7.d ,aa7.d ,c1,cc1,c2,cc2,t1,t2) - MUL2(x2,xx2,c2,cc2,c1,cc1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(a5.d ,aa5.d ,c1,cc1,c2,cc2,t1,t2) - MUL2(x2,xx2,c2,cc2,c1,cc1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(a3.d ,aa3.d ,c1,cc1,c2,cc2,t1,t2) - MUL2(x2,xx2,c2,cc2,c1,cc1,t1,t2,t3,t4,t5,t6,t7,t8) - MUL2(a ,da ,c1,cc1,c2,cc2,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(a ,da ,c2,cc2,c1,cc1,t1,t2) - - if (n) { - /* Second stage -cot */ - DIV2(one.d,zero.d,c1,cc1,c2,cc2,t1,t2,t3,t4,t5,t6,t7,t8,t9,t10) - if ((y=c2+(cc2-u8.d*c2)) == c2+(cc2+u8.d*c2)) return (-y); } - else { - /* Second stage tan */ - if ((y=c1+(cc1-u7.d*c1)) == c1+(cc1+u7.d*c1)) return y; } - return tanMp(x); - } - - /* (VII) The case 0.787 < abs(x) <= 25, 0.0608 < abs(y) <= 0.787 */ - - /* First stage */ - i = ((int) (mfftnhf.d+TWO8*ya)); - z = (z0=(ya-xfg[i][0].d))+yya; z2 = z*z; - pz = z+z*z2*(e0.d+z2*e1.d); - fi = xfg[i][1].d; gi = xfg[i][2].d; - - if (n) { - /* -cot */ - t2 = pz*(fi+gi)/(fi+pz); - if ((y=gi-(t2-gi*u10.d))==gi-(t2+gi*u10.d)) return (-sy*y); - t3 = (t2<ZERO) ? -t2 : t2; - if ((y=gi-(t2-(t4=gi*ua10.d+t3*ub10.d)))==gi-(t2+t4)) return (-sy*y); } - else { - /* tan */ - t2 = pz*(gi+fi)/(gi-pz); - if ((y=fi+(t2-fi*u9.d))==fi+(t2+fi*u9.d)) return (sy*y); - t3 = (t2<ZERO) ? -t2 : t2; - if ((y=fi+(t2-(t4=fi*ua9.d+t3*ub9.d)))==fi+(t2+t4)) return (sy*y); } - - /* Second stage */ - ffi = xfg[i][3].d; - EADD(z0,yya,z,zz) - MUL2(z,zz,z,zz,z2,zz2,t1,t2,t3,t4,t5,t6,t7,t8) - c1 = z2*(a7.d+z2*(a9.d+z2*a11.d)); - ADD2(a5.d,aa5.d,c1,zero.d,c2,cc2,t1,t2) - MUL2(z2,zz2,c2,cc2,c1,cc1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(a3.d,aa3.d,c1,cc1,c2,cc2,t1,t2) - MUL2(z2,zz2,c2,cc2,c1,cc1,t1,t2,t3,t4,t5,t6,t7,t8) - MUL2(z ,zz ,c1,cc1,c2,cc2,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(z ,zz ,c2,cc2,c1,cc1,t1,t2) - - ADD2(fi ,ffi,c1,cc1,c2,cc2,t1,t2) - MUL2(fi ,ffi,c1,cc1,c3,cc3,t1,t2,t3,t4,t5,t6,t7,t8) - SUB2(one.d,zero.d,c3,cc3,c1,cc1,t1,t2) - - if (n) { - /* -cot */ - DIV2(c1,cc1,c2,cc2,c3,cc3,t1,t2,t3,t4,t5,t6,t7,t8,t9,t10) - if ((y=c3+(cc3-u12.d*c3))==c3+(cc3+u12.d*c3)) return (-sy*y); } - else { - /* tan */ - DIV2(c2,cc2,c1,cc1,c3,cc3,t1,t2,t3,t4,t5,t6,t7,t8,t9,t10) - if ((y=c3+(cc3-u11.d*c3))==c3+(cc3+u11.d*c3)) return (sy*y); } - - return tanMp(x); - } - - /* (---) The case 25 < abs(x) <= 1e8 */ - if (w<=g5.d) { - /* Range reduction by algorithm ii */ - t = (x*hpinv.d + toint.d); - xn = t - toint.d; - v.d = t; - t1 = (x - xn*mp1.d) - xn*mp2.d; - n =v.i[LOW_HALF] & 0x00000001; - da = xn*pp3.d; - t=t1-da; - da = (t1-t)-da; - t1 = xn*pp4.d; - a = t - t1; - da = ((t-a)-t1)+da; - EADD(a,da,t1,t2) a=t1; da=t2; - if (a<ZERO) {ya=-a; yya=-da; sy=MONE;} - else {ya= a; yya= da; sy= ONE;} - - /* (+++) The case 25 < abs(x) <= 1e8, abs(y) <= 1e-7 */ - if (ya<=gy1.d) return tanMp(x); - - /* (VIII) The case 25 < abs(x) <= 1e8, 1e-7 < abs(y) <= 0.0608 */ - if (ya<=gy2.d) { - a2 = a*a; - t2 = da+a*a2*(d3.d+a2*(d5.d+a2*(d7.d+a2*(d9.d+a2*d11.d)))); - if (n) { - /* First stage -cot */ - EADD(a,t2,b,db) - DIV2(one.d,zero.d,b,db,c,dc,t1,t2,t3,t4,t5,t6,t7,t8,t9,t10) - if ((y=c+(dc-u14.d*c))==c+(dc+u14.d*c)) return (-y); } - else { - /* First stage tan */ - if ((y=a+(t2-u13.d*a))==a+(t2+u13.d*a)) return y; } - - /* Second stage */ - MUL2(a,da,a,da,x2,xx2,t1,t2,t3,t4,t5,t6,t7,t8) - c1 = x2*(a15.d+x2*(a17.d+x2*(a19.d+x2*(a21.d+x2*(a23.d+x2*(a25.d+ - x2*a27.d)))))); - ADD2(a13.d,aa13.d,c1,zero.d,c2,cc2,t1,t2) - MUL2(x2,xx2,c2,cc2,c1,cc1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(a11.d,aa11.d,c1,cc1,c2,cc2,t1,t2) - MUL2(x2,xx2,c2,cc2,c1,cc1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(a9.d ,aa9.d ,c1,cc1,c2,cc2,t1,t2) - MUL2(x2,xx2,c2,cc2,c1,cc1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(a7.d ,aa7.d ,c1,cc1,c2,cc2,t1,t2) - MUL2(x2,xx2,c2,cc2,c1,cc1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(a5.d ,aa5.d ,c1,cc1,c2,cc2,t1,t2) - MUL2(x2,xx2,c2,cc2,c1,cc1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(a3.d ,aa3.d ,c1,cc1,c2,cc2,t1,t2) - MUL2(x2,xx2,c2,cc2,c1,cc1,t1,t2,t3,t4,t5,t6,t7,t8) - MUL2(a ,da ,c1,cc1,c2,cc2,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(a ,da ,c2,cc2,c1,cc1,t1,t2) - - if (n) { - /* Second stage -cot */ - DIV2(one.d,zero.d,c1,cc1,c2,cc2,t1,t2,t3,t4,t5,t6,t7,t8,t9,t10) - if ((y=c2+(cc2-u16.d*c2)) == c2+(cc2+u16.d*c2)) return (-y); } - else { - /* Second stage tan */ - if ((y=c1+(cc1-u15.d*c1)) == c1+(cc1+u15.d*c1)) return (y); } - return tanMp(x); - } - - /* (IX) The case 25 < abs(x) <= 1e8, 0.0608 < abs(y) <= 0.787 */ - /* First stage */ - i = ((int) (mfftnhf.d+TWO8*ya)); - z = (z0=(ya-xfg[i][0].d))+yya; z2 = z*z; - pz = z+z*z2*(e0.d+z2*e1.d); - fi = xfg[i][1].d; gi = xfg[i][2].d; - - if (n) { - /* -cot */ - t2 = pz*(fi+gi)/(fi+pz); - if ((y=gi-(t2-gi*u18.d))==gi-(t2+gi*u18.d)) return (-sy*y); - t3 = (t2<ZERO) ? -t2 : t2; - if ((y=gi-(t2-(t4=gi*ua18.d+t3*ub18.d)))==gi-(t2+t4)) return (-sy*y); } - else { - /* tan */ - t2 = pz*(gi+fi)/(gi-pz); - if ((y=fi+(t2-fi*u17.d))==fi+(t2+fi*u17.d)) return (sy*y); - t3 = (t2<ZERO) ? -t2 : t2; - if ((y=fi+(t2-(t4=fi*ua17.d+t3*ub17.d)))==fi+(t2+t4)) return (sy*y); } - - /* Second stage */ - ffi = xfg[i][3].d; - EADD(z0,yya,z,zz) - MUL2(z,zz,z,zz,z2,zz2,t1,t2,t3,t4,t5,t6,t7,t8) - c1 = z2*(a7.d+z2*(a9.d+z2*a11.d)); - ADD2(a5.d,aa5.d,c1,zero.d,c2,cc2,t1,t2) - MUL2(z2,zz2,c2,cc2,c1,cc1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(a3.d,aa3.d,c1,cc1,c2,cc2,t1,t2) - MUL2(z2,zz2,c2,cc2,c1,cc1,t1,t2,t3,t4,t5,t6,t7,t8) - MUL2(z ,zz ,c1,cc1,c2,cc2,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(z ,zz ,c2,cc2,c1,cc1,t1,t2) - - ADD2(fi ,ffi,c1,cc1,c2,cc2,t1,t2) - MUL2(fi ,ffi,c1,cc1,c3,cc3,t1,t2,t3,t4,t5,t6,t7,t8) - SUB2(one.d,zero.d,c3,cc3,c1,cc1,t1,t2) - - if (n) { - /* -cot */ - DIV2(c1,cc1,c2,cc2,c3,cc3,t1,t2,t3,t4,t5,t6,t7,t8,t9,t10) - if ((y=c3+(cc3-u20.d*c3))==c3+(cc3+u20.d*c3)) return (-sy*y); } - else { - /* tan */ - DIV2(c2,cc2,c1,cc1,c3,cc3,t1,t2,t3,t4,t5,t6,t7,t8,t9,t10) - if ((y=c3+(cc3-u19.d*c3))==c3+(cc3+u19.d*c3)) return (sy*y); } - return tanMp(x); - } - - /* (---) The case 1e8 < abs(x) < 2**1024 */ - /* Range reduction by algorithm iii */ - n = (__branred(x,&a,&da)) & 0x00000001; - EADD(a,da,t1,t2) a=t1; da=t2; - if (a<ZERO) {ya=-a; yya=-da; sy=MONE;} - else {ya= a; yya= da; sy= ONE;} - - /* (+++) The case 1e8 < abs(x) < 2**1024, abs(y) <= 1e-7 */ - if (ya<=gy1.d) return tanMp(x); - - /* (X) The case 1e8 < abs(x) < 2**1024, 1e-7 < abs(y) <= 0.0608 */ - if (ya<=gy2.d) { - a2 = a*a; - t2 = da+a*a2*(d3.d+a2*(d5.d+a2*(d7.d+a2*(d9.d+a2*d11.d)))); - if (n) { - /* First stage -cot */ - EADD(a,t2,b,db) - DIV2(one.d,zero.d,b,db,c,dc,t1,t2,t3,t4,t5,t6,t7,t8,t9,t10) - if ((y=c+(dc-u22.d*c))==c+(dc+u22.d*c)) return (-y); } - else { - /* First stage tan */ - if ((y=a+(t2-u21.d*a))==a+(t2+u21.d*a)) return y; } - - /* Second stage */ - /* Reduction by algorithm iv */ - p=10; n = (__mpranred(x,&mpa,p)) & 0x00000001; - __mp_dbl(&mpa,&a,p); __dbl_mp(a,&mpt1,p); - __sub(&mpa,&mpt1,&mpt2,p); __mp_dbl(&mpt2,&da,p); - - MUL2(a,da,a,da,x2,xx2,t1,t2,t3,t4,t5,t6,t7,t8) - c1 = x2*(a15.d+x2*(a17.d+x2*(a19.d+x2*(a21.d+x2*(a23.d+x2*(a25.d+ - x2*a27.d)))))); - ADD2(a13.d,aa13.d,c1,zero.d,c2,cc2,t1,t2) - MUL2(x2,xx2,c2,cc2,c1,cc1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(a11.d,aa11.d,c1,cc1,c2,cc2,t1,t2) - MUL2(x2,xx2,c2,cc2,c1,cc1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(a9.d ,aa9.d ,c1,cc1,c2,cc2,t1,t2) - MUL2(x2,xx2,c2,cc2,c1,cc1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(a7.d ,aa7.d ,c1,cc1,c2,cc2,t1,t2) - MUL2(x2,xx2,c2,cc2,c1,cc1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(a5.d ,aa5.d ,c1,cc1,c2,cc2,t1,t2) - MUL2(x2,xx2,c2,cc2,c1,cc1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(a3.d ,aa3.d ,c1,cc1,c2,cc2,t1,t2) - MUL2(x2,xx2,c2,cc2,c1,cc1,t1,t2,t3,t4,t5,t6,t7,t8) - MUL2(a ,da ,c1,cc1,c2,cc2,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(a ,da ,c2,cc2,c1,cc1,t1,t2) - - if (n) { - /* Second stage -cot */ - DIV2(one.d,zero.d,c1,cc1,c2,cc2,t1,t2,t3,t4,t5,t6,t7,t8,t9,t10) - if ((y=c2+(cc2-u24.d*c2)) == c2+(cc2+u24.d*c2)) return (-y); } - else { - /* Second stage tan */ - if ((y=c1+(cc1-u23.d*c1)) == c1+(cc1+u23.d*c1)) return y; } - return tanMp(x); - } - - /* (XI) The case 1e8 < abs(x) < 2**1024, 0.0608 < abs(y) <= 0.787 */ - /* First stage */ - i = ((int) (mfftnhf.d+TWO8*ya)); - z = (z0=(ya-xfg[i][0].d))+yya; z2 = z*z; - pz = z+z*z2*(e0.d+z2*e1.d); - fi = xfg[i][1].d; gi = xfg[i][2].d; - - if (n) { - /* -cot */ - t2 = pz*(fi+gi)/(fi+pz); - if ((y=gi-(t2-gi*u26.d))==gi-(t2+gi*u26.d)) return (-sy*y); - t3 = (t2<ZERO) ? -t2 : t2; - if ((y=gi-(t2-(t4=gi*ua26.d+t3*ub26.d)))==gi-(t2+t4)) return (-sy*y); } - else { - /* tan */ - t2 = pz*(gi+fi)/(gi-pz); - if ((y=fi+(t2-fi*u25.d))==fi+(t2+fi*u25.d)) return (sy*y); - t3 = (t2<ZERO) ? -t2 : t2; - if ((y=fi+(t2-(t4=fi*ua25.d+t3*ub25.d)))==fi+(t2+t4)) return (sy*y); } - - /* Second stage */ - ffi = xfg[i][3].d; - EADD(z0,yya,z,zz) - MUL2(z,zz,z,zz,z2,zz2,t1,t2,t3,t4,t5,t6,t7,t8) - c1 = z2*(a7.d+z2*(a9.d+z2*a11.d)); - ADD2(a5.d,aa5.d,c1,zero.d,c2,cc2,t1,t2) - MUL2(z2,zz2,c2,cc2,c1,cc1,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(a3.d,aa3.d,c1,cc1,c2,cc2,t1,t2) - MUL2(z2,zz2,c2,cc2,c1,cc1,t1,t2,t3,t4,t5,t6,t7,t8) - MUL2(z ,zz ,c1,cc1,c2,cc2,t1,t2,t3,t4,t5,t6,t7,t8) - ADD2(z ,zz ,c2,cc2,c1,cc1,t1,t2) - - ADD2(fi ,ffi,c1,cc1,c2,cc2,t1,t2) - MUL2(fi ,ffi,c1,cc1,c3,cc3,t1,t2,t3,t4,t5,t6,t7,t8) - SUB2(one.d,zero.d,c3,cc3,c1,cc1,t1,t2) - - if (n) { - /* -cot */ - DIV2(c1,cc1,c2,cc2,c3,cc3,t1,t2,t3,t4,t5,t6,t7,t8,t9,t10) - if ((y=c3+(cc3-u28.d*c3))==c3+(cc3+u28.d*c3)) return (-sy*y); } - else { - /* tan */ - DIV2(c2,cc2,c1,cc1,c3,cc3,t1,t2,t3,t4,t5,t6,t7,t8,t9,t10) - if ((y=c3+(cc3-u27.d*c3))==c3+(cc3+u27.d*c3)) return (sy*y); } - return tanMp(x); -} - - -/* multiple precision stage */ -/* Convert x to multi precision number,compute tan(x) by mptan() routine */ -/* and converts result back to double */ -static double tanMp(double x) -{ - int p; - double y; - mp_no mpy; - p=32; - __mptan(x, &mpy, p); - __mp_dbl(&mpy,&y,p); - return y; -} - -#ifdef NO_LONG_DOUBLE -weak_alias (tan, tanl) -#endif diff --git a/libgcc-math/dbl-64/sincos.tbl b/libgcc-math/dbl-64/sincos.tbl deleted file mode 100644 index 9dd5502841a..00000000000 --- a/libgcc-math/dbl-64/sincos.tbl +++ /dev/null @@ -1,912 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * Written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation, Inc. - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ - -/****************************************************************/ -/* TABLES FOR THE usin() and ucos() FUNCTION */ -/****************************************************************/ - - -#ifdef BIG_ENDI -static const union {int4 i[880]; double x[40];}sincos = { .i = { -/**/ 0x00000000, 0x00000000, -/**/ 0x00000000, 0x00000000, -/**/ 0x3FF00000, 0x00000000, -/**/ 0x00000000, 0x00000000, -/**/ 0x3F7FFFEA, 0xAAAEEEEF, -/**/ 0xBC1E45E2, 0xEC67B77C, -/**/ 0x3FEFFFC0, 0x00155552, -/**/ 0x3C8F4A01, 0xA0196DAE, -/**/ 0x3F8FFFAA, 0xAAEEEED5, -/**/ 0xBC02AB63, 0x9A9F0777, -/**/ 0x3FEFFF00, 0x0155549F, -/**/ 0x3C828A28, 0xA03A5EF3, -/**/ 0x3F97FF70, 0x01033255, -/**/ 0x3BFEFE2B, 0x51527336, -/**/ 0x3FEFFDC0, 0x06BFF7E6, -/**/ 0x3C8AE6DA, 0xE86977BD, -/**/ 0x3F9FFEAA, 0xAEEEE86F, -/**/ 0xBC3CD406, 0xFB224AE2, -/**/ 0x3FEFFC00, 0x155527D3, -/**/ 0xBC83B544, 0x92D89B5B, -/**/ 0x3FA3FEB2, 0xB12D45D5, -/**/ 0x3C34EC54, 0x203D1C11, -/**/ 0x3FEFF9C0, 0x3414A7BA, -/**/ 0x3C6991F4, 0xBE6C59BF, -/**/ 0x3FA7FDC0, 0x1032FBA9, -/**/ 0xBC4599BD, 0xF46E997A, -/**/ 0x3FEFF700, 0x6BFDF99F, -/**/ 0xBC78B3B5, 0x60648D5F, -/**/ 0x3FABFC6D, 0x78586DAC, -/**/ 0x3C18E4FD, 0x03DBF236, -/**/ 0x3FEFF3C0, 0xC8103A31, -/**/ 0x3C74856D, 0xBDDC0E66, -/**/ 0x3FAFFAAA, 0xEEED4EDB, -/**/ 0xBC42D16D, 0x32684B69, -/**/ 0x3FEFF001, 0x5549F4D3, -/**/ 0x3C832838, 0x7B99426F, -/**/ 0x3FB1FC34, 0x3D808BEF, -/**/ 0xBC5F3D32, 0xE6F3BE4F, -/**/ 0x3FEFEBC2, 0x22A8EF9F, -/**/ 0x3C579349, 0x34F54C77, -/**/ 0x3FB3FACB, 0x12D1755B, -/**/ 0xBC592191, 0x5299468C, -/**/ 0x3FEFE703, 0x4129EF6F, -/**/ 0xBC6CBF43, 0x37C96F97, -/**/ 0x3FB5F911, 0xFD10B737, -/**/ 0xBC50184F, 0x02BE9102, -/**/ 0x3FEFE1C4, 0xC3C873EB, -/**/ 0xBC35A9C9, 0x057C4A02, -/**/ 0x3FB7F701, 0x032550E4, -/**/ 0x3C3AFC2D, 0x1800501A, -/**/ 0x3FEFDC06, 0xBF7E6B9B, -/**/ 0x3C831902, 0xB535F8DB, -/**/ 0x3FB9F490, 0x2D55D1F9, -/**/ 0x3C52696D, 0x7EAC1DC1, -/**/ 0x3FEFD5C9, 0x4B43E000, -/**/ 0xBC62E768, 0xCB4F92F9, -/**/ 0x3FBBF1B7, 0x8568391D, -/**/ 0x3C5E9184, 0x1DEA4CC8, -/**/ 0x3FEFCF0C, 0x800E99B1, -/**/ 0x3C6EA3D7, 0x86D186AC, -/**/ 0x3FBDEE6F, 0x16C1CCE6, -/**/ 0xBC450F8E, 0x2FB71673, -/**/ 0x3FEFC7D0, 0x78D1BC88, -/**/ 0x3C8075D2, 0x447DB685, -/**/ 0x3FBFEAAE, 0xEE86EE36, -/**/ 0xBC4AFCB2, 0xBCC6F03B, -/**/ 0x3FEFC015, 0x527D5BD3, -/**/ 0x3C8B68F3, 0x5094EFB8, -/**/ 0x3FC0F337, 0x8DDD71D1, -/**/ 0x3C6D8468, 0x724F0F9E, -/**/ 0x3FEFB7DB, 0x2BFE0695, -/**/ 0x3C821DAD, 0xF4F65AB1, -/**/ 0x3FC1F0D3, 0xD7AFCEAF, -/**/ 0xBC66EF95, 0x099769A5, -/**/ 0x3FEFAF22, 0x263C4BD3, -/**/ 0xBC552ACE, 0x133A2769, -/**/ 0x3FC2EE28, 0x5E4AB88F, -/**/ 0xBC6E4D0F, 0x05DEE058, -/**/ 0x3FEFA5EA, 0x641C36F2, -/**/ 0x3C404DA6, 0xED17CC7C, -/**/ 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0x3FE3EB25, 0xD36CD53A, -/**/ 0xBC5BE570, 0xE1570FC0, -/**/ 0x3FE90B84, 0x784DDAF7, -/**/ 0xBC70FEB1, 0x0AB93B87, -/**/ 0x3FE41D14, 0xE4BA6790, -/**/ 0x3C84608F, 0xD287ECF5, -/**/ 0x3FE8E37C, 0x303D9AD1, -/**/ 0xBC6463A4, 0xB53D4BF8, -/**/ 0x3FE44EB3, 0x81CF386B, -/**/ 0xBC83ED6C, 0x1E6A5505, -/**/ 0x3FE8BB10, 0x5A5DC900, -/**/ 0x3C8863E0, 0x3E9474C1, -/**/ 0x3FE48000, 0xE431159F, -/**/ 0xBC8B194A, 0x7463ED10, -/**/ 0x3FE89241, 0x985D871F, -/**/ 0x3C8C48D9, 0xC413ED84, -/**/ 0x3FE4B0FC, 0x46AAB761, -/**/ 0x3C20DA05, 0x738CC59A, -/**/ 0x3FE86910, 0x8D77A6C6, -/**/ 0x3C7338FF, 0xE2BFE9DD, -/**/ 0x3FE4E1A4, 0xE54ED51B, -/**/ 0xBC8A492F, 0x89B7C76A, -/**/ 0x3FE83F7D, 0xDE701CA0, -/**/ 0xBC4152CF, 0x609BC6E8, -/**/ 0x3FE511F9, 0xFD7B351C, -/**/ 0xBC85C0E8, 0x61C48831, -/**/ 0x3FE8158A, 0x31916D5D, -/**/ 0xBC6DE8B9, 0x0B8228DE, -/**/ 0x3FE541FA, 0xCDDBB724, -/**/ 0x3C7232C2, 0x8520D391, -/**/ 0x3FE7EB36, 0x2EAA1488, -/**/ 0x3C5A1D65, 0xA4A5959F, -/**/ 0x3FE571A6, 0x966D59B3, -/**/ 0x3C5C843B, 0x4D0FB198, -/**/ 0x3FE7C082, 0x7F09E54F, -/**/ 0xBC6C73D6, 0xD72AEE68, -/**/ 0x3FE5A0FC, 0x98813A12, -/**/ 0xBC8D82E2, 0xB7D4227B, -/**/ 0x3FE7956F, 0xCD7F6543, -/**/ 0xBC8AB276, 0xE9D45AE4, -/**/ 0x3FE5CFFC, 0x16BF8F0D, -/**/ 0x3C896CB3, 0x70EB578A, -/**/ 0x3FE769FE, 0xC655211F, -/**/ 0xBC6827D5, 0xCF8C68C5, -/**/ 0x3FE5FEA4, 0x552A9E57, -/**/ 0x3C80B6CE, 0xF7EE20B7, -/**/ 0x3FE73E30, 0x174EFBA1, -/**/ 0xBC65D3AE, 0x3D94AD5F, -/**/ 0x3FE62CF4, 0x9921AC79, -/**/ 0xBC8EDD98, 0x55B6241A, -/**/ 0x3FE71204, 0x6FA77678, -/**/ 0x3C8425B0, 0xA5029C81, -/**/ 0x3FE65AEC, 0x2963E755, -/**/ 0x3C8126F9, 0x6B71053C, -/**/ 0x3FE6E57C, 0x800CF55E, -/**/ 0x3C860286, 0xDEDBD0A6, -/**/ 0x3FE6888A, 0x4E134B2F, -/**/ 0xBC86B7D3, 0x7644D5E6, -/**/ 0x3FE6B898, 0xFA9EFB5D, -/**/ 0x3C715AC7, 0x86CCF4B2, -/**/ 0x3FE6B5CE, 0x50B7821A, -/**/ 0xBC65D515, 0x8F702E0F, -/**/ 0x3FE68B5A, 0x92EB6253, -/**/ 0xBC89A91A, 0xD985F89C, -/**/ 0x3FE6E2B7, 0x7C40BDE1, -/**/ 0xBC70E729, 0x857FAD53, -/**/ 0x3FE65DC1, 0xFDEB8CBA, -/**/ 0xBC597C1B, 0x47337C77, -/**/ 0x3FE70F45, 0x1D0A8C40, -/**/ 0x3C697EDE, 0x3885770D, -/**/ 0x3FE62FCF, 0xF20191C7, -/**/ 0x3C6D9143, 0x895756EF, -/**/ 0x3FE73B76, 0x80DEA578, -/**/ 0xBC722483, 0x06DC12A2, -/**/ 0x3FE60185, 0x26F563DF, -/**/ 0x3C846CA5, 0xE0E432D0, -/**/ 0x3FE7674A, 0xF6F7B524, -/**/ 0x3C7E9D3F, 0x94AC84A8, -/**/ 0x3FE5D2E2, 0x55F1F17A, -/**/ 0x3C803141, 0x04C8892B, -/**/ 0x3FE792C1, 0xD0041D52, -/**/ 0xBC8ABF05, 0xEEB354EB, -/**/ 0x3FE5A3E8, 0x39824077, -/**/ 0x3C8428AA, 0x2759BE62, -/**/ 0x3FE7BDDA, 0x5E28B3C2, -/**/ 0x3C4AD119, 0x7CCD0393, -/**/ 0x3FE57497, 0x8D8E83F2, -/**/ 0x3C8F4714, 0xAF282D23, -/**/ 0x3FE7E893, 0xF5037959, -/**/ 0x3C80EEFB, 0xAA650C4C, -/**/ 0x3FE544F1, 0x0F592CA5, -/**/ 0xBC8E7AE8, 0xE6C7A62F, -/**/ 0x3FE812ED, 0xE9AE4BA4, -/**/ 0xBC87830A, 0xDF402DDA, -/**/ 0x3FE514F5, 0x7D7BF3DA, -/**/ 0x3C747A10, 0x8073C259 } }; -#else -#ifdef LITTLE_ENDI -static const union {int4 i[880]; double x[440];} sincos = { .i = { -/**/ 0x00000000, 0x00000000, -/**/ 0x00000000, 0x00000000, -/**/ 0x00000000, 0x3FF00000, -/**/ 0x00000000, 0x00000000, -/**/ 0xAAAEEEEF, 0x3F7FFFEA, -/**/ 0xEC67B77C, 0xBC1E45E2, -/**/ 0x00155552, 0x3FEFFFC0, -/**/ 0xA0196DAE, 0x3C8F4A01, -/**/ 0xAAEEEED5, 0x3F8FFFAA, -/**/ 0x9A9F0777, 0xBC02AB63, -/**/ 0x0155549F, 0x3FEFFF00, -/**/ 0xA03A5EF3, 0x3C828A28, -/**/ 0x01033255, 0x3F97FF70, -/**/ 0x51527336, 0x3BFEFE2B, -/**/ 0x06BFF7E6, 0x3FEFFDC0, -/**/ 0xE86977BD, 0x3C8AE6DA, -/**/ 0xAEEEE86F, 0x3F9FFEAA, -/**/ 0xFB224AE2, 0xBC3CD406, -/**/ 0x155527D3, 0x3FEFFC00, -/**/ 0x92D89B5B, 0xBC83B544, -/**/ 0xB12D45D5, 0x3FA3FEB2, -/**/ 0x203D1C11, 0x3C34EC54, -/**/ 0x3414A7BA, 0x3FEFF9C0, -/**/ 0xBE6C59BF, 0x3C6991F4, -/**/ 0x1032FBA9, 0x3FA7FDC0, -/**/ 0xF46E997A, 0xBC4599BD, -/**/ 0x6BFDF99F, 0x3FEFF700, -/**/ 0x60648D5F, 0xBC78B3B5, -/**/ 0x78586DAC, 0x3FABFC6D, -/**/ 0x03DBF236, 0x3C18E4FD, -/**/ 0xC8103A31, 0x3FEFF3C0, -/**/ 0xBDDC0E66, 0x3C74856D, -/**/ 0xEEED4EDB, 0x3FAFFAAA, -/**/ 0x32684B69, 0xBC42D16D, -/**/ 0x5549F4D3, 0x3FEFF001, -/**/ 0x7B99426F, 0x3C832838, -/**/ 0x3D808BEF, 0x3FB1FC34, -/**/ 0xE6F3BE4F, 0xBC5F3D32, -/**/ 0x22A8EF9F, 0x3FEFEBC2, -/**/ 0x34F54C77, 0x3C579349, -/**/ 0x12D1755B, 0x3FB3FACB, -/**/ 0x5299468C, 0xBC592191, -/**/ 0x4129EF6F, 0x3FEFE703, -/**/ 0x37C96F97, 0xBC6CBF43, -/**/ 0xFD10B737, 0x3FB5F911, -/**/ 0x02BE9102, 0xBC50184F, -/**/ 0xC3C873EB, 0x3FEFE1C4, -/**/ 0x057C4A02, 0xBC35A9C9, -/**/ 0x032550E4, 0x3FB7F701, -/**/ 0x1800501A, 0x3C3AFC2D, -/**/ 0xBF7E6B9B, 0x3FEFDC06, -/**/ 0xB535F8DB, 0x3C831902, -/**/ 0x2D55D1F9, 0x3FB9F490, -/**/ 0x7EAC1DC1, 0x3C52696D, -/**/ 0x4B43E000, 0x3FEFD5C9, -/**/ 0xCB4F92F9, 0xBC62E768, -/**/ 0x8568391D, 0x3FBBF1B7, -/**/ 0x1DEA4CC8, 0x3C5E9184, -/**/ 0x800E99B1, 0x3FEFCF0C, -/**/ 0x86D186AC, 0x3C6EA3D7, -/**/ 0x16C1CCE6, 0x3FBDEE6F, -/**/ 0x2FB71673, 0xBC450F8E, -/**/ 0x78D1BC88, 0x3FEFC7D0, -/**/ 0x447DB685, 0x3C8075D2, -/**/ 0xEE86EE36, 0x3FBFEAAE, -/**/ 0xBCC6F03B, 0xBC4AFCB2, -/**/ 0x527D5BD3, 0x3FEFC015, -/**/ 0x5094EFB8, 0x3C8B68F3, -/**/ 0x8DDD71D1, 0x3FC0F337, -/**/ 0x724F0F9E, 0x3C6D8468, -/**/ 0x2BFE0695, 0x3FEFB7DB, -/**/ 0xF4F65AB1, 0x3C821DAD, -/**/ 0xD7AFCEAF, 0x3FC1F0D3, -/**/ 0x099769A5, 0xBC66EF95, -/**/ 0x263C4BD3, 0x3FEFAF22, -/**/ 0x133A2769, 0xBC552ACE, -/**/ 0x5E4AB88F, 0x3FC2EE28, -/**/ 0x05DEE058, 0xBC6E4D0F, -/**/ 0x641C36F2, 0x3FEFA5EA, -/**/ 0xED17CC7C, 0x3C404DA6, -/**/ 0x2C5D66CB, 0x3FC3EB31, -/**/ 0x6B66CB91, 0x3C647D66, -/**/ 0x0A7CC428, 0x3FEF9C34, -/**/ 0x063B7462, 0x3C8C5B6B, -/**/ 0x4DC5F27B, 0x3FC4E7EA, -/**/ 0x2AC072FC, 0x3C5949DB, -/**/ 0x40374D01, 0x3FEF91FF, -/**/ 0x4D3A9E4C, 0xBC67D03F, -/**/ 0xCFA126F3, 0x3FC5E44F, -/**/ 0x063F89B6, 0xBC66F443, -/**/ 0x2E1EECF6, 0x3FEF874C, -/**/ 0xE1332B16, 0xBC8C6514, -/**/ 0xC05A4D4C, 0x3FC6E05D, -/**/ 0x8B81C940, 0xBBD32C5C, -/**/ 0xFEFFDE24, 0x3FEF7C1A, -/**/ 0xC47540B1, 0xBC78F55B, -/**/ 0x2FBAF2B5, 0x3FC7DC10, -/**/ 0xE23C97C3, 0x3C45AB50, -/**/ 0xDF9ECE1C, 0x3FEF706B, -/**/ 0x0C36DCB4, 0xBC8698C8, -/**/ 0x2EFAA944, 0x3FC8D763, -/**/ 0x62CBB953, 0xBC620FA2, -/**/ 0xFEB82ACD, 0x3FEF643E, -/**/ 0xC1FE28AC, 0x3C76B00A, -/**/ 0xD0CEC312, 0x3FC9D252, -/**/ 0x80B1137D, 0x3C59C43D, -/**/ 0x8CFF6797, 0x3FEF5794, -/**/ 0x3E03B1D5, 0x3C6E3A0D, -/**/ 0x297A0765, 0x3FCACCDB, -/**/ 0x57D6CDEB, 0xBC59883B, -/**/ 0xBD1E3A79, 0x3FEF4A6C, -/**/ 0xEDAEBB57, 0x3C813DF0, -/**/ 0x4EDC6199, 0x3FCBC6F8, -/**/ 0x6A7B0CAB, 0x3C69C1A5, -/**/ 0xC3B3D16E, 0x3FEF3CC7, -/**/ 0xD28A3494, 0xBC621A3A, -/**/ 0x588289A3, 0x3FCCC0A6, -/**/ 0x9BC87C6B, 0xBC6868D0, -/**/ 0xD753FFED, 0x3FEF2EA5, -/**/ 0x5F56D583, 0x3C8CC421, -/**/ 0x5FB5A5D0, 0x3FCDB9E1, -/**/ 0xD6CC6FC2, 0xBC632E20, -/**/ 0x3086649F, 0x3FEF2007, -/**/ 0x16C1984B, 0x3C7B9404, -/**/ 0x7F8AE5A3, 0x3FCEB2A5, -/**/ 0xAF572CEB, 0xBC60BE06, -/**/ 0x09C5873B, 0x3FEF10EC, -/**/ 0x762C1283, 0x3C8D9072, -/**/ 0xD4F31577, 0x3FCFAAEE, -/**/ 0x508E32B8, 0xBC615D88, -/**/ 0x9F7DEEA1, 0x3FEF0154, -/**/ 0x99E5CAFD, 0x3C8D3C1E, -/**/ 0xBF65155C, 0x3FD0515C, -/**/ 0x9DFD8EC8, 0xBC79B8C2, -/**/ 0x300D2F26, 0x3FEEF141, -/**/ 0x08DED372, 0xBC82AA1B, -/**/ 0xCEF36436, 0x3FD0CD00, -/**/ 0x0C93E2B5, 0xBC79FB0A, -/**/ 0xFBC0F11C, 0x3FEEE0B1, -/**/ 0x80BBC3B1, 0xBC4BFD23, -/**/ 0xAA94DDEB, 0x3FD14861, -/**/ 0xB5B615A4, 0xBC6BE881, -/**/ 0x44D5EFA1, 0x3FEECFA7, -/**/ 0x4AF541D0, 0xBC556D0A, -/**/ 0x64C6B876, 0x3FD1C37D, -/**/ 0xFE0DCFF5, 0x3C746076, -/**/ 0x4F76EFA8, 0x3FEEBE21, -/**/ 0x12BA543E, 0xBC802F9F, -/**/ 0x111AAF36, 0x3FD23E52, -/**/ 0x334EFF18, 0xBC74F080, -/**/ 0x61BBAF4F, 0x3FEEAC20, -/**/ 0x3E94658D, 0x3C62C1D5, -/**/ 0xC43EB49F, 0x3FD2B8DD, -/**/ 0x99F2D807, 0x3C615538, -/**/ 0xC3A7CD83, 0x3FEE99A4, -/**/ 0x1BC53CE8, 0xBC82264B, -/**/ 0x94049F87, 0x3FD3331E, -/**/ 0xB40C302C, 0x3C7E0CB6, -/**/ 0xBF29A9ED, 0x3FEE86AE, -/**/ 0xFDBB58A7, 0x3C89397A, -/**/ 0x9769D3D8, 0x3FD3AD12, -/**/ 0x04878398, 0x3C003D55, -/**/ 0xA0193D40, 0x3FEE733E, -/**/ 0x3546CE13, 0xBC86428B, -/**/ 0xE69EE697, 0x3FD426B7, -/**/ 0x5705C59F, 0xBC7F09C7, -/**/ 0xB436E9D0, 0x3FEE5F54, -/**/ 0xD02FC8BC, 0x3C87EB0F, -/**/ 0x9B0F3D20, 0x3FD4A00C, -/**/ 0x6BB08EAD, 0x3C7823BA, -/**/ 0x4B2A449C, 0x3FEE4AF1, -/**/ 0x2E8A6833, 0xBC868CA0, -/**/ 0xCF68A77A, 0x3FD5190E, -/**/ 0x55EEF0F3, 0x3C7B3571, -/**/ 0xB680D6A5, 0x3FEE3614, -/**/ 0xAA015237, 0xBC727793, -/**/ 0x9FA2F597, 0x3FD591BC, -/**/ 0xAC3FE0CB, 0x3C67C74B, -/**/ 0x49ACD6C1, 0x3FEE20BF, -/**/ 0xC7EF636C, 0xBC5660AE, -/**/ 0x29078775, 0x3FD60A14, -/**/ 0x0BA89133, 0x3C5B1FD8, -/**/ 0x5A03DBCE, 0x3FEE0AF1, -/**/ 0x02771AE6, 0x3C5FE8E7, -/**/ 0x8A38D7F7, 0x3FD68213, -/**/ 0x02444AAD, 0xBC7D8892, -/**/ 0x3EBD875E, 0x3FEDF4AB, -/**/ 0x7E6736C4, 0xBC8E2D8A, -/**/ 0xE33A0255, 0x3FD6F9B8, -/**/ 0x4EE9DA0D, 0x3C742BC1, -/**/ 0x50F228D6, 0x3FEDDDED, -/**/ 0xD42BA2BF, 0xBC6E80C8, -/**/ 0x55764214, 0x3FD77102, -/**/ 0x314BB6CE, 0xBC66EAD7, -/**/ 0xEB995912, 0x3FEDC6B7, -/**/ 0x776DCD35, 0x3C54B364, -/**/ 0x03C86D4E, 0x3FD7E7EE, -/**/ 0xDABF5AF2, 0xBC7B63BC, -/**/ 0x6B888E83, 0x3FEDAF0B, -/**/ 0x2B5E5CEA, 0x3C8A249E, -/**/ 0x12826949, 0x3FD85E7A, -/**/ 0x9B5FACE0, 0x3C78A40E, -/**/ 0x2F71A9DC, 0x3FED96E8, -/**/ 0xD5D2039D, 0x3C8FF61B, -/**/ 0xA774992F, 0x3FD8D4A4, -/**/ 0xEA766326, 0x3C744A02, -/**/ 0x97E17B4A, 0x3FED7E4E, -/**/ 0x352BED94, 0xBC63B770, -/**/ 0xE9F546C5, 0x3FD94A6B, -/**/ 0x3E683F58, 0xBC769CE1, -/**/ 0x073E4040, 0x3FED653F, -/**/ 0x434BEC37, 0xBC876236, -/**/ 0x02E80510, 0x3FD9BFCE, -/**/ 0xA320B0A4, 0x3C709E39, -/**/ 0xE1C619E0, 0x3FED4BB9, -/**/ 0x77858F61, 0x3C8F34BB, -/**/ 0x1CC50CCA, 0x3FDA34C9, -/**/ 0x3B50CECD, 0xBC5A310E, -/**/ 0x8D8D7C06, 0x3FED31BF, -/**/ 0x3089CBDD, 0x3C7E60DD, -/**/ 0x63A09277, 0x3FDAA95B, -/**/ 0xB13C0381, 0xBC66293E, -/**/ 0x727D94F0, 0x3FED1750, -/**/ 0x1EC1A48E, 0x3C80D52B, -/**/ 0x05321617, 0x3FDB1D83, -/**/ 0xCB99F519, 0xBC7AE242, -/**/ 0xFA52AD9F, 0x3FECFC6C, -/**/ 0x508F2A0D, 0x3C88B5B5, -/**/ 0x30DBAC43, 0x3FDB913E, -/**/ 0x2F6C3FF1, 0xBC7E38AD, -/**/ 0x909A82E5, 0x3FECE115, -/**/ 0xBB31109A, 0x3C81F139, -/**/ 0x17B140A3, 0x3FDC048B, -/**/ 0x757E9FA7, 0x3C619FE6, -/**/ 0xA2B2972E, 0x3FECC54A, -/**/ 0x2BA83A98, 0x3C64EE16, -/**/ 0xEC7FD19E, 0x3FDC7767, -/**/ 0x1A3D5826, 0xBC5EB14D, -/**/ 0x9FC67D0B, 0x3FECA90C, -/**/ 0x485E3462, 0xBC646A81, -/**/ 0xE3D4A51F, 0x3FDCE9D2, -/**/ 0x12DAE298, 0xBC62FC8A, -/**/ 0xF8CE1A84, 0x3FEC8C5B, -/**/ 0xA1590123, 0x3C7AB3D1, -/**/ 0x34047661, 0x3FDD5BCA, -/**/ 0xA75FC29C, 0x3C728A44, -/**/ 0x208BE53B, 0x3FEC6F39, -/**/ 0xFBAADB42, 0xBC8741DB, -/**/ 0x15329C9A, 0x3FDDCD4C, -/**/ 0xE171FD9A, 0x3C70D4C6, -/**/ 0x8B8B175E, 0x3FEC51A4, -/**/ 0x3B9AA880, 0xBC61BBB4, -/**/ 0xC1582A69, 0x3FDE3E56, -/**/ 0x1099F88F, 0xBC50A482, -/**/ 0xB01DDD81, 0x3FEC339E, -/**/ 0xEE82C5C0, 0xBC8CAAF5, -/**/ 0x744B05F0, 0x3FDEAEE8, -/**/ 0x3C9B027D, 0xBC5789B4, -/**/ 0x065B7D50, 0x3FEC1528, -/**/ 0x1312E828, 0xBC889211, -/**/ 0x6BC4F97B, 0x3FDF1EFF, -/**/ 0xF8A7525C, 0x3C717212, -/**/ 0x081E7536, 0x3FEBF641, -/**/ 0x1628A9A1, 0x3C8B7BD7, -/**/ 0xE76ABC97, 0x3FDF8E99, -/**/ 0xAF2D00A3, 0x3C59D950, -/**/ 0x310294F5, 0x3FEBD6EA, -/**/ 0xC88C109D, 0x3C731BBC, -/**/ 0x28D2F57A, 0x3FDFFDB6, -/**/ 0x2E905B6A, 0x3C6F4A99, -/**/ 0xFE630F32, 0x3FEBB723, -/**/ 0x452D0A39, 0x3C772BD2, -/**/ 0x39C69955, 0x3FE03629, -/**/ 0x78397B01, 0xBC82D8CD, -/**/ 0xEF58840E, 0x3FEB96EE, -/**/ 0xC78FADE0, 0x3C545A3C, -/**/ 0x86946E5B, 0x3FE06D36, -/**/ 0x4538FF1B, 0x3C83F5AE, -/**/ 0x84B704C2, 0x3FEB764B, -/**/ 0xC21B389B, 0xBC8F5848, -/**/ 0x1E9E1001, 0x3FE0A402, -/**/ 0xA13914F6, 0xBC86F643, -/**/ 0x410C104E, 0x3FEB553A, -/**/ 0x47027A16, 0x3C58FF79, -/**/ 0x26B5672E, 0x3FE0DA8B, -/**/ 0xF0BEE909, 0xBC8A58DE, -/**/ 0xA89C8948, 0x3FEB33BB, -/**/ 0x1D1F6CA9, 0x3C8EA6A5, -/**/ 0xC4B69C3B, 0x3FE110D0, -/**/ 0x98809981, 0x3C8D9189, -/**/ 0x4162A4C6, 0x3FEB11D0, -/**/ 0x1EFBC0C2, 0x3C71DD56, -/**/ 0x1F8B7F82, 0x3FE146D2, -/**/ 0x5E2739A8, 0x3C7BF953, -/**/ 0x930BD275, 0x3FEAEF78, -/**/ 0x79746F94, 0xBC7F8362, -/**/ 0x5F2EEDB0, 0x3FE17C8E, -/**/ 0x102E2488, 0x3C635E57, -/**/ 0x26F69DE5, 0x3FEACCB5, -/**/ 0x8DD6B6CC, 0x3C88FB6A, -/**/ 0xACB02FDD, 0x3FE1B204, -/**/ 0x70CBB5FF, 0xBC5F190C, -/**/ 0x88308913, 0x3FEAA986, -/**/ 0x07CD5070, 0xBC0B83D6, -/**/ 0x3236574C, 0x3FE1E734, -/**/ 0xA4F41D5A, 0x3C722A3F, -/**/ 0x4373E02D, 0x3FEA85ED, -/**/ 0x385EC792, 0x3C69BE06, -/**/ 0x1B0394CF, 0x3FE21C1C, -/**/ 0x4B23AA31, 0x3C5E5B32, -/**/ 0xE72586AF, 0x3FEA61E9, -/**/ 0xE2FD453F, 0x3C858330, -/**/ 0x93788BBB, 0x3FE250BB, -/**/ 0x2457BCCE, 0x3C7EA3D0, -/**/ 0x0352BDCF, 0x3FEA3D7D, -/**/ 0xECA19669, 0xBC868DBA, -/**/ 0xC917A067, 0x3FE28511, -/**/ 0xD9A16B70, 0xBC801DF1, -/**/ 0x29AEE445, 0x3FEA18A7, -/**/ 0x736C0358, 0x3C395E25, -/**/ 0xEA88421E, 0x3FE2B91D, -/**/ 0xDB216AB0, 0xBC8FA371, -/**/ 0xED912F85, 0x3FE9F368, -/**/ 0xC5791606, 0xBC81D200, -/**/ 0x279A3082, 0x3FE2ECDF, -/**/ 0xE0E7E37E, 0x3C8D3557, -/**/ 0xE3F25E5C, 0x3FE9CDC2, -/**/ 0x12993F62, 0x3C83F991, -/**/ 0xB148BC4F, 0x3FE32054, -/**/ 0x095A135B, 0x3C8F6B42, -/**/ 0xA36A6514, 0x3FE9A7B5, -/**/ 0xCC9FA7A9, 0x3C8722CF, -/**/ 0xB9BE0367, 0x3FE3537D, -/**/ 0x7AF040F0, 0x3C6B327E, -/**/ 0xC42E1310, 0x3FE98141, -/**/ 0x0488F08D, 0x3C8D1FF8, -/**/ 0x7456282B, 0x3FE38659, -/**/ 0xA93B07A8, 0xBC710FAD, -/**/ 0xE00CB1FD, 0x3FE95A67, -/**/ 0xA21F862D, 0xBC80BEFD, -/**/ 0x15A2840A, 0x3FE3B8E7, -/**/ 0xA7D2F07B, 0xBC797653, -/**/ 0x926D9E92, 0x3FE93328, -/**/ 0x03600CDA, 0xBC8BB770, -/**/ 0xD36CD53A, 0x3FE3EB25, -/**/ 0xE1570FC0, 0xBC5BE570, -/**/ 0x784DDAF7, 0x3FE90B84, -/**/ 0x0AB93B87, 0xBC70FEB1, -/**/ 0xE4BA6790, 0x3FE41D14, -/**/ 0xD287ECF5, 0x3C84608F, -/**/ 0x303D9AD1, 0x3FE8E37C, -/**/ 0xB53D4BF8, 0xBC6463A4, -/**/ 0x81CF386B, 0x3FE44EB3, -/**/ 0x1E6A5505, 0xBC83ED6C, -/**/ 0x5A5DC900, 0x3FE8BB10, -/**/ 0x3E9474C1, 0x3C8863E0, -/**/ 0xE431159F, 0x3FE48000, -/**/ 0x7463ED10, 0xBC8B194A, -/**/ 0x985D871F, 0x3FE89241, -/**/ 0xC413ED84, 0x3C8C48D9, -/**/ 0x46AAB761, 0x3FE4B0FC, -/**/ 0x738CC59A, 0x3C20DA05, -/**/ 0x8D77A6C6, 0x3FE86910, -/**/ 0xE2BFE9DD, 0x3C7338FF, -/**/ 0xE54ED51B, 0x3FE4E1A4, -/**/ 0x89B7C76A, 0xBC8A492F, -/**/ 0xDE701CA0, 0x3FE83F7D, -/**/ 0x609BC6E8, 0xBC4152CF, -/**/ 0xFD7B351C, 0x3FE511F9, -/**/ 0x61C48831, 0xBC85C0E8, -/**/ 0x31916D5D, 0x3FE8158A, -/**/ 0x0B8228DE, 0xBC6DE8B9, -/**/ 0xCDDBB724, 0x3FE541FA, -/**/ 0x8520D391, 0x3C7232C2, -/**/ 0x2EAA1488, 0x3FE7EB36, -/**/ 0xA4A5959F, 0x3C5A1D65, -/**/ 0x966D59B3, 0x3FE571A6, -/**/ 0x4D0FB198, 0x3C5C843B, -/**/ 0x7F09E54F, 0x3FE7C082, -/**/ 0xD72AEE68, 0xBC6C73D6, -/**/ 0x98813A12, 0x3FE5A0FC, -/**/ 0xB7D4227B, 0xBC8D82E2, -/**/ 0xCD7F6543, 0x3FE7956F, -/**/ 0xE9D45AE4, 0xBC8AB276, -/**/ 0x16BF8F0D, 0x3FE5CFFC, -/**/ 0x70EB578A, 0x3C896CB3, -/**/ 0xC655211F, 0x3FE769FE, -/**/ 0xCF8C68C5, 0xBC6827D5, -/**/ 0x552A9E57, 0x3FE5FEA4, -/**/ 0xF7EE20B7, 0x3C80B6CE, -/**/ 0x174EFBA1, 0x3FE73E30, -/**/ 0x3D94AD5F, 0xBC65D3AE, -/**/ 0x9921AC79, 0x3FE62CF4, -/**/ 0x55B6241A, 0xBC8EDD98, -/**/ 0x6FA77678, 0x3FE71204, -/**/ 0xA5029C81, 0x3C8425B0, -/**/ 0x2963E755, 0x3FE65AEC, -/**/ 0x6B71053C, 0x3C8126F9, -/**/ 0x800CF55E, 0x3FE6E57C, -/**/ 0xDEDBD0A6, 0x3C860286, -/**/ 0x4E134B2F, 0x3FE6888A, -/**/ 0x7644D5E6, 0xBC86B7D3, -/**/ 0xFA9EFB5D, 0x3FE6B898, -/**/ 0x86CCF4B2, 0x3C715AC7, -/**/ 0x50B7821A, 0x3FE6B5CE, -/**/ 0x8F702E0F, 0xBC65D515, -/**/ 0x92EB6253, 0x3FE68B5A, -/**/ 0xD985F89C, 0xBC89A91A, -/**/ 0x7C40BDE1, 0x3FE6E2B7, -/**/ 0x857FAD53, 0xBC70E729, -/**/ 0xFDEB8CBA, 0x3FE65DC1, -/**/ 0x47337C77, 0xBC597C1B, -/**/ 0x1D0A8C40, 0x3FE70F45, -/**/ 0x3885770D, 0x3C697EDE, -/**/ 0xF20191C7, 0x3FE62FCF, -/**/ 0x895756EF, 0x3C6D9143, -/**/ 0x80DEA578, 0x3FE73B76, -/**/ 0x06DC12A2, 0xBC722483, -/**/ 0x26F563DF, 0x3FE60185, -/**/ 0xE0E432D0, 0x3C846CA5, -/**/ 0xF6F7B524, 0x3FE7674A, -/**/ 0x94AC84A8, 0x3C7E9D3F, -/**/ 0x55F1F17A, 0x3FE5D2E2, -/**/ 0x04C8892B, 0x3C803141, -/**/ 0xD0041D52, 0x3FE792C1, -/**/ 0xEEB354EB, 0xBC8ABF05, -/**/ 0x39824077, 0x3FE5A3E8, -/**/ 0x2759BE62, 0x3C8428AA, -/**/ 0x5E28B3C2, 0x3FE7BDDA, -/**/ 0x7CCD0393, 0x3C4AD119, -/**/ 0x8D8E83F2, 0x3FE57497, -/**/ 0xAF282D23, 0x3C8F4714, -/**/ 0xF5037959, 0x3FE7E893, -/**/ 0xAA650C4C, 0x3C80EEFB, -/**/ 0x0F592CA5, 0x3FE544F1, -/**/ 0xE6C7A62F, 0xBC8E7AE8, -/**/ 0xE9AE4BA4, 0x3FE812ED, -/**/ 0xDF402DDA, 0xBC87830A, -/**/ 0x7D7BF3DA, 0x3FE514F5, -/**/ 0x8073C259, 0x3C747A10 } }; -#endif -#endif diff --git a/libgcc-math/dbl-64/sincos32.c b/libgcc-math/dbl-64/sincos32.c deleted file mode 100644 index a4f896a4659..00000000000 --- a/libgcc-math/dbl-64/sincos32.c +++ /dev/null @@ -1,352 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ -/****************************************************************/ -/* MODULE_NAME: sincos32.c */ -/* */ -/* FUNCTIONS: ss32 */ -/* cc32 */ -/* c32 */ -/* sin32 */ -/* cos32 */ -/* mpsin */ -/* mpcos */ -/* mpranred */ -/* mpsin1 */ -/* mpcos1 */ -/* */ -/* FILES NEEDED: endian.h mpa.h sincos32.h */ -/* mpa.c */ -/* */ -/* Multi Precision sin() and cos() function with p=32 for sin()*/ -/* cos() arcsin() and arccos() routines */ -/* In addition mpranred() routine performs range reduction of */ -/* a double number x into multi precision number y, */ -/* such that y=x-n*pi/2, abs(y)<pi/4, n=0,+-1,+-2,.... */ -/****************************************************************/ -#include "endian.h" -#include "mpa.h" -#include "sincos32.h" -#include "math_private.h" - -/****************************************************************/ -/* Compute Multi-Precision sin() function for given p. Receive */ -/* Multi Precision number x and result stored at y */ -/****************************************************************/ -static void ss32(mp_no *x, mp_no *y, int p) { - int i; - double a; -#if 0 - double b; - static const mp_no mpone = {1,{1.0,1.0}}; -#endif - mp_no mpt1,x2,gor,sum ,mpk={1,{1.0}}; -#if 0 - mp_no mpt2; -#endif - for (i=1;i<=p;i++) mpk.d[i]=0; - - __mul(x,x,&x2,p); - __cpy(&oofac27,&gor,p); - __cpy(&gor,&sum,p); - for (a=27.0;a>1.0;a-=2.0) { - mpk.d[1]=a*(a-1.0); - __mul(&gor,&mpk,&mpt1,p); - __cpy(&mpt1,&gor,p); - __mul(&x2,&sum,&mpt1,p); - __sub(&gor,&mpt1,&sum,p); - } - __mul(x,&sum,y,p); -} - -/**********************************************************************/ -/* Compute Multi-Precision cos() function for given p. Receive Multi */ -/* Precision number x and result stored at y */ -/**********************************************************************/ -static void cc32(mp_no *x, mp_no *y, int p) { - int i; - double a; -#if 0 - double b; - static const mp_no mpone = {1,{1.0,1.0}}; -#endif - mp_no mpt1,x2,gor,sum ,mpk={1,{1.0}}; -#if 0 - mp_no mpt2; -#endif - for (i=1;i<=p;i++) mpk.d[i]=0; - - __mul(x,x,&x2,p); - mpk.d[1]=27.0; - __mul(&oofac27,&mpk,&gor,p); - __cpy(&gor,&sum,p); - for (a=26.0;a>2.0;a-=2.0) { - mpk.d[1]=a*(a-1.0); - __mul(&gor,&mpk,&mpt1,p); - __cpy(&mpt1,&gor,p); - __mul(&x2,&sum,&mpt1,p); - __sub(&gor,&mpt1,&sum,p); - } - __mul(&x2,&sum,y,p); -} - -/***************************************************************************/ -/* c32() computes both sin(x), cos(x) as Multi precision numbers */ -/***************************************************************************/ -void __c32(mp_no *x, mp_no *y, mp_no *z, int p) { - static const mp_no mpt={1,{1.0,2.0}}, one={1,{1.0,1.0}}; - mp_no u,t,t1,t2,c,s; - int i; - __cpy(x,&u,p); - u.e=u.e-1; - cc32(&u,&c,p); - ss32(&u,&s,p); - for (i=0;i<24;i++) { - __mul(&c,&s,&t,p); - __sub(&s,&t,&t1,p); - __add(&t1,&t1,&s,p); - __sub(&mpt,&c,&t1,p); - __mul(&t1,&c,&t2,p); - __add(&t2,&t2,&c,p); - } - __sub(&one,&c,y,p); - __cpy(&s,z,p); -} - -/************************************************************************/ -/*Routine receive double x and two double results of sin(x) and return */ -/*result which is more accurate */ -/*Computing sin(x) with multi precision routine c32 */ -/************************************************************************/ -double __sin32(double x, double res, double res1) { - int p; - mp_no a,b,c; - p=32; - __dbl_mp(res,&a,p); - __dbl_mp(0.5*(res1-res),&b,p); - __add(&a,&b,&c,p); - if (x>0.8) - { __sub(&hp,&c,&a,p); - __c32(&a,&b,&c,p); - } - else __c32(&c,&a,&b,p); /* b=sin(0.5*(res+res1)) */ - __dbl_mp(x,&c,p); /* c = x */ - __sub(&b,&c,&a,p); - /* if a>0 return min(res,res1), otherwise return max(res,res1) */ - if (a.d[0]>0) return (res<res1)?res:res1; - else return (res>res1)?res:res1; -} - -/************************************************************************/ -/*Routine receive double x and two double results of cos(x) and return */ -/*result which is more accurate */ -/*Computing cos(x) with multi precision routine c32 */ -/************************************************************************/ -double __cos32(double x, double res, double res1) { - int p; - mp_no a,b,c; - p=32; - __dbl_mp(res,&a,p); - __dbl_mp(0.5*(res1-res),&b,p); - __add(&a,&b,&c,p); - if (x>2.4) - { __sub(&pi,&c,&a,p); - __c32(&a,&b,&c,p); - b.d[0]=-b.d[0]; - } - else if (x>0.8) - { __sub(&hp,&c,&a,p); - __c32(&a,&c,&b,p); - } - else __c32(&c,&b,&a,p); /* b=cos(0.5*(res+res1)) */ - __dbl_mp(x,&c,p); /* c = x */ - __sub(&b,&c,&a,p); - /* if a>0 return max(res,res1), otherwise return min(res,res1) */ - if (a.d[0]>0) return (res>res1)?res:res1; - else return (res<res1)?res:res1; -} - -/*******************************************************************/ -/*Compute sin(x+dx) as Multi Precision number and return result as */ -/* double */ -/*******************************************************************/ -double __mpsin(double x, double dx) { - int p; - double y; - mp_no a,b,c; - p=32; - __dbl_mp(x,&a,p); - __dbl_mp(dx,&b,p); - __add(&a,&b,&c,p); - if (x>0.8) { __sub(&hp,&c,&a,p); __c32(&a,&b,&c,p); } - else __c32(&c,&a,&b,p); /* b = sin(x+dx) */ - __mp_dbl(&b,&y,p); - return y; -} - -/*******************************************************************/ -/* Compute cos()of double-length number (x+dx) as Multi Precision */ -/* number and return result as double */ -/*******************************************************************/ -double __mpcos(double x, double dx) { - int p; - double y; - mp_no a,b,c; - p=32; - __dbl_mp(x,&a,p); - __dbl_mp(dx,&b,p); - __add(&a,&b,&c,p); - if (x>0.8) - { __sub(&hp,&c,&b,p); - __c32(&b,&c,&a,p); - } - else __c32(&c,&a,&b,p); /* a = cos(x+dx) */ - __mp_dbl(&a,&y,p); - return y; -} - -/******************************************************************/ -/* mpranred() performs range reduction of a double number x into */ -/* multi precision number y, such that y=x-n*pi/2, abs(y)<pi/4, */ -/* n=0,+-1,+-2,.... */ -/* Return int which indicates in which quarter of circle x is */ -/******************************************************************/ -int __mpranred(double x, mp_no *y, int p) -{ - number v; - double t,xn; - int i,k,n; - static const mp_no one = {1,{1.0,1.0}}; - mp_no a,b,c; - - if (ABS(x) < 2.8e14) { - t = (x*hpinv.d + toint.d); - xn = t - toint.d; - v.d = t; - n =v.i[LOW_HALF]&3; - __dbl_mp(xn,&a,p); - __mul(&a,&hp,&b,p); - __dbl_mp(x,&c,p); - __sub(&c,&b,y,p); - return n; - } - else { /* if x is very big more precision required */ - __dbl_mp(x,&a,p); - a.d[0]=1.0; - k = a.e-5; - if (k < 0) k=0; - b.e = -k; - b.d[0] = 1.0; - for (i=0;i<p;i++) b.d[i+1] = toverp[i+k]; - __mul(&a,&b,&c,p); - t = c.d[c.e]; - for (i=1;i<=p-c.e;i++) c.d[i]=c.d[i+c.e]; - for (i=p+1-c.e;i<=p;i++) c.d[i]=0; - c.e=0; - if (c.d[1] >= 8388608.0) - { t +=1.0; - __sub(&c,&one,&b,p); - __mul(&b,&hp,y,p); - } - else __mul(&c,&hp,y,p); - n = (int) t; - if (x < 0) { y->d[0] = - y->d[0]; n = -n; } - return (n&3); - } -} - -/*******************************************************************/ -/* Multi-Precision sin() function subroutine, for p=32. It is */ -/* based on the routines mpranred() and c32(). */ -/*******************************************************************/ -double __mpsin1(double x) -{ - int p; - int n; - mp_no u,s,c; - double y; - p=32; - n=__mpranred(x,&u,p); /* n is 0, 1, 2 or 3 */ - __c32(&u,&c,&s,p); - switch (n) { /* in which quarter of unit circle y is*/ - case 0: - __mp_dbl(&s,&y,p); - return y; - break; - - case 2: - __mp_dbl(&s,&y,p); - return -y; - break; - - case 1: - __mp_dbl(&c,&y,p); - return y; - break; - - case 3: - __mp_dbl(&c,&y,p); - return -y; - break; - - } - return 0; /* unreachable, to make the compiler happy */ -} - -/*****************************************************************/ -/* Multi-Precision cos() function subroutine, for p=32. It is */ -/* based on the routines mpranred() and c32(). */ -/*****************************************************************/ - -double __mpcos1(double x) -{ - int p; - int n; - mp_no u,s,c; - double y; - - p=32; - n=__mpranred(x,&u,p); /* n is 0, 1, 2 or 3 */ - __c32(&u,&c,&s,p); - switch (n) { /* in what quarter of unit circle y is*/ - - case 0: - __mp_dbl(&c,&y,p); - return y; - break; - - case 2: - __mp_dbl(&c,&y,p); - return -y; - break; - - case 1: - __mp_dbl(&s,&y,p); - return -y; - break; - - case 3: - __mp_dbl(&s,&y,p); - return y; - break; - - } - return 0; /* unreachable, to make the compiler happy */ -} -/******************************************************************/ diff --git a/libgcc-math/dbl-64/sincos32.h b/libgcc-math/dbl-64/sincos32.h deleted file mode 100644 index ee9d5a4ccfb..00000000000 --- a/libgcc-math/dbl-64/sincos32.h +++ /dev/null @@ -1,82 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * Written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation, Inc. - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ - -/******************************************************************/ -/* */ -/* MODULE_NAME:sincos32.h */ -/* */ -/* common data and variables prototype and definition */ -/******************************************************************/ - -#ifndef SINCOS32_H -#define SINCCOS32_H - -#ifdef BIG_ENDI -static const number -/**/ hpinv = {{0x3FE45F30, 0x6DC9C883}}, /* 0.63661977236758138 */ -/**/ toint = {{0x43380000, 0x00000000}}; /* 6755399441055744 */ - -#else -#ifdef LITTLE_ENDI -static const number -/**/ hpinv = {{0x6DC9C883, 0x3FE45F30}}, /* 0.63661977236758138 */ -/**/ toint = {{0x00000000, 0x43380000}}; /* 6755399441055744 */ - -#endif -#endif - -static const mp_no - oofac27 = {-3,{1.0,7.0,4631664.0,12006312.0,13118056.0,6538613.0,646354.0, - 8508025.0,9131256.0,7548776.0,2529842.0,8864927.0,660489.0,15595125.0,12777885.0, - 11618489.0,13348664.0,5486686.0,514518.0,11275535.0,4727621.0,3575562.0, - 13579710.0,5829745.0,7531862.0,9507898.0,6915060.0,4079264.0,1907586.0, - 6078398.0,13789314.0,5504104.0,14136.0}}, - pi = {1,{1.0,3.0, - 2375530.0,8947107.0,578323.0,1673774.0,225395.0,4498441.0,3678761.0, - 10432976.0,536314.0,10021966.0,7113029.0,2630118.0,3723283.0,7847508.0, - 6737716.0,15273068.0,12626985.0,12044668.0,5299519.0,8705461.0,11880201.0, - 1544726.0,14014857.0,7994139.0,13709579.0,10918111.0,11906095.0,16610011.0, - 13638367.0,12040417.0,11529578.0,2522774.0}}, - hp = {1,{1.0, 1.0, - 9576373.0,4473553.0,8677769.0,9225495.0,112697.0,10637828.0, - 10227988.0,13605096.0,268157.0,5010983.0,3556514.0,9703667.0, - 1861641.0,12312362.0,3368858.0,7636534.0,6313492.0,14410942.0, - 2649759.0,12741338.0,14328708.0,9160971.0,7007428.0,12385677.0, - 15243397.0,13847663.0,14341655.0,16693613.0,15207791.0,14408816.0, - 14153397.0,1261387.0,6110792.0,2291862.0,4181138.0,5295267.0}}; - -static const double toverp[75] = { - 10680707.0, 7228996.0, 1387004.0, 2578385.0, 16069853.0, - 12639074.0, 9804092.0, 4427841.0, 16666979.0, 11263675.0, - 12935607.0, 2387514.0, 4345298.0, 14681673.0, 3074569.0, - 13734428.0, 16653803.0, 1880361.0, 10960616.0, 8533493.0, - 3062596.0, 8710556.0, 7349940.0, 6258241.0, 3772886.0, - 3769171.0, 3798172.0, 8675211.0, 12450088.0, 3874808.0, - 9961438.0, 366607.0, 15675153.0, 9132554.0, 7151469.0, - 3571407.0, 2607881.0, 12013382.0, 4155038.0, 6285869.0, - 7677882.0, 13102053.0, 15825725.0, 473591.0, 9065106.0, - 15363067.0, 6271263.0, 9264392.0, 5636912.0, 4652155.0, - 7056368.0, 13614112.0, 10155062.0, 1944035.0, 9527646.0, - 15080200.0, 6658437.0, 6231200.0, 6832269.0, 16767104.0, - 5075751.0, 3212806.0, 1398474.0, 7579849.0, 6349435.0, - 12618859.0, 4703257.0, 12806093.0, 14477321.0, 2786137.0, - 12875403.0, 9837734.0, 14528324.0, 13719321.0, 343717.0 }; - -#endif diff --git a/libgcc-math/dbl-64/slowexp.c b/libgcc-math/dbl-64/slowexp.c deleted file mode 100644 index 78c107f7093..00000000000 --- a/libgcc-math/dbl-64/slowexp.c +++ /dev/null @@ -1,66 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ -/**************************************************************************/ -/* MODULE_NAME:slowexp.c */ -/* */ -/* FUNCTION:slowexp */ -/* */ -/* FILES NEEDED:mpa.h */ -/* mpa.c mpexp.c */ -/* */ -/*Converting from double precision to Multi-precision and calculating */ -/* e^x */ -/**************************************************************************/ -#include "mpa.h" -#include "math_private.h" - -void __mpexp(mp_no *x, mp_no *y, int p); - -/*Converting from double precision to Multi-precision and calculating e^x */ -double __slowexp(double x) { - double w,z,res,eps=3.0e-26; -#if 0 - double y; -#endif - int p; -#if 0 - int orig,i; -#endif - mp_no mpx, mpy, mpz,mpw,mpeps,mpcor; - - p=6; - __dbl_mp(x,&mpx,p); /* Convert a double precision number x */ - /* into a multiple precision number mpx with prec. p. */ - __mpexp(&mpx, &mpy, p); /* Multi-Precision exponential function */ - __dbl_mp(eps,&mpeps,p); - __mul(&mpeps,&mpy,&mpcor,p); - __add(&mpy,&mpcor,&mpw,p); - __sub(&mpy,&mpcor,&mpz,p); - __mp_dbl(&mpw, &w, p); - __mp_dbl(&mpz, &z, p); - if (w == z) return w; - else { /* if calculating is not exactly */ - p = 32; - __dbl_mp(x,&mpx,p); - __mpexp(&mpx, &mpy, p); - __mp_dbl(&mpy, &res, p); - return res; - } -} diff --git a/libgcc-math/dbl-64/slowpow.c b/libgcc-math/dbl-64/slowpow.c deleted file mode 100644 index e11a532bf86..00000000000 --- a/libgcc-math/dbl-64/slowpow.c +++ /dev/null @@ -1,74 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ -/*************************************************************************/ -/* MODULE_NAME:slowpow.c */ -/* */ -/* FUNCTION:slowpow */ -/* */ -/*FILES NEEDED:mpa.h */ -/* mpa.c mpexp.c mplog.c halfulp.c */ -/* */ -/* Given two IEEE double machine numbers y,x , routine computes the */ -/* correctly rounded (to nearest) value of x^y. Result calculated by */ -/* multiplication (in halfulp.c) or if result isn't accurate enough */ -/* then routine converts x and y into multi-precision doubles and */ -/* calls to mpexp routine */ -/*************************************************************************/ - -#include "mpa.h" -#include "math_private.h" - -void __mpexp(mp_no *x, mp_no *y, int p); -void __mplog(mp_no *x, mp_no *y, int p); -double ulog(double); -double __halfulp(double x,double y); - -double __slowpow(double x, double y, double z) { - double res,res1; - mp_no mpx, mpy, mpz,mpw,mpp,mpr,mpr1; - static const mp_no eps = {-3,{1.0,4.0}}; - int p; - - res = __halfulp(x,y); /* halfulp() returns -10 or x^y */ - if (res >= 0) return res; /* if result was really computed by halfulp */ - /* else, if result was not really computed by halfulp */ - p = 10; /* p=precision */ - __dbl_mp(x,&mpx,p); - __dbl_mp(y,&mpy,p); - __dbl_mp(z,&mpz,p); - __mplog(&mpx, &mpz, p); /* log(x) = z */ - __mul(&mpy,&mpz,&mpw,p); /* y * z =w */ - __mpexp(&mpw, &mpp, p); /* e^w =pp */ - __add(&mpp,&eps,&mpr,p); /* pp+eps =r */ - __mp_dbl(&mpr, &res, p); - __sub(&mpp,&eps,&mpr1,p); /* pp -eps =r1 */ - __mp_dbl(&mpr1, &res1, p); /* converting into double precision */ - if (res == res1) return res; - - p = 32; /* if we get here result wasn't calculated exactly, continue */ - __dbl_mp(x,&mpx,p); /* for more exact calculation */ - __dbl_mp(y,&mpy,p); - __dbl_mp(z,&mpz,p); - __mplog(&mpx, &mpz, p); /* log(c)=z */ - __mul(&mpy,&mpz,&mpw,p); /* y*z =w */ - __mpexp(&mpw, &mpp, p); /* e^w=pp */ - __mp_dbl(&mpp, &res, p); /* converting into double precision */ - return res; -} diff --git a/libgcc-math/dbl-64/t_exp.c b/libgcc-math/dbl-64/t_exp.c deleted file mode 100644 index 7a33a9080c1..00000000000 --- a/libgcc-math/dbl-64/t_exp.c +++ /dev/null @@ -1,436 +0,0 @@ -/* Accurate tables for exp(). - Copyright (C) 1998 Free Software Foundation, Inc. - This file is part of the GNU C Library. - Contributed by Geoffrey Keating <geoffk@ozemail.com.au> - - The GNU C Library is free software; you can redistribute it and/or - modify it under the terms of the GNU Lesser General Public - License as published by the Free Software Foundation; either - version 2.1 of the License, or (at your option) any later version. - - The GNU C Library is distributed in the hope that it will be useful, - but WITHOUT ANY WARRANTY; without even the implied warranty of - MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU - Lesser General Public License for more details. - - You should have received a copy of the GNU Lesser General Public - License along with the GNU C Library; if not, write to the Free - Software Foundation, Inc., 59 Temple Place, Suite 330, Boston, MA - 02111-1307 USA. */ - -/* This table has the property that, for all integers -177 <= i <= 177, - exp(i/512.0 + __exp_deltatable[abs(i)]) == __exp_atable[i+177] + r - for some -2^-64 < r < 2^-64 (abs(r) < 2^-65 if i <= 0); and that - __exp_deltatable[abs(i)] == t * 2^-60 - for integer t so that abs(t) <= 8847927 * 2^8. */ - -#define W52 (2.22044605e-16) -#define W55 (2.77555756e-17) -#define W58 (3.46944695e-18) -#define W59 (1.73472348e-18) -#define W60 (8.67361738e-19) -const float __exp_deltatable[178] = { - 0*W60, 16558714*W60, -10672149*W59, 1441652*W60, - -15787963*W55, 462888*W60, 7291806*W60, 1698880*W60, - -14375103*W58, -2021016*W60, 728829*W60, -3759654*W60, - 3202123*W60, -10916019*W58, -251570*W60, -1043086*W60, - 8207536*W60, -409964*W60, -5993931*W60, -475500*W60, - 2237522*W60, 324170*W60, -244117*W60, 32077*W60, - 123907*W60, -1019734*W60, -143*W60, 813077*W60, - 743345*W60, 462461*W60, 629794*W60, 2125066*W60, - -2339121*W60, -337951*W60, 9922067*W60, -648704*W60, - 149407*W60, -2687209*W60, -631608*W60, 2128280*W60, - -4882082*W60, 2001360*W60, 175074*W60, 2923216*W60, - -538947*W60, -1212193*W60, -1920926*W60, -1080577*W60, - 3690196*W60, 2643367*W60, 2911937*W60, 671455*W60, - -1128674*W60, 593282*W60, -5219347*W60, -1941490*W60, - 11007953*W60, 239609*W60, -2969658*W60, -1183650*W60, - 942998*W60, 699063*W60, 450569*W60, -329250*W60, - -7257875*W60, -312436*W60, 51626*W60, 555877*W60, - -641761*W60, 1565666*W60, 884327*W60, -10960035*W60, - -2004679*W60, -995793*W60, -2229051*W60, -146179*W60, - -510327*W60, 1453482*W60, -3778852*W60, -2238056*W60, - -4895983*W60, 3398883*W60, -252738*W60, 1230155*W60, - 346918*W60, 1109352*W60, 268941*W60, -2930483*W60, - -1036263*W60, -1159280*W60, 1328176*W60, 2937642*W60, - -9371420*W60, -6902650*W60, -1419134*W60, 1442904*W60, - -1319056*W60, -16369*W60, 696555*W60, -279987*W60, - -7919763*W60, 252741*W60, 459711*W60, -1709645*W60, - 354913*W60, 6025867*W60, -421460*W60, -853103*W60, - -338649*W60, 962151*W60, 955965*W60, 784419*W60, - -3633653*W60, 2277133*W60, -8847927*W52, 1223028*W60, - 5907079*W60, 623167*W60, 5142888*W60, 2599099*W60, - 1214280*W60, 4870359*W60, 593349*W60, -57705*W60, - 7761209*W60, -5564097*W60, 2051261*W60, 6216869*W60, - 4692163*W60, 601691*W60, -5264906*W60, 1077872*W60, - -3205949*W60, 1833082*W60, 2081746*W60, -987363*W60, - -1049535*W60, 2015244*W60, 874230*W60, 2168259*W60, - -1740124*W60, -10068269*W60, -18242*W60, -3013583*W60, - 580601*W60, -2547161*W60, -535689*W60, 2220815*W60, - 1285067*W60, 2806933*W60, -983086*W60, -1729097*W60, - -1162985*W60, -2561904*W60, 801988*W60, 244351*W60, - 1441893*W60, -7517981*W60, 271781*W60, -15021588*W60, - -2341588*W60, -919198*W60, 1642232*W60, 4771771*W60, - -1220099*W60, -3062372*W60, 628624*W60, 1278114*W60, - 13083513*W60, -10521925*W60, 3180310*W60, -1659307*W60, - 3543773*W60, 2501203*W60, 4151*W60, -340748*W60, - -2285625*W60, 2495202*W60 -}; - -const double __exp_atable[355] /* __attribute__((mode(DF))) */ = { - 0.707722561055888932371, /* 0x0.b52d4e46605c27ffd */ - 0.709106182438804188967, /* 0x0.b587fb96f75097ffb */ - 0.710492508843861281234, /* 0x0.b5e2d649899167ffd */ - 0.711881545564593931623, /* 0x0.b63dde74d36bdfffe */ - 0.713273297897442870573, /* 0x0.b699142f945f87ffc */ - 0.714667771153751463236, /* 0x0.b6f477909c4ea0001 */ - 0.716064970655995725059, /* 0x0.b75008aec758f8004 */ - 0.717464901723956938193, /* 0x0.b7abc7a0eea7e0002 */ - 0.718867569715736398602, /* 0x0.b807b47e1586c7ff8 */ - 0.720272979947266023271, /* 0x0.b863cf5d10e380003 */ - 0.721681137825144314297, /* 0x0.b8c01855195c37ffb */ - 0.723092048691992950199, /* 0x0.b91c8f7d213740004 */ - 0.724505717938892290800, /* 0x0.b97934ec5002d0007 */ - 0.725922150953176470431, /* 0x0.b9d608b9c92ea7ffc */ - 0.727341353138962865022, /* 0x0.ba330afcc29e98003 */ - 0.728763329918453162104, /* 0x0.ba903bcc8618b7ffc */ - 0.730188086709957051568, /* 0x0.baed9b40591ba0000 */ - 0.731615628948127705309, /* 0x0.bb4b296f931e30002 */ - 0.733045962086486091436, /* 0x0.bba8e671a05617ff9 */ - 0.734479091556371366251, /* 0x0.bc06d25dd49568001 */ - 0.735915022857225542529, /* 0x0.bc64ed4bce8f6fff9 */ - 0.737353761441304711410, /* 0x0.bcc33752f915d7ff9 */ - 0.738795312814142124419, /* 0x0.bd21b08af98e78005 */ - 0.740239682467211168593, /* 0x0.bd80590b65e9a8000 */ - 0.741686875913991849885, /* 0x0.bddf30ebec4a10000 */ - 0.743136898669507939299, /* 0x0.be3e38443c84e0007 */ - 0.744589756269486091620, /* 0x0.be9d6f2c1d32a0002 */ - 0.746045454254026796384, /* 0x0.befcd5bb59baf8004 */ - 0.747503998175051087583, /* 0x0.bf5c6c09ca84c0003 */ - 0.748965393601880857739, /* 0x0.bfbc322f5b18b7ff8 */ - 0.750429646104262104698, /* 0x0.c01c2843f776fffff */ - 0.751896761271877989160, /* 0x0.c07c4e5fa18b88002 */ - 0.753366744698445112140, /* 0x0.c0dca49a5fb18fffd */ - 0.754839601988627206827, /* 0x0.c13d2b0c444db0005 */ - 0.756315338768691947122, /* 0x0.c19de1cd798578006 */ - 0.757793960659406629066, /* 0x0.c1fec8f623723fffd */ - 0.759275473314173443536, /* 0x0.c25fe09e8a0f47ff8 */ - 0.760759882363831851927, /* 0x0.c2c128dedc88f8000 */ - 0.762247193485956486805, /* 0x0.c322a1cf7d6e7fffa */ - 0.763737412354726363781, /* 0x0.c3844b88cb9347ffc */ - 0.765230544649828092739, /* 0x0.c3e626232bd8f7ffc */ - 0.766726596071518051729, /* 0x0.c44831b719bf18002 */ - 0.768225572321911687194, /* 0x0.c4aa6e5d12d078001 */ - 0.769727479119219348810, /* 0x0.c50cdc2da64a37ffb */ - 0.771232322196981678892, /* 0x0.c56f7b41744490001 */ - 0.772740107296721268087, /* 0x0.c5d24bb1259e70004 */ - 0.774250840160724651565, /* 0x0.c6354d95640dd0007 */ - 0.775764526565368872643, /* 0x0.c6988106fec447fff */ - 0.777281172269557396602, /* 0x0.c6fbe61eb1bd0ffff */ - 0.778800783068235302750, /* 0x0.c75f7cf560942fffc */ - 0.780323364758801041312, /* 0x0.c7c345a3f1983fffe */ - 0.781848923151573727006, /* 0x0.c8274043594cb0002 */ - 0.783377464064598849602, /* 0x0.c88b6cec94b3b7ff9 */ - 0.784908993312207869935, /* 0x0.c8efcbb89cba27ffe */ - 0.786443516765346961618, /* 0x0.c9545cc0a88c70003 */ - 0.787981040257604625744, /* 0x0.c9b9201dc643bfffa */ - 0.789521569657452682047, /* 0x0.ca1e15e92a5410007 */ - 0.791065110849462849192, /* 0x0.ca833e3c1ae510005 */ - 0.792611669712891875319, /* 0x0.cae8992fd84667ffd */ - 0.794161252150049179450, /* 0x0.cb4e26ddbc207fff8 */ - 0.795713864077794763584, /* 0x0.cbb3e75f301b60003 */ - 0.797269511407239561694, /* 0x0.cc19dacd978cd8002 */ - 0.798828200086368567220, /* 0x0.cc8001427e55d7ffb */ - 0.800389937624300440456, /* 0x0.cce65ade24d360006 */ - 0.801954725261124767840, /* 0x0.cd4ce7a5de839fffb */ - 0.803522573691593189330, /* 0x0.cdb3a7c79a678fffd */ - 0.805093487311204114563, /* 0x0.ce1a9b563965ffffc */ - 0.806667472122675088819, /* 0x0.ce81c26b838db8000 */ - 0.808244534127439906441, /* 0x0.cee91d213f8428002 */ - 0.809824679342317166307, /* 0x0.cf50ab9144d92fff9 */ - 0.811407913793616542005, /* 0x0.cfb86dd5758c2ffff */ - 0.812994243520784198882, /* 0x0.d0206407c20e20005 */ - 0.814583674571603966162, /* 0x0.d0888e4223facfff9 */ - 0.816176213022088536960, /* 0x0.d0f0ec9eb3f7c8002 */ - 0.817771864936188586101, /* 0x0.d1597f377d6768002 */ - 0.819370636400374108252, /* 0x0.d1c24626a46eafff8 */ - 0.820972533518165570298, /* 0x0.d22b41865ff1e7ff9 */ - 0.822577562404315121269, /* 0x0.d2947170f32ec7ff9 */ - 0.824185729164559344159, /* 0x0.d2fdd60097795fff8 */ - 0.825797039949601741075, /* 0x0.d3676f4fb796d0001 */ - 0.827411500902565544264, /* 0x0.d3d13d78b5f68fffb */ - 0.829029118181348834154, /* 0x0.d43b40960546d8001 */ - 0.830649897953322891022, /* 0x0.d4a578c222a058000 */ - 0.832273846408250750368, /* 0x0.d50fe617a3ba78005 */ - 0.833900969738858188772, /* 0x0.d57a88b1218e90002 */ - 0.835531274148056613016, /* 0x0.d5e560a94048f8006 */ - 0.837164765846411529371, /* 0x0.d6506e1aac8078003 */ - 0.838801451086016225394, /* 0x0.d6bbb1204074e0001 */ - 0.840441336100884561780, /* 0x0.d72729d4c28518004 */ - 0.842084427144139224814, /* 0x0.d792d8530e12b0001 */ - 0.843730730487052604790, /* 0x0.d7febcb61273e7fff */ - 0.845380252404570153833, /* 0x0.d86ad718c308dfff9 */ - 0.847032999194574087728, /* 0x0.d8d727962c69d7fff */ - 0.848688977161248581090, /* 0x0.d943ae49621ce7ffb */ - 0.850348192619261200615, /* 0x0.d9b06b4d832ef8005 */ - 0.852010651900976245816, /* 0x0.da1d5ebdc22220005 */ - 0.853676361342631029337, /* 0x0.da8a88b555baa0006 */ - 0.855345327311054837175, /* 0x0.daf7e94f965f98004 */ - 0.857017556155879489641, /* 0x0.db6580a7c98f7fff8 */ - 0.858693054267390953857, /* 0x0.dbd34ed9617befff8 */ - 0.860371828028939855647, /* 0x0.dc4153ffc8b65fff9 */ - 0.862053883854957292436, /* 0x0.dcaf90368bfca8004 */ - 0.863739228154875360306, /* 0x0.dd1e0399328d87ffe */ - 0.865427867361348468455, /* 0x0.dd8cae435d303fff9 */ - 0.867119807911702289458, /* 0x0.ddfb9050b1cee8006 */ - 0.868815056264353846599, /* 0x0.de6aa9dced8448001 */ - 0.870513618890481399881, /* 0x0.ded9fb03db7320006 */ - 0.872215502247877139094, /* 0x0.df4983e1380657ff8 */ - 0.873920712852848668986, /* 0x0.dfb94490ffff77ffd */ - 0.875629257204025623884, /* 0x0.e0293d2f1cb01fff9 */ - 0.877341141814212965880, /* 0x0.e0996dd786fff0007 */ - 0.879056373217612985183, /* 0x0.e109d6a64f5d57ffc */ - 0.880774957955916648615, /* 0x0.e17a77b78e72a7ffe */ - 0.882496902590150900078, /* 0x0.e1eb5127722cc7ff8 */ - 0.884222213673356738383, /* 0x0.e25c63121fb0c8006 */ - 0.885950897802399772740, /* 0x0.e2cdad93ec5340003 */ - 0.887682961567391237685, /* 0x0.e33f30c925fb97ffb */ - 0.889418411575228162725, /* 0x0.e3b0ecce2d05ffff9 */ - 0.891157254447957902797, /* 0x0.e422e1bf727718006 */ - 0.892899496816652704641, /* 0x0.e4950fb9713fc7ffe */ - 0.894645145323828439008, /* 0x0.e50776d8b0e60fff8 */ - 0.896394206626591749641, /* 0x0.e57a1739c8fadfffc */ - 0.898146687421414902124, /* 0x0.e5ecf0f97c5798007 */ - 0.899902594367530173098, /* 0x0.e660043464e378005 */ - 0.901661934163603406867, /* 0x0.e6d3510747e150006 */ - 0.903424713533971135418, /* 0x0.e746d78f06cd97ffd */ - 0.905190939194458810123, /* 0x0.e7ba97e879c91fffc */ - 0.906960617885092856864, /* 0x0.e82e92309390b0007 */ - 0.908733756358986566306, /* 0x0.e8a2c6845544afffa */ - 0.910510361377119825629, /* 0x0.e9173500c8abc7ff8 */ - 0.912290439722343249336, /* 0x0.e98bddc30f98b0002 */ - 0.914073998177417412765, /* 0x0.ea00c0e84bc4c7fff */ - 0.915861043547953501680, /* 0x0.ea75de8db8094fffe */ - 0.917651582652244779397, /* 0x0.eaeb36d09d3137ffe */ - 0.919445622318405764159, /* 0x0.eb60c9ce4ed3dffff */ - 0.921243169397334638073, /* 0x0.ebd697a43995b0007 */ - 0.923044230737526172328, /* 0x0.ec4ca06fc7768fffa */ - 0.924848813220121135342, /* 0x0.ecc2e44e865b6fffb */ - 0.926656923710931002014, /* 0x0.ed39635df34e70006 */ - 0.928468569126343790092, /* 0x0.edb01dbbc2f5b7ffa */ - 0.930283756368834757725, /* 0x0.ee2713859aab57ffa */ - 0.932102492359406786818, /* 0x0.ee9e44d9342870004 */ - 0.933924784042873379360, /* 0x0.ef15b1d4635438005 */ - 0.935750638358567643520, /* 0x0.ef8d5a94f60f50007 */ - 0.937580062297704630580, /* 0x0.f0053f38f345cffff */ - 0.939413062815381727516, /* 0x0.f07d5fde3a2d98001 */ - 0.941249646905368053689, /* 0x0.f0f5bca2d481a8004 */ - 0.943089821583810716806, /* 0x0.f16e55a4e497d7ffe */ - 0.944933593864477061592, /* 0x0.f1e72b028a2827ffb */ - 0.946780970781518460559, /* 0x0.f2603cd9fb5430001 */ - 0.948631959382661205081, /* 0x0.f2d98b497d2a87ff9 */ - 0.950486566729423554277, /* 0x0.f353166f63e3dffff */ - 0.952344799896018723290, /* 0x0.f3ccde6a11ae37ffe */ - 0.954206665969085765512, /* 0x0.f446e357f66120000 */ - 0.956072172053890279009, /* 0x0.f4c12557964f0fff9 */ - 0.957941325265908139014, /* 0x0.f53ba48781046fffb */ - 0.959814132734539637840, /* 0x0.f5b66106555d07ffa */ - 0.961690601603558903308, /* 0x0.f6315af2c2027fffc */ - 0.963570739036113010927, /* 0x0.f6ac926b8aeb80004 */ - 0.965454552202857141381, /* 0x0.f728078f7c5008002 */ - 0.967342048278315158608, /* 0x0.f7a3ba7d66a908001 */ - 0.969233234469444204768, /* 0x0.f81fab543e1897ffb */ - 0.971128118008140250896, /* 0x0.f89bda33122c78007 */ - 0.973026706099345495256, /* 0x0.f9184738d4cf97ff8 */ - 0.974929006031422851235, /* 0x0.f994f284d3a5c0008 */ - 0.976835024947348973265, /* 0x0.fa11dc35bc7820002 */ - 0.978744770239899142285, /* 0x0.fa8f046b4fb7f8007 */ - 0.980658249138918636210, /* 0x0.fb0c6b449ab1cfff9 */ - 0.982575468959622777535, /* 0x0.fb8a10e1088fb7ffa */ - 0.984496437054508843888, /* 0x0.fc07f5602d79afffc */ - 0.986421160608523028820, /* 0x0.fc8618e0e55e47ffb */ - 0.988349647107594098099, /* 0x0.fd047b83571b1fffa */ - 0.990281903873210800357, /* 0x0.fd831d66f4c018002 */ - 0.992217938695037382475, /* 0x0.fe01fead3320bfff8 */ - 0.994157757657894713987, /* 0x0.fe811f703491e8006 */ - 0.996101369488558541238, /* 0x0.ff007fd5744490005 */ - 0.998048781093141101932, /* 0x0.ff801ffa9b9280007 */ - 1.000000000000000000000, /* 0x1.00000000000000000 */ - 1.001955033605393285965, /* 0x1.0080200565d29ffff */ - 1.003913889319761887310, /* 0x1.0100802aa0e80fff0 */ - 1.005876574715736104818, /* 0x1.01812090377240007 */ - 1.007843096764807100351, /* 0x1.020201541aad7fff6 */ - 1.009813464316352327214, /* 0x1.0283229c4c9820007 */ - 1.011787683565730677817, /* 0x1.030484836910a000e */ - 1.013765762469146736174, /* 0x1.0386272b9c077fffe */ - 1.015747708536026694351, /* 0x1.04080ab526304fff0 */ - 1.017733529475172815584, /* 0x1.048a2f412375ffff0 */ - 1.019723232714418781378, /* 0x1.050c94ef7ad5e000a */ - 1.021716825883923762690, /* 0x1.058f3be0f1c2d0004 */ - 1.023714316605201180057, /* 0x1.06122436442e2000e */ - 1.025715712440059545995, /* 0x1.06954e0fec63afff2 */ - 1.027721021151397406936, /* 0x1.0718b98f41c92fff6 */ - 1.029730250269221158939, /* 0x1.079c66d49bb2ffff1 */ - 1.031743407506447551857, /* 0x1.082056011a9230009 */ - 1.033760500517691527387, /* 0x1.08a487359ebd50002 */ - 1.035781537016238873464, /* 0x1.0928fa93490d4fff3 */ - 1.037806524719013578963, /* 0x1.09adb03b3e5b3000d */ - 1.039835471338248051878, /* 0x1.0a32a84e9e5760004 */ - 1.041868384612101516848, /* 0x1.0ab7e2eea5340ffff */ - 1.043905272300907460835, /* 0x1.0b3d603ca784f0009 */ - 1.045946142174331239262, /* 0x1.0bc3205a042060000 */ - 1.047991002016745332165, /* 0x1.0c4923682a086fffe */ - 1.050039859627715177527, /* 0x1.0ccf698898f3a000d */ - 1.052092722826109660856, /* 0x1.0d55f2dce5d1dfffb */ - 1.054149599440827866881, /* 0x1.0ddcbf86b09a5fff6 */ - 1.056210497317612961855, /* 0x1.0e63cfa7abc97fffd */ - 1.058275424318780855142, /* 0x1.0eeb23619c146fffb */ - 1.060344388322010722446, /* 0x1.0f72bad65714bffff */ - 1.062417397220589476718, /* 0x1.0ffa9627c38d30004 */ - 1.064494458915699715017, /* 0x1.1082b577d0eef0003 */ - 1.066575581342167566880, /* 0x1.110b18e893a90000a */ - 1.068660772440545025953, /* 0x1.1193c09c267610006 */ - 1.070750040138235936705, /* 0x1.121cacb4959befff6 */ - 1.072843392435016474095, /* 0x1.12a5dd543cf36ffff */ - 1.074940837302467588937, /* 0x1.132f529d59552000b */ - 1.077042382749654914030, /* 0x1.13b90cb250d08fff5 */ - 1.079148036789447484528, /* 0x1.14430bb58da3dfff9 */ - 1.081257807444460983297, /* 0x1.14cd4fc984c4a000e */ - 1.083371702785017154417, /* 0x1.1557d910df9c7000e */ - 1.085489730853784307038, /* 0x1.15e2a7ae292d30002 */ - 1.087611899742884524772, /* 0x1.166dbbc422d8c0004 */ - 1.089738217537583819804, /* 0x1.16f9157586772ffff */ - 1.091868692357631731528, /* 0x1.1784b4e533cacfff0 */ - 1.094003332327482702577, /* 0x1.18109a360fc23fff2 */ - 1.096142145591650907149, /* 0x1.189cc58b155a70008 */ - 1.098285140311341168136, /* 0x1.1929370751ea50002 */ - 1.100432324652149906842, /* 0x1.19b5eecdd79cefff0 */ - 1.102583706811727015711, /* 0x1.1a42ed01dbdba000e */ - 1.104739294993289488947, /* 0x1.1ad031c69a2eafff0 */ - 1.106899097422573863281, /* 0x1.1b5dbd3f66e120003 */ - 1.109063122341542140286, /* 0x1.1beb8f8fa8150000b */ - 1.111231377994659874592, /* 0x1.1c79a8dac6ad0fff4 */ - 1.113403872669181282605, /* 0x1.1d0809445a97ffffc */ - 1.115580614653132185460, /* 0x1.1d96b0effc9db000e */ - 1.117761612217810673898, /* 0x1.1e25a001332190000 */ - 1.119946873713312474002, /* 0x1.1eb4d69bdb2a9fff1 */ - 1.122136407473298902480, /* 0x1.1f4454e3bfae00006 */ - 1.124330221845670330058, /* 0x1.1fd41afcbb48bfff8 */ - 1.126528325196519908506, /* 0x1.2064290abc98c0001 */ - 1.128730725913251964394, /* 0x1.20f47f31c9aa7000f */ - 1.130937432396844410880, /* 0x1.21851d95f776dfff0 */ - 1.133148453059692917203, /* 0x1.2216045b6784efffa */ - 1.135363796355857157764, /* 0x1.22a733a6692ae0004 */ - 1.137583470716100553249, /* 0x1.2338ab9b3221a0004 */ - 1.139807484614418608939, /* 0x1.23ca6c5e27aadfff7 */ - 1.142035846532929888057, /* 0x1.245c7613b7f6c0004 */ - 1.144268564977221958089, /* 0x1.24eec8e06b035000c */ - 1.146505648458203463465, /* 0x1.258164e8cea85fff8 */ - 1.148747105501412235671, /* 0x1.26144a5180d380009 */ - 1.150992944689175123667, /* 0x1.26a7793f5de2efffa */ - 1.153243174560058870217, /* 0x1.273af1d712179000d */ - 1.155497803703682491111, /* 0x1.27ceb43d81d42fff1 */ - 1.157756840726344771440, /* 0x1.2862c097a3d29000c */ - 1.160020294239811677834, /* 0x1.28f7170a74cf4fff1 */ - 1.162288172883275239058, /* 0x1.298bb7bb0faed0004 */ - 1.164560485298402170388, /* 0x1.2a20a2ce920dffff4 */ - 1.166837240167474476460, /* 0x1.2ab5d86a4631ffff6 */ - 1.169118446164539637555, /* 0x1.2b4b58b36d5220009 */ - 1.171404112007080167155, /* 0x1.2be123cf786790002 */ - 1.173694246390975415341, /* 0x1.2c7739e3c0aac000d */ - 1.175988858069749065617, /* 0x1.2d0d9b15deb58fff6 */ - 1.178287955789017793514, /* 0x1.2da4478b627040002 */ - 1.180591548323240091978, /* 0x1.2e3b3f69fb794fffc */ - 1.182899644456603782686, /* 0x1.2ed282d76421d0004 */ - 1.185212252993012693694, /* 0x1.2f6a11f96c685fff3 */ - 1.187529382762033236513, /* 0x1.3001ecf60082ffffa */ - 1.189851042595508889847, /* 0x1.309a13f30f28a0004 */ - 1.192177241354644978669, /* 0x1.31328716a758cfff7 */ - 1.194507987909589896687, /* 0x1.31cb4686e1e85fffb */ - 1.196843291137896336843, /* 0x1.32645269dfd04000a */ - 1.199183159977805113226, /* 0x1.32fdaae604c39000f */ - 1.201527603343041317132, /* 0x1.339750219980dfff3 */ - 1.203876630171082595692, /* 0x1.3431424300e480007 */ - 1.206230249419600664189, /* 0x1.34cb8170b3fee000e */ - 1.208588470077065268869, /* 0x1.35660dd14dbd4fffc */ - 1.210951301134513435915, /* 0x1.3600e78b6bdfc0005 */ - 1.213318751604272271958, /* 0x1.369c0ec5c38ebfff2 */ - 1.215690830512196507537, /* 0x1.373783a718d29000f */ - 1.218067546930756250870, /* 0x1.37d3465662f480007 */ - 1.220448909901335365929, /* 0x1.386f56fa770fe0008 */ - 1.222834928513994334780, /* 0x1.390bb5ba5fc540004 */ - 1.225225611877684750397, /* 0x1.39a862bd3c7a8fff3 */ - 1.227620969111500981433, /* 0x1.3a455e2a37bcafffd */ - 1.230021009336254911271, /* 0x1.3ae2a8287dfbefff6 */ - 1.232425741726685064472, /* 0x1.3b8040df76f39fffa */ - 1.234835175450728295084, /* 0x1.3c1e287682e48fff1 */ - 1.237249319699482263931, /* 0x1.3cbc5f151b86bfff8 */ - 1.239668183679933477545, /* 0x1.3d5ae4e2cc0a8000f */ - 1.242091776620540377629, /* 0x1.3df9ba07373bf0006 */ - 1.244520107762172811399, /* 0x1.3e98deaa0d8cafffe */ - 1.246953186383919165383, /* 0x1.3f3852f32973efff0 */ - 1.249391019292643401078, /* 0x1.3fd816ffc72b90001 */ - 1.251833623164381181797, /* 0x1.40782b17863250005 */ - 1.254280999953110153911, /* 0x1.41188f42caf400000 */ - 1.256733161434815393410, /* 0x1.41b943b42945bfffd */ - 1.259190116985283935980, /* 0x1.425a4893e5f10000a */ - 1.261651875958665236542, /* 0x1.42fb9e0a2df4c0009 */ - 1.264118447754797758244, /* 0x1.439d443f608c4fff9 */ - 1.266589841787181258708, /* 0x1.443f3b5bebf850008 */ - 1.269066067469190262045, /* 0x1.44e183883e561fff7 */ - 1.271547134259576328224, /* 0x1.45841cecf7a7a0001 */ - 1.274033051628237434048, /* 0x1.462707b2c43020009 */ - 1.276523829025464573684, /* 0x1.46ca44023aa410007 */ - 1.279019475999373156531, /* 0x1.476dd2045d46ffff0 */ - 1.281520002043128991825, /* 0x1.4811b1e1f1f19000b */ - 1.284025416692967214122, /* 0x1.48b5e3c3edd74fff4 */ - 1.286535729509738823464, /* 0x1.495a67d3613c8fff7 */ - 1.289050950070396384145, /* 0x1.49ff3e396e19d000b */ - 1.291571087985403654081, /* 0x1.4aa4671f5b401fff1 */ - 1.294096152842774794011, /* 0x1.4b49e2ae56d19000d */ - 1.296626154297237043484, /* 0x1.4befb10fd84a3fff4 */ - 1.299161101984141142272, /* 0x1.4c95d26d41d84fff8 */ - 1.301701005575179204100, /* 0x1.4d3c46f01d9f0fff3 */ - 1.304245874766450485904, /* 0x1.4de30ec21097d0003 */ - 1.306795719266019562007, /* 0x1.4e8a2a0ccce3d0002 */ - 1.309350548792467483458, /* 0x1.4f3198fa10346fff5 */ - 1.311910373099227200545, /* 0x1.4fd95bb3be8cffffd */ - 1.314475201942565174546, /* 0x1.50817263bf0e5fffb */ - 1.317045045107389400535, /* 0x1.5129dd3418575000e */ - 1.319619912422941299109, /* 0x1.51d29c4f01c54ffff */ - 1.322199813675649204855, /* 0x1.527bafde83a310009 */ - 1.324784758729532718739, /* 0x1.5325180cfb8b3fffd */ - 1.327374757430096474625, /* 0x1.53ced504b2bd0fff4 */ - 1.329969819671041886272, /* 0x1.5478e6f02775e0001 */ - 1.332569955346704748651, /* 0x1.55234df9d8a59fff8 */ - 1.335175174370685002822, /* 0x1.55ce0a4c5a6a9fff6 */ - 1.337785486688218616860, /* 0x1.56791c1263abefff7 */ - 1.340400902247843806217, /* 0x1.57248376aef21fffa */ - 1.343021431036279800211, /* 0x1.57d040a420c0bfff3 */ - 1.345647083048053138662, /* 0x1.587c53c5a630f0002 */ - 1.348277868295411074918, /* 0x1.5928bd063fd7bfff9 */ - 1.350913796821875845231, /* 0x1.59d57c9110ad60006 */ - 1.353554878672557082439, /* 0x1.5a8292913d68cfffc */ - 1.356201123929036356254, /* 0x1.5b2fff3212db00007 */ - 1.358852542671913132777, /* 0x1.5bddc29edcc06fff3 */ - 1.361509145047255398051, /* 0x1.5c8bdd032ed16000f */ - 1.364170941142184734180, /* 0x1.5d3a4e8a5bf61fff4 */ - 1.366837941171020309735, /* 0x1.5de9176042f1effff */ - 1.369510155261156381121, /* 0x1.5e9837b062f4e0005 */ - 1.372187593620959988833, /* 0x1.5f47afa69436cfff1 */ - 1.374870266463378287715, /* 0x1.5ff77f6eb3f8cfffd */ - 1.377558184010425845733, /* 0x1.60a7a734a9742fff9 */ - 1.380251356531521533853, /* 0x1.6158272490016000c */ - 1.382949794301995272203, /* 0x1.6208ff6a8978a000f */ - 1.385653507605306700170, /* 0x1.62ba3032c0a280004 */ - 1.388362506772382154503, /* 0x1.636bb9a994784000f */ - 1.391076802081129493127, /* 0x1.641d9bfb29a7bfff6 */ - 1.393796403973427855412, /* 0x1.64cfd7545928b0002 */ - 1.396521322756352656542, /* 0x1.65826be167badfff8 */ - 1.399251568859207761660, /* 0x1.663559cf20826000c */ - 1.401987152677323100733, /* 0x1.66e8a14a29486fffc */ - 1.404728084651919228815, /* 0x1.679c427f5a4b6000b */ - 1.407474375243217723560, /* 0x1.68503d9ba0add000f */ - 1.410226034922914983815, /* 0x1.690492cbf6303fff9 */ - 1.412983074197955213304, /* 0x1.69b9423d7b548fff6 */ -}; diff --git a/libgcc-math/dbl-64/t_exp2.h b/libgcc-math/dbl-64/t_exp2.h deleted file mode 100644 index 1fd73338cf3..00000000000 --- a/libgcc-math/dbl-64/t_exp2.h +++ /dev/null @@ -1,585 +0,0 @@ -/* These values are accurate to 52+12 bits when represented as - a double. */ -static const double exp2_accuratetable[512] = { -0.707106781187802013759 /* 0x0.b504f333fb3f80007 */, -0.708064712808760599040 /* 0x0.b543baa0f71b38000 */, -0.709023942160304065938 /* 0x0.b58297d3a8d518002 */, -0.709984470998547667624 /* 0x0.b5c18ad39b4ba0001 */, -0.710946301084324217006 /* 0x0.b60093a85e8d30001 */, -0.711909434180505784637 /* 0x0.b63fb25984e628005 */, -0.712873872052760648733 /* 0x0.b67ee6eea3b5f8003 */, -0.713839616467838999908 /* 0x0.b6be316f518c98001 */, -0.714806669195984345523 /* 0x0.b6fd91e328d148007 */, -0.715775032009894562898 /* 0x0.b73d0851c69e20002 */, -0.716744706683768884058 /* 0x0.b77c94c2c9b3d0003 */, -0.717715694995770148178 /* 0x0.b7bc373dd52eb0003 */, -0.718687998724665488852 /* 0x0.b7fbefca8cd530004 */, -0.719661619652575468291 /* 0x0.b83bbe70981da8001 */, -0.720636559564428180758 /* 0x0.b87ba337a194b0006 */, -0.721612820246623098989 /* 0x0.b8bb9e27556508004 */, -0.722590403488338473025 /* 0x0.b8fbaf4762c798006 */, -0.723569311081411870036 /* 0x0.b93bd69f7be1d0000 */, -0.724549544820974333906 /* 0x0.b97c1437567828007 */, -0.725531106502312561633 /* 0x0.b9bc6816a87ae8002 */, -0.726513997924421062181 /* 0x0.b9fcd2452bee00000 */, -0.727498220889519875430 /* 0x0.ba3d52ca9e6148002 */, -0.728483777200401694265 /* 0x0.ba7de9aebe05c8003 */, -0.729470668664712662563 /* 0x0.babe96f94e62a8002 */, -0.730458897090379144517 /* 0x0.baff5ab2134df0004 */, -0.731448464287988597833 /* 0x0.bb4034e0d38ab0000 */, -0.732439372072965166897 /* 0x0.bb81258d5b2d60001 */, -0.733431622260458326859 /* 0x0.bbc22cbf75fd28001 */, -0.734425216668725511232 /* 0x0.bc034a7ef32c00001 */, -0.735420157118880535324 /* 0x0.bc447ed3a50fe0005 */, -0.736416445434497690674 /* 0x0.bc85c9c560b350001 */, -0.737414083433310718618 /* 0x0.bcc72b5bf4b4e0000 */, -0.738413072966152328496 /* 0x0.bd08a39f5417a8007 */, -0.739413415848264365956 /* 0x0.bd4a32974abcd0002 */, -0.740415113911250699637 /* 0x0.bd8bd84bb68300002 */, -0.741418168994518067562 /* 0x0.bdcd94c47ddd30003 */, -0.742422582936659858376 /* 0x0.be0f6809865968006 */, -0.743428357577745613238 /* 0x0.be515222b72530003 */, -0.744435494762383687126 /* 0x0.be935317fc6ba0002 */, -0.745443996335090397492 /* 0x0.bed56af1423de8001 */, -0.746453864145572798553 /* 0x0.bf1799b67a6248007 */, -0.747465100043933849969 /* 0x0.bf59df6f970e70002 */, -0.748477705883256683178 /* 0x0.bf9c3c248dbee8001 */, -0.749491683518965001732 /* 0x0.bfdeafdd568308000 */, -0.750507034813367890373 /* 0x0.c0213aa1f0fc38004 */, -0.751523761622240105153 /* 0x0.c063dc7a559ca0003 */, -0.752541865811731880422 /* 0x0.c0a6956e883ed8000 */, -0.753561349247157341600 /* 0x0.c0e965868bd220006 */, -0.754582213796583967110 /* 0x0.c12c4cca664cb8002 */, -0.755604461332336940791 /* 0x0.c16f4b42225350006 */, -0.756628093726406381068 /* 0x0.c1b260f5ca2c48002 */, -0.757653112855631305506 /* 0x0.c1f58ded6d72d8001 */, -0.758679520599333412360 /* 0x0.c238d2311e7d08001 */, -0.759707318837184453227 /* 0x0.c27c2dc8f00368005 */, -0.760736509456435783249 /* 0x0.c2bfa0bcfd1400000 */, -0.761767094336480043995 /* 0x0.c3032b155818d0000 */, -0.762799075372231349951 /* 0x0.c346ccda248cc0001 */, -0.763832454453522768941 /* 0x0.c38a8613805488005 */, -0.764867233473625618441 /* 0x0.c3ce56c98d1ca8005 */, -0.765903414329434539816 /* 0x0.c4123f04708d80002 */, -0.766940998920452976510 /* 0x0.c4563ecc532dc0001 */, -0.767979989148100838946 /* 0x0.c49a56295f9f88006 */, -0.769020386915772125040 /* 0x0.c4de8523c2b0a0001 */, -0.770062194131770905170 /* 0x0.c522cbc3ae94e0003 */, -0.771105412703856241146 /* 0x0.c5672a1154e6b8004 */, -0.772150044545352520777 /* 0x0.c5aba014ed5f18003 */, -0.773196091570364285606 /* 0x0.c5f02dd6b09288003 */, -0.774243555696622731700 /* 0x0.c634d35edb1260003 */, -0.775292438842697939641 /* 0x0.c67990b5aa5c18004 */, -0.776342742931542928455 /* 0x0.c6be65e360bed8000 */, -0.777394469888802008854 /* 0x0.c70352f0437f50004 */, -0.778447621641124243320 /* 0x0.c74857e498fd00006 */, -0.779502200118583399303 /* 0x0.c78d74c8ab5b60000 */, -0.780558207255445668515 /* 0x0.c7d2a9a4c959f8000 */, -0.781615644985491186966 /* 0x0.c817f681412f80002 */, -0.782674515247667956808 /* 0x0.c85d5b6666c150006 */, -0.783734819983036512536 /* 0x0.c8a2d85c904760003 */, -0.784796561133562109454 /* 0x0.c8e86d6c14f850002 */, -0.785859740645942328471 /* 0x0.c92e1a9d513ec8002 */, -0.786924360469767103536 /* 0x0.c973dff8a4b390007 */, -0.787990422552312885808 /* 0x0.c9b9bd866c6440007 */, -0.789057928854407064640 /* 0x0.c9ffb34f1444b0001 */, -0.790126881326406182996 /* 0x0.ca45c15afcc570001 */, -0.791197281930050233534 /* 0x0.ca8be7b292db38000 */, -0.792269132620954885659 /* 0x0.cad2265e3cbee8000 */, -0.793342435380726906957 /* 0x0.cb187d667d3d38006 */, -0.794417192158282659010 /* 0x0.cb5eecd3b33158006 */, -0.795493404931386649540 /* 0x0.cba574ae5d2e80001 */, -0.796571075671306805268 /* 0x0.cbec14fef2a348004 */, -0.797650206352955137846 /* 0x0.cc32cdcdef0000000 */, -0.798730798954342069432 /* 0x0.cc799f23d11d18000 */, -0.799812855456121796232 /* 0x0.ccc089091abb28004 */, -0.800896377841454287795 /* 0x0.cd078b86505c18003 */, -0.801981368096190028208 /* 0x0.cd4ea6a3f97720007 */, -0.803067828208752554378 /* 0x0.cd95da6aa057b8007 */, -0.804155760170129796375 /* 0x0.cddd26e2d21b28001 */, -0.805245165974338261710 /* 0x0.ce248c151f3330001 */, -0.806336047619038653883 /* 0x0.ce6c0a0a1c1350001 */, -0.807428407102107836855 /* 0x0.ceb3a0ca5d6be0006 */, -0.808522246427078927792 /* 0x0.cefb505e7e2550007 */, -0.809617567597010201484 /* 0x0.cf4318cf18a268002 */, -0.810714372621179513182 /* 0x0.cf8afa24ce1c98004 */, -0.811812663508675536069 /* 0x0.cfd2f4683f9810005 */, -0.812912442272482604912 /* 0x0.d01b07a2126188003 */, -0.814013710929394895825 /* 0x0.d06333daeff618001 */, -0.815116471495287542325 /* 0x0.d0ab791b80d028006 */, -0.816220725993571205593 /* 0x0.d0f3d76c75b330000 */, -0.817326476447408967199 /* 0x0.d13c4ed67f1cf8000 */, -0.818433724883006474832 /* 0x0.d184df6250e3b0001 */, -0.819542473330909460055 /* 0x0.d1cd8918a3a328004 */, -0.820652723822034690935 /* 0x0.d2164c02305fa0002 */, -0.821764478391968422618 /* 0x0.d25f2827b53fb0005 */, -0.822877739077315761840 /* 0x0.d2a81d91f188b8000 */, -0.823992507918612782109 /* 0x0.d2f12c49a8d290005 */, -0.825108786960634610365 /* 0x0.d33a5457a35e40003 */, -0.826226578247117093869 /* 0x0.d38395c4a84848007 */, -0.827345883828319528258 /* 0x0.d3ccf09985d958004 */, -0.828466705754248966560 /* 0x0.d41664df0a1320005 */, -0.829589046080638992111 /* 0x0.d45ff29e094330000 */, -0.830712906863802391671 /* 0x0.d4a999df585a20005 */, -0.831838290163696481037 /* 0x0.d4f35aabd04a60006 */, -0.832965198041969556729 /* 0x0.d53d350c4be258002 */, -0.834093632565442222342 /* 0x0.d5872909aba050007 */, -0.835223595802037643865 /* 0x0.d5d136acd138e8006 */, -0.836355089820669306292 /* 0x0.d61b5dfe9f7780004 */, -0.837488116698010487424 /* 0x0.d6659f0801afa8005 */, -0.838622678508982644113 /* 0x0.d6aff9d1e147d8004 */, -0.839758777333464490056 /* 0x0.d6fa6e652d19e0000 */, -0.840896415254110962690 /* 0x0.d744fccad70d00003 */, -0.842035594355151628676 /* 0x0.d78fa50bd2c3b0000 */, -0.843176316724478125433 /* 0x0.d7da673117e730007 */, -0.844318584453106590905 /* 0x0.d8254343a19038003 */, -0.845462399634695271912 /* 0x0.d870394c6dbf30003 */, -0.846607764365415071965 /* 0x0.d8bb49547d37c0004 */, -0.847754680744707056494 /* 0x0.d9067364d45608003 */, -0.848903150873708822763 /* 0x0.d951b7867953b0006 */, -0.850053176859071113491 /* 0x0.d99d15c2787a30006 */, -0.851204760807439786431 /* 0x0.d9e88e21de11a0003 */, -0.852357904828824897169 /* 0x0.da3420adba1508003 */, -0.853512611037803181642 /* 0x0.da7fcd6f2184d8005 */, -0.854668881550406100980 /* 0x0.dacb946f2afaf8000 */, -0.855826718478671755185 /* 0x0.db1775b6e8ad48000 */, -0.856986123964844970247 /* 0x0.db63714f8e0818006 */, -0.858147100114499461478 /* 0x0.dbaf87422625b8000 */, -0.859309649060962410524 /* 0x0.dbfbb797daa460002 */, -0.860473772936213743282 /* 0x0.dc480259d3a710001 */, -0.861639473872910177676 /* 0x0.dc9467913a0f48006 */, -0.862806754008130227807 /* 0x0.dce0e7473b9b28003 */, -0.863975615481124226159 /* 0x0.dd2d8185086c20006 */, -0.865146060433749419813 /* 0x0.dd7a3653d38168005 */, -0.866318091005120138881 /* 0x0.ddc705bcccd628000 */, -0.867491709362415264210 /* 0x0.de13efc9434100004 */, -0.868666917636779056818 /* 0x0.de60f4825df9b8005 */, -0.869843717989716047624 /* 0x0.deae13f16599c0003 */, -0.871022112578215268471 /* 0x0.defb4e1f9dc388002 */, -0.872202103559697183859 /* 0x0.df48a3164a92f0001 */, -0.873383693097737778847 /* 0x0.df9612deb6e878007 */, -0.874566883362160263365 /* 0x0.dfe39d82348310001 */, -0.875751676517234511901 /* 0x0.e031430a0f0688000 */, -0.876938074732511840819 /* 0x0.e07f037f97e548001 */, -0.878126080186539592654 /* 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0x1.4f9b2769d35090009 */, -1.312737196755087820678 /* 0x1.500f8b804e4a30000 */, -1.314515587949291131086 /* 0x1.508417f4530d00009 */, -1.316296388365203462468 /* 0x1.50f8ccd3df1840003 */, -1.318079601265708777911 /* 0x1.516daa2cf60020002 */, -1.319865229921343141607 /* 0x1.51e2b00da3c2b0007 */, -1.321653277603506371251 /* 0x1.5257de83f5512000d */, -1.323443747588034513690 /* 0x1.52cd359dfc7d5000e */, -1.325236643161341820781 /* 0x1.5342b569d6baa000f */, -1.327031967602244177939 /* 0x1.53b85df59921b0000 */, -1.328829724206201046165 /* 0x1.542e2f4f6b17e0006 */, -1.330629916266568235675 /* 0x1.54a4298571b27000e */, -1.332432547083447937938 /* 0x1.551a4ca5d97190009 */, -1.334237619959296017340 /* 0x1.559098bed16bf0008 */, -1.336045138203900251029 /* 0x1.56070dde90c800000 */, -1.337855105129210686631 /* 0x1.567dac13510cd0009 */, -1.339667524053662184301 /* 0x1.56f4736b52e2c000c */, -1.341482398296830025383 /* 0x1.576b63f4d8333000f */, -1.343299731186792467254 /* 0x1.57e27dbe2c40e0003 */, -1.345119526053918823702 /* 0x1.5859c0d59cd37000f */, -1.346941786233264881662 /* 0x1.58d12d497cd9a0005 */, -1.348766515064854010261 /* 0x1.5948c32824b87000c */, -1.350593715891792223641 /* 0x1.59c0827ff03890007 */, -1.352423392064920459908 /* 0x1.5a386b5f43a3e0006 */, -1.354255546937278120764 /* 0x1.5ab07dd485af1000c */, -1.356090183865519494030 /* 0x1.5b28b9ee21085000f */, -1.357927306213322804534 /* 0x1.5ba11fba8816e000b */, -1.359766917346459269620 /* 0x1.5c19af482f8f2000f */, -1.361609020638567812980 /* 0x1.5c9268a594cc00004 */, -1.363453619463660171403 /* 0x1.5d0b4be135916000c */, -1.365300717204201985683 /* 0x1.5d84590998eeb0005 */, -1.367150317245710233754 /* 0x1.5dfd902d494e40001 */, -1.369002422974674892971 /* 0x1.5e76f15ad22c40008 */, -1.370857037789471544224 /* 0x1.5ef07ca0cc166000b */, -1.372714165088220639199 /* 0x1.5f6a320dcf5280006 */, -1.374573808273481745378 /* 0x1.5fe411b0790800009 */, -1.376435970755022220096 /* 0x1.605e1b976e4b1000e */, -1.378300655944092456600 /* 0x1.60d84fd155d15000e */, -1.380167867259843417228 /* 0x1.6152ae6cdf0030003 */, -1.382037608124419003675 /* 0x1.61cd3778bc879000d */, -1.383909881963391264069 /* 0x1.6247eb03a4dc40009 */, -1.385784692209972801544 /* 0x1.62c2c91c56d9b0002 */, -1.387662042298923203992 /* 0x1.633dd1d1930ec0001 */, -1.389541935670444372533 /* 0x1.63b90532200630004 */, -1.391424375772021271329 /* 0x1.6434634ccc4cc0007 */, -1.393309366052102982208 /* 0x1.64afec30677e90008 */, -1.395196909966106124701 /* 0x1.652b9febc8e0f000d */, -1.397087010973788290271 /* 0x1.65a77e8dcc7f10004 */, -1.398979672539331309267 /* 0x1.66238825534170000 */, -1.400874898129892187656 /* 0x1.669fbcc1415600008 */, -1.402772691220124823310 /* 0x1.671c1c708328e000a */, -1.404673055288671035301 /* 0x1.6798a7420988b000d */, -1.406575993818903302975 /* 0x1.68155d44ca77a000f */, -1.408481510297352468121 /* 0x1.68923e87bf70e000a */, -1.410389608216942924956 /* 0x1.690f4b19e8f74000c */, -1.412300291075172076232 /* 0x1.698c830a4c94c0008 */ -}; -#define S (1.0/4503599627370496.0) /* 2^-52 */ -static const float exp2_deltatable[512] = { - 11527*S, -963*S, 884*S, -781*S, -2363*S, -3441*S, 123*S, 526*S, - -6*S, 1254*S, -1138*S, 1519*S, 1576*S, -65*S, 1040*S, 793*S, - -1662*S, -5063*S, -387*S, 968*S, -941*S, 984*S, -2856*S, -545*S, - 495*S, -5246*S, -2109*S, 1281*S, 2075*S, 909*S, -1642*S,-78233*S, --31653*S, -265*S, 130*S, 430*S, 2482*S, -742*S, 1616*S, -2213*S, - -519*S, 20*S, -3134*S,-13981*S, 1343*S, -1740*S, 247*S, 1679*S, - -1097*S, 3131*S, 871*S, -1480*S, 1936*S, -1827*S, 17325*S, 528*S, - -322*S, 1404*S, -152*S, -1845*S, -212*S, 2639*S, -476*S, 2960*S, - -962*S, -1012*S, -1231*S, 3030*S, 1659*S, -486*S, 2154*S, 1728*S, - -2793*S, 699*S, -1560*S, -2125*S, 2156*S, 142*S, -1888*S, 4426*S, --13443*S, 1970*S, -50*S, 1771*S,-43399*S, 4979*S, -2448*S, -370*S, - 1414*S, 1075*S, 232*S, 206*S, 873*S, 2141*S, 2970*S, 1279*S, - -2331*S, 336*S, -2595*S, 753*S, -3384*S, -616*S, 89*S, -818*S, - 5755*S, -241*S, -528*S, -661*S, -3777*S, -354*S, 250*S, 3881*S, - 2632*S, -2131*S, 2565*S, -316*S, 1746*S, -2541*S, -1324*S, -50*S, - 2564*S, -782*S, 1176*S, 6452*S, -1002*S, 1288*S, 336*S, -185*S, - 3063*S, 3784*S, 2169*S, 686*S, 328*S, -400*S, 312*S, -4517*S, - -1457*S, 1046*S, -1530*S, -685*S, 1328*S,-49815*S, -895*S, 1063*S, - -2091*S, -672*S, -1710*S, -665*S, 1545*S, 1819*S,-45265*S, 3548*S, - -554*S, -568*S, 4752*S, -1907*S,-13738*S, 675*S, 9611*S, -1115*S, - -815*S, 408*S, -1281*S, -937*S,-16376*S, -4772*S, -1440*S, 992*S, - 788*S, 10364*S, -1602*S, -661*S, -1783*S, -265*S, -20*S, -3781*S, - -861*S, -345*S, -994*S, 1364*S, -5339*S, 1620*S, 9390*S, -1066*S, - -305*S, -170*S, 175*S, 2461*S, -490*S, -769*S, -1450*S, 3315*S, - 2418*S, -45*S, -852*S, -1295*S, -488*S, -96*S, 1142*S, -2639*S, - 7905*S, -9306*S, -3859*S, 760*S, 1057*S, -1570*S, 3977*S, 209*S, - -514*S, 7151*S, 1646*S, 627*S, 599*S, -774*S, -1468*S, 633*S, - -473*S, 851*S, 2406*S, 143*S, 74*S, 4260*S, 1177*S, -913*S, - 2670*S, -3298*S, -1662*S, -120*S, -3264*S, -2148*S, 410*S, 2078*S, - -2098*S, -926*S, 3580*S, -1289*S, 2450*S, -1158*S, 907*S, -590*S, - 986*S, 1801*S, 1145*S, -1677*S, 3455*S, 956*S, 710*S, 144*S, - 153*S, -255*S, -1898*S, 28102*S, 2748*S, 1194*S, -3009*S, 7076*S, - 0*S, -2720*S, 711*S, 1225*S, -3034*S, -473*S, 378*S, -1046*S, - 962*S, -2006*S, 4647*S, 3206*S, 1769*S, -2665*S, 1254*S, 2025*S, - -2430*S, 6193*S, 1224*S, -856*S, -1592*S, -325*S, -1521*S, 1827*S, - -264*S, 2403*S, -1065*S, 967*S, -681*S, -2106*S, -474*S, 1333*S, - -893*S, 2296*S, 592*S, -1220*S, -326*S, 990*S, 139*S, 206*S, - -779*S, -1683*S, 1238*S, 6098*S, 136*S, 1197*S, 790*S, -107*S, - -1004*S, -2449*S, 939*S, 5568*S, 156*S, 1812*S, 2792*S, -1094*S, - -2677*S, -251*S, 2297*S, 943*S, -1329*S, 2883*S, -853*S, -2626*S, --105929*S, -6552*S, 1095*S, -1508*S, 1003*S, 5039*S, -2600*S, -749*S, - 1790*S, 890*S, 2016*S, -1073*S, 624*S, -2084*S, -1536*S, -1330*S, - 358*S, 2444*S, -179*S,-25759*S, -243*S, -552*S, -124*S, 3766*S, - 1192*S, -1614*S, 6*S, -1227*S, 345*S, -981*S, -295*S, -1006*S, - -995*S, -1195*S, 706*S, 2512*S, -1758*S, -734*S, -6286*S, -922*S, - 1530*S, 1542*S, 1223*S, 61*S, -83*S, 522*S,116937*S, -914*S, - -418*S, -7339*S, 249*S, -520*S, -762*S, 426*S, -505*S, 2664*S, - -1093*S, -1035*S, 2130*S, 4878*S, 1982*S, 1551*S, 2304*S, 193*S, - 1532*S, -7268*S, 24357*S, 531*S, 2676*S, -1170*S, 1465*S, -1917*S, - 2143*S, 1466*S, -7*S, -7300*S, 3297*S, -1197*S, -289*S, -1548*S, - 26226*S, 4401*S, 4123*S, -1588*S, 4243*S, 4069*S, -1276*S, -2010*S, - 1407*S, 1478*S, 488*S, -2366*S, -2909*S, -2534*S, -1285*S, 7095*S, - -645*S, -2089*S, -944*S, -40*S, -1363*S, -833*S, 917*S, 1609*S, - 1286*S, 1677*S, 1613*S, -2295*S, -1248*S, 40*S, 26*S, 2038*S, - 698*S, 2675*S, -1755*S, -3522*S, -1614*S, -6111*S, 270*S, 1822*S, - -234*S, -2844*S, -1201*S, -830*S, 1193*S, 2354*S, 47*S, 1522*S, - -78*S, -640*S, 2425*S, -1596*S, 1563*S, 1169*S, -1006*S, -83*S, - 2362*S, -3521*S, -314*S, 1814*S, -1751*S, 305*S, 1715*S, -3741*S, - 7847*S, 1291*S, 1206*S, 36*S, 1397*S, -1419*S, -1194*S, -2014*S, - 1742*S, -578*S, -207*S, 875*S, 1539*S, 2826*S, -1165*S, -909*S, - 1849*S, 927*S, 2018*S, -981*S, 1637*S, -463*S, 905*S, 6618*S, - 400*S, 630*S, 2614*S, 900*S, 2323*S, -1094*S, -1858*S, -212*S, - -2069*S, 747*S, 1845*S, -1450*S, 444*S, -213*S, -438*S, 1158*S, - 4738*S, 2497*S, -370*S, -2016*S, -518*S, -1160*S, -1510*S, 123*S -}; -/* Maximum magnitude in above table: 116937 */ -#undef S diff --git a/libgcc-math/dbl-64/uasncs.h b/libgcc-math/dbl-64/uasncs.h deleted file mode 100644 index 69fbb58a50f..00000000000 --- a/libgcc-math/dbl-64/uasncs.h +++ /dev/null @@ -1,70 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * Written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation, Inc. - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ - -/******************************************************************/ -/* */ -/* MODULE_NAME:uasncs.h */ -/* */ -/* common data and variables prototype and definition */ -/******************************************************************/ - -#ifndef UANSNCS_H -#define UANSNCS_H - -#ifdef BIG_ENDI - static const mynumber -/**/ a1 = {{0x3FC55580, 0x00000000 }}, /* 0.1666717529296875 */ -/**/ a2 = {{0xBED55555, 0x55552330 }}, /* -5.0862630208224597e-06 */ -/**/ hp0 = {{0x3FF921FB, 0x54442D18 }}, /* 1.5707963267948966 */ -/**/ hp1 = {{0x3C91A626, 0x33145C07 }}; /* 6.123233995736766e-17 */ - -#else -#ifdef LITTLE_ENDI - static const mynumber -/**/ a1 = {{0x00000000, 0x3FC55580 }}, /* 0.1666717529296875 */ -/**/ a2 = {{0x55552330, 0xBED55555 }}, /* -5.0862630208224597e-06 */ -/**/ hp0 = {{0x54442D18, 0x3FF921FB }}, /* 1.5707963267948966 */ -/**/ hp1 = {{0x33145C07, 0x3C91A626 }}; /* 6.123233995736766e-17 */ - -#endif -#endif - -static const double - f1 = 1.66666666666664110590506577996662E-01, - f2 = 7.50000000026122686814431784722623E-02, - f3 = 4.46428561421059750978517350006940E-02, - f4 = 3.03821268582119319911193410625235E-02, - f5 = 2.23551211026525610742786300334557E-02, - f6 = 1.81382903404565056280372531963613E-02; -static const double - c2 = 0.74999999999985410757087492918602258E-01, - c3 = 0.44642857150311968932423372477866076E-01, - c4 = 0.30381942574778615766200591683810471E-01, - c5 = 0.22372413472984868331447708777000650E-01, - c6 = 0.17333630246451830686009693735025490E-01, - c7 = 0.14710362893628210269950864741085777E-01; - -static const double big = 103079215104.0, t24 = 16777216.0, t27 = 134217728.0; -static const double - rt0 = 9.99999999859990725855365213134618E-01, - rt1 = 4.99999999495955425917856814202739E-01, - rt2 = 3.75017500867345182581453026130850E-01, - rt3 = 3.12523626554518656309172508769531E-01; -#endif diff --git a/libgcc-math/dbl-64/uatan.tbl b/libgcc-math/dbl-64/uatan.tbl deleted file mode 100644 index 5b4b5f27ae7..00000000000 --- a/libgcc-math/dbl-64/uatan.tbl +++ /dev/null @@ -1,11135 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * Written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation, Inc. - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ - -/****************************************************************/ -/* TABLES FOR THE uatan() FUNCTION */ -/****************************************************************/ - -#include "endian.h" - -#ifdef BIG_ENDI - - static const number - cij[241][7] = { /* x0,cij for (1/16,1) */ -/**/ {{{0X3FB04006, 0X65E0244E} }, -/**/ {{0X3FB03A73, 0X7B53DD20} }, -/**/ {{0X3FEFDF1F, 0XCF5CFB72} }, -/**/ {{0XBFB01EB3, 0XCE2AE4C2} }, -/**/ {{0XBFD4D29E, 0XDD58A40D} }, -/**/ {{0X3FAFDA4A, 0XD907A18A} }, -/**/ {{0X3FC814DF, 0X4DF65B18} } }, -/**/ {{{0X3FB0FFFD, 0XB9B88CD8} }, -/**/ {{0X3FB0F99C, 0X63645300} }, -/**/ {{0X3FEFDC08, 0XA3DED30F} }, -/**/ {{0XBFB0D9DC, 0X669C1AED} }, -/**/ {{0XBFD4C669, 0XF7138DE2} }, -/**/ {{0X3FB0A12F, 0X29D085A7} }, -/**/ {{0X3FC7F0EE, 0XCFD48D20} } }, -/**/ {{{0X3FB1FFF1, 0X5A73D4F1} }, -/**/ {{0X3FB1F85F, 0X2BEE2040} }, -/**/ {{0X3FEFD7B3, 0X42B56D31} }, -/**/ {{0XBFB1D2B7, 0XB69DEA40} }, -/**/ {{0XBFD4B552, 0X3922ECC9} }, -/**/ {{0X3FB18F93, 0X522B1A04} }, -/**/ {{0X3FC7BEAD, 0X5660F061} } }, -/**/ {{{0X3FB2FFFD, 0XB2524AA2} }, -/**/ {{0X3FB2F716, 0XE71790A0} }, -/**/ {{0X3FEFD31F, 0X53B496A4} }, -/**/ {{0XBFB2CAD8, 0X4AAB7374} }, -/**/ {{0XBFD4A34B, 0X58DD2FB2} }, -/**/ {{0X3FB27C0A, 0XD0CECC18} }, -/**/ {{0X3FC789D2, 0X5D2743D7} } }, -/**/ {{{0X3FB3FFFE, 0X0573F3AC} }, -/**/ {{0X3FB3F59D, 0X1702F6A0} }, -/**/ {{0X3FEFCE4D, 0XB071ACC2} }, -/**/ {{0XBFB3C20F, 0X64DB3686} }, -/**/ {{0XBFD49059, 0XEB3BFE93} }, -/**/ {{0X3FB36659, 0XCAF74FED} }, -/**/ {{0X3FC75269, 0X1C011FB0} } }, -/**/ {{{0X3FB4FFEF, 0X894384D6} }, -/**/ {{0X3FB4F3ED, 0X0CE204C0} }, -/**/ {{0X3FEFC93E, 0XA8EA5A01} }, -/**/ {{0XBFB4B84F, 0X7B5457C9} }, -/**/ {{0XBFD47C80, 0X7401F2F9} }, -/**/ {{0X3FB44E64, 0XB4F67209} }, -/**/ {{0X3FC7187D, 0X4C540B77} } }, -/**/ {{{0X3FB5FFF8, 0XDF406528} }, -/**/ {{0X3FB5F22B, 0X3C73D820} }, -/**/ {{0X3FEFC3F1, 0XB1F60F13} }, -/**/ {{0XBFB5ADB2, 0XCB7FA73B} }, -/**/ {{0XBFD467BE, 0X2B1EB555} }, -/**/ {{0X3FB53435, 0X99EDC463} }, -/**/ {{0X3FC6DC1B, 0X238F5059} } }, -/**/ {{{0X3FB7000F, 0X8C4F0D56} }, -/**/ {{0X3FB6F04B, 0X495A2FA0} }, -/**/ {{0X3FEFBE67, 0X340DCE97} }, -/**/ {{0XBFB6A224, 0X4D98E1AD} }, -/**/ {{0XBFD45216, 0X14064DF1} }, -/**/ {{0X3FB617AA, 0X2BA78A66} }, -/**/ {{0X3FC69D4F, 0X50A3D7AC} } }, -/**/ {{{0X3FB8000F, 0XBB4057CF} }, -/**/ {{0X3FB7EE27, 0XBE2CD3A0} }, -/**/ {{0X3FEFB8A0, 0X39EC9246} }, -/**/ {{0XBFB79577, 0X31D9C773} }, -/**/ {{0XBFD43B8D, 0XB6DC7D72} }, -/**/ {{0X3FB6F88A, 0XD69547DF} }, -/**/ {{0X3FC65C26, 0XF633CE8C} } }, -/**/ {{{0X3FB8FFF2, 0X39CF2B7F} }, -/**/ {{0X3FB8EBB7, 0X9F979E80} }, -/**/ {{0X3FEFB29D, 0X435506E1} }, -/**/ {{0XBFB8879A, 0X69B9CDB5} }, -/**/ {{0XBFD42428, 0X85FEAFA9} }, -/**/ {{0X3FB7D6BA, 0XB6191A0E} }, -/**/ {{0X3FC618AF, 0XA7CB8BB5} } }, -/**/ {{{0X3FB9FFF9, 0X6E2F0772} }, -/**/ {{0X3FB9E93A, 0XD32A9480} }, -/**/ {{0X3FEFAC5D, 0X04A3EC40} }, -/**/ {{0XBFB978C2, 0X53F6EA97} }, -/**/ {{0XBFD40BE3, 0X089C36F6} }, -/**/ {{0X3FB8B25C, 0X885AEB77} }, -/**/ {{0X3FC5D2F7, 0X63CADCE1} } }, -/**/ {{{0X3FBB0002, 0X6316B097} }, -/**/ {{0X3FBAE68C, 0XCE24CC00} }, -/**/ {{0X3FEFA5E0, 0X938C5C66} }, -/**/ {{0XBFBA68C3, 0X76F14E4B} }, -/**/ {{0XBFD3F2C3, 0X1696CD7C} }, -/**/ {{0X3FB98B3B, 0X722A2CB4} }, -/**/ {{0X3FC58B0C, 0X9067AD62} } }, -/**/ {{{0X3FBC0008, 0X604F58B1} }, -/**/ {{0X3FBBE3A7, 0X05650780} }, -/**/ {{0X3FEF9F28, 0X5A7A2773} }, -/**/ {{0XBFBB578F, 0X3D5AC0A4} }, -/**/ {{0XBFD3D8CB, 0XF767119F} }, -/**/ {{0X3FBA613D, 0XC7E31B88} }, -/**/ {{0X3FC540FD, 0XF5594565} } }, -/**/ {{{0X3FBD0002, 0X6CCA4EBA} }, -/**/ {{0X3FBCE07E, 0XC1298A80} }, -/**/ {{0X3FEF9834, 0XE8D36C4A} }, -/**/ {{0XBFBC4513, 0X5BCAC5FE} }, -/**/ {{0XBFD3BE01, 0X8B5236F1} }, -/**/ {{0X3FBB3447, 0X2E991970} }, -/**/ {{0X3FC4F4DA, 0XB8ADB373} } }, -/**/ {{{0X3FBDFFF4, 0XB2B47FCA} }, -/**/ {{0X3FBDDD16, 0X4A051D80} }, -/**/ {{0X3FEF9106, 0X78DCC895} }, -/**/ {{0XBFBD3149, 0XF0966844} }, -/**/ {{0XBFD3A266, 0X744F9A5F} }, -/**/ {{0X3FBC0446, 0XEDB7F27A} }, -/**/ {{0X3FC4A6B2, 0X583F9ECA} } }, -/**/ {{{0X3FBF000A, 0XA9A05BE0} }, -/**/ {{0X3FBED996, 0XA3BDA540} }, -/**/ {{0X3FEF899C, 0X1B8BA97F} }, -/**/ {{0XBFBE1C51, 0X2287A677} }, -/**/ {{0XBFD385F8, 0XEDC130BB} }, -/**/ {{0X3FBCD14B, 0XF306FF50} }, -/**/ {{0X3FC45694, 0XA667A72B} } }, -/**/ {{{0X3FBFFFFA, 0XBA8F63DE} }, -/**/ {{0X3FBFD5B5, 0X69FE4780} }, -/**/ {{0X3FEF81F8, 0X4863DC7D} }, -/**/ {{0XBFBF05DB, 0XD1518706} }, -/**/ {{0XBFD368C4, 0X4687A69C} }, -/**/ {{0X3FBD9B08, 0X1B3868DA} }, -/**/ {{0X3FC40491, 0XC345ADFC} } }, -/**/ {{{0X3FC07FFA, 0X6ECCADA8} }, -/**/ {{0X3FC068D0, 0X0A396400} }, -/**/ {{0X3FEF7A19, 0XF1FCFC6B} }, -/**/ {{0XBFBFEE0C, 0X861DF0DF} }, -/**/ {{0XBFD34AC6, 0X5A586C0C} }, -/**/ {{0X3FBE618F, 0X189D637A} }, -/**/ {{0X3FC3B0BA, 0X195779D4} } }, -/**/ {{{0X3FC10003, 0X33432713} }, -/**/ {{0X3FC0E6B0, 0XF203D1A0} }, -/**/ {{0X3FEF7200, 0XFE0EB463} }, -/**/ {{0XBFC06A72, 0XE15CB19A} }, -/**/ {{0XBFD32C00, 0XB8DB761E} }, -/**/ {{0X3FBF24D8, 0XA11F5E3E} }, -/**/ {{0X3FC35B1E, 0X569E85DD} } }, -/**/ {{{0X3FC17FFC, 0XDA1C4811} }, -/**/ {{0X3FC16462, 0X29EBDA00} }, -/**/ {{0X3FEF69AF, 0X7D558737} }, -/**/ {{0XBFC0DD17, 0X0B33969B} }, -/**/ {{0XBFD30C7D, 0X33AC50D1} }, -/**/ {{0X3FBFE4AA, 0X9BE43F0F} }, -/**/ {{0X3FC303CF, 0X692539CB} } }, -/**/ {{{0X3FC1FFFF, 0X3CCA418D} }, -/**/ {{0X3FC1E1FA, 0X3B978EA0} }, -/**/ {{0X3FEF6124, 0X45D421A9} }, -/**/ {{0XBFC14F03, 0XACAC8AA8} }, -/**/ {{0XBFD2EC39, 0X62E675A3} }, -/**/ {{0X3FC0508C, 0X2FA6B426} }, -/**/ {{0X3FC2AADE, 0X780A6467} } }, -/**/ {{{0X3FC27FF7, 0XD9C78922} }, -/**/ {{0X3FC25F66, 0X1B91E640} }, -/**/ {{0X3FEF5860, 0XF52E192C} }, -/**/ {{0XBFC1C023, 0XE5DE2394} }, -/**/ {{0XBFD2CB3D, 0X6BEE0ABD} }, -/**/ {{0X3FC0ACFB, 0X5E075C1A} }, -/**/ {{0X3FC2505C, 0XDFFE453A} } }, -/**/ {{{0X3FC2FFF7, 0XA1FC1AAA} }, -/**/ {{0X3FC2DCB5, 0X83257C40} }, -/**/ {{0X3FEF4F64, 0XC719B6FB} }, -/**/ {{0XBFC23082, 0X61514083} }, -/**/ {{0XBFD2A988, 0X7F7B72D5} }, -/**/ {{0X3FC107A7, 0X7C887402} }, -/**/ {{0X3FC1F45C, 0X2C3CD6D1} } }, -/**/ {{{0X3FC38005, 0X9D78E15E} }, -/**/ {{0X3FC359EE, 0X6AC98EE0} }, -/**/ {{0X3FEF462F, 0X944CEC16} }, -/**/ {{0XBFC2A020, 0XD85B87A9} }, -/**/ {{0XBFD2871C, 0X2E4AB369} }, -/**/ {{0X3FC1608D, 0XC31A65D9} }, -/**/ {{0X3FC196EE, 0X130BBE50} } }, -/**/ {{{0X3FC40004, 0X9F431B1A} }, -/**/ {{0X3FC3D6F3, 0X6BD65360} }, -/**/ {{0X3FEF3CC3, 0XDD99B68A} }, -/**/ {{0XBFC30EE1, 0XB3DD00ED} }, -/**/ {{0XBFD26403, 0XF8482664} }, -/**/ {{0X3FC1B792, 0XFE136626} }, -/**/ {{0X3FC13824, 0X6EAC7440} } }, -/**/ {{{0X3FC48004, 0XE01D95A1} }, -/**/ {{0X3FC453D3, 0X86F00CC0} }, -/**/ {{0X3FEF3320, 0XE3970539} }, -/**/ {{0XBFC37CCF, 0X0A5279AA} }, -/**/ {{0XBFD2403F, 0X3B151D5D} }, -/**/ {{0X3FC20CBB, 0XE331C9E6} }, -/**/ {{0X3FC0D811, 0X39E3F097} } }, -/**/ {{{0X3FC4FFF7, 0XAA9382DD} }, -/**/ {{0X3FC4D07F, 0X8C590A80} }, -/**/ {{0X3FEF2948, 0X34DF28E0} }, -/**/ {{0XBFC3E9D8, 0X5B43915C} }, -/**/ {{0XBFD21BD5, 0XEB8845A2} }, -/**/ {{0X3FC25FF8, 0XAC6AC8AD} }, -/**/ {{0X3FC076C6, 0X88ED96CA} } }, -/**/ {{{0X3FC58006, 0X352408BE} }, -/**/ {{0X3FC54D1E, 0XC39A73E0} }, -/**/ {{0X3FEF1F37, 0X09AE009C} }, -/**/ {{0XBFC4561C, 0XB9BE8550} }, -/**/ {{0XBFD1F6C0, 0X0053F52E} }, -/**/ {{0X3FC2B15D, 0XEF783BE9} }, -/**/ {{0X3FC01456, 0X8615239B} } }, -/**/ {{{0X3FC5FFFF, 0X2B193F81} }, -/**/ {{0X3FC5C980, 0X4F73E000} }, -/**/ {{0X3FEF14F1, 0XAE110E29} }, -/**/ {{0XBFC4C16E, 0X9098B3D2} }, -/**/ {{0XBFD1D10F, 0X8F058241} }, -/**/ {{0X3FC300C6, 0XA14FA897} }, -/**/ {{0X3FBF61A6, 0XD56607C0} } }, -/**/ {{{0X3FC68008, 0X4460E6E1} }, -/**/ {{0X3FC645C8, 0X04A55E20} }, -/**/ {{0X3FEF0A75, 0X8FA36EC5} }, -/**/ {{0XBFC52BE9, 0XD62FA883} }, -/**/ {{0XBFD1AABD, 0X69A74048} }, -/**/ {{0X3FC34E45, 0X1679EB02} }, -/**/ {{0X3FBE989E, 0XF7C14C3D} } }, -/**/ {{{0X3FC6FFFB, 0X9E99A846} }, -/**/ {{0X3FC6C1D0, 0X4B35FD40} }, -/**/ {{0X3FEEFFC6, 0X3EF8EF95} }, -/**/ {{0XBFC5956B, 0X76A2FE63} }, -/**/ {{0XBFD183D8, 0XDDC78DDF} }, -/**/ {{0X3FC399BD, 0XAC606D66} }, -/**/ {{0X3FBDCDBA, 0X070D286A} } }, -/**/ {{{0X3FC78008, 0X0FFCD490} }, -/**/ {{0X3FC73DC5, 0XB55758E0} }, -/**/ {{0X3FEEF4E0, 0X457E2065} }, -/**/ {{0XBFC5FE16, 0X7D6FF9BC} }, -/**/ {{0XBFD15C57, 0X9FADD384} }, -/**/ {{0X3FC3E347, 0X73E52D32} }, -/**/ {{0X3FBD011C, 0X9A65AE4B} } }, -/**/ {{{0X3FC80006, 0X148E79C1} }, -/**/ {{0X3FC7B981, 0X2B7F8CA0} }, -/**/ {{0X3FEEE9C7, 0X701687ED} }, -/**/ {{0XBFC665C7, 0X0E1EF36D} }, -/**/ {{0XBFD13449, 0XCCBCBDAB} }, -/**/ {{0X3FC42AC7, 0X5C71B3E8} }, -/**/ {{0X3FBC32EB, 0X3E81980E} } }, -/**/ {{{0X3FC88006, 0X0F487C17} }, -/**/ {{0X3FC83511, 0XBC0E3640} }, -/**/ {{0X3FEEDE7A, 0XD2D55329} }, -/**/ {{0XBFC6CC87, 0X37E644BA} }, -/**/ {{0XBFD10BAE, 0X60597557} }, -/**/ {{0X3FC47043, 0X13E26FBE} }, -/**/ {{0X3FBB634A, 0X6FB18BF4} } }, -/**/ {{{0X3FC90004, 0XD3518D76} }, -/**/ {{0X3FC8B073, 0X8874C100} }, -/**/ {{0X3FEED2FB, 0X2ED6673B} }, -/**/ {{0XBFC73251, 0X2A6EBAC3} }, -/**/ {{0XBFD0E28A, 0X6924232F} }, -/**/ {{0X3FC4B3B5, 0X73BCC03F} }, -/**/ {{0X3FBA925E, 0X8C72507F} } }, -/**/ {{{0X3FC97FFF, 0XD2F20D5C} }, -/**/ {{0X3FC92BA3, 0X51AF5920} }, -/**/ {{0X3FEEC749, 0X3D32449F} }, -/**/ {{0XBFC7971F, 0XC308255F} }, -/**/ {{0XBFD0B8E2, 0XD572D28F} }, -/**/ {{0X3FC4F51A, 0X337448FE} }, -/**/ {{0X3FB9C04B, 0XCFCBC620} } }, -/**/ {{{0X3FCA0005, 0XBF80F060} }, -/**/ {{0X3FC9A6AE, 0X6E9E8960} }, -/**/ {{0X3FEEBB64, 0X1EF200E7} }, -/**/ {{0XBFC7FAFB, 0X6E96E5C1} }, -/**/ {{0XBFD08EB6, 0XEC6AD647} }, -/**/ {{0X3FC53475, 0XF53D0BA6} }, -/**/ {{0X3FB8ED36, 0X4433C20E} } }, -/**/ {{{0X3FCA7FF7, 0XDEECA8E4} }, -/**/ {{0X3FCA2176, 0X948578E0} }, -/**/ {{0X3FEEAF4F, 0X328FF98B} }, -/**/ {{0XBFC85DC9, 0X58149B1C} }, -/**/ {{0XBFD06414, 0XF933A1AB} }, -/**/ {{0X3FC571B7, 0X60C45A8F} }, -/**/ {{0X3FB81941, 0XBE58C308} } }, -/**/ {{{0X3FCAFFFF, 0X7DEFD553} }, -/**/ {{0X3FCA9C22, 0X9EBA6B80} }, -/**/ {{0X3FEEA307, 0X10A85E10} }, -/**/ {{0XBFC8BFA6, 0X7F9DEA61} }, -/**/ {{0XBFD038F3, 0X5A474E8F} }, -/**/ {{0X3FC5ACF0, 0X30C225D2} }, -/**/ {{0X3FB74491, 0XD062812F} } }, -/**/ {{{0X3FCB7FFE, 0X669932A5} }, -/**/ {{0X3FCB1694, 0XCFF6DFE0} }, -/**/ {{0X3FEE968F, 0X1921D387} }, -/**/ {{0XBFC92078, 0XE075D95A} }, -/**/ {{0XBFD00D60, 0X526793C4} }, -/**/ {{0X3FC5E610, 0X73842A52} }, -/**/ {{0X3FB66F49, 0XC5331D5A} } }, -/**/ {{{0X3FCBFFF9, 0XB44759F3} }, -/**/ {{0X3FCB90D1, 0X5073A2A0} }, -/**/ {{0X3FEE89E7, 0X56598313} }, -/**/ {{0XBFC98041, 0XCFB9203D} }, -/**/ {{0XBFCFC2BC, 0XBED91B37} }, -/**/ {{0X3FC61D19, 0X6D4FC2FC} }, -/**/ {{0X3FB5998C, 0X9411537E} } }, -/**/ {{{0X3FCC8007, 0X5568F3EC} }, -/**/ {{0X3FCC0AEC, 0X4A31DBE0} }, -/**/ {{0X3FEE7D0E, 0X18F270A8} }, -/**/ {{0XBFC9DF0E, 0XF522B132} }, -/**/ {{0XBFCF69D4, 0X2179C242} }, -/**/ {{0X3FC65213, 0X36646FCD} }, -/**/ {{0X3FB4C37C, 0XDC699095} } }, -/**/ {{{0X3FCCFFF8, 0X601A799F} }, -/**/ {{0X3FCC84B8, 0X49DB66A0} }, -/**/ {{0X3FEE7008, 0XA0EE780E} }, -/**/ {{0XBFCA3CBB, 0X3A403934} }, -/**/ {{0XBFCF102F, 0XD490BE32} }, -/**/ {{0X3FC684EA, 0X037D4137} }, -/**/ {{0X3FB3ED3C, 0XD9EC855A} } }, -/**/ {{{0X3FCD7FF9, 0X7BBF1497} }, -/**/ {{0X3FCCFE5F, 0X1E008CE0} }, -/**/ {{0X3FEE62D2, 0XF04615C7} }, -/**/ {{0XBFCA9965, 0X15AADE2C} }, -/**/ {{0XBFCEB5B9, 0X0B44B682} }, -/**/ {{0X3FC6B5AF, 0X92EC8D57} }, -/**/ {{0X3FB316EE, 0X60D831AE} } }, -/**/ {{{0X3FCE0008, 0X40209B20} }, -/**/ {{0X3FCD77DD, 0XB145A760} }, -/**/ {{0X3FEE556D, 0XBE1DFDF1} }, -/**/ {{0XBFCAF508, 0X2186AF0F} }, -/**/ {{0XBFCE5A79, 0X9420489D} }, -/**/ {{0X3FC6E462, 0X454FEB2C} }, -/**/ {{0X3FB240B2, 0XD2945A8C} } }, -/**/ {{{0X3FCE8000, 0XC0AE943C} }, -/**/ {{0X3FCDF111, 0X3CA10100} }, -/**/ {{0X3FEE47DD, 0X59E7308B} }, -/**/ {{0XBFCB4F88, 0X9439F69F} }, -/**/ {{0XBFCDFE93, 0X798DE600} }, -/**/ {{0X3FC710F5, 0X8F267389} }, -/**/ {{0X3FB16AAB, 0X1A8A373E} } }, -/**/ {{{0X3FCF0003, 0X6D532803} }, -/**/ {{0X3FCE6A17, 0XCB4E5C80} }, -/**/ {{0X3FEE3A1E, 0XE3D0F6C2} }, -/**/ {{0XBFCBA8FB, 0X6E31F768} }, -/**/ {{0XBFCDA1F7, 0XE6A382E3} }, -/**/ {{0X3FC73B75, 0XB36AC4C0} }, -/**/ {{0X3FB094F7, 0XA3470B0A} } }, -/**/ {{{0X3FCF7FFA, 0X48B8AFC3} }, -/**/ {{0X3FCEE2DB, 0XE1654560} }, -/**/ {{0X3FEE2C35, 0X43F2AB37} }, -/**/ {{0XBFCC014F, 0X598207D6} }, -/**/ {{0XBFCD44BF, 0X1EFE809A} }, -/**/ {{0X3FC763DC, 0X698A561E} }, -/**/ {{0X3FAF7F70, 0XA7CF78A3} } }, -/**/ {{{0X3FD00002, 0XEB334FAE} }, -/**/ {{0X3FCF5B7B, 0X77AB25E0} }, -/**/ {{0X3FEE1E1D, 0X78A5C127} }, -/**/ {{0XBFCC5898, 0XC555D571} }, -/**/ {{0XBFCCE6D9, 0XB706CF86} }, -/**/ {{0X3FC78A35, 0X0823F643} }, -/**/ {{0X3FADD619, 0X0B9118E8} } }, -/**/ {{{0X3FD03FFC, 0XA8AF86FE} }, -/**/ {{0X3FCFD3CB, 0XB53A0C00} }, -/**/ {{0X3FEE0FDC, 0XFDCBAC8B} }, -/**/ {{0XBFCCAEB7, 0X6C3246FF} }, -/**/ {{0XBFCC8870, 0XD6E19AD3} }, -/**/ 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{{0X3F8C9FF5, 0XE09A60CD} }, -/**/ {{0XBFA34ECD, 0X662A5704} } }, -/**/ {{{0X3FED3FFF, 0X7084EDD4} }, -/**/ {{0X3FE7B26C, 0X5F02F220} }, -/**/ {{0X3FE16F10, 0XB9973206} }, -/**/ {{0XBFD15D1B, 0X9E1E0A54} }, -/**/ {{0X3FB4C9E4, 0XAC2C9A30} }, -/**/ {{0X3F8B20DD, 0XEFCE76CC} }, -/**/ {{0XBFA2FEAA, 0XB888BC37} } }, -/**/ {{{0X3FED5FFE, 0X8D728E7C} }, -/**/ {{0X3FE7C3D2, 0X488D7E80} }, -/**/ {{0X3FE15DBB, 0XE622A5A7} }, -/**/ {{0XBFD14D7F, 0XA305CEB2} }, -/**/ {{0X3FB4D716, 0X417BF1C7} }, -/**/ {{0X3F89A81E, 0XE19FE239} }, -/**/ {{0XBFA2AF2E, 0X84DDAD07} } }, -/**/ {{{0X3FED7FFF, 0X70AA3B03} }, -/**/ {{0X3FE7D527, 0XDB239580} }, -/**/ {{0X3FE14C75, 0XBE4FEA01} }, -/**/ {{0XBFD13DD9, 0X2AD706AA} }, -/**/ {{0X3FB4E38D, 0XB49D32AA} }, -/**/ {{0X3F88357A, 0X37DF2B6D} }, -/**/ {{0XBFA2605B, 0X507CD77B} } }, -/**/ {{{0X3FED9FFF, 0X1434FBA3} }, -/**/ {{0X3FE7E66B, 0X82C8A720} }, -/**/ {{0X3FE13B3F, 0XED9B7FED} }, -/**/ {{0XBFD12E2A, 0X3AC9D646} }, -/**/ {{0X3FB4EF4C, 0XE7B01CF5} }, -/**/ {{0X3F86C905, 0XD25FD52D} }, -/**/ {{0XBFA21233, 0X798666EF} } }, -/**/ {{{0X3FEDBFFE, 0XA8C8DE8C} }, -/**/ {{0X3FE7F79D, 0XF4A0A520} }, -/**/ {{0X3FE12A19, 0XD7FC2119} }, -/**/ {{0XBFD11E72, 0XC6BE19DF} }, -/**/ {{0X3FB4FA57, 0X634E1B91} }, -/**/ {{0X3F8562A6, 0X47F96DF5} }, -/**/ {{0XBFA1C4B9, 0X373AF599} } }, -/**/ {{{0X3FEDE000, 0X26573DF5} }, -/**/ {{0X3FE808C0, 0X4DBCB960} }, -/**/ {{0X3FE11902, 0X7903E4B9} }, -/**/ {{0XBFD10EB2, 0X5CDFED06} }, -/**/ {{0X3FB504B0, 0XCCA681FA} }, -/**/ {{0X3F840238, 0X6F3CDE09} }, -/**/ {{0XBFA177EE, 0X9BA8FA6A} } }, -/**/ {{{0X3FEDFFFE, 0X35009B66} }, -/**/ {{0X3FE819CF, 0XC2CB5340} }, -/**/ {{0X3FE107FC, 0XB1C942B5} }, -/**/ {{0XBFD0FEEC, 0X230D7D92} }, -/**/ {{0X3FB50E5A, 0X75C5B4F1} }, -/**/ {{0X3F82A7E8, 0XE3C139D8} }, -/**/ {{0XBFA12BD5, 0X93FA642B} } }, -/**/ {{{0X3FEE2000, 0X492D4C68} }, -/**/ {{0X3FE82AD0, 0X5CCB8680} }, -/**/ {{0X3FE0F704, 0X928E55DF} }, -/**/ {{0XBFD0EF1C, 0XEE0B0721} }, -/**/ {{0X3FB51759, 0X937BFB74} }, -/**/ {{0X3F815359, 0X2BC9FDDB} }, -/**/ {{0XBFA0E06F, 0XEA1D1824} } }, -/**/ {{{0X3FEE4000, 0X9412BB65} }, -/**/ {{0X3FE83BBF, 0X14001A60} }, -/**/ {{0X3FE0E61D, 0X37F485DA} }, -/**/ {{0XBFD0DF48, 0X1B2BD37D} }, -/**/ {{0X3FB51FAF, 0X64024D14} }, -/**/ {{0X3F8004B9, 0X9B849698} }, -/**/ {{0XBFA095BF, 0X450A2434} } }, -/**/ {{{0X3FEE5FFF, 0X4758EF2F} }, -/**/ {{0X3FE84C9C, 0X1531C180} }, -/**/ {{0X3FE0D546, 0X8B7FECE7} }, -/**/ {{0XBFD0CF6E, 0X105BFE1E} }, -/**/ {{0X3FB5275E, 0XF9C5E03A} }, -/**/ {{0X3F7D77F2, 0X17AA1137} }, -/**/ {{0XBFA04BC5, 0X2A6891E1} } }, -/**/ {{{0X3FEE8000, 0X380F819F} }, -/**/ {{0X3FE85D69, 0X74CCC060} }, -/**/ {{0X3FE0C47E, 0X8F1DA5B5} }, -/**/ {{0XBFD0BF8D, 0X62AD700F} }, -/**/ {{0X3FB52E6C, 0X1F3FBC2B} }, -/**/ {{0X3F7AF1C3, 0XEE24AD7D} }, -/**/ {{0XBFA00282, 0XFECE26C9} } }, -/**/ {{{0X3FEEA000, 0XA6D8CB7B} }, -/**/ {{0X3FE86E25, 0XD00E3A60} }, -/**/ {{0X3FE0B3C6, 0XBA314D62} }, -/**/ {{0XBFD0AFA7, 0XE7CB2D84} }, -/**/ {{0X3FB534D9, 0X08E9071F} }, -/**/ {{0X3F787704, 0X4CE5E5C9} }, -/**/ {{0XBF9F73F4, 0X0EB7C9D5} } }, -/**/ {{{0X3FEEC000, 0X5A13BA60} }, -/**/ {{0X3FE87ED1, 0X19B163E0} }, -/**/ {{0X3FE0A31F, 0X2EBB7AD7} }, -/**/ {{0XBFD09FBE, 0X33A3FCE1} }, -/**/ {{0X3FB53AA8, 0X89D9AF5D} }, -/**/ {{0X3F760799, 0XF7F7040B} }, -/**/ {{0XBF9EE456, 0XD3F0B3FB} } }, -/**/ {{{0X3FEEDFFF, 0X58F8DD18} }, -/**/ {{0X3FE88F6B, 0X6681CA80} }, -/**/ {{0X3FE09287, 0XEC4360B3} }, -/**/ {{0XBFD08FD0, 0XB7CE07E5} }, -/**/ {{0X3FB53FDD, 0X7BDEDD3F} }, -/**/ {{0X3F73A366, 0X70C52E66} }, -/**/ {{0XBF9E5630, 0X5DCA7315} } }, -/**/ {{{0X3FEEFFFF, 0XBE033400} }, -/**/ {{0X3FE89FF5, 0XDD4D7960} }, -/**/ {{0X3FE081FF, 0XDFFE15BD} }, -/**/ {{0XBFD07FDE, 0XDAE56C0F} }, -/**/ {{0X3FB5447A, 0XF84D6F5D} }, -/**/ {{0X3F714A24, 0X7982941E} }, -/**/ {{0XBF9DC982, 0X81E68835} } }, -/**/ {{{0X3FEF2001, 0XE6B5125D} }, -/**/ {{0X3FE8B070, 0XBBE88160} }, -/**/ {{0X3FE07186, 0XDF7122E2} }, -/**/ {{0XBFD06FE8, 0XDE905325} }, -/**/ {{0X3FB54883, 0XB5DEEC7A} }, -/**/ {{0X3F6DF762, 0XB4A186D5} }, -/**/ {{0XBF9D3E4E, 0XDE20F495} } }, -/**/ {{{0X3FEF3FFD, 0XF770E0DB} }, -/**/ {{0X3FE8C0D8, 0X09E96380} }, -/**/ {{0X3FE06120, 0XF5A576A9} }, -/**/ {{0XBFD05FF3, 0X1D2912FF} }, -/**/ {{0X3FB54BF9, 0X8CD1001F} }, -/**/ {{0X3F6970FC, 0X6E90DC16} }, -/**/ {{0XBF9CB496, 0XD8EB587E} } }, -/**/ {{{0X3FEF5FFE, 0X4E16DA33} }, -/**/ {{0X3FE8D131, 0X29BCCDC0} }, -/**/ {{0X3FE050C8, 0XD33BA4E9} }, -/**/ {{0XBFD04FF8, 0XD74C83D2} }, -/**/ {{0X3FB54EE0, 0X592BB252} }, -/**/ {{0X3F64FF61, 0X7193EEB5} }, -/**/ {{0XBF9C2C5B, 0XA459AC86} } }, -/**/ {{{0X3FEF8000, 0X4576FF2E} }, -/**/ {{0X3FE8E17A, 0XCCE443A0} }, -/**/ {{0X3FE0407F, 0XD8A97B6C} }, -/**/ {{0XBFD03FFB, 0XC91B3E55} }, -/**/ {{0X3FB5513A, 0X5F3357F7} }, -/**/ {{0X3F60A2BA, 0X14C92B53} }, -/**/ {{0XBF9BA59E, 0X3E70DF71} } }, -/**/ {{{0X3FEF9FFF, 0X39B6A330} }, -/**/ {{0X3FE8F1B2, 0XA7F515A0} }, -/**/ {{0X3FE03048, 0X63064158} }, -/**/ {{0XBFD02FFE, 0XACBAADA8} }, -/**/ {{0X3FB55309, 0XF27448C0} }, -/**/ {{0X3F58B6D6, 0X4850006B} }, -/**/ {{0XBF9B205F, 0X742323DF} } }, -/**/ {{{0X3FEFC001, 0XAA76C0B9} }, -/**/ {{0X3FE901DC, 0X15D66D80} }, -/**/ {{0X3FE0201F, 0X28D9B4AA} }, -/**/ {{0XBFD01FFE, 0XA98D4C38} }, -/**/ {{0X3FB55452, 0X089780F8} }, -/**/ {{0X3F5050B5, 0X7F35C5BB} }, -/**/ {{0XBF9A9C9F, 0XE19247AF} } }, -/**/ {{{0X3FEFDFFE, 0X39A592CA} }, -/**/ {{0X3FE911F2, 0X6D88A780} }, -/**/ {{0X3FE01008, 0XE40C6538} }, -/**/ {{0XBFD01000, 0XD31688DE} }, -/**/ {{0X3FB55514, 0XE32F1816} }, -/**/ {{0X3F402A15, 0X4E1628D2} }, -/**/ {{0XBF9A1A5F, 0XF4FAF5A0} } }, -/**/ {{{0X3FEFF801, 0X8E92D1B0} }, -/**/ {{0X3FE91DFB, 0X9BB4BF00} }, -/**/ {{0X3FE003FF, 0XB884C5A9} }, -/**/ {{0XBFD003FF, 0X3876A954} }, -/**/ {{0X3FB55551, 0X5539DDFB} }, -/**/ {{0X3F2007E7, 0X7B95E6C2} }, -/**/ {{0XBF99B9A7, 0X18A3BA58} } }, - }; - - static const number - hij[241][16] = { /* x0,hij for (1/16,1) */ -/**/ {{{0x3fb04000, 0x00000000} }, -/**/ {{0x3fb03a6d, 0x1c06693d} }, -/**/ {{0xbc428a02, 0xd4e7f128} }, -/**/ {{0x3fefdf1f, 0xe92592ae} }, -/**/ {{0x3c88bfc0, 0xb5490162} }, -/**/ {{0xbfb01ead, 0x8f7e4151} }, -/**/ {{0xbc5395e8, 0x0b64d205} }, -/**/ {{0xbfd4d29f, 0x433dd49b} }, -/**/ {{0xbc75b19d, 0x4aa42633} }, -/**/ {{0x3fafda41, 0xce35961d} }, -/**/ {{0x3c4e6a5f, 0x425d7696} }, -/**/ {{0x3fc814dd, 0x6c1bb5e2} }, -/**/ {{0xbfaf4cb7, 0x2b33739f} }, -/**/ {{0xbfc048b2, 0xc267d8ec} }, -/**/ {{0x3fae9649, 0xe8ababc6} }, -/**/ {{0x3fb78293, 0xfe802692} } }, -/**/ {{{0x3fb10000, 0x00000000} }, -/**/ {{0x3fb0f99e, 0xa71d52a7} }, -/**/ {{0xbc22069f, 0xeec3624f} }, -/**/ {{0x3fefdc08, 0x9a49d2a9} }, -/**/ {{0x3c7780f7, 0x68b2ce25} }, -/**/ {{0xbfb0d9de, 0x9da73e1d} }, -/**/ {{0x3c4ebf46, 0xa1a487bf} }, -/**/ {{0xbfd4c669, 0xd13ea108} }, -/**/ {{0x3c7354bc, 0xebb4528c} }, -/**/ {{0x3fb0a137, 0x789374c1} }, -/**/ {{0xbc56c223, 0xc3f2c5c2} }, -/**/ {{0x3fc7f0e7, 0x79c60cda} }, -/**/ {{0xbfb05062, 0xcdcc7b81} }, -/**/ {{0xbfc019e4, 0xc5266783} }, -/**/ {{0x3fafd0b2, 0xf2540289} }, -/**/ {{0x3fb71107, 0xf6d3cd8a} } }, -/**/ {{{0x3fb20000, 0x00000000} }, -/**/ {{0x3fb1f86d, 0xbf082d59} }, -/**/ {{0xbc4095dc, 0x7732ef81} }, -/**/ {{0x3fefd7b3, 0x01722b81} }, -/**/ {{0xbc5e618c, 0x8a212e02} }, -/**/ {{0xbfb1d2c5, 0xee4e9cfa} }, -/**/ {{0x3c426273, 0x29abece0} }, -/**/ {{0xbfd4b551, 0x37eb7f46} }, -/**/ {{0x3c73b360, 0x01d8bf12} }, -/**/ {{0x3fb18fa7, 0x6adb6a7c} }, -/**/ {{0xbc5c00d8, 0x398999ad} }, -/**/ {{0x3fc7bea5, 0xf4a7cff3} }, -/**/ {{0xbfb13008, 0x61f84829} }, -/**/ {{0xbfbfb14f, 0xa8e135a1} }, -/**/ {{0x3fb0b532, 0x4324f177} }, -/**/ {{0x3fb6734a, 0x3498dd9d} } }, -/**/ {{{0x3fb30000, 0x00000000} }, -/**/ {{0x3fb2f719, 0x318a4a9a} }, -/**/ {{0x3c03fd17, 0x79b9801f} }, -/**/ {{0x3fefd31f, 0x48e238fe} }, -/**/ {{0xbc876a7a, 0xd8c45327} }, -/**/ {{0xbfb2cada, 0x852096e2} }, -/**/ {{0x3c460860, 0x11efd787} }, -/**/ {{0xbfd4a34b, 0x2e476a39} }, -/**/ {{0x3c7254f2, 0xeb11ee51} }, -/**/ {{0x3fb27c13, 0xc54ae225} }, -/**/ {{0x3c513096, 0x4ae66f0c} }, -/**/ {{0x3fc789ca, 0xef0d59d0} }, -/**/ {{0xbfb20c06, 0x6d9aaa8c} }, -/**/ {{0xbfbf2885, 0x846ba912} }, -/**/ {{0x3fb17c5f, 0xc697ef5e} }, -/**/ {{0x3fb5ce93, 0xcad31e6e} } }, -/**/ {{{0x3fb40000, 0x00000000} }, -/**/ {{0x3fb3f59f, 0x0e7c559d} }, -/**/ {{0x3c5ac4ce, 0x285df847} }, -/**/ {{0x3fefce4d, 0xa6ab93e9} }, -/**/ {{0xbc6be46b, 0x18a97736} }, -/**/ {{0xbfb3c211, 0x4d22b635} }, -/**/ {{0x3c42033c, 0x6950679f} }, -/**/ {{0xbfd49059, 0xc4d74033} }, -/**/ {{0x3c57dd7c, 0xd7e376aa} }, -/**/ {{0x3fb36662, 0xc0896a7c} }, -/**/ {{0xbc36cf6a, 0xd79232cf} }, -/**/ {{0x3fc75261, 0xa13a97a2} }, -/**/ {{0xbfb2e431, 0x5fdd1509} }, -/**/ {{0xbfbe9999, 0x6e52db32} }, -/**/ {{0x3fb23da4, 0xb0a71e9f} }, -/**/ {{0x3fb52335, 0xe3bc8178} } }, -/**/ {{{0x3fb50000, 0x00000000} }, -/**/ {{0x3fb4f3fd, 0x677292fb} }, -/**/ {{0x3c4008d3, 0x6264979e} }, -/**/ {{0x3fefc93e, 0x53a1ee0d} }, -/**/ {{0xbc64421a, 0x20fd2bdf} }, -/**/ {{0xbfb4b85f, 0x4aba88e3} }, -/**/ {{0x3c54f184, 0x3c9d1e89} }, -/**/ {{0xbfd47c7f, 0x25ae4668} }, -/**/ {{0xbc7d7581, 0x816630d1} }, -/**/ {{0x3fb44e7b, 0x07f85056} }, -/**/ {{0x3c56d63c, 0x910bdf4f} }, -/**/ {{0x3fc71875, 0xc439029c} }, -/**/ {{0xbfb3b85e, 0xf2bcfa10} }, -/**/ {{0xbfbe04bb, 0x9707b205} }, -/**/ {{0x3fb2f8c6, 0x95e3e0cc} }, -/**/ {{0x3fb47184, 0x8093431b} } }, -/**/ {{{0x3fb60000, 0x00000000} }, -/**/ {{0x3fb5f232, 0x4fd2d7b2} }, -/**/ {{0x3c58a8da, 0x4401318e} }, -/**/ {{0x3fefc3f1, 0x8b549418} }, -/**/ {{0x3c34d896, 0x836f8130} }, -/**/ {{0xbfb5adb9, 0x9cdd92e7} }, -/**/ {{0x3c4d4161, 0xeb397cc3} }, -/**/ {{0xbfd467bd, 0x93f8f1dc} }, -/**/ {{0xbc609d7b, 0xffc760ad} }, -/**/ {{0x3fb53443, 0xbea6b2fe} }, -/**/ {{0x3c5eb03c, 0x4b24f5db} }, -/**/ {{0x3fc6dc13, 0x8de3d005} }, -/**/ {{0xbfb48866, 0x37d2d99d} }, -/**/ {{0xbfbd6a1d, 0xf6663fcb} }, -/**/ {{0x3fb3ad8e, 0x0adff464} }, -/**/ {{0x3fb3b9d6, 0x4159c223} } }, -/**/ {{{0x3fb70000, 0x00000000} }, -/**/ {{0x3fb6f03b, 0xdcea4b0d} }, -/**/ {{0xbc33f00e, 0x512fa17d} }, -/**/ {{0x3fefbe67, 0x8c07a436} }, -/**/ {{0xbc84baaa, 0x46250d6f} }, -/**/ {{0xbfb6a215, 0x7e3ba4c7} }, -/**/ {{0xbc3504e7, 0x54503f8d} }, -/**/ {{0xbfd45217, 0x6b82d03a} }, -/**/ {{0x3c7d1f0d, 0xbebdd1db} }, -/**/ {{0x3fb617a4, 0x841d5604} }, -/**/ {{0xbc47168b, 0x6681c436} }, -/**/ {{0x3fc69d47, 0xaccec6ce} }, -/**/ {{0xbfb5541f, 0xa4715800} }, -/**/ {{0xbfbcc9f4, 0x335a1c1b} }, -/**/ {{0x3fb45bc6, 0xbac0061f} }, -/**/ {{0x3fb2fc84, 0x2b3853b6} } }, -/**/ {{{0x3fb80000, 0x00000000} }, -/**/ {{0x3fb7ee18, 0x2602f10f} }, -/**/ {{0xbc5cfb65, 0x4c0c3d98} }, -/**/ {{0x3fefb8a0, 0x96acfacc} }, -/**/ {{0xbc82962e, 0x18495af3} }, -/**/ {{0xbfb79568, 0x46635c89} }, -/**/ {{0x3c5ac468, 0xa6bfd498} }, -/**/ {{0xbfd43b8f, 0x2037b997} }, -/**/ {{0xbc72ad53, 0xe2f12373} }, -/**/ {{0x3fb6f885, 0x7900c4ee} }, -/**/ {{0x3c53145d, 0x0aef1f9d} }, -/**/ {{0x3fc65c1f, 0x4409ba0e} }, -/**/ {{0xbfb61b65, 0x1d176e0c} }, -/**/ {{0xbfbc2473, 0x8ad65152} }, -/**/ {{0x3fb5033f, 0x7bc246c1} }, -/**/ {{0x3fb239e9, 0x6db30b46} } }, -/**/ {{{0x3fb90000, 0x00000000} }, -/**/ {{0x3fb8ebc5, 0x4478fb28} }, -/**/ {{0x3c473288, 0x0cad24cc} }, -/**/ {{0x3fefb29c, 0xeedcd6d7} }, -/**/ {{0x3c8efa9e, 0x23ea50f0} }, -/**/ {{0xbfb887a7, 0x6ae09982} }, -/**/ {{0x3c5b2275, 0x53801511} }, -/**/ {{0xbfd42427, 0x3da0757c} }, -/**/ {{0xbc7199e5, 0x311c7ac8} }, -/**/ {{0x3fb7d6cf, 0x4388717b} }, -/**/ {{0xbc5c4eb2, 0x3dd070b4} }, -/**/ {{0x3fc618a7, 0xe6c2b5f3} }, -/**/ {{0xbfb6de12, 0x00313569} }, -/**/ {{0xbfbb79d2, 0xb6316619} }, -/**/ {{0x3fb5a3ca, 0x61af5c21} }, -/**/ {{0x3fb17263, 0x26e60289} } }, -/**/ {{{0x3fba0000, 0x00000000} }, -/**/ {{0x3fb9e941, 0x53cfdcf1} }, -/**/ {{0x3c5a332e, 0x1d69c47e} }, -/**/ {{0x3fefac5c, 0xdace3776} }, -/**/ {{0xbc8c9a78, 0x1ad91ab5} }, -/**/ {{0xbfb978c8, 0x8054ad75} }, -/**/ {{0xbc5e35b8, 0x8ed66c17} }, -/**/ {{0xbfd40be2, 0x665afed1} }, -/**/ {{0x3c62eeef, 0x08ef10fb} }, -/**/ {{0x3fb8b26b, 0x13c989d2} }, -/**/ {{0x3c329f11, 0xbfeab3ba} }, -/**/ {{0x3fc5d2ef, 0x93c8f97c} }, -/**/ {{0xbfb79c03, 0x30234881} }, -/**/ {{0xbfbaca49, 0xd0f650c8} }, -/**/ {{0x3fb63d3c, 0xce2dcccc} }, -/**/ {{0x3fb0a650, 0x26fb0af2} } }, -/**/ {{{0x3fbb0000, 0x00000000} }, -/**/ {{0x3fbae68a, 0x71c722b8} }, -/**/ {{0x3c4c014e, 0x6910b9db} }, -/**/ {{0x3fefa5e0, 0xa34ef42b} }, -/**/ {{0xbc836583, 0xeb56d5b9} }, -/**/ {{0xbfba68c1, 0x3b881779} }, -/**/ {{0xbc473a0d, 0x13a09314} }, -/**/ {{0xbfd3f2c3, 0x538e939c} }, -/**/ {{0xbc68ed49, 0xee53e648} }, -/**/ {{0x3fb98b42, 0xa7d45973} }, -/**/ {{0xbc523943, 0x461ca7c4} }, -/**/ {{0x3fc58b04, 0xb0f2e2bb} }, -/**/ {{0xbfb85517, 0x1c9d23dc} }, -/**/ {{0xbfba1612, 0x3e3b5a66} }, -/**/ {{0x3fb6cf6f, 0x7ef1d0b9} }, -/**/ {{0x3fafac21, 0x6617b315} } }, -/**/ {{{0x3fbc0000, 0x00000000} }, -/**/ {{0x3fbbe39e, 0xbe6f07c3} }, -/**/ {{0x3c5f7b8f, 0x29a05987} }, -/**/ {{0x3fef9f28, 0x93bb9192} }, -/**/ {{0x3c78260b, 0x7cd1bdab} }, -/**/ {{0xbfbb5787, 0x72759741} }, -/**/ {{0x3c52f93f, 0xa6767247} }, -/**/ {{0xbfd3d8cc, 0xd45bbe91} }, -/**/ {{0x3c664839, 0x2edc0762} }, -/**/ {{0x3fba6140, 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{{0xbfd10eb2, 0x6fc305eb} }, -/**/ {{0xbc7fd2e3, 0x3858c4b7} }, -/**/ {{0x3fb504b0, 0xc0a99255} }, -/**/ {{0x3c55c054, 0x142e134f} }, -/**/ {{0x3f840226, 0xc2f371cf} }, -/**/ {{0xbbfc85b0, 0xfc7d6225} }, -/**/ {{0xbfa177eb, 0x53d58f53} }, -/**/ {{0x3f997b60, 0xa6a1627d} }, -/**/ {{0xbf80e9d7, 0x89757c78} }, -/**/ {{0xbf66a205, 0x0d433cd6} }, -/**/ {{0x3f7817bf, 0x9c5dbd9f} } }, -/**/ {{{0x3fee0000, 0x00000000} }, -/**/ {{0x3fe819d0, 0xb7158a4d} }, -/**/ {{0xbc7bf762, 0x29d3b917} }, -/**/ {{0x3fe107fb, 0xbe011080} }, -/**/ {{0xbc8107fb, 0xbe011080} }, -/**/ {{0xbfd0feeb, 0x40894fcd} }, -/**/ {{0x3c76fbb9, 0xc155af9a} }, -/**/ {{0x3fb50e5a, 0xfb9125f7} }, -/**/ {{0x3c357762, 0x2f3313b0} }, -/**/ {{0x3f82a7c2, 0x843ba55a} }, -/**/ {{0x3c1f4994, 0x3fc197b7} }, -/**/ {{0xbfa12bd2, 0x4b4ae875} }, -/**/ {{0x3f993fe0, 0xf3b1b1ee} }, -/**/ {{0xbf81156d, 0xd4c2083b} }, -/**/ {{0xbf64f63b, 0x0c35aa9c} }, -/**/ {{0x3f7770d0, 0xe5d0462f} } }, -/**/ {{{0x3fee2000, 0x00000000} }, -/**/ {{0x3fe82ad0, 0x36000005} }, -/**/ {{0x3c74592f, 0xce924d24} }, -/**/ {{0x3fe0f704, 0xb947c8b7} }, -/**/ {{0x3c436cd7, 0x48a651b3} }, -/**/ {{0xbfd0ef1d, 0x1237505b} }, -/**/ {{0x3c69239b, 0x1b86b9d1} }, -/**/ {{0x3fb51759, 0x7fac4e21} }, -/**/ {{0xbc42a8cc, 0xbfce0e36} }, -/**/ {{0x3f815349, 0x3b5f3edd} }, -/**/ {{0xbc25e1f1, 0x88c702d9} }, -/**/ {{0xbfa0e06c, 0xa0df17a9} }, -/**/ {{0x3f9903ce, 0x7e56b8b1} }, -/**/ {{0xbf813db8, 0x3c701e30} }, -/**/ {{0xbf63561b, 0x30c99e47} }, -/**/ {{0x3f76cbf6, 0xd5bffce0} } }, -/**/ {{{0x3fee4000, 0x00000000} }, -/**/ {{0x3fe83bbe, 0xc5cdee22} }, -/**/ {{0x3c631071, 0x04ffc6c3} }, -/**/ {{0x3fe0e61d, 0x86071468} }, -/**/ {{0xbc70ccc4, 0x59be09c9} }, -/**/ {{0xbfd0df48, 0x647af38b} }, -/**/ {{0x3c7dd47c, 0x427c295b} }, -/**/ {{0x3fb51faf, 0x3ef25277} }, -/**/ {{0x3bdf056a, 0xa81026a7} }, -/**/ {{0x3f8004ac, 0xd443a18b} }, -/**/ {{0x3c027610, 0x8178f329} }, -/**/ {{0xbfa095bb, 0xfbb3a658} }, -/**/ {{0x3f98c734, 0xa7859d46} }, -/**/ {{0xbf8162cd, 0xeefe9a81} }, -/**/ {{0xbf61c17f, 0x8330eac0} }, -/**/ {{0x3f76293f, 0xe421c20a} } }, -/**/ {{{0x3fee6000, 0x00000000} }, -/**/ {{0x3fe84c9c, 0x7653f7eb} }, -/**/ {{0xbc383611, 0xfe0a3e8f} }, -/**/ {{0x3fe0d546, 0x2a7f71b5} }, -/**/ {{0x3c757061, 0x596848c6} }, -/**/ {{0xbfd0cf6d, 0xb4cf51a6} }, -/**/ {{0x3c4c99ab, 0x5b18bb8c} }, -/**/ {{0x3fb5275f, 0x24486227} }, -/**/ {{0x3c5b4a59, 0xbb1f4f56} }, -/**/ {{0x3f7d77be, 0x36238bb2} }, -/**/ {{0x3c1ddbd1, 0xcaec6ba2} }, -/**/ {{0xbfa04bc1, 0xe1406cd0} }, -/**/ {{0x3f988a1e, 0x7f96d6ca} }, -/**/ {{0xbf8184c5, 0xcdffc380} }, -/**/ {{0xbf603841, 0x12561f8b} }, -/**/ {{0x3f7588b9, 0x4d81a668} } }, -/**/ {{{0x3fee8000, 0x00000000} }, -/**/ {{0x3fe85d69, 0x576cc2c5} }, -/**/ {{0x3c66b66e, 0x7fc8b8c3} }, -/**/ {{0x3fe0c47e, 0xac74fadc} }, -/**/ {{0xbc8035f8, 0x77bb1887} }, -/**/ {{0xbfd0bf8d, 0x7e8202a9} }, -/**/ {{0x3c798048, 0x1f4d2357} }, -/**/ {{0x3fb52e6c, 0x13725c73} }, -/**/ {{0xbc34c3af, 0xf5b19ded} }, -/**/ {{0x3f7af1a3, 0x7d9c2711} }, -/**/ {{0x3bea7ec7, 0x1af1098d} }, -/**/ {{0xbfa0027f, 0xb643d11f} }, -/**/ {{0x3f984c96, 0xc756b7d7} }, -/**/ {{0xbf81a3b6, 0x6c3ca3ae} }, -/**/ {{0xbf5d7470, 0x13459246} }, -/**/ {{0x3f74ea6f, 0x1e70d9a4} } }, -/**/ {{{0x3feea000, 0x00000000} }, -/**/ {{0x3fe86e25, 0x78f87ae5} }, -/**/ {{0x3c8022b1, 0x375cfe34} }, -/**/ {{0x3fe0b3c7, 0x11319104} }, -/**/ {{0x3c8ac394, 0x25152519} }, -/**/ {{0xbfd0afa8, 0x3ab87c8a} }, -/**/ {{0x3c724f26, 0x27b31384} }, -/**/ {{0x3fb534d8, 0xe904e078} }, -/**/ {{0xbc55bfde, 0xf8948323} }, -/**/ {{0x3f7876ec, 0xa7bb2dfb} }, -/**/ {{0xbc197116, 0x8a87be50} }, -/**/ {{0xbf9f73ed, 0x7f5f95b4} }, -/**/ {{0x3f980ea7, 0xf11c3266} }, -/**/ {{0xbf81bfb6, 0x0c032389} }, -/**/ {{0xbf5a8e77, 0x8bf305a1} }, -/**/ {{0x3f744e6c, 0x3ec72e6d} } }, -/**/ {{{0x3feec000, 0x00000000} }, -/**/ {{0x3fe87ed0, 0xeadc5a2a} }, -/**/ {{0x3c70af5a, 0xd957f4bc} }, -/**/ {{0x3fe0a31f, 0x5d8701b3} }, -/**/ {{0xbc869b25, 0x263ce937} }, -/**/ {{0xbfd09fbe, 0x60757b83} }, -/**/ {{0x3c767aff, 0xa96db9ef} }, -/**/ {{0x3fb53aa8, 0x7a589afb} }, -/**/ {{0xbc4b7e8e, 0x0844ff86} }, -/**/ {{0x3f76077c, 0xacf1a65c} }, -/**/ {{0xbc19a3b2, 0xb13331a9} }, -/**/ {{0xbf9ee450, 0x472733eb} }, -/**/ {{0x3f97d05c, 0x21e541d7} }, -/**/ {{0xbf81d8da, 0x9d9d4dfc} }, -/**/ {{0xbf57be45, 0xd3ce1b4a} }, -/**/ {{0x3f73b4ba, 0x7cb60047} } }, -/**/ {{{0x3feee000, 0x00000000} }, -/**/ {{0x3fe88f6b, 0xbd023119} }, -/**/ {{0xbc532d1d, 0x25aba660} }, -/**/ {{0x3fe09287, 0x95d126c6} }, -/**/ {{0x3c85aad3, 0xeccc37a6} }, -/**/ {{0xbfd08fd0, 0x649e7367} }, -/**/ {{0x3c71e96c, 0xed21a127} }, -/**/ {{0x3fb53fdd, 0x957ec910} }, -/**/ {{0xbc339c23, 0xaf97a601} }, -/**/ {{0x3f73a336, 0x5a18e5a2} }, -/**/ {{0xbc1f7225, 0x477571de} }, -/**/ {{0xbf9e5629, 0xd4044135} }, -/**/ {{0x3f9791bd, 0x32786dc4} }, -/**/ {{0xbf81ef39, 0xbdf030c4} }, -/**/ {{0xbf550386, 0xe21b8bcb} }, -/**/ {{0x3f731d62, 0x97aa7fb2} } }, -/**/ {{{0x3fef0000, 0x00000000} }, -/**/ {{0x3fe89ff5, 0xff57f1f8} }, -/**/ {{0xbc855b9a, 0x5e177a1b} }, -/**/ {{0x3fe081ff, 0xbdf80108} }, -/**/ {{0x3c6ffbdf, 0x80108200} }, -/**/ {{0xbfd07fde, 0xba010928} }, -/**/ {{0x3c38d37f, 0x7bae0295} }, -/**/ {{0x3fb5447b, 0x0136e69f} }, -/**/ {{0x3c50316a, 0x0dda278d} }, -/**/ {{0x3f7149fc, 0x55103947} }, -/**/ {{0x3c176e96, 0x849e505f} }, -/**/ {{0xbf9dc97b, 0xfbe9a2ee} }, -/**/ {{0x3f9752d4, 0xb08adda9} }, -/**/ {{0xbf8202e8, 0xb540d106} }, -/**/ {{0xbf525de5, 0x859de3e9} }, -/**/ {{0x3f72886c, 0x4afd9f21} } }, -/**/ {{{0x3fef2000, 0x00000000} }, -/**/ {{0x3fe8b06f, 0xc1cf3dff} }, -/**/ {{0xbc80fb31, 0x2656db6d} }, -/**/ {{0x3fe07187, 0xd971cd38} }, -/**/ {{0x3c89baa4, 0x202c20ac} }, -/**/ {{0xbfd06fe9, 0xd15893ab} }, -/**/ {{0xbc7a864b, 0xdc0cb586} }, -/**/ {{0x3fb54883, 0x7ce57fed} }, -/**/ {{0xbc49498e, 0x294f4b18} }, -/**/ {{0x3f6df762, 0x426ebecc} }, -/**/ {{0xbc022f08, 0xf28644c0} }, -/**/ {{0xbf9d3e48, 0x5c564b44} }, -/**/ {{0x3f9713ab, 0xdfea7acf} }, -/**/ {{0xbf8213fc, 0x761db35c} }, -/**/ {{0xbf4f9a17, 0x10d60f49} }, -/**/ {{0x3f71f5de, 0x58700e9b} } }, -/**/ {{{0x3fef4000, 0x00000000} }, -/**/ {{0x3fe8c0d9, 0x145cf49d} }, -/**/ {{0x3c8bea40, 0x76dc4333} }, -/**/ {{0x3fe0611f, 0xeb45139a} }, -/**/ {{0x3c7e4998, 0x65aadb1f} }, -/**/ {{0xbfd05ff2, 0x1953a316} }, -/**/ {{0x3c759922, 0xa1b67b0f} }, -/**/ {{0x3fb54bf9, 0xc08c1d66} }, -/**/ {{0x3c5b9353, 0xd220330c} }, -/**/ {{0x3f69706e, 0x478cb604} }, -/**/ {{0xbbfdb6d3, 0xa22fd45a} }, -/**/ {{0xbf9cb490, 0x5c0d1d38} }, -/**/ {{0x3f96d44b, 0xbbaba2f2} }, -/**/ {{0xbf822289, 0x9c6b7de1} }, -/**/ {{0xbf4aa143, 0xa49803b6} }, -/**/ {{0x3f7165be, 0x9270e49e} } }, -/**/ {{{0x3fef6000, 0x00000000} }, -/**/ {{0x3fe8d132, 0x06f8c4cb} }, -/**/ {{0xbc7b018c, 0xbaa89a8b} }, -/**/ {{0x3fe050c7, 0xf60ab1f4} }, -/**/ {{0x3c63f8e2, 0xc6cf5796} }, -/**/ {{0xbfd04ff7, 0xfe998dc0} }, -/**/ {{0x3c77873c, 0x7dc56419} }, -/**/ {{0x3fb54ee0, 0x7cc24121} }, -/**/ {{0x3c313117, 0x8e5c84c5} }, -/**/ {{0x3f64fee1, 0x50066301} }, -/**/ {{0x3c043698, 0x017261a1} }, -/**/ {{0xbf9c2c55, 0x2cc5b4f1} }, -/**/ {{0x3f9694bc, 0xf759f369} }, -/**/ {{0xbf822ea4, 0x6c93426a} }, -/**/ {{0xbf45d0a1, 0x135d6c51} }, -/**/ {{0x3f70d811, 0xe62dc18f} } }, -/**/ {{{0x3fef8000, 0x00000000} }, -/**/ {{0x3fe8e17a, 0xa99cc05e} }, -/**/ {{0xbc7ec182, 0xab042f61} }, -/**/ {{0x3fe0407f, 0xfbefe001} }, -/**/ {{0x3c401ffe, 0xfbf80041} }, -/**/ {{0xbfd03ffb, 0xebd00209} }, -/**/ {{0xbc53ff3c, 0xb9004112} }, -/**/ {{0x3fb5513a, 0x5aaf6d91} }, -/**/ {{0x3c54a20d, 0xc0516ddb} }, -/**/ {{0x3f60a27f, 0xc6ac4038} }, -/**/ {{0x3bf06bee, 0x2a340912} }, -/**/ {{0xbf9ba597, 0xccd6032a} }, -/**/ {{0x3f965508, 0x002bb974} }, -/**/ {{0xbf823860, 0xd2d1068b} }, -/**/ {{0xbf41277e, 0x666265bc} }, -/**/ {{0x3f704cdc, 0x656b66ea} } }, -/**/ {{{0x3fefa000, 0x00000000} }, -/**/ {{0x3fe8f1b3, 0x0c44f167} }, -/**/ {{0x3c6dd1ca, 0xb93933fd} }, -/**/ {{0x3fe03047, 0xfeb82e4e} }, -/**/ {{0x3c69ee56, 0x5272e5ac} }, -/**/ {{0xbfd02ffe, 0x49a09c45} }, -/**/ {{0xbc700a59, 0xb26267bb} }, -/**/ {{0x3fb55309, 0xfc062d2f} }, -/**/ {{0x3c5dba48, 0xb11938e0} }, -/**/ {{0x3f58b61b, 0xe4f365be} }, -/**/ {{0x3bf8b585, 0xa79ad31a} }, -/**/ {{0xbf9b2059, 0x08d4ad17} }, -/**/ {{0x3f961534, 0xfe379940} }, -/**/ {{0xbf823fd2, 0x62a1270e} }, -/**/ {{0xbf394a53, 0x3f3a0aec} }, -/**/ {{0x3f6f8842, 0xa04bcae2} } }, -/**/ {{{0x3fefc000, 0x00000000} }, -/**/ {{0x3fe901db, 0x3eeef187} }, -/**/ {{0x3c868665, 0xe5603c8f} }, -/**/ {{0x3fe0201f, 0xffbf7f80} }, -/**/ {{0x3c20201f, 0xffbf7f80} }, -/**/ {{0xbfd01fff, 0x7ebe8004} }, -/**/ {{0xbc4213ff, 0xcf979001} }, -/**/ {{0x3fb55451, 0xfb0012db} }, -/**/ {{0xbc395606, 0xf73aa59f} }, -/**/ {{0x3f50509f, 0xfc757100} }, -/**/ {{0x3bebc7da, 0xfee554d0} }, -/**/ {{0xbf9a9c99, 0x7d3424d0} }, -/**/ {{0x3f95d54b, 0xd5ac0217} }, -/**/ {{0xbf82450c, 0x564b3c49} }, -/**/ {{0xbf3091df, 0xe6d3e986} }, -/**/ {{0x3f6e7bc6, 0x3bef5a22} } }, -/**/ {{{0x3fefe000, 0x00000000} }, -/**/ {{0x3fe911f3, 0x5199833b} }, -/**/ {{0x3c63ae8a, 0x0edbf522} }, -/**/ {{0x3fe01007, 0xfffbfbfe} }, -/**/ {{0x3ba01007, 0xfffbfbfe} }, -/**/ {{0xbfd00fff, 0xefebf400} }, -/**/ {{0xbc401209, 0xfff9f97d} }, -/**/ {{0x3fb55514, 0xea5aaaf6} }, -/**/ {{0xbc529baa, 0xb5b7b240} }, -/**/ {{0x3f402827, 0xffc7abc4} }, -/**/ {{0x3b5ba3d6, 0xbfee6ab3} }, -/**/ {{0xbf9a1a59, 0x97d67093} }, -/**/ {{0x3f959554, 0x28080aaf} }, -/**/ {{0xbf824821, 0x8e892ce2} }, -/**/ {{0xbf204877, 0xfe70a2a6} }, -/**/ {{0x3f6d7447, 0x0e8ddd67} } }, -/**/ {{{0x3feff800, 0x00000000} }, -/**/ {{0x3fe91dfa, 0xd439826e} }, -/**/ {{0xbc786a19, 0x6df48d55} }, -/**/ {{0x3fe00400, 0x7ffffbff} }, -/**/ {{0xbbeffffe, 0xffbff800} }, -/**/ {{0xbfd003ff, 0xffbfebfd} }, -/**/ {{0xbb600480, 0x9ffff9fe} }, -/**/ {{0x3fb55551, 0x53aa5aab} }, -/**/ {{0xbc542a4a, 0x9baaab5b} }, -/**/ {{0x3f200a02, 0x7fffc7eb} }, -/**/ {{0xbb7dfffe, 0x4770e940} }, -/**/ {{0xbf99b9a5, 0x9997d8d0} }, -/**/ {{0x3f956555, 0x50a80a03} }, -/**/ {{0xbf824914, 0x86456493} }, -/**/ {{0xbf001207, 0x7ffe7329} }, -/**/ {{0x3f6cb1ef, 0x1c63fe2a} } }, - }; - -#else -#ifdef LITTLE_ENDI - - static const number - cij[241][7] = { /* x0,cij for (1/16,1) */ -/**/ {{{0X65E0244E, 0X3FB04006} }, -/**/ {{0X7B53DD20, 0X3FB03A73} }, -/**/ {{0XCF5CFB72, 0X3FEFDF1F} }, -/**/ {{0XCE2AE4C2, 0XBFB01EB3} }, -/**/ {{0XDD58A40D, 0XBFD4D29E} }, -/**/ {{0XD907A18A, 0X3FAFDA4A} }, -/**/ {{0X4DF65B18, 0X3FC814DF} } }, -/**/ {{{0XB9B88CD8, 0X3FB0FFFD} }, -/**/ {{0X63645300, 0X3FB0F99C} }, -/**/ {{0XA3DED30F, 0X3FEFDC08} }, -/**/ {{0X669C1AED, 0XBFB0D9DC} }, -/**/ {{0XF7138DE2, 0XBFD4C669} }, -/**/ {{0X29D085A7, 0X3FB0A12F} }, -/**/ {{0XCFD48D20, 0X3FC7F0EE} } }, -/**/ {{{0X5A73D4F1, 0X3FB1FFF1} }, -/**/ {{0X2BEE2040, 0X3FB1F85F} }, -/**/ {{0X42B56D31, 0X3FEFD7B3} }, -/**/ {{0XB69DEA40, 0XBFB1D2B7} }, -/**/ {{0X3922ECC9, 0XBFD4B552} }, -/**/ {{0X522B1A04, 0X3FB18F93} }, -/**/ {{0X5660F061, 0X3FC7BEAD} } }, -/**/ {{{0XB2524AA2, 0X3FB2FFFD} }, -/**/ {{0XE71790A0, 0X3FB2F716} }, -/**/ {{0X53B496A4, 0X3FEFD31F} }, -/**/ {{0X4AAB7374, 0XBFB2CAD8} }, -/**/ {{0X58DD2FB2, 0XBFD4A34B} }, -/**/ {{0XD0CECC18, 0X3FB27C0A} }, -/**/ {{0X5D2743D7, 0X3FC789D2} } }, -/**/ {{{0X0573F3AC, 0X3FB3FFFE} }, -/**/ {{0X1702F6A0, 0X3FB3F59D} }, -/**/ {{0XB071ACC2, 0X3FEFCE4D} }, -/**/ {{0X64DB3686, 0XBFB3C20F} }, -/**/ {{0XEB3BFE93, 0XBFD49059} }, -/**/ {{0XCAF74FED, 0X3FB36659} }, -/**/ {{0X1C011FB0, 0X3FC75269} } }, -/**/ {{{0X894384D6, 0X3FB4FFEF} }, -/**/ {{0X0CE204C0, 0X3FB4F3ED} }, -/**/ {{0XA8EA5A01, 0X3FEFC93E} }, -/**/ {{0X7B5457C9, 0XBFB4B84F} }, -/**/ {{0X7401F2F9, 0XBFD47C80} }, -/**/ {{0XB4F67209, 0X3FB44E64} }, -/**/ {{0X4C540B77, 0X3FC7187D} } }, -/**/ {{{0XDF406528, 0X3FB5FFF8} }, -/**/ {{0X3C73D820, 0X3FB5F22B} }, -/**/ {{0XB1F60F13, 0X3FEFC3F1} }, -/**/ {{0XCB7FA73B, 0XBFB5ADB2} }, -/**/ {{0X2B1EB555, 0XBFD467BE} }, -/**/ {{0X99EDC463, 0X3FB53435} }, -/**/ {{0X238F5059, 0X3FC6DC1B} } }, -/**/ {{{0X8C4F0D56, 0X3FB7000F} }, -/**/ {{0X495A2FA0, 0X3FB6F04B} }, -/**/ {{0X340DCE97, 0X3FEFBE67} }, -/**/ {{0X4D98E1AD, 0XBFB6A224} }, -/**/ {{0X14064DF1, 0XBFD45216} }, -/**/ {{0X2BA78A66, 0X3FB617AA} }, -/**/ {{0X50A3D7AC, 0X3FC69D4F} } }, -/**/ {{{0XBB4057CF, 0X3FB8000F} }, -/**/ {{0XBE2CD3A0, 0X3FB7EE27} }, -/**/ {{0X39EC9246, 0X3FEFB8A0} }, -/**/ {{0X31D9C773, 0XBFB79577} }, -/**/ {{0XB6DC7D72, 0XBFD43B8D} }, -/**/ {{0XD69547DF, 0X3FB6F88A} }, -/**/ {{0XF633CE8C, 0X3FC65C26} } }, -/**/ {{{0X39CF2B7F, 0X3FB8FFF2} }, -/**/ {{0X9F979E80, 0X3FB8EBB7} }, -/**/ {{0X435506E1, 0X3FEFB29D} }, -/**/ {{0X69B9CDB5, 0XBFB8879A} }, -/**/ {{0X85FEAFA9, 0XBFD42428} }, -/**/ {{0XB6191A0E, 0X3FB7D6BA} }, -/**/ {{0XA7CB8BB5, 0X3FC618AF} } }, -/**/ {{{0X6E2F0772, 0X3FB9FFF9} }, -/**/ {{0XD32A9480, 0X3FB9E93A} }, -/**/ {{0X04A3EC40, 0X3FEFAC5D} }, -/**/ {{0X53F6EA97, 0XBFB978C2} }, -/**/ {{0X089C36F6, 0XBFD40BE3} }, -/**/ {{0X885AEB77, 0X3FB8B25C} }, -/**/ {{0X63CADCE1, 0X3FC5D2F7} } }, -/**/ {{{0X6316B097, 0X3FBB0002} }, -/**/ {{0XCE24CC00, 0X3FBAE68C} }, -/**/ {{0X938C5C66, 0X3FEFA5E0} }, -/**/ {{0X76F14E4B, 0XBFBA68C3} }, -/**/ {{0X1696CD7C, 0XBFD3F2C3} }, -/**/ 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{{0X6F3CDE09, 0X3F840238} }, -/**/ {{0X9BA8FA6A, 0XBFA177EE} } }, -/**/ {{{0X35009B66, 0X3FEDFFFE} }, -/**/ {{0XC2CB5340, 0X3FE819CF} }, -/**/ {{0XB1C942B5, 0X3FE107FC} }, -/**/ {{0X230D7D92, 0XBFD0FEEC} }, -/**/ {{0X75C5B4F1, 0X3FB50E5A} }, -/**/ {{0XE3C139D8, 0X3F82A7E8} }, -/**/ {{0X93FA642B, 0XBFA12BD5} } }, -/**/ {{{0X492D4C68, 0X3FEE2000} }, -/**/ {{0X5CCB8680, 0X3FE82AD0} }, -/**/ {{0X928E55DF, 0X3FE0F704} }, -/**/ {{0XEE0B0721, 0XBFD0EF1C} }, -/**/ {{0X937BFB74, 0X3FB51759} }, -/**/ {{0X2BC9FDDB, 0X3F815359} }, -/**/ {{0XEA1D1824, 0XBFA0E06F} } }, -/**/ {{{0X9412BB65, 0X3FEE4000} }, -/**/ {{0X14001A60, 0X3FE83BBF} }, -/**/ {{0X37F485DA, 0X3FE0E61D} }, -/**/ {{0X1B2BD37D, 0XBFD0DF48} }, -/**/ {{0X64024D14, 0X3FB51FAF} }, -/**/ {{0X9B849698, 0X3F8004B9} }, -/**/ {{0X450A2434, 0XBFA095BF} } }, -/**/ {{{0X4758EF2F, 0X3FEE5FFF} }, -/**/ {{0X1531C180, 0X3FE84C9C} }, -/**/ {{0X8B7FECE7, 0X3FE0D546} }, -/**/ {{0X105BFE1E, 0XBFD0CF6E} }, -/**/ {{0XF9C5E03A, 0X3FB5275E} }, -/**/ {{0X17AA1137, 0X3F7D77F2} }, -/**/ {{0X2A6891E1, 0XBFA04BC5} } }, -/**/ {{{0X380F819F, 0X3FEE8000} }, -/**/ {{0X74CCC060, 0X3FE85D69} }, -/**/ {{0X8F1DA5B5, 0X3FE0C47E} }, -/**/ {{0X62AD700F, 0XBFD0BF8D} }, -/**/ {{0X1F3FBC2B, 0X3FB52E6C} }, -/**/ {{0XEE24AD7D, 0X3F7AF1C3} }, -/**/ {{0XFECE26C9, 0XBFA00282} } }, -/**/ {{{0XA6D8CB7B, 0X3FEEA000} }, -/**/ {{0XD00E3A60, 0X3FE86E25} }, -/**/ {{0XBA314D62, 0X3FE0B3C6} }, -/**/ {{0XE7CB2D84, 0XBFD0AFA7} }, -/**/ {{0X08E9071F, 0X3FB534D9} }, -/**/ {{0X4CE5E5C9, 0X3F787704} }, -/**/ {{0X0EB7C9D5, 0XBF9F73F4} } }, -/**/ {{{0X5A13BA60, 0X3FEEC000} }, -/**/ {{0X19B163E0, 0X3FE87ED1} }, -/**/ {{0X2EBB7AD7, 0X3FE0A31F} }, -/**/ {{0X33A3FCE1, 0XBFD09FBE} }, -/**/ {{0X89D9AF5D, 0X3FB53AA8} }, -/**/ {{0XF7F7040B, 0X3F760799} }, -/**/ {{0XD3F0B3FB, 0XBF9EE456} } }, -/**/ {{{0X58F8DD18, 0X3FEEDFFF} }, -/**/ {{0X6681CA80, 0X3FE88F6B} }, -/**/ {{0XEC4360B3, 0X3FE09287} }, -/**/ {{0XB7CE07E5, 0XBFD08FD0} }, -/**/ {{0X7BDEDD3F, 0X3FB53FDD} }, -/**/ {{0X70C52E66, 0X3F73A366} }, -/**/ {{0X5DCA7315, 0XBF9E5630} } }, -/**/ {{{0XBE033400, 0X3FEEFFFF} }, -/**/ {{0XDD4D7960, 0X3FE89FF5} }, -/**/ {{0XDFFE15BD, 0X3FE081FF} }, -/**/ {{0XDAE56C0F, 0XBFD07FDE} }, -/**/ {{0XF84D6F5D, 0X3FB5447A} }, -/**/ {{0X7982941E, 0X3F714A24} }, -/**/ {{0X81E68835, 0XBF9DC982} } }, -/**/ {{{0XE6B5125D, 0X3FEF2001} }, -/**/ {{0XBBE88160, 0X3FE8B070} }, -/**/ {{0XDF7122E2, 0X3FE07186} }, -/**/ {{0XDE905325, 0XBFD06FE8} }, -/**/ {{0XB5DEEC7A, 0X3FB54883} }, -/**/ {{0XB4A186D5, 0X3F6DF762} }, -/**/ {{0XDE20F495, 0XBF9D3E4E} } }, -/**/ {{{0XF770E0DB, 0X3FEF3FFD} }, -/**/ {{0X09E96380, 0X3FE8C0D8} }, -/**/ {{0XF5A576A9, 0X3FE06120} }, -/**/ {{0X1D2912FF, 0XBFD05FF3} }, -/**/ {{0X8CD1001F, 0X3FB54BF9} }, -/**/ {{0X6E90DC16, 0X3F6970FC} }, -/**/ {{0XD8EB587E, 0XBF9CB496} } }, -/**/ {{{0X4E16DA33, 0X3FEF5FFE} }, -/**/ {{0X29BCCDC0, 0X3FE8D131} }, -/**/ {{0XD33BA4E9, 0X3FE050C8} }, -/**/ {{0XD74C83D2, 0XBFD04FF8} }, -/**/ {{0X592BB252, 0X3FB54EE0} }, -/**/ {{0X7193EEB5, 0X3F64FF61} }, -/**/ {{0XA459AC86, 0XBF9C2C5B} } }, -/**/ {{{0X4576FF2E, 0X3FEF8000} }, -/**/ {{0XCCE443A0, 0X3FE8E17A} }, -/**/ {{0XD8A97B6C, 0X3FE0407F} }, -/**/ {{0XC91B3E55, 0XBFD03FFB} }, -/**/ {{0X5F3357F7, 0X3FB5513A} }, -/**/ {{0X14C92B53, 0X3F60A2BA} }, -/**/ {{0X3E70DF71, 0XBF9BA59E} } }, -/**/ {{{0X39B6A330, 0X3FEF9FFF} }, -/**/ {{0XA7F515A0, 0X3FE8F1B2} }, -/**/ {{0X63064158, 0X3FE03048} }, -/**/ {{0XACBAADA8, 0XBFD02FFE} }, -/**/ {{0XF27448C0, 0X3FB55309} }, -/**/ {{0X4850006B, 0X3F58B6D6} }, -/**/ {{0X742323DF, 0XBF9B205F} } }, -/**/ {{{0XAA76C0B9, 0X3FEFC001} }, -/**/ {{0X15D66D80, 0X3FE901DC} }, -/**/ {{0X28D9B4AA, 0X3FE0201F} }, -/**/ {{0XA98D4C38, 0XBFD01FFE} }, -/**/ {{0X089780F8, 0X3FB55452} }, -/**/ {{0X7F35C5BB, 0X3F5050B5} }, -/**/ {{0XE19247AF, 0XBF9A9C9F} } }, -/**/ {{{0X39A592CA, 0X3FEFDFFE} }, -/**/ {{0X6D88A780, 0X3FE911F2} }, -/**/ {{0XE40C6538, 0X3FE01008} }, -/**/ {{0XD31688DE, 0XBFD01000} }, -/**/ {{0XE32F1816, 0X3FB55514} }, -/**/ {{0X4E1628D2, 0X3F402A15} }, -/**/ {{0XF4FAF5A0, 0XBF9A1A5F} } }, -/**/ {{{0X8E92D1B0, 0X3FEFF801} }, -/**/ {{0X9BB4BF00, 0X3FE91DFB} }, -/**/ {{0XB884C5A9, 0X3FE003FF} }, -/**/ {{0X3876A954, 0XBFD003FF} }, -/**/ {{0X5539DDFB, 0X3FB55551} }, -/**/ {{0X7B95E6C2, 0X3F2007E7} }, -/**/ {{0X18A3BA58, 0XBF99B9A7} } }, - }; - - static const number - hij[241][16] = { /* x0,hij for (1/16,1) */ -/**/ {{{0x00000000, 0x3fb04000} }, -/**/ {{0x1c06693d, 0x3fb03a6d} }, -/**/ {{0xd4e7f128, 0xbc428a02} }, -/**/ {{0xe92592ae, 0x3fefdf1f} }, -/**/ {{0xb5490162, 0x3c88bfc0} }, -/**/ {{0x8f7e4151, 0xbfb01ead} }, -/**/ {{0x0b64d205, 0xbc5395e8} }, -/**/ {{0x433dd49b, 0xbfd4d29f} }, -/**/ {{0x4aa42633, 0xbc75b19d} }, -/**/ {{0xce35961d, 0x3fafda41} }, -/**/ {{0x425d7696, 0x3c4e6a5f} }, -/**/ {{0x6c1bb5e2, 0x3fc814dd} }, -/**/ {{0x2b33739f, 0xbfaf4cb7} }, -/**/ {{0xc267d8ec, 0xbfc048b2} }, -/**/ {{0xe8ababc6, 0x3fae9649} }, -/**/ {{0xfe802692, 0x3fb78293} } }, -/**/ {{{0x00000000, 0x3fb10000} }, -/**/ {{0xa71d52a7, 0x3fb0f99e} }, -/**/ {{0xeec3624f, 0xbc22069f} }, -/**/ {{0x9a49d2a9, 0x3fefdc08} }, -/**/ {{0x68b2ce25, 0x3c7780f7} }, -/**/ {{0x9da73e1d, 0xbfb0d9de} }, -/**/ {{0xa1a487bf, 0x3c4ebf46} }, -/**/ {{0xd13ea108, 0xbfd4c669} }, -/**/ {{0xebb4528c, 0x3c7354bc} }, -/**/ {{0x789374c1, 0x3fb0a137} }, -/**/ {{0xc3f2c5c2, 0xbc56c223} }, -/**/ {{0x79c60cda, 0x3fc7f0e7} }, -/**/ {{0xcdcc7b81, 0xbfb05062} }, -/**/ {{0xc5266783, 0xbfc019e4} }, -/**/ {{0xf2540289, 0x3fafd0b2} }, -/**/ {{0xf6d3cd8a, 0x3fb71107} } }, -/**/ {{{0x00000000, 0x3fb20000} }, -/**/ {{0xbf082d59, 0x3fb1f86d} }, -/**/ {{0x7732ef81, 0xbc4095dc} }, -/**/ {{0x01722b81, 0x3fefd7b3} }, -/**/ {{0x8a212e02, 0xbc5e618c} }, -/**/ {{0xee4e9cfa, 0xbfb1d2c5} }, -/**/ {{0x29abece0, 0x3c426273} }, -/**/ {{0x37eb7f46, 0xbfd4b551} }, -/**/ {{0x01d8bf12, 0x3c73b360} }, -/**/ {{0x6adb6a7c, 0x3fb18fa7} }, -/**/ {{0x398999ad, 0xbc5c00d8} }, -/**/ {{0xf4a7cff3, 0x3fc7bea5} }, -/**/ {{0x61f84829, 0xbfb13008} }, -/**/ {{0xa8e135a1, 0xbfbfb14f} }, -/**/ {{0x4324f177, 0x3fb0b532} }, -/**/ {{0x3498dd9d, 0x3fb6734a} } }, -/**/ {{{0x00000000, 0x3fb30000} }, -/**/ {{0x318a4a9a, 0x3fb2f719} }, -/**/ {{0x79b9801f, 0x3c03fd17} }, -/**/ {{0x48e238fe, 0x3fefd31f} }, -/**/ {{0xd8c45327, 0xbc876a7a} }, -/**/ {{0x852096e2, 0xbfb2cada} }, -/**/ {{0x11efd787, 0x3c460860} }, -/**/ {{0x2e476a39, 0xbfd4a34b} }, -/**/ {{0xeb11ee51, 0x3c7254f2} }, -/**/ {{0xc54ae225, 0x3fb27c13} }, -/**/ {{0x4ae66f0c, 0x3c513096} }, -/**/ {{0xef0d59d0, 0x3fc789ca} }, -/**/ {{0x6d9aaa8c, 0xbfb20c06} }, -/**/ {{0x846ba912, 0xbfbf2885} }, -/**/ {{0xc697ef5e, 0x3fb17c5f} }, -/**/ {{0xcad31e6e, 0x3fb5ce93} } }, -/**/ {{{0x00000000, 0x3fb40000} }, -/**/ {{0x0e7c559d, 0x3fb3f59f} }, -/**/ {{0x285df847, 0x3c5ac4ce} }, -/**/ {{0xa6ab93e9, 0x3fefce4d} }, -/**/ {{0x18a97736, 0xbc6be46b} }, -/**/ {{0x4d22b635, 0xbfb3c211} }, -/**/ {{0x6950679f, 0x3c42033c} }, -/**/ {{0xc4d74033, 0xbfd49059} }, -/**/ {{0xd7e376aa, 0x3c57dd7c} }, -/**/ {{0xc0896a7c, 0x3fb36662} }, -/**/ {{0xd79232cf, 0xbc36cf6a} }, -/**/ {{0xa13a97a2, 0x3fc75261} }, -/**/ {{0x5fdd1509, 0xbfb2e431} }, -/**/ {{0x6e52db32, 0xbfbe9999} }, -/**/ {{0xb0a71e9f, 0x3fb23da4} }, -/**/ {{0xe3bc8178, 0x3fb52335} } }, -/**/ {{{0x00000000, 0x3fb50000} }, -/**/ {{0x677292fb, 0x3fb4f3fd} }, -/**/ {{0x6264979e, 0x3c4008d3} }, -/**/ {{0x53a1ee0d, 0x3fefc93e} }, -/**/ {{0x20fd2bdf, 0xbc64421a} }, -/**/ {{0x4aba88e3, 0xbfb4b85f} }, -/**/ {{0x3c9d1e89, 0x3c54f184} }, -/**/ {{0x25ae4668, 0xbfd47c7f} }, -/**/ {{0x816630d1, 0xbc7d7581} }, -/**/ {{0x07f85056, 0x3fb44e7b} }, -/**/ {{0x910bdf4f, 0x3c56d63c} }, -/**/ {{0xc439029c, 0x3fc71875} }, -/**/ {{0xf2bcfa10, 0xbfb3b85e} }, -/**/ {{0x9707b205, 0xbfbe04bb} }, -/**/ {{0x95e3e0cc, 0x3fb2f8c6} }, -/**/ {{0x8093431b, 0x3fb47184} } }, -/**/ {{{0x00000000, 0x3fb60000} }, -/**/ {{0x4fd2d7b2, 0x3fb5f232} }, -/**/ {{0x4401318e, 0x3c58a8da} }, -/**/ {{0x8b549418, 0x3fefc3f1} }, -/**/ {{0x836f8130, 0x3c34d896} }, -/**/ {{0x9cdd92e7, 0xbfb5adb9} }, -/**/ {{0xeb397cc3, 0x3c4d4161} }, -/**/ {{0x93f8f1dc, 0xbfd467bd} }, -/**/ {{0xffc760ad, 0xbc609d7b} }, -/**/ {{0xbea6b2fe, 0x3fb53443} }, -/**/ {{0x4b24f5db, 0x3c5eb03c} }, -/**/ {{0x8de3d005, 0x3fc6dc13} }, -/**/ {{0x37d2d99d, 0xbfb48866} }, -/**/ {{0xf6663fcb, 0xbfbd6a1d} }, -/**/ {{0x0adff464, 0x3fb3ad8e} }, -/**/ {{0x4159c223, 0x3fb3b9d6} } }, -/**/ {{{0x00000000, 0x3fb70000} }, -/**/ {{0xdcea4b0d, 0x3fb6f03b} }, -/**/ {{0x512fa17d, 0xbc33f00e} }, -/**/ {{0x8c07a436, 0x3fefbe67} }, -/**/ {{0x46250d6f, 0xbc84baaa} }, -/**/ {{0x7e3ba4c7, 0xbfb6a215} }, -/**/ {{0x54503f8d, 0xbc3504e7} }, -/**/ {{0x6b82d03a, 0xbfd45217} }, -/**/ {{0xbebdd1db, 0x3c7d1f0d} }, -/**/ {{0x841d5604, 0x3fb617a4} }, -/**/ {{0x6681c436, 0xbc47168b} }, -/**/ {{0xaccec6ce, 0x3fc69d47} }, -/**/ {{0xa4715800, 0xbfb5541f} }, -/**/ {{0x335a1c1b, 0xbfbcc9f4} }, -/**/ {{0xbac0061f, 0x3fb45bc6} }, -/**/ {{0x2b3853b6, 0x3fb2fc84} } }, -/**/ {{{0x00000000, 0x3fb80000} }, -/**/ {{0x2602f10f, 0x3fb7ee18} }, -/**/ {{0x4c0c3d98, 0xbc5cfb65} }, -/**/ {{0x96acfacc, 0x3fefb8a0} }, -/**/ {{0x18495af3, 0xbc82962e} }, -/**/ {{0x46635c89, 0xbfb79568} }, -/**/ {{0xa6bfd498, 0x3c5ac468} }, -/**/ {{0x2037b997, 0xbfd43b8f} }, -/**/ {{0xe2f12373, 0xbc72ad53} }, -/**/ {{0x7900c4ee, 0x3fb6f885} }, -/**/ {{0x0aef1f9d, 0x3c53145d} }, -/**/ {{0x4409ba0e, 0x3fc65c1f} }, -/**/ {{0x1d176e0c, 0xbfb61b65} }, -/**/ {{0x8ad65152, 0xbfbc2473} }, -/**/ {{0x7bc246c1, 0x3fb5033f} }, -/**/ {{0x6db30b46, 0x3fb239e9} } }, -/**/ {{{0x00000000, 0x3fb90000} }, -/**/ {{0x4478fb28, 0x3fb8ebc5} }, -/**/ {{0x0cad24cc, 0x3c473288} }, -/**/ {{0xeedcd6d7, 0x3fefb29c} }, -/**/ {{0x23ea50f0, 0x3c8efa9e} }, -/**/ {{0x6ae09982, 0xbfb887a7} }, -/**/ {{0x53801511, 0x3c5b2275} }, -/**/ {{0x3da0757c, 0xbfd42427} }, -/**/ {{0x311c7ac8, 0xbc7199e5} }, -/**/ {{0x4388717b, 0x3fb7d6cf} }, -/**/ {{0x3dd070b4, 0xbc5c4eb2} }, -/**/ {{0xe6c2b5f3, 0x3fc618a7} }, -/**/ {{0x00313569, 0xbfb6de12} }, -/**/ {{0xb6316619, 0xbfbb79d2} }, -/**/ {{0x61af5c21, 0x3fb5a3ca} }, -/**/ {{0x26e60289, 0x3fb17263} } }, -/**/ {{{0x00000000, 0x3fba0000} }, -/**/ {{0x53cfdcf1, 0x3fb9e941} }, -/**/ {{0x1d69c47e, 0x3c5a332e} }, -/**/ {{0xdace3776, 0x3fefac5c} }, -/**/ {{0x1ad91ab5, 0xbc8c9a78} }, -/**/ {{0x8054ad75, 0xbfb978c8} }, -/**/ {{0x8ed66c17, 0xbc5e35b8} }, -/**/ {{0x665afed1, 0xbfd40be2} }, -/**/ {{0x08ef10fb, 0x3c62eeef} }, -/**/ {{0x13c989d2, 0x3fb8b26b} }, -/**/ {{0xbfeab3ba, 0x3c329f11} }, -/**/ {{0x93c8f97c, 0x3fc5d2ef} }, -/**/ {{0x30234881, 0xbfb79c03} }, -/**/ {{0xd0f650c8, 0xbfbaca49} }, -/**/ {{0xce2dcccc, 0x3fb63d3c} }, -/**/ {{0x26fb0af2, 0x3fb0a650} } }, -/**/ {{{0x00000000, 0x3fbb0000} }, -/**/ {{0x71c722b8, 0x3fbae68a} }, -/**/ {{0x6910b9db, 0x3c4c014e} }, -/**/ {{0xa34ef42b, 0x3fefa5e0} }, -/**/ {{0xeb56d5b9, 0xbc836583} }, -/**/ {{0x3b881779, 0xbfba68c1} }, -/**/ {{0x13a09314, 0xbc473a0d} }, -/**/ {{0x538e939c, 0xbfd3f2c3} }, -/**/ {{0xee53e648, 0xbc68ed49} }, -/**/ {{0xa7d45973, 0x3fb98b42} }, -/**/ {{0x461ca7c4, 0xbc523943} }, -/**/ {{0xb0f2e2bb, 0x3fc58b04} }, -/**/ {{0x1c9d23dc, 0xbfb85517} }, -/**/ {{0x3e3b5a66, 0xbfba1612} }, -/**/ {{0x7ef1d0b9, 0x3fb6cf6f} }, -/**/ {{0x6617b315, 0x3fafac21} } }, -/**/ {{{0x00000000, 0x3fbc0000} }, -/**/ {{0xbe6f07c3, 0x3fbbe39e} }, -/**/ {{0x29a05987, 0x3c5f7b8f} }, -/**/ {{0x93bb9192, 0x3fef9f28} }, -/**/ {{0x7cd1bdab, 0x3c78260b} }, -/**/ {{0x72759741, 0xbfbb5787} }, -/**/ {{0xa6767247, 0x3c52f93f} }, -/**/ {{0xd45bbe91, 0xbfd3d8cc} }, -/**/ {{0x2edc0762, 0x3c664839} }, -/**/ {{0x4fa31d26, 0x3fba6140} }, -/**/ {{0x97891510, 0x3c400647} }, -/**/ {{0x0668fd66, 0x3fc540f6} }, -/**/ {{0xcb2f6e8f, 0xbfb9092d} }, -/**/ {{0x8d902073, 0xbfb95d66} }, -/**/ {{0x99c53d16, 0x3fb75a3e} }, -/**/ {{0x8f475e61, 0x3fae040c} } }, -/**/ {{{0x00000000, 0x3fbd0000} }, -/**/ {{0x5c3cca32, 0x3fbce07c} }, -/**/ {{0x425918a7, 0x3c4138e6} }, -/**/ {{0xf9f6d421, 0x3fef9834} }, -/**/ {{0x8c22a239, 0x3c6f3089} }, -/**/ {{0x1d4e69a5, 0xbfbc4511} }, -/**/ {{0xd2083ce8, 0x3c254c0f} }, -/**/ {{0xcd488978, 0xbfd3be01} }, -/**/ {{0x6362ec0f, 0x3c5612db} }, -/**/ {{0xf0d94873, 0x3fbb344e} }, -/**/ {{0xfdf7db72, 0xbc182beb} }, -/**/ {{0xb9d86c04, 0x3fc4f4d2} }, -/**/ {{0xdf238807, 0xbfb9b828} }, -/**/ {{0x5f93ffd6, 0xbfb8a082} }, -/**/ {{0xb6650b0c, 0x3fb7dd89} }, -/**/ {{0xb62676ef, 0x3fac5526} } }, -/**/ {{{0x00000000, 0x3fbe0000} }, -/**/ {{0x701eba6e, 0x3fbddd21} }, -/**/ {{0xcd76fe58, 0x3c594eff} }, -/**/ {{0x266112ba, 0x3fef9106} }, -/**/ {{0x6b7e18b1, 0x3c74c302} }, -/**/ {{0x5777816c, 0xbfbd3154} }, -/**/ {{0x1f9dbddd, 0x3c5dc7e4} }, -/**/ {{0x37a90881, 0xbfd3a265} }, -/**/ {{0xeb7ba840, 0xbc75bd61} }, -/**/ {{0x0a52514b, 0x3fbc045a} }, -/**/ {{0xcff49a99, 0xbc35ca88} }, -/**/ {{0x498eeb56, 0x3fc4a6aa} }, -/**/ {{0xa09232cf, 0xbfba61eb} }, -/**/ {{0x4a464027, 0xbfb7dfa2} }, -/**/ {{0xe633c053, 0x3fb85933} }, -/**/ {{0x3f920107, 0x3faaa036} } }, -/**/ {{{0x00000000, 0x3fbf0000} }, -/**/ {{0x2190043b, 0x3fbed98c} }, -/**/ {{0x592c7b13, 0xbc23a598} }, -/**/ {{0x6bcf4ad8, 0x3fef899c} }, 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0x3f76cbf6} } }, -/**/ {{{0x00000000, 0x3fee4000} }, -/**/ {{0xc5cdee22, 0x3fe83bbe} }, -/**/ {{0x04ffc6c3, 0x3c631071} }, -/**/ {{0x86071468, 0x3fe0e61d} }, -/**/ {{0x59be09c9, 0xbc70ccc4} }, -/**/ {{0x647af38b, 0xbfd0df48} }, -/**/ {{0x427c295b, 0x3c7dd47c} }, -/**/ {{0x3ef25277, 0x3fb51faf} }, -/**/ {{0xa81026a7, 0x3bdf056a} }, -/**/ {{0xd443a18b, 0x3f8004ac} }, -/**/ {{0x8178f329, 0x3c027610} }, -/**/ {{0xfbb3a658, 0xbfa095bb} }, -/**/ {{0xa7859d46, 0x3f98c734} }, -/**/ {{0xeefe9a81, 0xbf8162cd} }, -/**/ {{0x8330eac0, 0xbf61c17f} }, -/**/ {{0xe421c20a, 0x3f76293f} } }, -/**/ {{{0x00000000, 0x3fee6000} }, -/**/ {{0x7653f7eb, 0x3fe84c9c} }, -/**/ {{0xfe0a3e8f, 0xbc383611} }, -/**/ {{0x2a7f71b5, 0x3fe0d546} }, -/**/ {{0x596848c6, 0x3c757061} }, -/**/ {{0xb4cf51a6, 0xbfd0cf6d} }, -/**/ {{0x5b18bb8c, 0x3c4c99ab} }, -/**/ {{0x24486227, 0x3fb5275f} }, -/**/ {{0xbb1f4f56, 0x3c5b4a59} }, -/**/ {{0x36238bb2, 0x3f7d77be} }, -/**/ {{0xcaec6ba2, 0x3c1ddbd1} }, -/**/ {{0xe1406cd0, 0xbfa04bc1} }, -/**/ {{0x7f96d6ca, 0x3f988a1e} }, -/**/ {{0xcdffc380, 0xbf8184c5} }, -/**/ {{0x12561f8b, 0xbf603841} }, -/**/ {{0x4d81a668, 0x3f7588b9} } }, -/**/ {{{0x00000000, 0x3fee8000} }, -/**/ {{0x576cc2c5, 0x3fe85d69} }, -/**/ {{0x7fc8b8c3, 0x3c66b66e} }, -/**/ {{0xac74fadc, 0x3fe0c47e} }, -/**/ {{0x77bb1887, 0xbc8035f8} }, -/**/ {{0x7e8202a9, 0xbfd0bf8d} }, -/**/ {{0x1f4d2357, 0x3c798048} }, -/**/ {{0x13725c73, 0x3fb52e6c} }, -/**/ {{0xf5b19ded, 0xbc34c3af} }, -/**/ {{0x7d9c2711, 0x3f7af1a3} }, -/**/ {{0x1af1098d, 0x3bea7ec7} }, -/**/ {{0xb643d11f, 0xbfa0027f} }, -/**/ {{0xc756b7d7, 0x3f984c96} }, -/**/ {{0x6c3ca3ae, 0xbf81a3b6} }, -/**/ {{0x13459246, 0xbf5d7470} }, -/**/ {{0x1e70d9a4, 0x3f74ea6f} } }, -/**/ {{{0x00000000, 0x3feea000} }, -/**/ {{0x78f87ae5, 0x3fe86e25} }, -/**/ {{0x375cfe34, 0x3c8022b1} }, -/**/ {{0x11319104, 0x3fe0b3c7} }, -/**/ {{0x25152519, 0x3c8ac394} }, -/**/ {{0x3ab87c8a, 0xbfd0afa8} }, -/**/ {{0x27b31384, 0x3c724f26} }, -/**/ {{0xe904e078, 0x3fb534d8} }, -/**/ {{0xf8948323, 0xbc55bfde} }, -/**/ {{0xa7bb2dfb, 0x3f7876ec} }, -/**/ {{0x8a87be50, 0xbc197116} }, -/**/ {{0x7f5f95b4, 0xbf9f73ed} }, -/**/ {{0xf11c3266, 0x3f980ea7} }, -/**/ {{0x0c032389, 0xbf81bfb6} }, -/**/ {{0x8bf305a1, 0xbf5a8e77} }, -/**/ {{0x3ec72e6d, 0x3f744e6c} } }, -/**/ {{{0x00000000, 0x3feec000} }, -/**/ {{0xeadc5a2a, 0x3fe87ed0} }, -/**/ {{0xd957f4bc, 0x3c70af5a} }, -/**/ {{0x5d8701b3, 0x3fe0a31f} }, -/**/ {{0x263ce937, 0xbc869b25} }, -/**/ {{0x60757b83, 0xbfd09fbe} }, -/**/ {{0xa96db9ef, 0x3c767aff} }, -/**/ {{0x7a589afb, 0x3fb53aa8} }, -/**/ {{0x0844ff86, 0xbc4b7e8e} }, -/**/ {{0xacf1a65c, 0x3f76077c} }, -/**/ {{0xb13331a9, 0xbc19a3b2} }, -/**/ {{0x472733eb, 0xbf9ee450} }, -/**/ {{0x21e541d7, 0x3f97d05c} }, -/**/ {{0x9d9d4dfc, 0xbf81d8da} }, -/**/ {{0xd3ce1b4a, 0xbf57be45} }, -/**/ {{0x7cb60047, 0x3f73b4ba} } }, -/**/ {{{0x00000000, 0x3feee000} }, -/**/ {{0xbd023119, 0x3fe88f6b} }, -/**/ {{0x25aba660, 0xbc532d1d} }, -/**/ {{0x95d126c6, 0x3fe09287} }, -/**/ {{0xeccc37a6, 0x3c85aad3} }, -/**/ {{0x649e7367, 0xbfd08fd0} }, -/**/ {{0xed21a127, 0x3c71e96c} }, -/**/ {{0x957ec910, 0x3fb53fdd} }, -/**/ {{0xaf97a601, 0xbc339c23} }, -/**/ {{0x5a18e5a2, 0x3f73a336} }, -/**/ {{0x477571de, 0xbc1f7225} }, -/**/ {{0xd4044135, 0xbf9e5629} }, -/**/ {{0x32786dc4, 0x3f9791bd} }, -/**/ {{0xbdf030c4, 0xbf81ef39} }, -/**/ {{0xe21b8bcb, 0xbf550386} }, -/**/ {{0x97aa7fb2, 0x3f731d62} } }, -/**/ {{{0x00000000, 0x3fef0000} }, -/**/ {{0xff57f1f8, 0x3fe89ff5} }, -/**/ {{0x5e177a1b, 0xbc855b9a} }, -/**/ {{0xbdf80108, 0x3fe081ff} }, -/**/ {{0x80108200, 0x3c6ffbdf} }, -/**/ {{0xba010928, 0xbfd07fde} }, -/**/ {{0x7bae0295, 0x3c38d37f} }, -/**/ {{0x0136e69f, 0x3fb5447b} }, -/**/ {{0x0dda278d, 0x3c50316a} }, -/**/ {{0x55103947, 0x3f7149fc} }, -/**/ {{0x849e505f, 0x3c176e96} }, -/**/ {{0xfbe9a2ee, 0xbf9dc97b} }, -/**/ {{0xb08adda9, 0x3f9752d4} }, -/**/ {{0xb540d106, 0xbf8202e8} }, -/**/ {{0x859de3e9, 0xbf525de5} }, -/**/ {{0x4afd9f21, 0x3f72886c} } }, -/**/ {{{0x00000000, 0x3fef2000} }, -/**/ {{0xc1cf3dff, 0x3fe8b06f} }, -/**/ {{0x2656db6d, 0xbc80fb31} }, -/**/ {{0xd971cd38, 0x3fe07187} }, -/**/ {{0x202c20ac, 0x3c89baa4} }, -/**/ {{0xd15893ab, 0xbfd06fe9} }, -/**/ {{0xdc0cb586, 0xbc7a864b} }, -/**/ {{0x7ce57fed, 0x3fb54883} }, -/**/ {{0x294f4b18, 0xbc49498e} }, -/**/ {{0x426ebecc, 0x3f6df762} }, -/**/ {{0xf28644c0, 0xbc022f08} }, -/**/ {{0x5c564b44, 0xbf9d3e48} }, -/**/ {{0xdfea7acf, 0x3f9713ab} }, -/**/ {{0x761db35c, 0xbf8213fc} }, -/**/ {{0x10d60f49, 0xbf4f9a17} }, -/**/ {{0x58700e9b, 0x3f71f5de} } }, -/**/ {{{0x00000000, 0x3fef4000} }, -/**/ {{0x145cf49d, 0x3fe8c0d9} }, -/**/ {{0x76dc4333, 0x3c8bea40} }, -/**/ {{0xeb45139a, 0x3fe0611f} }, -/**/ {{0x65aadb1f, 0x3c7e4998} }, -/**/ {{0x1953a316, 0xbfd05ff2} }, -/**/ {{0xa1b67b0f, 0x3c759922} }, -/**/ {{0xc08c1d66, 0x3fb54bf9} }, -/**/ {{0xd220330c, 0x3c5b9353} }, -/**/ {{0x478cb604, 0x3f69706e} }, -/**/ {{0xa22fd45a, 0xbbfdb6d3} }, -/**/ {{0x5c0d1d38, 0xbf9cb490} }, -/**/ {{0xbbaba2f2, 0x3f96d44b} }, -/**/ {{0x9c6b7de1, 0xbf822289} }, -/**/ {{0xa49803b6, 0xbf4aa143} }, -/**/ {{0x9270e49e, 0x3f7165be} } }, -/**/ {{{0x00000000, 0x3fef6000} }, -/**/ {{0x06f8c4cb, 0x3fe8d132} }, -/**/ {{0xbaa89a8b, 0xbc7b018c} }, -/**/ {{0xf60ab1f4, 0x3fe050c7} }, -/**/ {{0xc6cf5796, 0x3c63f8e2} }, -/**/ {{0xfe998dc0, 0xbfd04ff7} }, -/**/ {{0x7dc56419, 0x3c77873c} }, -/**/ {{0x7cc24121, 0x3fb54ee0} }, -/**/ {{0x8e5c84c5, 0x3c313117} }, -/**/ {{0x50066301, 0x3f64fee1} }, -/**/ {{0x017261a1, 0x3c043698} }, -/**/ {{0x2cc5b4f1, 0xbf9c2c55} }, -/**/ {{0xf759f369, 0x3f9694bc} }, -/**/ {{0x6c93426a, 0xbf822ea4} }, -/**/ {{0x135d6c51, 0xbf45d0a1} }, -/**/ {{0xe62dc18f, 0x3f70d811} } }, -/**/ {{{0x00000000, 0x3fef8000} }, -/**/ {{0xa99cc05e, 0x3fe8e17a} }, -/**/ {{0xab042f61, 0xbc7ec182} }, -/**/ {{0xfbefe001, 0x3fe0407f} }, -/**/ {{0xfbf80041, 0x3c401ffe} }, -/**/ {{0xebd00209, 0xbfd03ffb} }, -/**/ {{0xb9004112, 0xbc53ff3c} }, -/**/ {{0x5aaf6d91, 0x3fb5513a} }, -/**/ {{0xc0516ddb, 0x3c54a20d} }, -/**/ {{0xc6ac4038, 0x3f60a27f} }, -/**/ {{0x2a340912, 0x3bf06bee} }, -/**/ {{0xccd6032a, 0xbf9ba597} }, -/**/ {{0x002bb974, 0x3f965508} }, -/**/ {{0xd2d1068b, 0xbf823860} }, -/**/ {{0x666265bc, 0xbf41277e} }, -/**/ {{0x656b66ea, 0x3f704cdc} } }, -/**/ {{{0x00000000, 0x3fefa000} }, -/**/ {{0x0c44f167, 0x3fe8f1b3} }, -/**/ {{0xb93933fd, 0x3c6dd1ca} }, -/**/ {{0xfeb82e4e, 0x3fe03047} }, -/**/ {{0x5272e5ac, 0x3c69ee56} }, -/**/ {{0x49a09c45, 0xbfd02ffe} }, -/**/ {{0xb26267bb, 0xbc700a59} }, -/**/ {{0xfc062d2f, 0x3fb55309} }, -/**/ {{0xb11938e0, 0x3c5dba48} }, -/**/ {{0xe4f365be, 0x3f58b61b} }, -/**/ {{0xa79ad31a, 0x3bf8b585} }, -/**/ {{0x08d4ad17, 0xbf9b2059} }, -/**/ {{0xfe379940, 0x3f961534} }, -/**/ {{0x62a1270e, 0xbf823fd2} }, -/**/ {{0x3f3a0aec, 0xbf394a53} }, -/**/ {{0xa04bcae2, 0x3f6f8842} } }, -/**/ {{{0x00000000, 0x3fefc000} }, -/**/ {{0x3eeef187, 0x3fe901db} }, -/**/ {{0xe5603c8f, 0x3c868665} }, -/**/ {{0xffbf7f80, 0x3fe0201f} }, -/**/ {{0xffbf7f80, 0x3c20201f} }, -/**/ {{0x7ebe8004, 0xbfd01fff} }, -/**/ {{0xcf979001, 0xbc4213ff} }, -/**/ {{0xfb0012db, 0x3fb55451} }, -/**/ {{0xf73aa59f, 0xbc395606} }, -/**/ {{0xfc757100, 0x3f50509f} }, -/**/ {{0xfee554d0, 0x3bebc7da} }, -/**/ {{0x7d3424d0, 0xbf9a9c99} }, -/**/ {{0xd5ac0217, 0x3f95d54b} }, -/**/ {{0x564b3c49, 0xbf82450c} }, -/**/ {{0xe6d3e986, 0xbf3091df} }, -/**/ {{0x3bef5a22, 0x3f6e7bc6} } }, -/**/ {{{0x00000000, 0x3fefe000} }, -/**/ {{0x5199833b, 0x3fe911f3} }, -/**/ {{0x0edbf522, 0x3c63ae8a} }, -/**/ {{0xfffbfbfe, 0x3fe01007} }, -/**/ {{0xfffbfbfe, 0x3ba01007} }, -/**/ {{0xefebf400, 0xbfd00fff} }, -/**/ {{0xfff9f97d, 0xbc401209} }, -/**/ {{0xea5aaaf6, 0x3fb55514} }, -/**/ {{0xb5b7b240, 0xbc529baa} }, -/**/ {{0xffc7abc4, 0x3f402827} }, -/**/ {{0xbfee6ab3, 0x3b5ba3d6} }, -/**/ {{0x97d67093, 0xbf9a1a59} }, -/**/ {{0x28080aaf, 0x3f959554} }, -/**/ {{0x8e892ce2, 0xbf824821} }, -/**/ {{0xfe70a2a6, 0xbf204877} }, -/**/ {{0x0e8ddd67, 0x3f6d7447} } }, -/**/ {{{0x00000000, 0x3feff800} }, -/**/ {{0xd439826e, 0x3fe91dfa} }, -/**/ {{0x6df48d55, 0xbc786a19} }, -/**/ {{0x7ffffbff, 0x3fe00400} }, -/**/ {{0xffbff800, 0xbbeffffe} }, -/**/ {{0xffbfebfd, 0xbfd003ff} }, -/**/ {{0x9ffff9fe, 0xbb600480} }, -/**/ {{0x53aa5aab, 0x3fb55551} }, -/**/ {{0x9baaab5b, 0xbc542a4a} }, -/**/ {{0x7fffc7eb, 0x3f200a02} }, -/**/ {{0x4770e940, 0xbb7dfffe} }, -/**/ {{0x9997d8d0, 0xbf99b9a5} }, -/**/ {{0x50a80a03, 0x3f956555} }, -/**/ {{0x86456493, 0xbf824914} }, -/**/ {{0x7ffe7329, 0xbf001207} }, -/**/ {{0x1c63fe2a, 0x3f6cb1ef} } }, - }; - -#endif -#endif diff --git a/libgcc-math/dbl-64/uexp.h b/libgcc-math/dbl-64/uexp.h deleted file mode 100644 index de6f4f8cee7..00000000000 --- a/libgcc-math/dbl-64/uexp.h +++ /dev/null @@ -1,70 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * Written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation, Inc. - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ - -/******************************************************************/ -/* */ -/* MODULE_NAME:uexp.h */ -/* */ -/* common data and variables prototype and definition */ -/******************************************************************/ - -#ifndef UEXP_H -#define UEXP_H - -#include "mydefs.h" - -const static double one = 1.0, zero = 0.0, hhuge = 1.0e300, tiny = 1.0e-300, -err_0 = 1.000014, err_1 = 0.000016; -const static int4 bigint = 0x40862002, - badint = 0x40876000,smallint = 0x3C8fffff; -const static int4 hugeint = 0x7FFFFFFF, infint = 0x7ff00000; - -#ifdef BIG_ENDI -const static mynumber inf = {{0x7FF00000, 0}}; /* inf */ -const static mynumber t256 = {{0x4ff00000, 0}}; /* 2^256 */ - -const static mynumber ln_two1 = {{0x3FE62E42, 0xFEFA3800}};/*0.69314718055989033 */ -const static mynumber ln_two2 = {{0x3D2EF357, 0x93C76730}};/*5.4979230187083712e-14*/ -const static mynumber log2e = {{0x3FF71547, 0x652B82FE}};/* 1.4426950408889634 */ - -const static mynumber p2 = {{0x3FE00000, 0x000004DC}};/* 0.50000000000013811 */ -const static mynumber p3 = {{0x3FC55555, 0x55555A0F}};/* 0.16666666666670024 */ - -const static mynumber three33 = {{0x42180000, 0}}; /* 25769803776 */ -const static mynumber three51 = {{0x43380000, 0}}; /* 6755399441055744 */ - -#else -#ifdef LITTLE_ENDI - const static mynumber inf = {{0, 0x7FF00000}}; /* inf */ - const static mynumber t256 = {{0, 0x4ff00000}}; /* 2^256 */ - - const static mynumber ln_two1 = {{0xFEFA3800, 0x3FE62E42}};/*0.69314718055989033 */ - const static mynumber ln_two2 = {{0x93C76730, 0x3D2EF357}};/*5.4979230187083712e-14*/ - const static mynumber log2e = {{0x652B82FE, 0x3FF71547}};/* 1.4426950408889634 */ - - const static mynumber p2 = {{0x000004DC, 0x3FE00000}};/* 0.50000000000013811 */ - const static mynumber p3 = {{0x55555A0F, 0x3FC55555}};/* 0.16666666666670024 */ - - const static mynumber three33 = {{0, 0x42180000}}; /* 25769803776 */ - const static mynumber three51 = {{0, 0x43380000}}; /* 6755399441055744 */ - -#endif -#endif -#endif diff --git a/libgcc-math/dbl-64/uexp.tbl b/libgcc-math/dbl-64/uexp.tbl deleted file mode 100644 index f2e8e8f559c..00000000000 --- a/libgcc-math/dbl-64/uexp.tbl +++ /dev/null @@ -1,1787 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * Written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation, Inc. - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ - -/****************************************************************/ -/* TABLES FOR THE ulog() FUNCTION */ -/****************************************************************/ - -#ifdef BIG_ENDI - -static const union { - int i[1424]; - double x[712]; -} coar = { .i = { - 0x3FE69A59, 0xC8000000, 0x3DF22D4D, 0x6079C9F7, - 0x3FE6A5A9, 0xC8000000, 0x3E19882D, 0x25AF6823, - 0x3FE6B0FF, 0x74000000, 0xBE221476, 0x31DABF59, - 0x3FE6BC5A, 0xC8000000, 0x3E2312AC, 0x99A2DC0A, - 0x3FE6C7BB, 0xD0000000, 0xBE265926, 0xCE9F9355, - 0x3FE6D322, 0x84000000, 0x3E2F2C26, 0x2D298DED, - 0x3FE6DE8E, 0xF4000000, 0xBE2EC28E, 0x1E748D2F, - 0x3FE6EA01, 0x14000000, 0x3E2D8C6D, 0xC68CB7E5, - 0x3FE6F578, 0xF4000000, 0x3DEE1A9E, 0x419FE2F0, - 0x3FE700F6, 0x90000000, 0xBDFF1AFD, 0xDEAEAE34, - 0x3FE70C79, 0xEC000000, 0xBE0730FE, 0x558B7122, - 0x3FE71803, 0x0C000000, 0xBE25CB85, 0x2D280C3B, - 0x3FE72391, 0xF0000000, 0xBE06F2CE, 0x337B7B54, - 0x3FE72F26, 0x9C000000, 0x3E289BCA, 0x45C02B72, - 0x3FE73AC1, 0x18000000, 0xBE18DEA6, 0x5039F1CA, - 0x3FE74661, 0x60000000, 0xBE09D090, 0x86CE0538, - 0x3FE75207, 0x78000000, 0x3E290E79, 0xCFCE5DDB, - 0x3FE75DB3, 0x68000000, 0x3DD61DF0, 0xB249A17C, - 0x3FE76965, 0x2C000000, 0x3E2F22F7, 0xE13445F7, - 0x3FE7751C, 0xD0000000, 0xBE2CD454, 0x874E75CE, - 0x3FE780DA, 0x4C000000, 0xBE0159CE, 0xDF43E3BC, - 0x3FE78C9D, 0xA8000000, 0x3E279291, 0x699A1332, - 0x3FE79866, 0xEC000000, 0xBE2A0BCD, 0x2DD98C6C, - 0x3FE7A436, 0x10000000, 0x3E25F375, 0x15AC979E, - 0x3FE7B00B, 0x20000000, 0x3E26CCF5, 0x2FEAFCF6, - 0x3FE7BBE6, 0x1C000000, 0x3E27D4F4, 0x53ADAD67, - 0x3FE7C7C7, 0x08000000, 0x3E10EEC7, 0x7FBD9566, - 0x3FE7D3AD, 0xE4000000, 0x3E2837F0, 0x9A831D86, - 0x3FE7DF9A, 0xB8000000, 0xBE129BE0, 0x5CB4C35B, - 0x3FE7EB8D, 0x80000000, 0x3E23990A, 0x0234F04D, - 0x3FE7F786, 0x44000000, 0x3E2EB807, 0x64D5C842, - 0x3FE80385, 0x08000000, 0x3E0FC86F, 0x02B4E9E8, - 0x3FE80F89, 0xCC000000, 0xBDD7B5B3, 0x7B4274BF, - 0x3FE81B94, 0x94000000, 0xBE16888B, 0xB899B00F, - 0x3FE827A5, 0x60000000, 0x3E288971, 0x5E94D155, - 0x3FE833BC, 0x38000000, 0x3E2AEEB2, 0x099F3E5E, - 0x3FE83FD9, 0x20000000, 0xBE23B922, 0x3FF60B7C, - 0x3FE84BFC, 0x14000000, 0xBDF7D3B1, 0x2DBD8012, - 0x3FE85825, 0x1C000000, 0xBDF24BA3, 0xA8872BEB, - 0x3FE86454, 0x38000000, 0x3E2EFE04, 0x01AA18A7, - 0x3FE87089, 0x70000000, 0x3E21986C, 0x944496A2, - 0x3FE87CC4, 0xC4000000, 0x3E096A8B, 0xB71FFAFF, - 0x3FE88906, 0x38000000, 0xBE21CE0A, 0xBC4C7AC5, - 0x3FE8954D, 0xCC000000, 0xBE076F45, 0xBAC02491, - 0x3FE8A19B, 0x84000000, 0x3E2B4FA2, 0xD922B925, - 0x3FE8ADEF, 0x68000000, 0x3DF759DB, 0x641863AF, - 0x3FE8BA49, 0x78000000, 0xBE2DB97C, 0xC6AB5E04, - 0x3FE8C6A9, 0xB4000000, 0xBE25364C, 0xE2156713, - 0x3FE8D310, 0x20000000, 0x3E1BEB7C, 0x862BEFF7, - 0x3FE8DF7C, 0xC4000000, 0xBDF4DD0C, 0x1CEA33A5, - 0x3FE8EBEF, 0xA0000000, 0xBE2537DF, 0x51797D47, - 0x3FE8F868, 0xB4000000, 0x3E0FB1C4, 0xF0107B28, - 0x3FE904E8, 0x08000000, 0x3E0AD6A1, 0xE01B68BD, - 0x3FE9116D, 0x9C000000, 0x3E292117, 0x1F78D9D9, - 0x3FE91DF9, 0x78000000, 0xBE1D75DA, 0x4F50E5CF, - 0x3FE92A8B, 0x98000000, 0x3DE5102B, 0x74959E58, - 0x3FE93724, 0x04000000, 0xBE01CA50, 0xD2216C35, - 0x3FE943C2, 0xBC000000, 0x3E225BFD, 0xB0B05884, - 0x3FE95067, 0xC8000000, 0xBE0F2183, 0x60B7C5C1, - 0x3FE95D13, 0x24000000, 0x3E2FB47A, 0xB5860441, - 0x3FE969C4, 0xDC000000, 0xBE01FFD2, 0xE2D4059E, - 0x3FE9767C, 0xEC000000, 0xBDE9ED72, 0x12BB6A8D, - 0x3FE9833B, 0x58000000, 0x3E2B3815, 0x43BFFB24, - 0x3FE99000, 0x28000000, 0x3E03FA22, 0xEE9EAD1E, - 0x3FE99CCB, 0x5C000000, 0xBE213841, 0x377138F7, - 0x3FE9A99C, 0xF4000000, 0x3E178105, 0xDB636C94, - 0x3FE9B674, 0xF8000000, 0x3E1E5E7A, 0xF5720122, - 0x3FE9C353, 0x6C000000, 0xBE238BFF, 0xA2AC5AAE, - 0x3FE9D038, 0x4C000000, 0x3E270893, 0xF93BDBD8, - 0x3FE9DD23, 0xA4000000, 0x3DF40420, 0x354B86CF, - 0x3FE9EA15, 0x74000000, 0xBE2D76D3, 0x88CB06B7, - 0x3FE9F70D, 0xBC000000, 0xBE251639, 0x9ED0EC60, - 0x3FEA040C, 0x80000000, 0x3E1F06E9, 0xE2DDE506, - 0x3FEA1111, 0xC8000000, 0x3E014549, 0x8E6DB477, - 0x3FEA1E1D, 0x94000000, 0xBDF4BC17, 0xF8716509, - 0x3FEA2B2F, 0xE8000000, 0xBE2107DB, 0xDA723A49, - 0x3FEA3848, 0xC4000000, 0x3E1A932A, 0x986AA369, - 0x3FEA4568, 0x30000000, 0x3E198092, 0x41592CDB, - 0x3FEA528E, 0x30000000, 0xBE2E260F, 0x676BCAB8, - 0x3FEA5FBA, 0xC0000000, 0x3DE2E821, 0x2D5D5610, - 0x3FEA6CED, 0xE8000000, 0x3E2F7046, 0x7DA20167, - 0x3FEA7A27, 0xB0000000, 0xBE1D2832, 0xF9FAAD30, - 0x3FEA8768, 0x14000000, 0xBE23F788, 0x43FA6C45, - 0x3FEA94AF, 0x18000000, 0x3E011E27, 0xAA082732, - 0x3FEAA1FC, 0xC4000000, 0xBE20BACB, 0xC682F0BF, - 0x3FEAAF51, 0x18000000, 0xBE2DC7DD, 0x7BD08C78, - 0x3FEABCAC, 0x14000000, 0x3E2271A2, 0xA3B10F9A, - 0x3FEACA0D, 0xC4000000, 0xBE15449C, 0x7966F94C, - 0x3FEAD776, 0x24000000, 0x3DD06137, 0x6FD8F3EE, - 0x3FEAE4E5, 0x3C000000, 0xBE267CD1, 0x8C5A144A, - 0x3FEAF25B, 0x0C000000, 0xBE29E584, 0xB59DA94B, - 0x3FEAFFD7, 0x98000000, 0xBE23DFCF, 0x7B52192F, - 0x3FEB0D5A, 0xE4000000, 0xBE1CF2FE, 0x78A76B45, - 0x3FEB1AE4, 0xF4000000, 0xBE23A561, 0x7EC80FF6, - 0x3FEB2875, 0xC8000000, 0x3E22C4C9, 0x932EED68, - 0x3FEB360D, 0x68000000, 0x3E2B085C, 0xB5833C97, - 0x3FEB43AB, 0xD8000000, 0xBE01F093, 0x93B9319A, - 0x3FEB5151, 0x18000000, 0xBE254F01, 0xFABCE670, - 0x3FEB5EFD, 0x28000000, 0x3E2F24C2, 0x627ABFB0, - 0x3FEB6CB0, 0x14000000, 0x3E1F1EEC, 0xE6AC0B48, - 0x3FEB7A69, 0xDC000000, 0xBE1A8671, 0x127F9ABC, - 0x3FEB882A, 0x80000000, 0xBDCB0C28, 0xC87C73B3, - 0x3FEB95F2, 0x08000000, 0xBE22E8DD, 0x7F2B5A97, - 0x3FEBA3C0, 0x74000000, 0xBE1B3645, 0x2D22A9D5, - 0x3FEBB195, 0xC8000000, 0x3E0ADACA, 0x428F8B88, - 0x3FEBBF72, 0x0C000000, 0xBE2E9E07, 0xCDF9F681, - 0x3FEBCD55, 0x3C000000, 0xBE08A127, 0x7FA54ACF, - 0x3FEBDB3F, 0x60000000, 0x3E0E92CE, 0x8225B385, - 0x3FEBE930, 0x7C000000, 0x3DF38C2A, 0x7BB09485, - 0x3FEBF728, 0x94000000, 0xBE2DFD64, 0xF681FA5F, - 0x3FEC0527, 0xA4000000, 0x3E2E384D, 0xDCE88BD2, - 0x3FEC132D, 0xBC000000, 0xBE20F111, 0xFE46A893, - 0x3FEC213A, 0xD4000000, 0x3E193DA1, 0xB189BFDA, - 0x3FEC2F4E, 0xF8000000, 0xBE20E3A1, 0x0E39FB00, - 0x3FEC3D6A, 0x24000000, 0x3E1DB044, 0x30F0FAC5, - 0x3FEC4B8C, 0x64000000, 0xBE2BC12C, 0x97446B17, - 0x3FEC59B5, 0xB4000000, 0xBE282696, 0x963F4150, - 0x3FEC67E6, 0x18000000, 0x3E224D26, 0x3049824B, - 0x3FEC761D, 0x98000000, 0x3E2C5BA5, 0x87F84C7D, - 0x3FEC845C, 0x38000000, 0xBDE1D14D, 0xC4852339, - 0x3FEC92A1, 0xF8000000, 0xBE1A451E, 0x5588D9E1, - 0x3FECA0EE, 0xDC000000, 0xBE1D3B96, 0x68BFF457, - 0x3FECAF42, 0xE8000000, 0xBE18B670, 0x4DADF774, - 0x3FECBD9E, 0x20000000, 0xBE1A1548, 0x7FB1FC01, - 0x3FECCC00, 0x88000000, 0xBE273F2E, 0x78FC5AF0, - 0x3FECDA6A, 0x20000000, 0x3E1D218F, 0xA6F4A841, - 0x3FECE8DA, 0xF0000000, 0x3E2E0BA9, 0x4D002CA0, - 0x3FECF752, 0xFC000000, 0x3E20F4BB, 0x065EF979, - 0x3FED05D2, 0x48000000, 0xBE2ED3D5, 0x11793B33, - 0x3FED1458, 0xD0000000, 0x3E115E3C, 0x913341B3, - 0x3FED22E6, 0xA0000000, 0x3DE97C02, 0xB3546109, - 0x3FED317B, 0xB8000000, 0x3E087540, 0x1BF898EF, - 0x3FED4018, 0x1C000000, 0x3E209430, 0x346F9641, - 0x3FED4EBB, 0xD0000000, 0x3E2B6DF4, 0x88F4B20B, - 0x3FED5D66, 0xDC000000, 0xBE2EC68F, 0x0CB26035, - 0x3FED6C19, 0x38000000, 0x3E2CA2C8, 0x1F44D9C3, - 0x3FED7AD2, 0xF4000000, 0x3E10E6F4, 0x41704EE0, - 0x3FED8994, 0x0C000000, 0x3E2F9273, 0x25F8F0E2, - 0x3FED985C, 0x88000000, 0x3E2D041A, 0x318798DE, - 0x3FEDA72C, 0x6C000000, 0xBE005680, 0x9349CF58, - 0x3FEDB603, 0xB8000000, 0xBE10F665, 0xCF0C934D, - 0x3FEDC4E2, 0x70000000, 0x3E166124, 0x19461C64, - 0x3FEDD3C8, 0x9C000000, 0xBE1B2ED6, 0x405624C8, - 0x3FEDE2B6, 0x3C000000, 0xBE273A7F, 0x62171501, - 0x3FEDF1AB, 0x54000000, 0xBE26022B, 0xE36E1450, - 0x3FEE00A7, 0xE8000000, 0xBE1C341E, 0x2E07AE15, - 0x3FEE0FAB, 0xFC000000, 0xBDFC7EAE, 0x18D0E701, - 0x3FEE1EB7, 0x94000000, 0x3E06B34F, 0xECD1FF8B, - 0x3FEE2DCA, 0xB4000000, 0x3E1394A3, 0x6813A649, - 0x3FEE3CE5, 0x60000000, 0x3E045496, 0xC1754D14, - 0x3FEE4C07, 0x9C000000, 0xBE180FFF, 0xF5C6087C, - 0x3FEE5B31, 0x68000000, 0x3E22FBCD, 0xADD9A300, - 0x3FEE6A62, 0xCC000000, 0x3E2EC7C7, 0xAF0289E5, - 0x3FEE799B, 0xCC000000, 0x3E242182, 0x3FB3EDD4, - 0x3FEE88DC, 0x6C000000, 0xBE201304, 0x04E39885, - 0x3FEE9824, 0xAC000000, 0xBE20D352, 0xE6831D31, - 0x3FEEA774, 0x90000000, 0x3E1E032D, 0x618DFCEB, - 0x3FEEB6CC, 0x20000000, 0x3E1956A3, 0xF9BB457E, - 0x3FEEC62B, 0x60000000, 0xBE2A77E0, 0x50845DB2, - 0x3FEED592, 0x4C000000, 0x3E2714F7, 0x47C43858, - 0x3FEEE500, 0xF0000000, 0x3E2EED96, 0x71813A66, - 0x3FEEF477, 0x50000000, 0xBE04CDBE, 0x4FB4AA34, - 0x3FEF03F5, 0x6C000000, 0xBE2774A2, 0x86EB4FF5, - 0x3FEF137B, 0x48000000, 0xBE29DD95, 0xAD43B2D2, - 0x3FEF2308, 0xE8000000, 0xBE1CADB0, 0xAC16E506, - 0x3FEF329E, 0x50000000, 0x3E12AC33, 0x58745C7B, - 0x3FEF423B, 0x88000000, 0xBE248118, 0x6EC2D854, - 0x3FEF51E0, 0x8C000000, 0x3E26986B, 0x304ACE08, - 0x3FEF618D, 0x68000000, 0x3E126D81, 0x3B09354E, - 0x3FEF7142, 0x1C000000, 0x3DF06AAE, 0x773C23B3, - 0x3FEF80FE, 0xAC000000, 0xBDA105B6, 0xD82EF423, - 0x3FEF90C3, 0x1C000000, 0x3DECDEED, 0x465499B8, - 0x3FEFA08F, 0x70000000, 0x3E0AEFD4, 0xE2EF03AE, - 0x3FEFB063, 0xAC000000, 0x3E1BD4C0, 0x0567B2E7, - 0x3FEFC03F, 0xD4000000, 0x3E26AA22, 0x4F97FCBF, - 0x3FEFD023, 0xF0000000, 0xBE2F9420, 0x5E4E88D1, - 0x3FEFE00F, 0xFC000000, 0xBE254004, 0x438E52E2, - 0x3FEFF004, 0x00000000, 0xBE1552AA, 0xEEE93EFC, - 0x3FF00000, 0x00000000, 0x00000000, 0x00000000, - 0x3FF00802, 0x00000000, 0x3E155800, 0x4449F507, - 0x3FF01008, 0x04000000, 0xBE354AA8, 0x882D75D6, - 0x3FF01812, 0x08000000, 0x3E303610, 0x3740DE56, - 0x3FF02020, 0x14000000, 0x3E360044, 0x5B0C3264, - 0x3FF02832, 0x28000000, 0x3E3C4C26, 0x0197EDC3, - 0x3FF03048, 0x48000000, 0x3E0B103B, 0x5046CA09, - 0x3FF03862, 0x74000000, 0xBE34659C, 0xF9A62624, - 0x3FF04080, 0xAC000000, 0xBE254438, 0xDD0A8F37, - 0x3FF048A2, 0xF4000000, 0x3DF256C2, 0x97AFB6E2, - 0x3FF050C9, 0x50000000, 0xBE3085DF, 0x923D25E1, - 0x3FF058F3, 0xC0000000, 0xBE3F0A93, 0x5EA3B091, - 0x3FF06122, 0x44000000, 0xBE237DE4, 0x5D63534C, - 0x3FF06954, 0xE0000000, 0x3E301719, 0xFF0C58B7, - 0x3FF0718B, 0x98000000, 0x3E2E8410, 0x9DF7B665, - 0x3FF079C6, 0x6C000000, 0x3E349CB9, 0x3B127222, - 0x3FF08205, 0x60000000, 0x3DF127EC, 0x98E0BD08, - 0x3FF08A48, 0x74000000, 0xBE24C1B6, 0x706CC41F, - 0x3FF0928F, 0xA8000000, 0x3E334EF9, 0x093044EF, - 0x3FF09ADB, 0x04000000, 0xBE1304B1, 0x56BC6C83, - 0x3FF0A32A, 0x84000000, 0x3E2D383E, 0xB028B984, - 0x3FF0AB7E, 0x30000000, 0xBE315B1E, 0x64E7A202, - 0x3FF0B3D6, 0x04000000, 0xBE0AC1E6, 0xC678291E, - 0x3FF0BC32, 0x04000000, 0x3E3A0418, 0x2F12FFE2, - 0x3FF0C492, 0x38000000, 0xBE37D617, 0x43D6D302, - 0x3FF0CCF6, 0x98000000, 0x3E2133F2, 0x152CC8FA, - 0x3FF0D55F, 0x2C000000, 0x3E3CE5D1, 0xE966E6B7, - 0x3FF0DDCB, 0xF8000000, 0x3E1ABF24, 0x7BCACA64, - 0x3FF0E63C, 0xFC000000, 0xBE3854F6, 0x2E8CDBED, - 0x3FF0EEB2, 0x38000000, 0xBE3E6463, 0x0C32156B, - 0x3FF0F72B, 0xAC000000, 0x3E365671, 0xB69772CC, - 0x3FF0FFA9, 0x64000000, 0xBE383E9A, 0x02B1201A, - 0x3FF1082B, 0x58000000, 0xBE205962, 0x50549CC0, - 0x3FF110B1, 0x90000000, 0xBE376BFE, 0xFFDACA72, - 0x3FF1193C, 0x08000000, 0x3E3C1C59, 0x5C43E2F3, - 0x3FF121CA, 0xCC000000, 0xBE26D374, 0xF7067C8B, - 0x3FF12A5D, 0xD4000000, 0x3E343CCC, 0x4DDAFE1D, - 0x3FF132F5, 0x28000000, 0x3E3D5C16, 0x58EBCB7F, - 0x3FF13B90, 0xCC000000, 0xBE2B5D12, 0xB66E8B53, - 0x3FF14430, 0xBC000000, 0xBE24E919, 0xB326B482, - 0x3FF14CD4, 0xFC000000, 0x3E23139A, 0xC8AABD43, - 0x3FF1557D, 0x90000000, 0x3E30DD8B, 0x16743B55, - 0x3FF15E2A, 0x7C000000, 0xBE31D701, 0x35904C50, - 0x3FF166DB, 0xBC000000, 0x3E107F42, 0x30E0CA83, - 0x3FF16F91, 0x58000000, 0xBE24F1F2, 0xDA1B7123, - 0x3FF1784B, 0x50000000, 0xBE3ACAF2, 0x0DC79E23, - 0x3FF18109, 0xA4000000, 0xBE23DC79, 0x609374EE, - 0x3FF189CC, 0x58000000, 0x3E262CF7, 0x3A40C3B7, - 0x3FF19293, 0x70000000, 0x3E1D3833, 0x5A24F463, - 0x3FF19B5E, 0xEC000000, 0x3E2BA9AD, 0x8A2E4440, - 0x3FF1A42E, 0xD0000000, 0x3DFD8CBC, 0x61C41828, - 0x3FF1AD03, 0x1C000000, 0x3E1A65E6, 0x5A4DDF0D, - 0x3FF1B5DB, 0xD4000000, 0xBDE2FDBB, 0x9F828DB5, - 0x3FF1BEB8, 0xF8000000, 0x3E2F4EE8, 0xB79B700F, - 0x3FF1C79A, 0x8C000000, 0x3E3ACC35, 0x0DE1D7E8, - 0x3FF1D080, 0x94000000, 0x3E11729E, 0xFF9E20A0, - 0x3FF1D96B, 0x10000000, 0xBE300F18, 0x6C2EA70B, - 0x3FF1E25A, 0x00000000, 0x3DF32E02, 0xCE425A35, - 0x3FF1EB4D, 0x68000000, 0x3E3BDE56, 0x9A322D12, - 0x3FF1F445, 0x50000000, 0xBE3C3F0D, 0xBA737AEF, - 0x3FF1FD41, 0xB0000000, 0xBE0A2DD0, 0xC896DB7A, - 0x3FF20642, 0x90000000, 0x3E2577B0, 0xF8B782F6, - 0x3FF20F47, 0xF4000000, 0xBE2C6DA3, 0x73607FC8, - 0x3FF21851, 0xD8000000, 0x3E35F7D1, 0xC8917348, - 0x3FF22160, 0x44000000, 0x3E3B6F5C, 0xCF9CED69, - 0x3FF22A73, 0x3C000000, 0xBE39967E, 0x85775C2E, - 0x3FF2338A, 0xB8000000, 0x3E3B3213, 0x497226D4, - 0x3FF23CA6, 0xC4000000, 0x3E3E2710, 0x30733227, - 0x3FF245C7, 0x60000000, 0x3E33B8A9, 0xAF215A72, - 0x3FF24EEC, 0x90000000, 0xBE3F96B2, 0x1365623F, - 0x3FF25816, 0x50000000, 0xBE37324F, 0x27DEE202, - 0x3FF26144, 0xA4000000, 0x3E318CD5, 0x4E484D87, - 0x3FF26A77, 0x94000000, 0xBDE3FD37, 0xA94519E8, - 0x3FF273AF, 0x1C000000, 0x3E37132F, 0xEE788C29, - 0x3FF27CEB, 0x44000000, 0xBE03DDB7, 0xE842E5C0, - 0x3FF2862C, 0x08000000, 0x3E37A3FB, 0xE17C9693, - 0x3FF28F71, 0x70000000, 0x3E24EABF, 0xAEB3D9A0, - 0x3FF298BB, 0x7C000000, 0xBE13C7B6, 0x853B0733, - 0x3FF2A20A, 0x2C000000, 0x3E2D2C80, 0xC7B588B5, - 0x3FF2AB5D, 0x88000000, 0xBE35B750, 0x708F3912, - 0x3FF2B4B5, 0x8C000000, 0xBE291A70, 0xD5FD9130, - 0x3FF2BE12, 0x3C000000, 0x3E2EE937, 0x0CCF9F73, - 0x3FF2C773, 0xA0000000, 0xBE3C3F0C, 0xD42CF76C, - 0x3FF2D0D9, 0xB0000000, 0x3E35DD54, 0x60763D61, - 0x3FF2DA44, 0x78000000, 0x3E26C418, 0xE7D6AA3B, - 0x3FF2E3B3, 0xF8000000, 0xBE3605C6, 0x6FB9B7A8, - 0x3FF2ED28, 0x2C000000, 0x3E3763D4, 0x24DCDDF5, - 0x3FF2F6A1, 0x20000000, 0xBE1A411E, 0xA8EC1AA8, - 0x3FF3001E, 0xD0000000, 0xBE23FCA1, 0x1FE8546F, - 0x3FF309A1, 0x40000000, 0xBE29DF0D, 0x3AAEE75E, - 0x3FF31328, 0x70000000, 0x3E36A5D6, 0x3C2C4206, - 0x3FF31CB4, 0x68000000, 0x3E1B7A3E, 0xB4C979B0, - 0x3FF32645, 0x28000000, 0xBE36157D, 0x706CD593, - 0x3FF32FDA, 0xB0000000, 0xBE39F357, 0x8DA4C646, - 0x3FF33975, 0x04000000, 0xBE3E64DE, 0xD575FE6F, - 0x3FF34314, 0x24000000, 0x3E07F9E3, 0x44D008E0, - 0x3FF34CB8, 0x18000000, 0xBE2E94F9, 0x5A563E77, - 0x3FF35660, 0xDC000000, 0x3E314DC2, 0x2475EF19, - 0x3FF3600E, 0x78000000, 0x3E26D623, 0xA33AC606, - 0x3FF369C0, 0xEC000000, 0x3E170F86, 0xC05B3160, - 0x3FF37378, 0x3C000000, 0xBE38DDFE, 0xDB0AE31A, - 0x3FF37D34, 0x64000000, 0x3E3662A9, 0x5706B570, - 0x3FF386F5, 0x70000000, 0xBE1625E4, 0x6770731E, - 0x3FF390BB, 0x5C000000, 0xBE1678F1, 0x62971091, - 0x3FF39A86, 0x2C000000, 0xBE061F7C, 0xD045CB0C, - 0x3FF3A455, 0xE4000000, 0xBE35CF51, 0x568B1CA2, - 0x3FF3AE2A, 0x84000000, 0xBE378185, 0x7FB61F58, - 0x3FF3B804, 0x0C000000, 0x3E3F77F4, 0x4FA133AF, - 0x3FF3C1E2, 0x88000000, 0xBE22F96A, 0xB00B73FE, - 0x3FF3CBC5, 0xF0000000, 0x3E351A64, 0x1EB4CE2F, - 0x3FF3D5AE, 0x50000000, 0xBE3D3516, 0xD3755639, - 0x3FF3DF9B, 0xA0000000, 0x3E1CD938, 0x43E8C10E, - 0x3FF3E98D, 0xEC000000, 0xBE35EE23, 0x455C8842, - 0x3FF3F385, 0x30000000, 0xBE29B282, 0x96C9F4ED, - 0x3FF3FD81, 0x70000000, 0x3E24A40E, 0x3168CC0B, - 0x3FF40782, 0xB0000000, 0x3E3784BC, 0x86C72839, - 0x3FF41188, 0xF4000000, 0x3E061F19, 0x0785D847, - 0x3FF41B94, 0x3C000000, 0xBE27AEF2, 0xE654A9C9, - 0x3FF425A4, 0x88000000, 0x3E33DFC3, 0xF9E4C1BA, - 0x3FF42FB9, 0xE0000000, 0x3E2455A8, 0x593D0C75, - 0x3FF439D4, 0x44000000, 0xBDE41D4E, 0x238B65D1, - 0x3FF443F3, 0xB4000000, 0x3E3BE616, 0x454CBECB, - 0x3FF44E18, 0x38000000, 0x3E207B3C, 0x931C5332, - 0x3FF45841, 0xD0000000, 0xBE330846, 0x7615DCC9, - 0x3FF46270, 0x7C000000, 0xBE2A8A7B, 0xE497F84E, - 0x3FF46CA4, 0x40000000, 0x3E020B50, 0xF737AF78, - 0x3FF476DD, 0x20000000, 0x3E116B19, 0xE34AFBD3, - 0x3FF4811B, 0x20000000, 0xBE3E15A7, 0x841EDB52, - 0x3FF48B5E, 0x3C000000, 0x3E0F40C3, 0x33B3DE1E, - 0x3FF495A6, 0x7C000000, 0x3E33607F, 0x92EFEE02, - 0x3FF49FF3, 0xE4000000, 0xBE1A2DB5, 0x14F7E168, - 0x3FF4AA46, 0x70000000, 0x3E3F59EC, 0x3EBA1C94, - 0x3FF4B49E, 0x2C000000, 0xBE31A539, 0x8B9AE885, - 0x3FF4BEFB, 0x10000000, 0x3E2FAC0B, 0xF13C8C95, - 0x3FF4C95D, 0x28000000, 0xBE32C0BB, 0xF8B74775, - 0x3FF4D3C4, 0x70000000, 0xBE2FC24E, 0x4F9474BB, - 0x3FF4DE30, 0xEC000000, 0x3E008F30, 0x09DA911F, - 0x3FF4E8A2, 0xA0000000, 0x3E2994C1, 0xBAF8D98B, - 0x3FF4F319, 0x90000000, 0xBE17C38C, 0x18648D0A, - 0x3FF4FD95, 0xBC000000, 0xBE288852, 0xF22F8698, - 0x3FF50817, 0x28000000, 0xBE3C3EC3, 0x30A2C153, - 0x3FF5129D, 0xD4000000, 0xBE27B606, 0x968492AA, - 0x3FF51D29, 0xC4000000, 0x3E2E0396, 0x61101629, - 0x3FF527BA, 0xFC000000, 0x3E3E876F, 0xDAEEAB38, - 0x3FF53251, 0x80000000, 0x3E29F59E, 0xED945B30, - 0x3FF53CED, 0x50000000, 0x3E12D7DA, 0x0B4AE3F1, - 0x3FF5478E, 0x70000000, 0xBE2FAFB8, 0x5FB946D0, - 0x3FF55234, 0xE0000000, 0xBE18A8B3, 0x87D80C66, - 0x3FF55CE0, 0xA4000000, 0x3E28B18F, 0x764CF85C, - 0x3FF56791, 0xC0000000, 0x3E326017, 0x2BDBC6F4, - 0x3FF57248, 0x38000000, 0xBE229F98, 0x53D523FE, - 0x3FF57D04, 0x0C000000, 0xBE3BDD08, 0x4D9B8720, - 0x3FF587C5, 0x3C000000, 0x3E169EBC, 0x09D8749E, - 0x3FF5928B, 0xD0000000, 0x3E190C8C, 0x339C2080, - 0x3FF59D57, 0xC8000000, 0x3E310FA4, 0xDE75E9CA, - 0x3FF5A829, 0x28000000, 0x3E313D18, 0x1097F186, - 0x3FF5B2FF, 0xF4000000, 0xBE2BDE04, 0xD51C23F6, - 0x3FF5BDDC, 0x28000000, 0x3E3EE67E, 0x8938C386, - 0x3FF5C8BD, 0xD0000000, 0x3E0973B8, 0x47DF6575, - 0x3FF5D3A4, 0xE8000000, 0x3E24DF02, 0x1DB97781, - 0x3FF5DE91, 0x78000000, 0xBE3FBA00, 0xAC4AECDC, - 0x3FF5E983, 0x7C000000, 0xBE2F37AF, 0x939F646A, - 0x3FF5F47A, 0xFC000000, 0xBE396DEF, 0x58A6EEE9, - 0x3FF5FF77, 0xF8000000, 0xBE315248, 0xE3613C7B, - 0x3FF60A7A, 0x74000000, 0xBE26A9E2, 0xF1553706, - 0x3FF61582, 0x74000000, 0xBE3B6BF6, 0xAE4D7CB6, - 0x3FF6208F, 0xF8000000, 0xBE35775B, 0x9EB5EBA5, - 0x3FF62BA3, 0x04000000, 0xBE2A821B, 0xC1E43506, - 0x3FF636BB, 0x9C000000, 0xBE367CDA, 0x7B2D8CF4, - 0x3FF641D9, 0xC0000000, 0xBE13218B, 0x3E907A1D, - 0x3FF64CFD, 0x74000000, 0x3E3454EE, 0x7BF5DFE4, - 0x3FF65826, 0xC0000000, 0xBE3E960F, 0x6366C5FD, - 0x3FF66355, 0x9C000000, 0x3E2E378F, 0x8B43C17E, - 0x3FF66E8A, 0x14000000, 0x3E244BE0, 0xA4306535, - 0x3FF679C4, 0x28000000, 0xBDE4B6C1, 0x8DF63D6E, - 0x3FF68503, 0xD8000000, 0x3E3BA122, 0xE6A239CF, - 0x3FF69049, 0x2C000000, 0x3E27F286, 0x59FB5F30, - 0x3FF69B94, 0x24000000, 0xBE044041, 0x971D3970 } }; - -static const union { - int4 i[2048]; - double x[1024]; -} fine = { .i = { - 0x3FF00000, 0x00000000, 0x00000000, 0x00000000, - 0x3FF00004, 0x00000000, 0x3DA00001, 0x55556AAB, - 0x3FF00008, 0x00000000, 0x3DC00002, 0xAAAB0000, - 0x3FF0000C, 0x00000000, 0x3DD20004, 0x8000D800, - 0x3FF00010, 0x00000000, 0x3DE00005, 0x5556AAAB, - 0x3FF00014, 0x00000000, 0x3DE9000A, 0x6AADEC01, - 0x3FF00018, 0x00000000, 0x3DF20009, 0x00036001, - 0x3FF0001C, 0x00000000, 0x3DF8800E, 0x4AB0EB58, - 0x3FF00020, 0x00000000, 0x3E00000A, 0xAAB00002, - 0x3FF00024, 0x00000000, 0x3E04400F, 0x30088B04, - 0x3FF00028, 0x00000000, 0x3E090014, 0xD5625AB1, - 0x3FF0002C, 0x00000000, 0x3E0E401B, 0xBABDBB0A, - 0x3FF00030, 0x00000000, 0x3E120012, 0x000D8008, - 0x3FF00034, 0x00000000, 0x3E152016, 0xE2BD42E1, - 0x3FF00038, 0x00000000, 0x3E18801C, 0x956E5812, - 0x3FF0003C, 0x00000000, 0x3E1C2023, 0x2820F599, - 0x3FF00040, 0x00000000, 0x3E200015, 0x556AAABC, - 0x3FF00044, 0x00000000, 0x3E221019, 0x96C5DAD7, - 0x3FF00048, 0x00000000, 0x3E24401E, 0x60222C1F, - 0x3FF0004C, 0x00000000, 0x3E269023, 0xB97FC193, - 0x3FF00050, 0x00000000, 0x3E290029, 0xAADEC034, - 0x3FF00054, 0x00000000, 0x3E2B9030, 0x3C3F4F02, - 0x3FF00058, 0x00000000, 0x3E2E4037, 0x75A196FF, - 0x3FF0005C, 0x00000000, 0x3E30881F, 0xAF82E194, - 0x3FF00060, 0x00000000, 0x3E320024, 0x00360041, - 0x3FF00064, 0x00000000, 0x3E338828, 0xB0EA3F05, - 0x3FF00068, 0x00000000, 0x3E35202D, 0xC59FB661, - 0x3FF0006C, 0x00000000, 0x3E36C833, 0x42567FD5, - 0x3FF00070, 0x00000000, 0x3E388039, 0x2B0EB5E1, - 0x3FF00074, 0x00000000, 0x3E3A483F, 0x83C87407, - 0x3FF00078, 0x00000000, 0x3E3C2046, 0x5083D6C6, - 0x3FF0007C, 0x00000000, 0x3E3E084D, 0x9540FB9E, - 0x3FF00080, 0x04000000, 0xBE3FFFAA, 0xA9FFFEEF, - 0x3FF00084, 0x04000000, 0xBE3DF7A2, 0x693EF962, - 0x3FF00088, 0x04000000, 0xBE3BDF99, 0xA47BD339, - 0x3FF0008C, 0x04000000, 0xBE39B790, 0x57B66AF5, - 0x3FF00090, 0x04000000, 0xBE377F86, 0x7EEE9E14, - 0x3FF00094, 0x04000000, 0xBE35377C, 0x16244916, - 0x3FF00098, 0x04000000, 0xBE32DF71, 0x1957477B, - 0x3FF0009C, 0x04000000, 0xBE307765, 0x848773C2, - 0x3FF000A0, 0x04000000, 0xBE2BFEB2, 0xA7694ED3, - 0x3FF000A4, 0x04000000, 0xBE26EE99, 0x05BD75E2, - 0x3FF000A8, 0x04000000, 0xBE21BE7E, 0x1C0B0BB1, - 0x3FF000AC, 0x04000000, 0xBE18DCC3, 0xC4A37A79, - 0x3FF000B0, 0x04000000, 0xBE0BF911, 0x4244D60F, - 0x3FF000B4, 0x04000000, 0xBDE6E255, 0xEC91D848, - 0x3FF000B8, 0x04000000, 0x3E0107EB, 0xEC1B8F0C, - 0x3FF000BC, 0x04000000, 0x3E142439, 0x89BE52AA, - 0x3FF000C0, 0x04000000, 0x3E200240, 0x06C01033, - 0x3FF000C4, 0x04000000, 0x3E261264, 0xC8A9F760, - 0x3FF000C8, 0x04000000, 0x3E2C428B, 0x129D3FDE, - 0x3FF000CC, 0x04000000, 0x3E314959, 0x764D2658, - 0x3FF000D0, 0x04000000, 0x3E34816E, 0x2F50C16C, - 0x3FF000D4, 0x04000000, 0x3E37C983, 0xB859A4AB, - 0x3FF000D8, 0x04000000, 0x3E3B219A, 0x15680499, - 0x3FF000DC, 0x04000000, 0x3E3E89B1, 0x4A7C16B5, - 0x3FF000E0, 0x08000000, 0xBE3DFE36, 0xA469EE7E, - 0x3FF000E4, 0x08000000, 0xBE3A761D, 0xB349D37F, - 0x3FF000E8, 0x08000000, 0xBE36DE03, 0xDE235FCD, - 0x3FF000EC, 0x08000000, 0xBE3335E9, 0x20F659E6, - 0x3FF000F0, 0x08000000, 0xBE2EFB9A, 0xEF850E8F, - 0x3FF000F4, 0x08000000, 0xBE276B61, 0xBD0F58E2, - 0x3FF000F8, 0x08000000, 0xBE1F764D, 0x45163381, - 0x3FF000FC, 0x08000000, 0xBE0FABA6, 0x5FDF589A, - 0x3FF00100, 0x08000000, 0x3D8555AA, 0xABBBBE94, - 0x3FF00104, 0x08000000, 0x3E102B2C, 0xDABB690B, - 0x3FF00108, 0x08000000, 0x3E2045D9, 0x7820FBA0, - 0x3FF0010C, 0x08000000, 0x3E28961E, 0x92F54742, - 0x3FF00110, 0x08000000, 0x3E308332, 0xE2ED8E39, - 0x3FF00114, 0x08000000, 0x3E34CB57, 0x8C698119, - 0x3FF00118, 0x08000000, 0x3E39237D, 0x49EEC0C4, - 0x3FF0011C, 0x08000000, 0x3E3D8BA4, 0x1F7D92BC, - 0x3FF00120, 0x0C000000, 0xBE3DFC33, 0xEEE9C27D, - 0x3FF00124, 0x0C000000, 0xBE39740A, 0xDD46F763, - 0x3FF00128, 0x0C000000, 0xBE34DBE0, 0xA799C375, - 0x3FF0012C, 0x0C000000, 0xBE3033B5, 0x49E1DD2F, - 0x3FF00130, 0x0C000000, 0xBE26F711, 0x803DF41F, - 0x3FF00134, 0x0C000000, 0xBE1ACD6C, 0x19433A4C, - 0x3FF00138, 0x0C000000, 0xBDFDB2C1, 0x8770E36F, - 0x3FF0013C, 0x0C000000, 0x3E086820, 0x6B74A43E, - 0x3FF00140, 0x0C000000, 0x3E200A6A, 0xDEC0D058, - 0x3FF00144, 0x0C000000, 0x3E2A1AD0, 0x22BD7872, - 0x3FF00148, 0x0C000000, 0x3E32259B, 0xF769E132, - 0x3FF0014C, 0x0C000000, 0x3E374DD1, 0x2582289A, - 0x3FF00150, 0x0C000000, 0x3E3C8607, 0x9FA7E4F4, - 0x3FF00154, 0x10000000, 0xBE3E31C0, 0x9624963C, - 0x3FF00158, 0x10000000, 0xBE38D987, 0x77E2F472, - 0x3FF0015C, 0x10000000, 0xBE33714D, 0x0192E02C, - 0x3FF00160, 0x10000000, 0xBE2BF222, 0x5E6805CB, - 0x3FF00164, 0x10000000, 0xBE20E1A7, 0xF98C0A34, - 0x3FF00168, 0x10000000, 0xBE06C4AB, 0x32447238, - 0x3FF0016C, 0x10000000, 0x3E067D54, 0xC225D8C1, - 0x3FF00170, 0x10000000, 0x3E210FD8, 0x05C4630F, - 0x3FF00174, 0x10000000, 0x3E2CA05D, 0xBB206115, - 0x3FF00178, 0x10000000, 0x3E342873, 0x2C4F14A6, - 0x3FF0017C, 0x10000000, 0x3E3A10B8, 0xF31F3B5E, - 0x3FF00180, 0x14000000, 0xBE3FF6FF, 0xC9FEFCC9, - 0x3FF00184, 0x14000000, 0xBE39EEB7, 0x070B344A, - 0x3FF00188, 0x14000000, 0xBE33D66C, 0xC0050AA2, - 0x3FF0018C, 0x14000000, 0xBE2B5C41, 0xE1D83C97, - 0x3FF00190, 0x14000000, 0xBE1DD74E, 0x57003305, - 0x3FF00194, 0x14000000, 0xBDF2D84A, 0xA80727F1, - 0x3FF00198, 0x14000000, 0x3E14AB2F, 0x534C5401, - 0x3FF0019C, 0x14000000, 0x3E27263B, 0xD875DE83, - 0x3FF001A0, 0x14000000, 0x3E320B71, 0x9FB782CA, - 0x3FF001A4, 0x14000000, 0x3E3893C6, 0xF349371F, - 0x3FF001A8, 0x14000000, 0x3E3F2C1D, 0xEAF074C6, - 0x3FF001AC, 0x18000000, 0xBE3A2B89, 0x75525ABC, - 0x3FF001B0, 0x18000000, 0xBE33732F, 0x297ECCE2, - 0x3FF001B4, 0x18000000, 0xBE2955A6, 0x5B28EC49, - 0x3FF001B8, 0x18000000, 0xBE1749D5, 0xF64BA7FD, - 0x3FF001BC, 0x18000000, 0x3DF15E9E, 0xA8645141, - 0x3FF001C0, 0x18000000, 0x3E201C96, 0x1D6F0B37, - 0x3FF001C4, 0x18000000, 0x3E2E2D5B, 0xE6028E39, - 0x3FF001C8, 0x18000000, 0x3E362F12, 0x9B63FA1E, - 0x3FF001CC, 0x18000000, 0x3E3D5779, 0x0BE01026, - 0x3FF001D0, 0x1C000000, 0xBE3B701E, 0xB78A0445, - 0x3FF001D4, 0x1C000000, 0xBE3427B4, 0xAAD9CF9D, - 0x3FF001D8, 0x1C000000, 0xBE299E91, 0x941DBAB5, - 0x3FF001DC, 0x1C000000, 0xBE159B6C, 0x44A2DFDD, - 0x3FF001E0, 0x1C000000, 0x3E008CA4, 0x1EC8B89C, - 0x3FF001E4, 0x1C000000, 0x3E23340B, 0xF1EE0E9A, - 0x3FF001E8, 0x1C000000, 0x3E313279, 0x5231913C, - 0x3FF001EC, 0x1C000000, 0x3E38DAEE, 0x93892E68, - 0x3FF001F0, 0x20000000, 0xBE3F6C9A, 0x3F01A6A8, - 0x3FF001F4, 0x20000000, 0xBE37A421, 0x216E726C, - 0x3FF001F8, 0x20000000, 0xBE2F974C, 0x1F7970B9, - 0x3FF001FC, 0x20000000, 0xBE1F8CA4, 0x17AFEBC8, - 0x3FF00200, 0x20000000, 0x3DB55600, 0x04445B06, - 0x3FF00204, 0x20000000, 0x3E203BAE, 0x0C290A26, - 0x3FF00208, 0x20000000, 0x3E30365A, 0x104547BD, - 0x3FF0020C, 0x20000000, 0x3E385EDF, 0x22970DE3, - 0x3FF00210, 0x24000000, 0xBE3F6899, 0xBEF5A5F4, - 0x3FF00214, 0x24000000, 0xBE372010, 0x90605040, - 0x3FF00218, 0x24000000, 0xBE2D8F0A, 0x9B50D8EE, - 0x3FF0021C, 0x24000000, 0xBE197BDF, 0xCB35D444, - 0x3FF00220, 0x24000000, 0x3E00CCBC, 0x2188E3D5, - 0x3FF00224, 0x24000000, 0x3E254452, 0x36A79F6A, - 0x3FF00228, 0x24000000, 0x3E333ABC, 0xD69B2D28, - 0x3FF0022C, 0x24000000, 0x3E3BE352, 0xBA07BE5B, - 0x3FF00230, 0x28000000, 0xBE3B6415, 0x3665F227, - 0x3FF00234, 0x28000000, 0xBE329B7A, 0xF6AD58D5, - 0x3FF00238, 0x28000000, 0xBE2385BD, 0x059BD24A, - 0x3FF0023C, 0x28000000, 0xBDEB47FA, 0xD8E2B1B4, - 0x3FF00240, 0x28000000, 0x3E203CC2, 0x22CF60F6, - 0x3FF00244, 0x28000000, 0x3E312704, 0x39BEF87F, - 0x3FF00248, 0x28000000, 0x3E3A3FA9, 0xA63F5309, - 0x3FF0024C, 0x2C000000, 0xBE3C97AE, 0xA516AE5E, - 0x3FF00250, 0x2C000000, 0xBE335F04, 0xA442792A, - 0x3FF00254, 0x2C000000, 0xBE242CB0, 0xA686F3A2, - 0x3FF00258, 0x2C000000, 0xBDE7B535, 0xC3237903, - 0x3FF0025C, 0x2C000000, 0x3E21560E, 0x9E7A6CF7, - 0x3FF00260, 0x2C000000, 0x3E3223BA, 0xA8C01385, - 0x3FF00264, 0x2C000000, 0x3E3BAC70, 0x627012DF, - 0x3FF00268, 0x30000000, 0xBE3ABAD7, 0x7FB232EA, - 0x3FF0026C, 0x30000000, 0xBE31121C, 0xF9A6244B, - 0x3FF00270, 0x30000000, 0xBE1D6580, 0x1DAC9AE4, - 0x3FF00274, 0x30000000, 0x3E037AFA, 0xD7FB0AC3, - 0x3FF00278, 0x30000000, 0x3E289042, 0x633420EB, - 0x3FF0027C, 0x30000000, 0x3E3630E5, 0x8065842A, - 0x3FF00280, 0x34000000, 0xBE3FD653, 0xB49DA4FF, - 0x3FF00284, 0x34000000, 0xBE35CD8A, 0x696ECB76, - 0x3FF00288, 0x34000000, 0xBE27697D, 0x341A9D63, - 0x3FF0028C, 0x34000000, 0xBDF8BF04, 0x2788D238, - 0x3FF00290, 0x34000000, 0x3E2159C1, 0x42A03782, - 0x3FF00294, 0x34000000, 0x3E32F5B4, 0x154D4F89, - 0x3FF00298, 0x34000000, 0x3E3D4E8A, 0x1D7FB2C1, - 0x3FF0029C, 0x38000000, 0xBE38489D, 0x42181508, - 0x3FF002A0, 0x38000000, 0xBE2B9F84, 0x0AF2C28C, - 0x3FF002A4, 0x38000000, 0xBE0A3721, 0x451C5357, - 0x3FF002A8, 0x38000000, 0x3E1D47F1, 0x61A8605E, - 0x3FF002AC, 0x38000000, 0x3E31FADF, 0x81B02FCF, - 0x3FF002B0, 0x38000000, 0x3E3CB3C5, 0x572F674A, - 0x3FF002B4, 0x3C000000, 0xBE388352, 0x231795EA, - 0x3FF002B8, 0x3C000000, 0xBE2B54CD, 0xD248367A, - 0x3FF002BC, 0x3C000000, 0xBE060BC7, 0xB7ABD90D, - 0x3FF002C0, 0x3C000000, 0x3E206EEF, 0x6EE9F1EF, - 0x3FF002C4, 0x3C000000, 0x3E33406B, 0x261BF09E, - 0x3FF002C8, 0x3C000000, 0x3E3E5961, 0x59001C60, - 0x3FF002CC, 0x40000000, 0xBE367DA5, 0xABDDD232, - 0x3FF002D0, 0x40000000, 0xBE268953, 0xC8FA5113, - 0x3FF002D4, 0x40000000, 0x3D9152CC, 0x8B33A701, - 0x3FF002D8, 0x40000000, 0x3E26BAAC, 0x3E058570, - 0x3FF002DC, 0x40000000, 0x3E36C65A, 0x63236E71, - 0x3FF002E0, 0x44000000, 0xBE3DC09E, 0x7C7A795C, - 0x3FF002E4, 0x44000000, 0xBE323794, 0x7BD63D1D, - 0x3FF002E8, 0x44000000, 0xBE1A7A1E, 0x5BBC9105, - 0x3FF002EC, 0x44000000, 0x3E142A20, 0xD8EE2B1B, - 0x3FF002F0, 0x44000000, 0x3E30C39A, 0xEFAA8A8D, - 0x3FF002F4, 0x44000000, 0x3E3C8CB0, 0x995E96A2, - 0x3FF002F8, 0x48000000, 0xBE379A36, 0xC8A79469, - 0x3FF002FC, 0x48000000, 0xBE276236, 0x64CE7203, - 0x3FF00300, 0x48000000, 0x3DD200D8, 0x0819DA68, - 0x3FF00304, 0x48000000, 0x3E28A249, 0xE5E018D4, - 0x3FF00308, 0x48000000, 0x3E386A49, 0x8A087692, - 0x3FF0030C, 0x4C000000, 0xBE3B6C8E, 0xD695988B, - 0x3FF00310, 0x4C000000, 0xBE2E66C8, 0x55D2BCBA, - 0x3FF00314, 0x4C000000, 0xBE0751B3, 0x7790BA7A, - 0x3FF00318, 0x4C000000, 0x3E22DDF4, 0xC2A20261, - 0x3FF0031C, 0x4C000000, 0x3E35D82E, 0x49E0B0B5, - 0x3FF00320, 0x50000000, 0xBE3DAE9A, 0xB142422E, - 0x3FF00324, 0x50000000, 0xBE312560, 0x8C170FE6, - 0x3FF00328, 0x50000000, 0xBE12308D, 0x0A73BF77, - 0x3FF0032C, 0x50000000, 0x3E203A3A, 0x5E59CEFA, - 0x3FF00330, 0x50000000, 0x3E34D660, 0xCD4740BF, - 0x3FF00334, 0x54000000, 0xBE3E6058, 0x644D1883, - 0x3FF00338, 0x54000000, 0xBE31870E, 0x618F57B6, - 0x3FF0033C, 0x54000000, 0xBE127704, 0x99FABD0F, - 0x3FF00340, 0x54000000, 0x3E20B71E, 0xA1CB5ECF, - 0x3FF00344, 0x54000000, 0x3E3564E3, 0x089E93E1, - 0x3FF00348, 0x58000000, 0xBE3D81C5, 0xFB533142, - 0x3FF0034C, 0x58000000, 0xBE30586B, 0xB6EECE6C, - 0x3FF00350, 0x58000000, 0xBE08F871, 0x319B883E, - 0x3FF00354, 0x58000000, 0x3E2454A5, 0x75BF7503, - 0x3FF00358, 0x58000000, 0x3E3783B6, 0xF04B88C5, - 0x3FF0035C, 0x5C000000, 0xBE3B12E1, 0x81EF30A7, - 0x3FF00360, 0x5C000000, 0xBE2B32ED, 0x2F9F3657, - 0x3FF00364, 0x5C000000, 0xBDB0084D, 0x54DF31BC, - 0x3FF00368, 0x5C000000, 0x3E2B12D2, 0xC303B7B9, - 0x3FF0036C, 0x5C000000, 0x3E3B32DE, 0x78B56F97, - 0x3FF00370, 0x60000000, 0xBE3713A9, 0x03B9496C, - 0x3FF00374, 0x60000000, 0xBE22945A, 0x1F92E726, - 0x3FF00378, 0x60000000, 0x3E123D49, 0x621736DF, - 0x3FF0037C, 0x60000000, 0x3E3278D5, 0x3935580D, - 0x3FF00380, 0x64000000, 0xBE3F8DA4, 0x69B9F5FB, - 0x3FF00384, 0x64000000, 0xBE31841A, 0x8C473CC8, - 0x3FF00388, 0x64000000, 0xBE0B5469, 0x538CDE07, - 0x3FF0038C, 0x64000000, 0x3E257E07, 0x7F8F9D65, - 0x3FF00390, 0x64000000, 0x3E38F898, 0x3665E52B, - 0x3FF00394, 0x68000000, 0xBE38BDCF, 0xC29674BD, - 0x3FF00398, 0x68000000, 0xBE24C868, 0x4E58B4D9, - 0x3FF0039C, 0x68000000, 0x3E1015AC, 0x329466D7, - 0x3FF003A0, 0x68000000, 0x3E327F0D, 0xDCDECE44, - 0x3FF003A4, 0x6C000000, 0xBE3EF74B, 0xB27E5528, - 0x3FF003A8, 0x6C000000, 0xBE305DA1, 0x9D7167F2, - 0x3FF003AC, 0x6C000000, 0xBDFB3F3D, 0xFF980820, - 0x3FF003B0, 0x6C000000, 0x3E2A0B7B, 0x13D49789, - 0x3FF003B4, 0x6C000000, 0x3E3BCF72, 0xA43AE87C, - 0x3FF003B8, 0x70000000, 0xBE3556D4, 0x8D06BDC0, - 0x3FF003BC, 0x70000000, 0xBE19B460, 0x1766E54D, - 0x3FF003C0, 0x70000000, 0x3E211950, 0x7B85C8BA, - 0x3FF003C4, 0x70000000, 0x3E37966C, 0x41D00AED, - 0x3FF003C8, 0x74000000, 0xBE394FCB, 0xF5B15507, - 0x3FF003CC, 0x74000000, 0xBE244C00, 0xC98093C4, - 0x3FF003D0, 0x74000000, 0x3E144F3B, 0xE2907BDF, - 0x3FF003D4, 0x74000000, 0x3E345DA2, 0x267CD924, - 0x3FF003D8, 0x78000000, 0xBE3C4886, 0xD73526C0, - 0x3FF003DC, 0x78000000, 0xBE29BD57, 0xF8E1D62E, - 0x3FF003E0, 0x78000000, 0x3E04D995, 0xD65415E1, - 0x3FF003E4, 0x78000000, 0x3E322515, 0x527E1A58, - 0x3FF003E8, 0x7C000000, 0xBE3E4104, 0x31552BA5, - 0x3FF003EC, 0x7C000000, 0xBE2D2E33, 0x995CAB3B, - 0x3FF003F0, 0x7C000000, 0x3DF22D48, 0x473970DC, - 0x3FF003F4, 0x7C000000, 0x3E30ECC6, 0xC61195FC, - 0x3FF003F8, 0x80000000, 0xBE3F3943, 0x03D35C34, - 0x3FF003FC, 0x80000000, 0xBE2E9E91, 0xAA7483C7, - 0x3FF00400, 0x80000000, 0x3DE556AA, 0xBBBC71CE, - 0x3FF00404, 0x80000000, 0x3E30B4B7, 0x817613C1, - 0x3FF00408, 0x84000000, 0xBE3F3142, 0x4E70B0AC, - 0x3FF0040C, 0x84000000, 0xBE2E0E70, 0x2BAAD02F, - 0x3FF00410, 0x84000000, 0x3DF32D62, 0xF48F01F2, - 0x3FF00414, 0x84000000, 0x3E317CE8, 0x84EB5B98, - 0x3FF00418, 0x88000000, 0xBE3E2901, 0x10ED210B, - 0x3FF0041C, 0x88000000, 0xBE2B7DCD, 0x1C7F0051, - 0x3FF00420, 0x88000000, 0x3E05D9C0, 0x87AA2706, - 0x3FF00424, 0x88000000, 0x3E33455A, 0xD0B235B3, - 0x3FF00428, 0x8C000000, 0xBE3C207E, 0x4B07A510, - 0x3FF0042C, 0x8C000000, 0xBE26ECA6, 0x7C6E838B, - 0x3FF00430, 0x8C000000, 0x3E150F6F, 0xEC91A8D5, - 0x3FF00434, 0x8C000000, 0x3E360E0F, 0x650C6A83, - 0x3FF00438, 0x90000000, 0xBE3917B8, 0xFC7E3439, - 0x3FF0043C, 0x90000000, 0xBE205AFA, 0x4AF4C8B6, - 0x3FF00440, 0x90000000, 0x3E219985, 0xDC31D181, - 0x3FF00444, 0x90000000, 0x3E39D707, 0x423CC2BE, - 0x3FF00448, 0x94000000, 0xBE350EB0, 0x250DC5BF, - 0x3FF0044C, 0x94000000, 0xBE0F231A, 0x1E2CF893, - 0x3FF00450, 0x94000000, 0x3E2AABDB, 0xD42C92D4, - 0x3FF00454, 0x94000000, 0x3E3EA043, 0x6887075B, - 0x3FF00458, 0x98000000, 0xBE300562, 0xC472509B, - 0x3FF0045C, 0x98000000, 0x3DF64FB6, 0x72B572E0, - 0x3FF00460, 0x98000000, 0x3E32DF5D, 0xEF61155C, - 0x3FF00464, 0x9C000000, 0xBE3B963B, 0x27CFFE6A, - 0x3FF00468, 0x9C000000, 0xBE23F79F, 0xB4CD96FE, - 0x3FF0046C, 0x9C000000, 0x3E1EBA7F, 0x6E771F13, - 0x3FF00470, 0x9C000000, 0x3E396913, 0xFE3ED608, - 0x3FF00474, 0xA0000000, 0xBE34CC73, 0x6E82850F, - 0x3FF00478, 0xA0000000, 0xBE078FB3, 0x352966B7, - 0x3FF0047C, 0xA0000000, 0x3E2DF116, 0x33AFF8AE, - 0x3FF00480, 0xA4000000, 0xBE3F0CEE, 0xE909EADD, - 0x3FF00484, 0xA4000000, 0xBE2A04C8, 0xD6938597, - 0x3FF00488, 0xA4000000, 0x3E1460AA, 0x5C6654D8, - 0x3FF0048C, 0xA4000000, 0x3E3742BE, 0x22213ECF, - 0x3FF00490, 0xA8000000, 0xBE3682A9, 0xC631A356, - 0x3FF00494, 0xA8000000, 0xBE10E034, 0x7777B644, - 0x3FF00498, 0xA8000000, 0x3E2C4528, 0x3E3B0991, - 0x3FF0049C, 0xAC000000, 0xBE3F72C6, 0x0B3E269F, - 0x3FF004A0, 0xAC000000, 0xBE29F037, 0x31DF923B, - 0x3FF004A4, 0xAC000000, 0x3E164A4D, 0xE82713DE, - 0x3FF004A8, 0xAC000000, 0x3E382D47, 0x31AFAC4B, - 0x3FF004AC, 0xB0000000, 0xBE352800, 0x6DFCE978, - 0x3FF004B0, 0xB0000000, 0xBE036A1B, 0x07D68D27, - 0x3FF004B4, 0xB0000000, 0x3E305D7E, 0x5CB71F6F, - 0x3FF004B8, 0xB4000000, 0xBE3CC7BB, 0x30E5E990, - 0x3FF004BC, 0xB4000000, 0xBE23B9E0, 0x0BA17DEA, - 0x3FF004C0, 0xB4000000, 0x3E223BBF, 0xC3EF9BD8, - 0x3FF004C4, 0xB4000000, 0x3E3C28B4, 0x8A74ECC0, - 0x3FF004C8, 0xB8000000, 0xBE30BC72, 0x085831CA, - 0x3FF004CC, 0xB8000000, 0x3E037361, 0x6C8D1FC8, - 0x3FF004D0, 0xB8000000, 0x3E35A94F, 0x3033A0B8, - 0x3FF004D4, 0xBC000000, 0xBE370BC8, 0xFC7107DE, - 0x3FF004D8, 0xBC000000, 0xBE0D86E2, 0xA2D908DA, - 0x3FF004DC, 0xBC000000, 0x3E2F742A, 0x58ED155E, - 0x3FF004E0, 0xC0000000, 0xBE3CCAF4, 0x75FACDD0, - 0x3FF004E4, 0xC0000000, 0xBE227FF2, 0x6F5BE5D3, - 0x3FF004E8, 0xC0000000, 0x3E24B60D, 0xD6BCA827, - 0x3FF004EC, 0xC0000000, 0x3E3E060B, 0xF72B40D6, - 0x3FF004F0, 0xC4000000, 0xBE2C7DD4, 0x208BE3E3, - 0x3FF004F4, 0xC4000000, 0x3E163093, 0x642FDDB8, - 0x3FF004F8, 0xC4000000, 0x3E396738, 0xB72239A5, - 0x3FF004FC, 0xC8000000, 0xBE32ADAE, 0x7201ED9B, - 0x3FF00500, 0xC8000000, 0x3DF4D6F6, 0x1A0C05F3, - 0x3FF00504, 0xC8000000, 0x3E355892, 0x360B8346, - 0x3FF00508, 0xCC000000, 0xBE368C45, 0xF0C06435, - 0x3FF0050C, 0xCC000000, 0xBE0308C8, 0x760DA2F6, - 0x3FF00510, 0xCC000000, 0x3E31DA18, 0xE008D57B, - 0x3FF00514, 0xD0000000, 0xBE39DAB0, 0x205F82F4, - 0x3FF00518, 0xD0000000, 0xBE15FDD0, 0x2FE5E3E3, - 0x3FF0051C, 0xD0000000, 0x3E2DD79A, 0x42787241, - 0x3FF00520, 0xD4000000, 0xBE3C98EC, 0x94BD25F4, - 0x3FF00524, 0xD4000000, 0xBE201B42, 0x53C89D03, - 0x3FF00528, 0xD4000000, 0x3E291B5E, 0xCB901057, - 0x3FF0052C, 0xD8000000, 0xBE3EC6FA, 0xE1B6D837, - 0x3FF00530, 0xD8000000, 0xBE24173F, 0xF8BF49E7, - 0x3FF00534, 0xD8000000, 0x3E257F80, 0x339DDB57, - 0x3FF00538, 0xD8000000, 0x3E3F9B25, 0x64D62C5C, - 0x3FF0053C, 0xDC000000, 0xBE26F2E0, 0x2E913659, - 0x3FF00540, 0xDC000000, 0x3E2303FF, 0x52E7CB93, - 0x3FF00544, 0xDC000000, 0x3E3E8D74, 0xAB0CFEF5, - 0x3FF00548, 0xE0000000, 0xBE28AE22, 0x1CF7FDE6, - 0x3FF0054C, 0xE0000000, 0x3E21A8DD, 0x01B47B93, - 0x3FF00550, 0xE0000000, 0x3E3E0FF3, 0x5D1107E2, - 0x3FF00554, 0xE4000000, 0xBE294904, 0xEBAC99E1, - 0x3FF00558, 0xE4000000, 0x3E216E1A, 0x184B2814, - 0x3FF0055C, 0xE4000000, 0x3E3E22A1, 0xE706008B, - 0x3FF00560, 0xE8000000, 0xBE28C387, 0xC267616A, - 0x3FF00564, 0xE8000000, 0x3E2253B7, 0x6EF3B008, - 0x3FF00568, 0xE8000000, 0x3E3EC580, 0xB50FF371, - 0x3FF0056C, 0xEC000000, 0xBE271DA9, 0xC8E0096B, - 0x3FF00570, 0xEC000000, 0x3E2459B5, 0xDDF69498, - 0x3FF00574, 0xEC000000, 0x3E3FF890, 0x33533C31, - 0x3FF00578, 0xF0000000, 0xBE24576A, 0x26CDA497, - 0x3FF0057C, 0xF0000000, 0x3E278016, 0x3D9CF923, - 0x3FF00580, 0xF4000000, 0xBE3E442F, 0x320B787B, - 0x3FF00584, 0xF4000000, 0xBE2070C8, 0x03E6A36B, - 0x3FF00588, 0xF4000000, 0x3E2BC6D9, 0x6630A33F, - 0x3FF0058C, 0xF8000000, 0xBE3BF0BD, 0x0EE72CBF, - 0x3FF00590, 0xF8000000, 0xBE16D385, 0x0FC1A853, - 0x3FF00594, 0xF8000000, 0x3E309700, 0x17FDFD5D, - 0x3FF00598, 0xFC000000, 0xBE390D18, 0xF71A91AC, - 0x3FF0059C, 0xFC000000, 0xBE050963, 0x69C58B86, - 0x3FF005A0, 0xFC000000, 0x3E33DAC5, 0xB9A504CD, - 0x3FF005A5, 0x00000000, 0xBE359942, 0x7E800734, - 0x3FF005A9, 0x00000000, 0x3DF02BAE, 0xE59934CD, - 0x3FF005AD, 0x00000000, 0x3E37AEBE, 0x04333E0E, - 0x3FF005B1, 0x04000000, 0xBE319539, 0x38F19C2F, - 0x3FF005B5, 0x04000000, 0x3E14DB54, 0xEBB1C157, - 0x3FF005B9, 0x04000000, 0x3E3C12E9, 0x63CED05D, - 0x3FF005BD, 0x08000000, 0xBE2A01F9, 0x74921CAF, - 0x3FF005C1, 0x08000000, 0x3E23F645, 0xC94C85F2, - 0x3FF005C5, 0x0C000000, 0xBE3EF8B7, 0xBB61CBEE, - 0x3FF005C9, 0x0C000000, 0xBE1F7232, 0x597F2931, - 0x3FF005CD, 0x0C000000, 0x3E2E9F48, 0xAF5B7345, - 0x3FF005D1, 0x10000000, 0xBE397424, 0xED37CD5F, - 0x3FF005D5, 0x10000000, 0xBE013F43, 0x08775C6B, - 0x3FF005D9, 0x10000000, 0x3E35345A, 0x0029D3DB, - 0x3FF005DD, 0x14000000, 0xBE335F5D, 0xC58C1962, - 0x3FF005E1, 0x14000000, 0x3E1073C1, 0x47430E04, - 0x3FF005E5, 0x14000000, 0x3E3BA944, 0x4A41E248, - 0x3FF005E9, 0x18000000, 0xBE2974C3, 0xB06E888E, - 0x3FF005ED, 0x18000000, 0x3E25E3FB, 0xDCCD9333, - 0x3FF005F1, 0x1C000000, 0xBE3D519C, 0x5DE27951, - 0x3FF005F5, 0x1C000000, 0xBE1614C2, 0xE4464502, - 0x3FF005F9, 0x1C000000, 0x3E325740, 0xE0DAFE93, - 0x3FF005FD, 0x20000000, 0xBE35BC47, 0x8C1B4C10, - 0x3FF00601, 0x20000000, 0x3E0201B0, 0x20686CE9, - 0x3FF00605, 0x20000000, 0x3E3A4CB9, 0x95558B63, - 0x3FF00609, 0x24000000, 0xBE2B2D79, 0xA880A3EB, - 0x3FF0060D, 0x24000000, 0x3E252BA5, 0x9699EEB7, - 0x3FF00611, 0x28000000, 0xBE3D2D97, 0x880115E1, - 0x3FF00615, 0x28000000, 0xBE1383EF, 0x28A3D788, - 0x3FF00619, 0x28000000, 0x3E337BA6, 0x08D6DC23, - 0x3FF0061D, 0x2C000000, 0xBE3417B2, 0x0B001A08, - 0x3FF00621, 0x2C000000, 0x3E1193EF, 0xF94EB99A, - 0x3FF00625, 0x2C000000, 0x3E3CF1B0, 0x28D3BD3B, - 0x3FF00629, 0x30000000, 0xBE24E32B, 0x0EFCC982, - 0x3FF0062D, 0x30000000, 0x3E2C7655, 0xE2BDA47F, - 0x3FF00631, 0x34000000, 0xBE39080E, 0x689312F8, - 0x3FF00635, 0x34000000, 0xBDCDA0C8, 0xA9444DB4, - 0x3FF00639, 0x34000000, 0x3E38A191, 0x7B21FE23, - 0x3FF0063D, 0x38000000, 0xBE2CE32A, 0x7E67E1E1, - 0x3FF00641, 0x38000000, 0x3E251694, 0x875A71F0, - 0x3FF00645, 0x3C000000, 0xBE3C67CF, 0xF838F455, - 0x3FF00649, 0x3C000000, 0xBE0A571F, 0x77274052, - 0x3FF0064D, 0x3C000000, 0x3E35E20E, 0x63AAEFA8, - 0x3FF00651, 0x40000000, 0xBE30E0F8, 0xFC87DA70, - 0x3FF00655, 0x40000000, 0x3E20D80B, 0xE9089AFD, - 0x3FF00659, 0x44000000, 0xBE3E36F4, 0xC52F03BD, - 0x3FF0065D, 0x44000000, 0xBE1327A4, 0x9680E14E, - 0x3FF00661, 0x44000000, 0x3E34B328, 0xD732468D, - 0x3FF00665, 0x48000000, 0xBE31BFBE, 0xCAB5EF4A, - 0x3FF00669, 0x48000000, 0x3E1F757F, 0xE2A2FBE1, - 0x3FF0066D, 0x4C000000, 0xBE3E757A, 0xDAB014DA, - 0x3FF00671, 0x4C000000, 0xBE12E13D, 0x02FB3FBB, - 0x3FF00675, 0x4C000000, 0x3E3514E2, 0xCA7E298D, - 0x3FF00679, 0x50000000, 0xBE310DE4, 0xB4F78B94, - 0x3FF0067D, 0x50000000, 0x3E21BEB4, 0x89C35D05, - 0x3FF00681, 0x54000000, 0xBE3D2360, 0x43F4895C, - 0x3FF00685, 0x54000000, 0xBE08B0A2, 0x5BC49ADF, - 0x3FF00689, 0x54000000, 0x3E37073E, 0x32573159, - 0x3FF0068D, 0x58000000, 0xBE2D96D1, 0x8D0732D2, - 0x3FF00691, 0x58000000, 0x3E26E3ED, 0x9BF15E67, - 0x3FF00695, 0x5C000000, 0xBE3A40A3, 0x0C3250FB, - 0x3FF00699, 0x5C000000, 0x3DBCC9AE, 0xFD0AE214, - 0x3FF0069D, 0x5C000000, 0x3E3A8A3D, 0x038868A1, - 0x3FF006A1, 0x60000000, 0xBE25F092, 0x151D21CE, - 0x3FF006A5, 0x60000000, 0x3E2F2A6F, 0x11738C43, - 0x3FF006A9, 0x64000000, 0xBE35CD41, 0x3E9CE96D, - 0x3FF006AD, 0x64000000, 0x3E138132, 0x8DBC2918, - 0x3FF006B1, 0x64000000, 0x3E3F9DE1, 0x32DF4C13, - 0x3FF006B5, 0x68000000, 0xBE16520E, 0x3129E0B2, - 0x3FF006B9, 0x68000000, 0x3E35491E, 0x69F36A61, - 0x3FF006BD, 0x6C000000, 0xBE2F9271, 0xCCCABCD4, - 0x3FF006C1, 0x6C000000, 0x3E2668ED, 0x0D59B899, - 0x3FF006C5, 0x70000000, 0xBE39BDD3, 0x4AD435A0, - 0x3FF006C9, 0x70000000, 0x3DF5FE9A, 0x9191CABB, - 0x3FF006CD, 0x70000000, 0x3E3C8DAD, 0x6676850B, - 0x3FF006D1, 0x74000000, 0xBE206910, 0x1D74934A, - 0x3FF006D5, 0x74000000, 0x3E331949, 0x4D886478, - 0x3FF006D9, 0x78000000, 0xBE3188DE, 0x80BFBBC2, - 0x3FF006DD, 0x78000000, 0x3E23CA01, 0x14DE1719, - 0x3FF006E1, 0x7C000000, 0xBE3A9D19, 0x8CE98EC0, - 0x3FF006E5, 0x7C000000, 0x3DEE1A67, 0xA705A6E7, - 0x3FF006E9, 0x7C000000, 0x3E3C8EC6, 0xECD5F851, - 0x3FF006ED, 0x80000000, 0xBE1F0CF9, 0xE839CE4D, - 0x3FF006F1, 0x80000000, 0x3E33FAC3, 0x0C8CA46A, - 0x3FF006F5, 0x84000000, 0xBE303734, 0x7B5703D8, - 0x3FF006F9, 0x84000000, 0x3E274DB5, 0xE490A112, - 0x3FF006FD, 0x88000000, 0xBE386B0E, 0xA693A093, - 0x3FF00701, 0x88000000, 0x3E0C9875, 0xF0B73DAA, - 0x3FF00705, 0x88000000, 0x3E3FA133, 0x2449A944, - 0x3FF00709, 0x8C000000, 0xBE110285, 0xBFE66C14, - 0x3FF0070D, 0x8C000000, 0x3E37ED91, 0x054EDCBD, - 0x3FF00711, 0x90000000, 0xBE27A86A, 0xEFB65924, - 0x3FF00715, 0x90000000, 0x3E307A0B, 0x1C8A0CF1, - 0x3FF00719, 0x94000000, 0xBE3327AD, 0x397FB1D6, - 0x3FF0071D, 0x94000000, 0x3E228D43, 0x1412B9FB, - 0x3FF00721, 0x98000000, 0xBE3A3B08, 0x94D8FFB0, - 0x3FF00725, 0x98000000, 0x3E029AA3, 0x6ED80040, - 0x3FF00729, 0x98000000, 0x3E3EF1B8, 0x9627250A, - 0x3FF0072D, 0x9C000000, 0xBE117F70, 0x5FCB1B09, - 0x3FF00731, 0x9C000000, 0x3E385E96, 0x678F0789, - 0x3FF00735, 0xA0000000, 0xBE25A5DF, 0xCEA3485B, - 0x3FF00739, 0xA0000000, 0x3E320B90, 0xFF6D0303, - 0x3FF0073D, 0xA4000000, 0xBE3105E6, 0xE03334FF, - 0x3FF00741, 0xA4000000, 0x3E27F150, 0xFB9F056D, - 0x3FF00745, 0xA8000000, 0xBE36F8C0, 0xE28905F4, - 0x3FF00749, 0xA8000000, 0x3E189774, 0x0B1407AA, - 0x3FF0074D, 0xAC000000, 0xBE3CAB7D, 0xCE4493C4, - 0x3FF00751, 0xAC000000, 0x3DE265D5, 0xCB817D78, - 0x3FF00755, 0xAC000000, 0x3E3DE1E2, 0x7CA8B4E3, - 0x3FF00759, 0xB0000000, 0xBE12FD89, 0x7D730FC6, - 0x3FF0075D, 0xB0000000, 0x3E38AF60, 0x1E4D7759, - 0x3FF00761, 0xB4000000, 0xBE23A3AC, 0x0CAD84A2, - 0x3FF00765, 0xB4000000, 0x3E33BCFB, 0x36B866FD, - 0x3FF00769, 0xB8000000, 0xBE2D4858, 0x4D0667A1, - 0x3FF0076D, 0xB8000000, 0x3E2E1567, 0xCBF08E6A, - 0x3FF00771, 0xBC000000, 0xBE333664, 0x9FD34D05, - 0x3FF00775, 0xBC000000, 0x3E253114, 0x9837D6E0, - 0x3FF00779, 0xC0000000, 0xBE37887F, 0x5238327D, - 0x3FF0077D, 0xC0000000, 0x3E1999FA, 0x24C8DC90, - 0x3FF00781, 0xC4000000, 0xBE3B9A7C, 0x1DA2F8BE, - 0x3FF00785, 0xC4000000, 0x3E03A485, 0xEA50EE6A, - 0x3FF00789, 0xC8000000, 0xBE3F6C5A, 0xE204A449, - 0x3FF0078D, 0xC8000000, 0xBDF3D3EF, 0x78D5D0F3, - 0x3FF00791, 0xC8000000, 0x3E3D01E4, 0x80B1D66C, - 0x3FF00795, 0xCC000000, 0xBE12BBC1, 0xD5149796, - 0x3FF00799, 0xCC000000, 0x3E39B042, 0x2A8F92F0, - 0x3FF0079D, 0xD0000000, 0xBE1F820E, 0x6F386487, - 0x3FF007A1, 0xD0000000, 0x3E369EBE, 0x3BA3BCDA, - 0x3FF007A5, 0xD4000000, 0xBE25A3F0, 0x96320652, - 0x3FF007A9, 0xD4000000, 0x3E33CD58, 0xD3FD8FCA, - 0x3FF007AD, 0xD8000000, 0xBE2B069C, 0xC62D40B1, - 0x3FF007B1, 0xD8000000, 0x3E313C12, 0x13AC5766, - 0x3FF007B5, 0xDC000000, 0xBE2FE90B, 0x876F3A0B, - 0x3FF007B9, 0xDC000000, 0x3E2DD5D4, 0x357EDEB8, - 0x3FF007BD, 0xE0000000, 0xBE32259E, 0x4CEC957E, - 0x3FF007C1, 0xE0000000, 0x3E29B3C2, 0x128C86C6, - 0x3FF007C5, 0xE4000000, 0xBE341697, 0xDEA61608, - 0x3FF007C9, 0xE4000000, 0x3E2611ED, 0xFEA09E70, - 0x3FF007CD, 0xE8000000, 0xBE35C772, 0x58D49AE3, - 0x3FF007D1, 0xE8000000, 0x3E22F058, 0x39DA3D42, - 0x3FF007D5, 0xEC000000, 0xBE37382D, 0x9B689043, - 0x3FF007D9, 0xEC000000, 0x3E204F01, 0x04589AD6, - 0x3FF007DD, 0xF0000000, 0xBE3868C9, 0x86525259, - 0x3FF007E1, 0xF0000000, 0x3E1C5BD1, 0x3C761DAC, - 0x3FF007E5, 0xF4000000, 0xBE395945, 0xF9822D4C, - 0x3FF007E9, 0xF4000000, 0x3E191A1E, 0x8F4221F9, - 0x3FF007ED, 0xF8000000, 0xBE3A09A2, 0xD4E85D3A, - 0x3FF007F1, 0xF8000000, 0x3E16D8EA, 0x81547225, - 0x3FF007F5, 0xFC000000, 0xBE3A79DF, 0xF8750E3B, - 0x3FF007F9, 0xFC000000, 0x3E159835, 0x92EC7DE3, - 0x3FF007FE, 0x00000000, 0xBE3AA9FD, 0x44185C5D } }; - -#else -#ifdef LITTLE_ENDI - -static const union { - int i[1424]; - double x[712]; -} coar = { .i = { - 0xC8000000, 0x3FE69A59, 0x6079C9F7, 0x3DF22D4D, - 0xC8000000, 0x3FE6A5A9, 0x25AF6823, 0x3E19882D, - 0x74000000, 0x3FE6B0FF, 0x31DABF59, 0xBE221476, - 0xC8000000, 0x3FE6BC5A, 0x99A2DC0A, 0x3E2312AC, - 0xD0000000, 0x3FE6C7BB, 0xCE9F9355, 0xBE265926, - 0x84000000, 0x3FE6D322, 0x2D298DED, 0x3E2F2C26, - 0xF4000000, 0x3FE6DE8E, 0x1E748D2F, 0xBE2EC28E, - 0x14000000, 0x3FE6EA01, 0xC68CB7E5, 0x3E2D8C6D, - 0xF4000000, 0x3FE6F578, 0x419FE2F0, 0x3DEE1A9E, - 0x90000000, 0x3FE700F6, 0xDEAEAE34, 0xBDFF1AFD, - 0xEC000000, 0x3FE70C79, 0x558B7122, 0xBE0730FE, - 0x0C000000, 0x3FE71803, 0x2D280C3B, 0xBE25CB85, - 0xF0000000, 0x3FE72391, 0x337B7B54, 0xBE06F2CE, - 0x9C000000, 0x3FE72F26, 0x45C02B72, 0x3E289BCA, - 0x18000000, 0x3FE73AC1, 0x5039F1CA, 0xBE18DEA6, - 0x60000000, 0x3FE74661, 0x86CE0538, 0xBE09D090, - 0x78000000, 0x3FE75207, 0xCFCE5DDB, 0x3E290E79, - 0x68000000, 0x3FE75DB3, 0xB249A17C, 0x3DD61DF0, - 0x2C000000, 0x3FE76965, 0xE13445F7, 0x3E2F22F7, - 0xD0000000, 0x3FE7751C, 0x874E75CE, 0xBE2CD454, - 0x4C000000, 0x3FE780DA, 0xDF43E3BC, 0xBE0159CE, - 0xA8000000, 0x3FE78C9D, 0x699A1332, 0x3E279291, - 0xEC000000, 0x3FE79866, 0x2DD98C6C, 0xBE2A0BCD, - 0x10000000, 0x3FE7A436, 0x15AC979E, 0x3E25F375, - 0x20000000, 0x3FE7B00B, 0x2FEAFCF6, 0x3E26CCF5, - 0x1C000000, 0x3FE7BBE6, 0x53ADAD67, 0x3E27D4F4, - 0x08000000, 0x3FE7C7C7, 0x7FBD9566, 0x3E10EEC7, - 0xE4000000, 0x3FE7D3AD, 0x9A831D86, 0x3E2837F0, - 0xB8000000, 0x3FE7DF9A, 0x5CB4C35B, 0xBE129BE0, - 0x80000000, 0x3FE7EB8D, 0x0234F04D, 0x3E23990A, - 0x44000000, 0x3FE7F786, 0x64D5C842, 0x3E2EB807, - 0x08000000, 0x3FE80385, 0x02B4E9E8, 0x3E0FC86F, - 0xCC000000, 0x3FE80F89, 0x7B4274BF, 0xBDD7B5B3, - 0x94000000, 0x3FE81B94, 0xB899B00F, 0xBE16888B, - 0x60000000, 0x3FE827A5, 0x5E94D155, 0x3E288971, - 0x38000000, 0x3FE833BC, 0x099F3E5E, 0x3E2AEEB2, - 0x20000000, 0x3FE83FD9, 0x3FF60B7C, 0xBE23B922, - 0x14000000, 0x3FE84BFC, 0x2DBD8012, 0xBDF7D3B1, - 0x1C000000, 0x3FE85825, 0xA8872BEB, 0xBDF24BA3, - 0x38000000, 0x3FE86454, 0x01AA18A7, 0x3E2EFE04, - 0x70000000, 0x3FE87089, 0x944496A2, 0x3E21986C, - 0xC4000000, 0x3FE87CC4, 0xB71FFAFF, 0x3E096A8B, - 0x38000000, 0x3FE88906, 0xBC4C7AC5, 0xBE21CE0A, - 0xCC000000, 0x3FE8954D, 0xBAC02491, 0xBE076F45, - 0x84000000, 0x3FE8A19B, 0xD922B925, 0x3E2B4FA2, - 0x68000000, 0x3FE8ADEF, 0x641863AF, 0x3DF759DB, - 0x78000000, 0x3FE8BA49, 0xC6AB5E04, 0xBE2DB97C, - 0xB4000000, 0x3FE8C6A9, 0xE2156713, 0xBE25364C, - 0x20000000, 0x3FE8D310, 0x862BEFF7, 0x3E1BEB7C, - 0xC4000000, 0x3FE8DF7C, 0x1CEA33A5, 0xBDF4DD0C, - 0xA0000000, 0x3FE8EBEF, 0x51797D47, 0xBE2537DF, - 0xB4000000, 0x3FE8F868, 0xF0107B28, 0x3E0FB1C4, - 0x08000000, 0x3FE904E8, 0xE01B68BD, 0x3E0AD6A1, - 0x9C000000, 0x3FE9116D, 0x1F78D9D9, 0x3E292117, - 0x78000000, 0x3FE91DF9, 0x4F50E5CF, 0xBE1D75DA, - 0x98000000, 0x3FE92A8B, 0x74959E58, 0x3DE5102B, - 0x04000000, 0x3FE93724, 0xD2216C35, 0xBE01CA50, - 0xBC000000, 0x3FE943C2, 0xB0B05884, 0x3E225BFD, - 0xC8000000, 0x3FE95067, 0x60B7C5C1, 0xBE0F2183, - 0x24000000, 0x3FE95D13, 0xB5860441, 0x3E2FB47A, - 0xDC000000, 0x3FE969C4, 0xE2D4059E, 0xBE01FFD2, - 0xEC000000, 0x3FE9767C, 0x12BB6A8D, 0xBDE9ED72, - 0x58000000, 0x3FE9833B, 0x43BFFB24, 0x3E2B3815, - 0x28000000, 0x3FE99000, 0xEE9EAD1E, 0x3E03FA22, - 0x5C000000, 0x3FE99CCB, 0x377138F7, 0xBE213841, - 0xF4000000, 0x3FE9A99C, 0xDB636C94, 0x3E178105, - 0xF8000000, 0x3FE9B674, 0xF5720122, 0x3E1E5E7A, - 0x6C000000, 0x3FE9C353, 0xA2AC5AAE, 0xBE238BFF, - 0x4C000000, 0x3FE9D038, 0xF93BDBD8, 0x3E270893, - 0xA4000000, 0x3FE9DD23, 0x354B86CF, 0x3DF40420, - 0x74000000, 0x3FE9EA15, 0x88CB06B7, 0xBE2D76D3, - 0xBC000000, 0x3FE9F70D, 0x9ED0EC60, 0xBE251639, - 0x80000000, 0x3FEA040C, 0xE2DDE506, 0x3E1F06E9, - 0xC8000000, 0x3FEA1111, 0x8E6DB477, 0x3E014549, - 0x94000000, 0x3FEA1E1D, 0xF8716509, 0xBDF4BC17, - 0xE8000000, 0x3FEA2B2F, 0xDA723A49, 0xBE2107DB, - 0xC4000000, 0x3FEA3848, 0x986AA369, 0x3E1A932A, - 0x30000000, 0x3FEA4568, 0x41592CDB, 0x3E198092, - 0x30000000, 0x3FEA528E, 0x676BCAB8, 0xBE2E260F, - 0xC0000000, 0x3FEA5FBA, 0x2D5D5610, 0x3DE2E821, - 0xE8000000, 0x3FEA6CED, 0x7DA20167, 0x3E2F7046, - 0xB0000000, 0x3FEA7A27, 0xF9FAAD30, 0xBE1D2832, - 0x14000000, 0x3FEA8768, 0x43FA6C45, 0xBE23F788, - 0x18000000, 0x3FEA94AF, 0xAA082732, 0x3E011E27, - 0xC4000000, 0x3FEAA1FC, 0xC682F0BF, 0xBE20BACB, - 0x18000000, 0x3FEAAF51, 0x7BD08C78, 0xBE2DC7DD, - 0x14000000, 0x3FEABCAC, 0xA3B10F9A, 0x3E2271A2, - 0xC4000000, 0x3FEACA0D, 0x7966F94C, 0xBE15449C, - 0x24000000, 0x3FEAD776, 0x6FD8F3EE, 0x3DD06137, - 0x3C000000, 0x3FEAE4E5, 0x8C5A144A, 0xBE267CD1, - 0x0C000000, 0x3FEAF25B, 0xB59DA94B, 0xBE29E584, - 0x98000000, 0x3FEAFFD7, 0x7B52192F, 0xBE23DFCF, - 0xE4000000, 0x3FEB0D5A, 0x78A76B45, 0xBE1CF2FE, - 0xF4000000, 0x3FEB1AE4, 0x7EC80FF6, 0xBE23A561, - 0xC8000000, 0x3FEB2875, 0x932EED68, 0x3E22C4C9, - 0x68000000, 0x3FEB360D, 0xB5833C97, 0x3E2B085C, - 0xD8000000, 0x3FEB43AB, 0x93B9319A, 0xBE01F093, - 0x18000000, 0x3FEB5151, 0xFABCE670, 0xBE254F01, - 0x28000000, 0x3FEB5EFD, 0x627ABFB0, 0x3E2F24C2, - 0x14000000, 0x3FEB6CB0, 0xE6AC0B48, 0x3E1F1EEC, - 0xDC000000, 0x3FEB7A69, 0x127F9ABC, 0xBE1A8671, - 0x80000000, 0x3FEB882A, 0xC87C73B3, 0xBDCB0C28, - 0x08000000, 0x3FEB95F2, 0x7F2B5A97, 0xBE22E8DD, - 0x74000000, 0x3FEBA3C0, 0x2D22A9D5, 0xBE1B3645, - 0xC8000000, 0x3FEBB195, 0x428F8B88, 0x3E0ADACA, - 0x0C000000, 0x3FEBBF72, 0xCDF9F681, 0xBE2E9E07, - 0x3C000000, 0x3FEBCD55, 0x7FA54ACF, 0xBE08A127, - 0x60000000, 0x3FEBDB3F, 0x8225B385, 0x3E0E92CE, - 0x7C000000, 0x3FEBE930, 0x7BB09485, 0x3DF38C2A, - 0x94000000, 0x3FEBF728, 0xF681FA5F, 0xBE2DFD64, - 0xA4000000, 0x3FEC0527, 0xDCE88BD2, 0x3E2E384D, - 0xBC000000, 0x3FEC132D, 0xFE46A893, 0xBE20F111, - 0xD4000000, 0x3FEC213A, 0xB189BFDA, 0x3E193DA1, - 0xF8000000, 0x3FEC2F4E, 0x0E39FB00, 0xBE20E3A1, - 0x24000000, 0x3FEC3D6A, 0x30F0FAC5, 0x3E1DB044, - 0x64000000, 0x3FEC4B8C, 0x97446B17, 0xBE2BC12C, - 0xB4000000, 0x3FEC59B5, 0x963F4150, 0xBE282696, - 0x18000000, 0x3FEC67E6, 0x3049824B, 0x3E224D26, - 0x98000000, 0x3FEC761D, 0x87F84C7D, 0x3E2C5BA5, - 0x38000000, 0x3FEC845C, 0xC4852339, 0xBDE1D14D, - 0xF8000000, 0x3FEC92A1, 0x5588D9E1, 0xBE1A451E, - 0xDC000000, 0x3FECA0EE, 0x68BFF457, 0xBE1D3B96, - 0xE8000000, 0x3FECAF42, 0x4DADF774, 0xBE18B670, - 0x20000000, 0x3FECBD9E, 0x7FB1FC01, 0xBE1A1548, - 0x88000000, 0x3FECCC00, 0x78FC5AF0, 0xBE273F2E, - 0x20000000, 0x3FECDA6A, 0xA6F4A841, 0x3E1D218F, - 0xF0000000, 0x3FECE8DA, 0x4D002CA0, 0x3E2E0BA9, - 0xFC000000, 0x3FECF752, 0x065EF979, 0x3E20F4BB, - 0x48000000, 0x3FED05D2, 0x11793B33, 0xBE2ED3D5, - 0xD0000000, 0x3FED1458, 0x913341B3, 0x3E115E3C, - 0xA0000000, 0x3FED22E6, 0xB3546109, 0x3DE97C02, - 0xB8000000, 0x3FED317B, 0x1BF898EF, 0x3E087540, - 0x1C000000, 0x3FED4018, 0x346F9641, 0x3E209430, - 0xD0000000, 0x3FED4EBB, 0x88F4B20B, 0x3E2B6DF4, - 0xDC000000, 0x3FED5D66, 0x0CB26035, 0xBE2EC68F, - 0x38000000, 0x3FED6C19, 0x1F44D9C3, 0x3E2CA2C8, - 0xF4000000, 0x3FED7AD2, 0x41704EE0, 0x3E10E6F4, - 0x0C000000, 0x3FED8994, 0x25F8F0E2, 0x3E2F9273, - 0x88000000, 0x3FED985C, 0x318798DE, 0x3E2D041A, - 0x6C000000, 0x3FEDA72C, 0x9349CF58, 0xBE005680, - 0xB8000000, 0x3FEDB603, 0xCF0C934D, 0xBE10F665, - 0x70000000, 0x3FEDC4E2, 0x19461C64, 0x3E166124, - 0x9C000000, 0x3FEDD3C8, 0x405624C8, 0xBE1B2ED6, - 0x3C000000, 0x3FEDE2B6, 0x62171501, 0xBE273A7F, - 0x54000000, 0x3FEDF1AB, 0xE36E1450, 0xBE26022B, - 0xE8000000, 0x3FEE00A7, 0x2E07AE15, 0xBE1C341E, - 0xFC000000, 0x3FEE0FAB, 0x18D0E701, 0xBDFC7EAE, - 0x94000000, 0x3FEE1EB7, 0xECD1FF8B, 0x3E06B34F, - 0xB4000000, 0x3FEE2DCA, 0x6813A649, 0x3E1394A3, - 0x60000000, 0x3FEE3CE5, 0xC1754D14, 0x3E045496, - 0x9C000000, 0x3FEE4C07, 0xF5C6087C, 0xBE180FFF, - 0x68000000, 0x3FEE5B31, 0xADD9A300, 0x3E22FBCD, - 0xCC000000, 0x3FEE6A62, 0xAF0289E5, 0x3E2EC7C7, - 0xCC000000, 0x3FEE799B, 0x3FB3EDD4, 0x3E242182, - 0x6C000000, 0x3FEE88DC, 0x04E39885, 0xBE201304, - 0xAC000000, 0x3FEE9824, 0xE6831D31, 0xBE20D352, - 0x90000000, 0x3FEEA774, 0x618DFCEB, 0x3E1E032D, - 0x20000000, 0x3FEEB6CC, 0xF9BB457E, 0x3E1956A3, - 0x60000000, 0x3FEEC62B, 0x50845DB2, 0xBE2A77E0, - 0x4C000000, 0x3FEED592, 0x47C43858, 0x3E2714F7, - 0xF0000000, 0x3FEEE500, 0x71813A66, 0x3E2EED96, - 0x50000000, 0x3FEEF477, 0x4FB4AA34, 0xBE04CDBE, - 0x6C000000, 0x3FEF03F5, 0x86EB4FF5, 0xBE2774A2, - 0x48000000, 0x3FEF137B, 0xAD43B2D2, 0xBE29DD95, - 0xE8000000, 0x3FEF2308, 0xAC16E506, 0xBE1CADB0, - 0x50000000, 0x3FEF329E, 0x58745C7B, 0x3E12AC33, - 0x88000000, 0x3FEF423B, 0x6EC2D854, 0xBE248118, - 0x8C000000, 0x3FEF51E0, 0x304ACE08, 0x3E26986B, - 0x68000000, 0x3FEF618D, 0x3B09354E, 0x3E126D81, - 0x1C000000, 0x3FEF7142, 0x773C23B3, 0x3DF06AAE, - 0xAC000000, 0x3FEF80FE, 0xD82EF423, 0xBDA105B6, - 0x1C000000, 0x3FEF90C3, 0x465499B8, 0x3DECDEED, - 0x70000000, 0x3FEFA08F, 0xE2EF03AE, 0x3E0AEFD4, - 0xAC000000, 0x3FEFB063, 0x0567B2E7, 0x3E1BD4C0, - 0xD4000000, 0x3FEFC03F, 0x4F97FCBF, 0x3E26AA22, - 0xF0000000, 0x3FEFD023, 0x5E4E88D1, 0xBE2F9420, - 0xFC000000, 0x3FEFE00F, 0x438E52E2, 0xBE254004, - 0x00000000, 0x3FEFF004, 0xEEE93EFC, 0xBE1552AA, - 0x00000000, 0x3FF00000, 0x00000000, 0x00000000, - 0x00000000, 0x3FF00802, 0x4449F507, 0x3E155800, - 0x04000000, 0x3FF01008, 0x882D75D6, 0xBE354AA8, - 0x08000000, 0x3FF01812, 0x3740DE56, 0x3E303610, - 0x14000000, 0x3FF02020, 0x5B0C3264, 0x3E360044, - 0x28000000, 0x3FF02832, 0x0197EDC3, 0x3E3C4C26, - 0x48000000, 0x3FF03048, 0x5046CA09, 0x3E0B103B, - 0x74000000, 0x3FF03862, 0xF9A62624, 0xBE34659C, - 0xAC000000, 0x3FF04080, 0xDD0A8F37, 0xBE254438, - 0xF4000000, 0x3FF048A2, 0x97AFB6E2, 0x3DF256C2, - 0x50000000, 0x3FF050C9, 0x923D25E1, 0xBE3085DF, - 0xC0000000, 0x3FF058F3, 0x5EA3B091, 0xBE3F0A93, - 0x44000000, 0x3FF06122, 0x5D63534C, 0xBE237DE4, - 0xE0000000, 0x3FF06954, 0xFF0C58B7, 0x3E301719, - 0x98000000, 0x3FF0718B, 0x9DF7B665, 0x3E2E8410, - 0x6C000000, 0x3FF079C6, 0x3B127222, 0x3E349CB9, - 0x60000000, 0x3FF08205, 0x98E0BD08, 0x3DF127EC, - 0x74000000, 0x3FF08A48, 0x706CC41F, 0xBE24C1B6, - 0xA8000000, 0x3FF0928F, 0x093044EF, 0x3E334EF9, - 0x04000000, 0x3FF09ADB, 0x56BC6C83, 0xBE1304B1, - 0x84000000, 0x3FF0A32A, 0xB028B984, 0x3E2D383E, - 0x30000000, 0x3FF0AB7E, 0x64E7A202, 0xBE315B1E, - 0x04000000, 0x3FF0B3D6, 0xC678291E, 0xBE0AC1E6, - 0x04000000, 0x3FF0BC32, 0x2F12FFE2, 0x3E3A0418, - 0x38000000, 0x3FF0C492, 0x43D6D302, 0xBE37D617, - 0x98000000, 0x3FF0CCF6, 0x152CC8FA, 0x3E2133F2, - 0x2C000000, 0x3FF0D55F, 0xE966E6B7, 0x3E3CE5D1, - 0xF8000000, 0x3FF0DDCB, 0x7BCACA64, 0x3E1ABF24, - 0xFC000000, 0x3FF0E63C, 0x2E8CDBED, 0xBE3854F6, - 0x38000000, 0x3FF0EEB2, 0x0C32156B, 0xBE3E6463, - 0xAC000000, 0x3FF0F72B, 0xB69772CC, 0x3E365671, - 0x64000000, 0x3FF0FFA9, 0x02B1201A, 0xBE383E9A, - 0x58000000, 0x3FF1082B, 0x50549CC0, 0xBE205962, - 0x90000000, 0x3FF110B1, 0xFFDACA72, 0xBE376BFE, - 0x08000000, 0x3FF1193C, 0x5C43E2F3, 0x3E3C1C59, - 0xCC000000, 0x3FF121CA, 0xF7067C8B, 0xBE26D374, - 0xD4000000, 0x3FF12A5D, 0x4DDAFE1D, 0x3E343CCC, - 0x28000000, 0x3FF132F5, 0x58EBCB7F, 0x3E3D5C16, - 0xCC000000, 0x3FF13B90, 0xB66E8B53, 0xBE2B5D12, - 0xBC000000, 0x3FF14430, 0xB326B482, 0xBE24E919, - 0xFC000000, 0x3FF14CD4, 0xC8AABD43, 0x3E23139A, - 0x90000000, 0x3FF1557D, 0x16743B55, 0x3E30DD8B, - 0x7C000000, 0x3FF15E2A, 0x35904C50, 0xBE31D701, - 0xBC000000, 0x3FF166DB, 0x30E0CA83, 0x3E107F42, - 0x58000000, 0x3FF16F91, 0xDA1B7123, 0xBE24F1F2, - 0x50000000, 0x3FF1784B, 0x0DC79E23, 0xBE3ACAF2, - 0xA4000000, 0x3FF18109, 0x609374EE, 0xBE23DC79, - 0x58000000, 0x3FF189CC, 0x3A40C3B7, 0x3E262CF7, - 0x70000000, 0x3FF19293, 0x5A24F463, 0x3E1D3833, - 0xEC000000, 0x3FF19B5E, 0x8A2E4440, 0x3E2BA9AD, - 0xD0000000, 0x3FF1A42E, 0x61C41828, 0x3DFD8CBC, - 0x1C000000, 0x3FF1AD03, 0x5A4DDF0D, 0x3E1A65E6, - 0xD4000000, 0x3FF1B5DB, 0x9F828DB5, 0xBDE2FDBB, - 0xF8000000, 0x3FF1BEB8, 0xB79B700F, 0x3E2F4EE8, - 0x8C000000, 0x3FF1C79A, 0x0DE1D7E8, 0x3E3ACC35, - 0x94000000, 0x3FF1D080, 0xFF9E20A0, 0x3E11729E, - 0x10000000, 0x3FF1D96B, 0x6C2EA70B, 0xBE300F18, - 0x00000000, 0x3FF1E25A, 0xCE425A35, 0x3DF32E02, - 0x68000000, 0x3FF1EB4D, 0x9A322D12, 0x3E3BDE56, - 0x50000000, 0x3FF1F445, 0xBA737AEF, 0xBE3C3F0D, - 0xB0000000, 0x3FF1FD41, 0xC896DB7A, 0xBE0A2DD0, - 0x90000000, 0x3FF20642, 0xF8B782F6, 0x3E2577B0, - 0xF4000000, 0x3FF20F47, 0x73607FC8, 0xBE2C6DA3, - 0xD8000000, 0x3FF21851, 0xC8917348, 0x3E35F7D1, - 0x44000000, 0x3FF22160, 0xCF9CED69, 0x3E3B6F5C, - 0x3C000000, 0x3FF22A73, 0x85775C2E, 0xBE39967E, - 0xB8000000, 0x3FF2338A, 0x497226D4, 0x3E3B3213, - 0xC4000000, 0x3FF23CA6, 0x30733227, 0x3E3E2710, - 0x60000000, 0x3FF245C7, 0xAF215A72, 0x3E33B8A9, - 0x90000000, 0x3FF24EEC, 0x1365623F, 0xBE3F96B2, - 0x50000000, 0x3FF25816, 0x27DEE202, 0xBE37324F, - 0xA4000000, 0x3FF26144, 0x4E484D87, 0x3E318CD5, - 0x94000000, 0x3FF26A77, 0xA94519E8, 0xBDE3FD37, - 0x1C000000, 0x3FF273AF, 0xEE788C29, 0x3E37132F, - 0x44000000, 0x3FF27CEB, 0xE842E5C0, 0xBE03DDB7, - 0x08000000, 0x3FF2862C, 0xE17C9693, 0x3E37A3FB, - 0x70000000, 0x3FF28F71, 0xAEB3D9A0, 0x3E24EABF, - 0x7C000000, 0x3FF298BB, 0x853B0733, 0xBE13C7B6, - 0x2C000000, 0x3FF2A20A, 0xC7B588B5, 0x3E2D2C80, - 0x88000000, 0x3FF2AB5D, 0x708F3912, 0xBE35B750, - 0x8C000000, 0x3FF2B4B5, 0xD5FD9130, 0xBE291A70, - 0x3C000000, 0x3FF2BE12, 0x0CCF9F73, 0x3E2EE937, - 0xA0000000, 0x3FF2C773, 0xD42CF76C, 0xBE3C3F0C, - 0xB0000000, 0x3FF2D0D9, 0x60763D61, 0x3E35DD54, - 0x78000000, 0x3FF2DA44, 0xE7D6AA3B, 0x3E26C418, - 0xF8000000, 0x3FF2E3B3, 0x6FB9B7A8, 0xBE3605C6, - 0x2C000000, 0x3FF2ED28, 0x24DCDDF5, 0x3E3763D4, - 0x20000000, 0x3FF2F6A1, 0xA8EC1AA8, 0xBE1A411E, - 0xD0000000, 0x3FF3001E, 0x1FE8546F, 0xBE23FCA1, - 0x40000000, 0x3FF309A1, 0x3AAEE75E, 0xBE29DF0D, - 0x70000000, 0x3FF31328, 0x3C2C4206, 0x3E36A5D6, - 0x68000000, 0x3FF31CB4, 0xB4C979B0, 0x3E1B7A3E, - 0x28000000, 0x3FF32645, 0x706CD593, 0xBE36157D, - 0xB0000000, 0x3FF32FDA, 0x8DA4C646, 0xBE39F357, - 0x04000000, 0x3FF33975, 0xD575FE6F, 0xBE3E64DE, - 0x24000000, 0x3FF34314, 0x44D008E0, 0x3E07F9E3, - 0x18000000, 0x3FF34CB8, 0x5A563E77, 0xBE2E94F9, - 0xDC000000, 0x3FF35660, 0x2475EF19, 0x3E314DC2, - 0x78000000, 0x3FF3600E, 0xA33AC606, 0x3E26D623, - 0xEC000000, 0x3FF369C0, 0xC05B3160, 0x3E170F86, - 0x3C000000, 0x3FF37378, 0xDB0AE31A, 0xBE38DDFE, - 0x64000000, 0x3FF37D34, 0x5706B570, 0x3E3662A9, - 0x70000000, 0x3FF386F5, 0x6770731E, 0xBE1625E4, - 0x5C000000, 0x3FF390BB, 0x62971091, 0xBE1678F1, - 0x2C000000, 0x3FF39A86, 0xD045CB0C, 0xBE061F7C, - 0xE4000000, 0x3FF3A455, 0x568B1CA2, 0xBE35CF51, - 0x84000000, 0x3FF3AE2A, 0x7FB61F58, 0xBE378185, - 0x0C000000, 0x3FF3B804, 0x4FA133AF, 0x3E3F77F4, - 0x88000000, 0x3FF3C1E2, 0xB00B73FE, 0xBE22F96A, - 0xF0000000, 0x3FF3CBC5, 0x1EB4CE2F, 0x3E351A64, - 0x50000000, 0x3FF3D5AE, 0xD3755639, 0xBE3D3516, - 0xA0000000, 0x3FF3DF9B, 0x43E8C10E, 0x3E1CD938, - 0xEC000000, 0x3FF3E98D, 0x455C8842, 0xBE35EE23, - 0x30000000, 0x3FF3F385, 0x96C9F4ED, 0xBE29B282, - 0x70000000, 0x3FF3FD81, 0x3168CC0B, 0x3E24A40E, - 0xB0000000, 0x3FF40782, 0x86C72839, 0x3E3784BC, - 0xF4000000, 0x3FF41188, 0x0785D847, 0x3E061F19, - 0x3C000000, 0x3FF41B94, 0xE654A9C9, 0xBE27AEF2, - 0x88000000, 0x3FF425A4, 0xF9E4C1BA, 0x3E33DFC3, - 0xE0000000, 0x3FF42FB9, 0x593D0C75, 0x3E2455A8, - 0x44000000, 0x3FF439D4, 0x238B65D1, 0xBDE41D4E, - 0xB4000000, 0x3FF443F3, 0x454CBECB, 0x3E3BE616, - 0x38000000, 0x3FF44E18, 0x931C5332, 0x3E207B3C, - 0xD0000000, 0x3FF45841, 0x7615DCC9, 0xBE330846, - 0x7C000000, 0x3FF46270, 0xE497F84E, 0xBE2A8A7B, - 0x40000000, 0x3FF46CA4, 0xF737AF78, 0x3E020B50, - 0x20000000, 0x3FF476DD, 0xE34AFBD3, 0x3E116B19, - 0x20000000, 0x3FF4811B, 0x841EDB52, 0xBE3E15A7, - 0x3C000000, 0x3FF48B5E, 0x33B3DE1E, 0x3E0F40C3, - 0x7C000000, 0x3FF495A6, 0x92EFEE02, 0x3E33607F, - 0xE4000000, 0x3FF49FF3, 0x14F7E168, 0xBE1A2DB5, - 0x70000000, 0x3FF4AA46, 0x3EBA1C94, 0x3E3F59EC, - 0x2C000000, 0x3FF4B49E, 0x8B9AE885, 0xBE31A539, - 0x10000000, 0x3FF4BEFB, 0xF13C8C95, 0x3E2FAC0B, - 0x28000000, 0x3FF4C95D, 0xF8B74775, 0xBE32C0BB, - 0x70000000, 0x3FF4D3C4, 0x4F9474BB, 0xBE2FC24E, - 0xEC000000, 0x3FF4DE30, 0x09DA911F, 0x3E008F30, - 0xA0000000, 0x3FF4E8A2, 0xBAF8D98B, 0x3E2994C1, - 0x90000000, 0x3FF4F319, 0x18648D0A, 0xBE17C38C, - 0xBC000000, 0x3FF4FD95, 0xF22F8698, 0xBE288852, - 0x28000000, 0x3FF50817, 0x30A2C153, 0xBE3C3EC3, - 0xD4000000, 0x3FF5129D, 0x968492AA, 0xBE27B606, - 0xC4000000, 0x3FF51D29, 0x61101629, 0x3E2E0396, - 0xFC000000, 0x3FF527BA, 0xDAEEAB38, 0x3E3E876F, - 0x80000000, 0x3FF53251, 0xED945B30, 0x3E29F59E, - 0x50000000, 0x3FF53CED, 0x0B4AE3F1, 0x3E12D7DA, - 0x70000000, 0x3FF5478E, 0x5FB946D0, 0xBE2FAFB8, - 0xE0000000, 0x3FF55234, 0x87D80C66, 0xBE18A8B3, - 0xA4000000, 0x3FF55CE0, 0x764CF85C, 0x3E28B18F, - 0xC0000000, 0x3FF56791, 0x2BDBC6F4, 0x3E326017, - 0x38000000, 0x3FF57248, 0x53D523FE, 0xBE229F98, - 0x0C000000, 0x3FF57D04, 0x4D9B8720, 0xBE3BDD08, - 0x3C000000, 0x3FF587C5, 0x09D8749E, 0x3E169EBC, - 0xD0000000, 0x3FF5928B, 0x339C2080, 0x3E190C8C, - 0xC8000000, 0x3FF59D57, 0xDE75E9CA, 0x3E310FA4, - 0x28000000, 0x3FF5A829, 0x1097F186, 0x3E313D18, - 0xF4000000, 0x3FF5B2FF, 0xD51C23F6, 0xBE2BDE04, - 0x28000000, 0x3FF5BDDC, 0x8938C386, 0x3E3EE67E, - 0xD0000000, 0x3FF5C8BD, 0x47DF6575, 0x3E0973B8, - 0xE8000000, 0x3FF5D3A4, 0x1DB97781, 0x3E24DF02, - 0x78000000, 0x3FF5DE91, 0xAC4AECDC, 0xBE3FBA00, - 0x7C000000, 0x3FF5E983, 0x939F646A, 0xBE2F37AF, - 0xFC000000, 0x3FF5F47A, 0x58A6EEE9, 0xBE396DEF, - 0xF8000000, 0x3FF5FF77, 0xE3613C7B, 0xBE315248, - 0x74000000, 0x3FF60A7A, 0xF1553706, 0xBE26A9E2, - 0x74000000, 0x3FF61582, 0xAE4D7CB6, 0xBE3B6BF6, - 0xF8000000, 0x3FF6208F, 0x9EB5EBA5, 0xBE35775B, - 0x04000000, 0x3FF62BA3, 0xC1E43506, 0xBE2A821B, - 0x9C000000, 0x3FF636BB, 0x7B2D8CF4, 0xBE367CDA, - 0xC0000000, 0x3FF641D9, 0x3E907A1D, 0xBE13218B, - 0x74000000, 0x3FF64CFD, 0x7BF5DFE4, 0x3E3454EE, - 0xC0000000, 0x3FF65826, 0x6366C5FD, 0xBE3E960F, - 0x9C000000, 0x3FF66355, 0x8B43C17E, 0x3E2E378F, - 0x14000000, 0x3FF66E8A, 0xA4306535, 0x3E244BE0, - 0x28000000, 0x3FF679C4, 0x8DF63D6E, 0xBDE4B6C1, - 0xD8000000, 0x3FF68503, 0xE6A239CF, 0x3E3BA122, - 0x2C000000, 0x3FF69049, 0x59FB5F30, 0x3E27F286, - 0x24000000, 0x3FF69B94, 0x971D3970, 0xBE044041 } }; - -static const union { - int4 i[2048]; - double x[1024]; -} fine = { .i = { - 0x00000000, 0x3FF00000, 0x00000000, 0x00000000, - 0x00000000, 0x3FF00004, 0x55556AAB, 0x3DA00001, - 0x00000000, 0x3FF00008, 0xAAAB0000, 0x3DC00002, - 0x00000000, 0x3FF0000C, 0x8000D800, 0x3DD20004, - 0x00000000, 0x3FF00010, 0x5556AAAB, 0x3DE00005, - 0x00000000, 0x3FF00014, 0x6AADEC01, 0x3DE9000A, - 0x00000000, 0x3FF00018, 0x00036001, 0x3DF20009, - 0x00000000, 0x3FF0001C, 0x4AB0EB58, 0x3DF8800E, - 0x00000000, 0x3FF00020, 0xAAB00002, 0x3E00000A, - 0x00000000, 0x3FF00024, 0x30088B04, 0x3E04400F, - 0x00000000, 0x3FF00028, 0xD5625AB1, 0x3E090014, - 0x00000000, 0x3FF0002C, 0xBABDBB0A, 0x3E0E401B, - 0x00000000, 0x3FF00030, 0x000D8008, 0x3E120012, - 0x00000000, 0x3FF00034, 0xE2BD42E1, 0x3E152016, - 0x00000000, 0x3FF00038, 0x956E5812, 0x3E18801C, - 0x00000000, 0x3FF0003C, 0x2820F599, 0x3E1C2023, - 0x00000000, 0x3FF00040, 0x556AAABC, 0x3E200015, - 0x00000000, 0x3FF00044, 0x96C5DAD7, 0x3E221019, - 0x00000000, 0x3FF00048, 0x60222C1F, 0x3E24401E, - 0x00000000, 0x3FF0004C, 0xB97FC193, 0x3E269023, - 0x00000000, 0x3FF00050, 0xAADEC034, 0x3E290029, - 0x00000000, 0x3FF00054, 0x3C3F4F02, 0x3E2B9030, - 0x00000000, 0x3FF00058, 0x75A196FF, 0x3E2E4037, - 0x00000000, 0x3FF0005C, 0xAF82E194, 0x3E30881F, - 0x00000000, 0x3FF00060, 0x00360041, 0x3E320024, - 0x00000000, 0x3FF00064, 0xB0EA3F05, 0x3E338828, - 0x00000000, 0x3FF00068, 0xC59FB661, 0x3E35202D, - 0x00000000, 0x3FF0006C, 0x42567FD5, 0x3E36C833, - 0x00000000, 0x3FF00070, 0x2B0EB5E1, 0x3E388039, - 0x00000000, 0x3FF00074, 0x83C87407, 0x3E3A483F, - 0x00000000, 0x3FF00078, 0x5083D6C6, 0x3E3C2046, - 0x00000000, 0x3FF0007C, 0x9540FB9E, 0x3E3E084D, - 0x04000000, 0x3FF00080, 0xA9FFFEEF, 0xBE3FFFAA, - 0x04000000, 0x3FF00084, 0x693EF962, 0xBE3DF7A2, - 0x04000000, 0x3FF00088, 0xA47BD339, 0xBE3BDF99, - 0x04000000, 0x3FF0008C, 0x57B66AF5, 0xBE39B790, - 0x04000000, 0x3FF00090, 0x7EEE9E14, 0xBE377F86, - 0x04000000, 0x3FF00094, 0x16244916, 0xBE35377C, - 0x04000000, 0x3FF00098, 0x1957477B, 0xBE32DF71, - 0x04000000, 0x3FF0009C, 0x848773C2, 0xBE307765, - 0x04000000, 0x3FF000A0, 0xA7694ED3, 0xBE2BFEB2, - 0x04000000, 0x3FF000A4, 0x05BD75E2, 0xBE26EE99, - 0x04000000, 0x3FF000A8, 0x1C0B0BB1, 0xBE21BE7E, - 0x04000000, 0x3FF000AC, 0xC4A37A79, 0xBE18DCC3, - 0x04000000, 0x3FF000B0, 0x4244D60F, 0xBE0BF911, - 0x04000000, 0x3FF000B4, 0xEC91D848, 0xBDE6E255, - 0x04000000, 0x3FF000B8, 0xEC1B8F0C, 0x3E0107EB, - 0x04000000, 0x3FF000BC, 0x89BE52AA, 0x3E142439, - 0x04000000, 0x3FF000C0, 0x06C01033, 0x3E200240, - 0x04000000, 0x3FF000C4, 0xC8A9F760, 0x3E261264, - 0x04000000, 0x3FF000C8, 0x129D3FDE, 0x3E2C428B, - 0x04000000, 0x3FF000CC, 0x764D2658, 0x3E314959, - 0x04000000, 0x3FF000D0, 0x2F50C16C, 0x3E34816E, - 0x04000000, 0x3FF000D4, 0xB859A4AB, 0x3E37C983, - 0x04000000, 0x3FF000D8, 0x15680499, 0x3E3B219A, - 0x04000000, 0x3FF000DC, 0x4A7C16B5, 0x3E3E89B1, - 0x08000000, 0x3FF000E0, 0xA469EE7E, 0xBE3DFE36, - 0x08000000, 0x3FF000E4, 0xB349D37F, 0xBE3A761D, - 0x08000000, 0x3FF000E8, 0xDE235FCD, 0xBE36DE03, - 0x08000000, 0x3FF000EC, 0x20F659E6, 0xBE3335E9, - 0x08000000, 0x3FF000F0, 0xEF850E8F, 0xBE2EFB9A, - 0x08000000, 0x3FF000F4, 0xBD0F58E2, 0xBE276B61, - 0x08000000, 0x3FF000F8, 0x45163381, 0xBE1F764D, - 0x08000000, 0x3FF000FC, 0x5FDF589A, 0xBE0FABA6, - 0x08000000, 0x3FF00100, 0xABBBBE94, 0x3D8555AA, - 0x08000000, 0x3FF00104, 0xDABB690B, 0x3E102B2C, - 0x08000000, 0x3FF00108, 0x7820FBA0, 0x3E2045D9, - 0x08000000, 0x3FF0010C, 0x92F54742, 0x3E28961E, - 0x08000000, 0x3FF00110, 0xE2ED8E39, 0x3E308332, - 0x08000000, 0x3FF00114, 0x8C698119, 0x3E34CB57, - 0x08000000, 0x3FF00118, 0x49EEC0C4, 0x3E39237D, - 0x08000000, 0x3FF0011C, 0x1F7D92BC, 0x3E3D8BA4, - 0x0C000000, 0x3FF00120, 0xEEE9C27D, 0xBE3DFC33, - 0x0C000000, 0x3FF00124, 0xDD46F763, 0xBE39740A, - 0x0C000000, 0x3FF00128, 0xA799C375, 0xBE34DBE0, - 0x0C000000, 0x3FF0012C, 0x49E1DD2F, 0xBE3033B5, - 0x0C000000, 0x3FF00130, 0x803DF41F, 0xBE26F711, - 0x0C000000, 0x3FF00134, 0x19433A4C, 0xBE1ACD6C, - 0x0C000000, 0x3FF00138, 0x8770E36F, 0xBDFDB2C1, - 0x0C000000, 0x3FF0013C, 0x6B74A43E, 0x3E086820, - 0x0C000000, 0x3FF00140, 0xDEC0D058, 0x3E200A6A, - 0x0C000000, 0x3FF00144, 0x22BD7872, 0x3E2A1AD0, - 0x0C000000, 0x3FF00148, 0xF769E132, 0x3E32259B, - 0x0C000000, 0x3FF0014C, 0x2582289A, 0x3E374DD1, - 0x0C000000, 0x3FF00150, 0x9FA7E4F4, 0x3E3C8607, - 0x10000000, 0x3FF00154, 0x9624963C, 0xBE3E31C0, - 0x10000000, 0x3FF00158, 0x77E2F472, 0xBE38D987, - 0x10000000, 0x3FF0015C, 0x0192E02C, 0xBE33714D, - 0x10000000, 0x3FF00160, 0x5E6805CB, 0xBE2BF222, - 0x10000000, 0x3FF00164, 0xF98C0A34, 0xBE20E1A7, - 0x10000000, 0x3FF00168, 0x32447238, 0xBE06C4AB, - 0x10000000, 0x3FF0016C, 0xC225D8C1, 0x3E067D54, - 0x10000000, 0x3FF00170, 0x05C4630F, 0x3E210FD8, - 0x10000000, 0x3FF00174, 0xBB206115, 0x3E2CA05D, - 0x10000000, 0x3FF00178, 0x2C4F14A6, 0x3E342873, - 0x10000000, 0x3FF0017C, 0xF31F3B5E, 0x3E3A10B8, - 0x14000000, 0x3FF00180, 0xC9FEFCC9, 0xBE3FF6FF, - 0x14000000, 0x3FF00184, 0x070B344A, 0xBE39EEB7, - 0x14000000, 0x3FF00188, 0xC0050AA2, 0xBE33D66C, - 0x14000000, 0x3FF0018C, 0xE1D83C97, 0xBE2B5C41, - 0x14000000, 0x3FF00190, 0x57003305, 0xBE1DD74E, - 0x14000000, 0x3FF00194, 0xA80727F1, 0xBDF2D84A, - 0x14000000, 0x3FF00198, 0x534C5401, 0x3E14AB2F, - 0x14000000, 0x3FF0019C, 0xD875DE83, 0x3E27263B, - 0x14000000, 0x3FF001A0, 0x9FB782CA, 0x3E320B71, - 0x14000000, 0x3FF001A4, 0xF349371F, 0x3E3893C6, - 0x14000000, 0x3FF001A8, 0xEAF074C6, 0x3E3F2C1D, - 0x18000000, 0x3FF001AC, 0x75525ABC, 0xBE3A2B89, - 0x18000000, 0x3FF001B0, 0x297ECCE2, 0xBE33732F, - 0x18000000, 0x3FF001B4, 0x5B28EC49, 0xBE2955A6, - 0x18000000, 0x3FF001B8, 0xF64BA7FD, 0xBE1749D5, - 0x18000000, 0x3FF001BC, 0xA8645141, 0x3DF15E9E, - 0x18000000, 0x3FF001C0, 0x1D6F0B37, 0x3E201C96, - 0x18000000, 0x3FF001C4, 0xE6028E39, 0x3E2E2D5B, - 0x18000000, 0x3FF001C8, 0x9B63FA1E, 0x3E362F12, - 0x18000000, 0x3FF001CC, 0x0BE01026, 0x3E3D5779, - 0x1C000000, 0x3FF001D0, 0xB78A0445, 0xBE3B701E, - 0x1C000000, 0x3FF001D4, 0xAAD9CF9D, 0xBE3427B4, - 0x1C000000, 0x3FF001D8, 0x941DBAB5, 0xBE299E91, - 0x1C000000, 0x3FF001DC, 0x44A2DFDD, 0xBE159B6C, - 0x1C000000, 0x3FF001E0, 0x1EC8B89C, 0x3E008CA4, - 0x1C000000, 0x3FF001E4, 0xF1EE0E9A, 0x3E23340B, - 0x1C000000, 0x3FF001E8, 0x5231913C, 0x3E313279, - 0x1C000000, 0x3FF001EC, 0x93892E68, 0x3E38DAEE, - 0x20000000, 0x3FF001F0, 0x3F01A6A8, 0xBE3F6C9A, - 0x20000000, 0x3FF001F4, 0x216E726C, 0xBE37A421, - 0x20000000, 0x3FF001F8, 0x1F7970B9, 0xBE2F974C, - 0x20000000, 0x3FF001FC, 0x17AFEBC8, 0xBE1F8CA4, - 0x20000000, 0x3FF00200, 0x04445B06, 0x3DB55600, - 0x20000000, 0x3FF00204, 0x0C290A26, 0x3E203BAE, - 0x20000000, 0x3FF00208, 0x104547BD, 0x3E30365A, - 0x20000000, 0x3FF0020C, 0x22970DE3, 0x3E385EDF, - 0x24000000, 0x3FF00210, 0xBEF5A5F4, 0xBE3F6899, - 0x24000000, 0x3FF00214, 0x90605040, 0xBE372010, - 0x24000000, 0x3FF00218, 0x9B50D8EE, 0xBE2D8F0A, - 0x24000000, 0x3FF0021C, 0xCB35D444, 0xBE197BDF, - 0x24000000, 0x3FF00220, 0x2188E3D5, 0x3E00CCBC, - 0x24000000, 0x3FF00224, 0x36A79F6A, 0x3E254452, - 0x24000000, 0x3FF00228, 0xD69B2D28, 0x3E333ABC, - 0x24000000, 0x3FF0022C, 0xBA07BE5B, 0x3E3BE352, - 0x28000000, 0x3FF00230, 0x3665F227, 0xBE3B6415, - 0x28000000, 0x3FF00234, 0xF6AD58D5, 0xBE329B7A, - 0x28000000, 0x3FF00238, 0x059BD24A, 0xBE2385BD, - 0x28000000, 0x3FF0023C, 0xD8E2B1B4, 0xBDEB47FA, - 0x28000000, 0x3FF00240, 0x22CF60F6, 0x3E203CC2, - 0x28000000, 0x3FF00244, 0x39BEF87F, 0x3E312704, - 0x28000000, 0x3FF00248, 0xA63F5309, 0x3E3A3FA9, - 0x2C000000, 0x3FF0024C, 0xA516AE5E, 0xBE3C97AE, - 0x2C000000, 0x3FF00250, 0xA442792A, 0xBE335F04, - 0x2C000000, 0x3FF00254, 0xA686F3A2, 0xBE242CB0, - 0x2C000000, 0x3FF00258, 0xC3237903, 0xBDE7B535, - 0x2C000000, 0x3FF0025C, 0x9E7A6CF7, 0x3E21560E, - 0x2C000000, 0x3FF00260, 0xA8C01385, 0x3E3223BA, - 0x2C000000, 0x3FF00264, 0x627012DF, 0x3E3BAC70, - 0x30000000, 0x3FF00268, 0x7FB232EA, 0xBE3ABAD7, - 0x30000000, 0x3FF0026C, 0xF9A6244B, 0xBE31121C, - 0x30000000, 0x3FF00270, 0x1DAC9AE4, 0xBE1D6580, - 0x30000000, 0x3FF00274, 0xD7FB0AC3, 0x3E037AFA, - 0x30000000, 0x3FF00278, 0x633420EB, 0x3E289042, - 0x30000000, 0x3FF0027C, 0x8065842A, 0x3E3630E5, - 0x34000000, 0x3FF00280, 0xB49DA4FF, 0xBE3FD653, - 0x34000000, 0x3FF00284, 0x696ECB76, 0xBE35CD8A, - 0x34000000, 0x3FF00288, 0x341A9D63, 0xBE27697D, - 0x34000000, 0x3FF0028C, 0x2788D238, 0xBDF8BF04, - 0x34000000, 0x3FF00290, 0x42A03782, 0x3E2159C1, - 0x34000000, 0x3FF00294, 0x154D4F89, 0x3E32F5B4, - 0x34000000, 0x3FF00298, 0x1D7FB2C1, 0x3E3D4E8A, - 0x38000000, 0x3FF0029C, 0x42181508, 0xBE38489D, - 0x38000000, 0x3FF002A0, 0x0AF2C28C, 0xBE2B9F84, - 0x38000000, 0x3FF002A4, 0x451C5357, 0xBE0A3721, - 0x38000000, 0x3FF002A8, 0x61A8605E, 0x3E1D47F1, - 0x38000000, 0x3FF002AC, 0x81B02FCF, 0x3E31FADF, - 0x38000000, 0x3FF002B0, 0x572F674A, 0x3E3CB3C5, - 0x3C000000, 0x3FF002B4, 0x231795EA, 0xBE388352, - 0x3C000000, 0x3FF002B8, 0xD248367A, 0xBE2B54CD, - 0x3C000000, 0x3FF002BC, 0xB7ABD90D, 0xBE060BC7, - 0x3C000000, 0x3FF002C0, 0x6EE9F1EF, 0x3E206EEF, - 0x3C000000, 0x3FF002C4, 0x261BF09E, 0x3E33406B, - 0x3C000000, 0x3FF002C8, 0x59001C60, 0x3E3E5961, - 0x40000000, 0x3FF002CC, 0xABDDD232, 0xBE367DA5, - 0x40000000, 0x3FF002D0, 0xC8FA5113, 0xBE268953, - 0x40000000, 0x3FF002D4, 0x8B33A701, 0x3D9152CC, - 0x40000000, 0x3FF002D8, 0x3E058570, 0x3E26BAAC, - 0x40000000, 0x3FF002DC, 0x63236E71, 0x3E36C65A, - 0x44000000, 0x3FF002E0, 0x7C7A795C, 0xBE3DC09E, - 0x44000000, 0x3FF002E4, 0x7BD63D1D, 0xBE323794, - 0x44000000, 0x3FF002E8, 0x5BBC9105, 0xBE1A7A1E, - 0x44000000, 0x3FF002EC, 0xD8EE2B1B, 0x3E142A20, - 0x44000000, 0x3FF002F0, 0xEFAA8A8D, 0x3E30C39A, - 0x44000000, 0x3FF002F4, 0x995E96A2, 0x3E3C8CB0, - 0x48000000, 0x3FF002F8, 0xC8A79469, 0xBE379A36, - 0x48000000, 0x3FF002FC, 0x64CE7203, 0xBE276236, - 0x48000000, 0x3FF00300, 0x0819DA68, 0x3DD200D8, - 0x48000000, 0x3FF00304, 0xE5E018D4, 0x3E28A249, - 0x48000000, 0x3FF00308, 0x8A087692, 0x3E386A49, - 0x4C000000, 0x3FF0030C, 0xD695988B, 0xBE3B6C8E, - 0x4C000000, 0x3FF00310, 0x55D2BCBA, 0xBE2E66C8, - 0x4C000000, 0x3FF00314, 0x7790BA7A, 0xBE0751B3, - 0x4C000000, 0x3FF00318, 0xC2A20261, 0x3E22DDF4, - 0x4C000000, 0x3FF0031C, 0x49E0B0B5, 0x3E35D82E, - 0x50000000, 0x3FF00320, 0xB142422E, 0xBE3DAE9A, - 0x50000000, 0x3FF00324, 0x8C170FE6, 0xBE312560, - 0x50000000, 0x3FF00328, 0x0A73BF77, 0xBE12308D, - 0x50000000, 0x3FF0032C, 0x5E59CEFA, 0x3E203A3A, - 0x50000000, 0x3FF00330, 0xCD4740BF, 0x3E34D660, - 0x54000000, 0x3FF00334, 0x644D1883, 0xBE3E6058, - 0x54000000, 0x3FF00338, 0x618F57B6, 0xBE31870E, - 0x54000000, 0x3FF0033C, 0x99FABD0F, 0xBE127704, - 0x54000000, 0x3FF00340, 0xA1CB5ECF, 0x3E20B71E, - 0x54000000, 0x3FF00344, 0x089E93E1, 0x3E3564E3, - 0x58000000, 0x3FF00348, 0xFB533142, 0xBE3D81C5, - 0x58000000, 0x3FF0034C, 0xB6EECE6C, 0xBE30586B, - 0x58000000, 0x3FF00350, 0x319B883E, 0xBE08F871, - 0x58000000, 0x3FF00354, 0x75BF7503, 0x3E2454A5, - 0x58000000, 0x3FF00358, 0xF04B88C5, 0x3E3783B6, - 0x5C000000, 0x3FF0035C, 0x81EF30A7, 0xBE3B12E1, - 0x5C000000, 0x3FF00360, 0x2F9F3657, 0xBE2B32ED, - 0x5C000000, 0x3FF00364, 0x54DF31BC, 0xBDB0084D, - 0x5C000000, 0x3FF00368, 0xC303B7B9, 0x3E2B12D2, - 0x5C000000, 0x3FF0036C, 0x78B56F97, 0x3E3B32DE, - 0x60000000, 0x3FF00370, 0x03B9496C, 0xBE3713A9, - 0x60000000, 0x3FF00374, 0x1F92E726, 0xBE22945A, - 0x60000000, 0x3FF00378, 0x621736DF, 0x3E123D49, - 0x60000000, 0x3FF0037C, 0x3935580D, 0x3E3278D5, - 0x64000000, 0x3FF00380, 0x69B9F5FB, 0xBE3F8DA4, - 0x64000000, 0x3FF00384, 0x8C473CC8, 0xBE31841A, - 0x64000000, 0x3FF00388, 0x538CDE07, 0xBE0B5469, - 0x64000000, 0x3FF0038C, 0x7F8F9D65, 0x3E257E07, - 0x64000000, 0x3FF00390, 0x3665E52B, 0x3E38F898, - 0x68000000, 0x3FF00394, 0xC29674BD, 0xBE38BDCF, - 0x68000000, 0x3FF00398, 0x4E58B4D9, 0xBE24C868, - 0x68000000, 0x3FF0039C, 0x329466D7, 0x3E1015AC, - 0x68000000, 0x3FF003A0, 0xDCDECE44, 0x3E327F0D, - 0x6C000000, 0x3FF003A4, 0xB27E5528, 0xBE3EF74B, - 0x6C000000, 0x3FF003A8, 0x9D7167F2, 0xBE305DA1, - 0x6C000000, 0x3FF003AC, 0xFF980820, 0xBDFB3F3D, - 0x6C000000, 0x3FF003B0, 0x13D49789, 0x3E2A0B7B, - 0x6C000000, 0x3FF003B4, 0xA43AE87C, 0x3E3BCF72, - 0x70000000, 0x3FF003B8, 0x8D06BDC0, 0xBE3556D4, - 0x70000000, 0x3FF003BC, 0x1766E54D, 0xBE19B460, - 0x70000000, 0x3FF003C0, 0x7B85C8BA, 0x3E211950, - 0x70000000, 0x3FF003C4, 0x41D00AED, 0x3E37966C, - 0x74000000, 0x3FF003C8, 0xF5B15507, 0xBE394FCB, - 0x74000000, 0x3FF003CC, 0xC98093C4, 0xBE244C00, - 0x74000000, 0x3FF003D0, 0xE2907BDF, 0x3E144F3B, - 0x74000000, 0x3FF003D4, 0x267CD924, 0x3E345DA2, - 0x78000000, 0x3FF003D8, 0xD73526C0, 0xBE3C4886, - 0x78000000, 0x3FF003DC, 0xF8E1D62E, 0xBE29BD57, - 0x78000000, 0x3FF003E0, 0xD65415E1, 0x3E04D995, - 0x78000000, 0x3FF003E4, 0x527E1A58, 0x3E322515, - 0x7C000000, 0x3FF003E8, 0x31552BA5, 0xBE3E4104, - 0x7C000000, 0x3FF003EC, 0x995CAB3B, 0xBE2D2E33, - 0x7C000000, 0x3FF003F0, 0x473970DC, 0x3DF22D48, - 0x7C000000, 0x3FF003F4, 0xC61195FC, 0x3E30ECC6, - 0x80000000, 0x3FF003F8, 0x03D35C34, 0xBE3F3943, - 0x80000000, 0x3FF003FC, 0xAA7483C7, 0xBE2E9E91, - 0x80000000, 0x3FF00400, 0xBBBC71CE, 0x3DE556AA, - 0x80000000, 0x3FF00404, 0x817613C1, 0x3E30B4B7, - 0x84000000, 0x3FF00408, 0x4E70B0AC, 0xBE3F3142, - 0x84000000, 0x3FF0040C, 0x2BAAD02F, 0xBE2E0E70, - 0x84000000, 0x3FF00410, 0xF48F01F2, 0x3DF32D62, - 0x84000000, 0x3FF00414, 0x84EB5B98, 0x3E317CE8, - 0x88000000, 0x3FF00418, 0x10ED210B, 0xBE3E2901, - 0x88000000, 0x3FF0041C, 0x1C7F0051, 0xBE2B7DCD, - 0x88000000, 0x3FF00420, 0x87AA2706, 0x3E05D9C0, - 0x88000000, 0x3FF00424, 0xD0B235B3, 0x3E33455A, - 0x8C000000, 0x3FF00428, 0x4B07A510, 0xBE3C207E, - 0x8C000000, 0x3FF0042C, 0x7C6E838B, 0xBE26ECA6, - 0x8C000000, 0x3FF00430, 0xEC91A8D5, 0x3E150F6F, - 0x8C000000, 0x3FF00434, 0x650C6A83, 0x3E360E0F, - 0x90000000, 0x3FF00438, 0xFC7E3439, 0xBE3917B8, - 0x90000000, 0x3FF0043C, 0x4AF4C8B6, 0xBE205AFA, - 0x90000000, 0x3FF00440, 0xDC31D181, 0x3E219985, - 0x90000000, 0x3FF00444, 0x423CC2BE, 0x3E39D707, - 0x94000000, 0x3FF00448, 0x250DC5BF, 0xBE350EB0, - 0x94000000, 0x3FF0044C, 0x1E2CF893, 0xBE0F231A, - 0x94000000, 0x3FF00450, 0xD42C92D4, 0x3E2AABDB, - 0x94000000, 0x3FF00454, 0x6887075B, 0x3E3EA043, - 0x98000000, 0x3FF00458, 0xC472509B, 0xBE300562, - 0x98000000, 0x3FF0045C, 0x72B572E0, 0x3DF64FB6, - 0x98000000, 0x3FF00460, 0xEF61155C, 0x3E32DF5D, - 0x9C000000, 0x3FF00464, 0x27CFFE6A, 0xBE3B963B, - 0x9C000000, 0x3FF00468, 0xB4CD96FE, 0xBE23F79F, - 0x9C000000, 0x3FF0046C, 0x6E771F13, 0x3E1EBA7F, - 0x9C000000, 0x3FF00470, 0xFE3ED608, 0x3E396913, - 0xA0000000, 0x3FF00474, 0x6E82850F, 0xBE34CC73, - 0xA0000000, 0x3FF00478, 0x352966B7, 0xBE078FB3, - 0xA0000000, 0x3FF0047C, 0x33AFF8AE, 0x3E2DF116, - 0xA4000000, 0x3FF00480, 0xE909EADD, 0xBE3F0CEE, - 0xA4000000, 0x3FF00484, 0xD6938597, 0xBE2A04C8, - 0xA4000000, 0x3FF00488, 0x5C6654D8, 0x3E1460AA, - 0xA4000000, 0x3FF0048C, 0x22213ECF, 0x3E3742BE, - 0xA8000000, 0x3FF00490, 0xC631A356, 0xBE3682A9, - 0xA8000000, 0x3FF00494, 0x7777B644, 0xBE10E034, - 0xA8000000, 0x3FF00498, 0x3E3B0991, 0x3E2C4528, - 0xAC000000, 0x3FF0049C, 0x0B3E269F, 0xBE3F72C6, - 0xAC000000, 0x3FF004A0, 0x31DF923B, 0xBE29F037, - 0xAC000000, 0x3FF004A4, 0xE82713DE, 0x3E164A4D, - 0xAC000000, 0x3FF004A8, 0x31AFAC4B, 0x3E382D47, - 0xB0000000, 0x3FF004AC, 0x6DFCE978, 0xBE352800, - 0xB0000000, 0x3FF004B0, 0x07D68D27, 0xBE036A1B, - 0xB0000000, 0x3FF004B4, 0x5CB71F6F, 0x3E305D7E, - 0xB4000000, 0x3FF004B8, 0x30E5E990, 0xBE3CC7BB, - 0xB4000000, 0x3FF004BC, 0x0BA17DEA, 0xBE23B9E0, - 0xB4000000, 0x3FF004C0, 0xC3EF9BD8, 0x3E223BBF, - 0xB4000000, 0x3FF004C4, 0x8A74ECC0, 0x3E3C28B4, - 0xB8000000, 0x3FF004C8, 0x085831CA, 0xBE30BC72, - 0xB8000000, 0x3FF004CC, 0x6C8D1FC8, 0x3E037361, - 0xB8000000, 0x3FF004D0, 0x3033A0B8, 0x3E35A94F, - 0xBC000000, 0x3FF004D4, 0xFC7107DE, 0xBE370BC8, - 0xBC000000, 0x3FF004D8, 0xA2D908DA, 0xBE0D86E2, - 0xBC000000, 0x3FF004DC, 0x58ED155E, 0x3E2F742A, - 0xC0000000, 0x3FF004E0, 0x75FACDD0, 0xBE3CCAF4, - 0xC0000000, 0x3FF004E4, 0x6F5BE5D3, 0xBE227FF2, - 0xC0000000, 0x3FF004E8, 0xD6BCA827, 0x3E24B60D, - 0xC0000000, 0x3FF004EC, 0xF72B40D6, 0x3E3E060B, - 0xC4000000, 0x3FF004F0, 0x208BE3E3, 0xBE2C7DD4, - 0xC4000000, 0x3FF004F4, 0x642FDDB8, 0x3E163093, - 0xC4000000, 0x3FF004F8, 0xB72239A5, 0x3E396738, - 0xC8000000, 0x3FF004FC, 0x7201ED9B, 0xBE32ADAE, - 0xC8000000, 0x3FF00500, 0x1A0C05F3, 0x3DF4D6F6, - 0xC8000000, 0x3FF00504, 0x360B8346, 0x3E355892, - 0xCC000000, 0x3FF00508, 0xF0C06435, 0xBE368C45, - 0xCC000000, 0x3FF0050C, 0x760DA2F6, 0xBE0308C8, - 0xCC000000, 0x3FF00510, 0xE008D57B, 0x3E31DA18, - 0xD0000000, 0x3FF00514, 0x205F82F4, 0xBE39DAB0, - 0xD0000000, 0x3FF00518, 0x2FE5E3E3, 0xBE15FDD0, - 0xD0000000, 0x3FF0051C, 0x42787241, 0x3E2DD79A, - 0xD4000000, 0x3FF00520, 0x94BD25F4, 0xBE3C98EC, - 0xD4000000, 0x3FF00524, 0x53C89D03, 0xBE201B42, - 0xD4000000, 0x3FF00528, 0xCB901057, 0x3E291B5E, - 0xD8000000, 0x3FF0052C, 0xE1B6D837, 0xBE3EC6FA, - 0xD8000000, 0x3FF00530, 0xF8BF49E7, 0xBE24173F, - 0xD8000000, 0x3FF00534, 0x339DDB57, 0x3E257F80, - 0xD8000000, 0x3FF00538, 0x64D62C5C, 0x3E3F9B25, - 0xDC000000, 0x3FF0053C, 0x2E913659, 0xBE26F2E0, - 0xDC000000, 0x3FF00540, 0x52E7CB93, 0x3E2303FF, - 0xDC000000, 0x3FF00544, 0xAB0CFEF5, 0x3E3E8D74, - 0xE0000000, 0x3FF00548, 0x1CF7FDE6, 0xBE28AE22, - 0xE0000000, 0x3FF0054C, 0x01B47B93, 0x3E21A8DD, - 0xE0000000, 0x3FF00550, 0x5D1107E2, 0x3E3E0FF3, - 0xE4000000, 0x3FF00554, 0xEBAC99E1, 0xBE294904, - 0xE4000000, 0x3FF00558, 0x184B2814, 0x3E216E1A, - 0xE4000000, 0x3FF0055C, 0xE706008B, 0x3E3E22A1, - 0xE8000000, 0x3FF00560, 0xC267616A, 0xBE28C387, - 0xE8000000, 0x3FF00564, 0x6EF3B008, 0x3E2253B7, - 0xE8000000, 0x3FF00568, 0xB50FF371, 0x3E3EC580, - 0xEC000000, 0x3FF0056C, 0xC8E0096B, 0xBE271DA9, - 0xEC000000, 0x3FF00570, 0xDDF69498, 0x3E2459B5, - 0xEC000000, 0x3FF00574, 0x33533C31, 0x3E3FF890, - 0xF0000000, 0x3FF00578, 0x26CDA497, 0xBE24576A, - 0xF0000000, 0x3FF0057C, 0x3D9CF923, 0x3E278016, - 0xF4000000, 0x3FF00580, 0x320B787B, 0xBE3E442F, - 0xF4000000, 0x3FF00584, 0x03E6A36B, 0xBE2070C8, - 0xF4000000, 0x3FF00588, 0x6630A33F, 0x3E2BC6D9, - 0xF8000000, 0x3FF0058C, 0x0EE72CBF, 0xBE3BF0BD, - 0xF8000000, 0x3FF00590, 0x0FC1A853, 0xBE16D385, - 0xF8000000, 0x3FF00594, 0x17FDFD5D, 0x3E309700, - 0xFC000000, 0x3FF00598, 0xF71A91AC, 0xBE390D18, - 0xFC000000, 0x3FF0059C, 0x69C58B86, 0xBE050963, - 0xFC000000, 0x3FF005A0, 0xB9A504CD, 0x3E33DAC5, - 0x00000000, 0x3FF005A5, 0x7E800734, 0xBE359942, - 0x00000000, 0x3FF005A9, 0xE59934CD, 0x3DF02BAE, - 0x00000000, 0x3FF005AD, 0x04333E0E, 0x3E37AEBE, - 0x04000000, 0x3FF005B1, 0x38F19C2F, 0xBE319539, - 0x04000000, 0x3FF005B5, 0xEBB1C157, 0x3E14DB54, - 0x04000000, 0x3FF005B9, 0x63CED05D, 0x3E3C12E9, - 0x08000000, 0x3FF005BD, 0x74921CAF, 0xBE2A01F9, - 0x08000000, 0x3FF005C1, 0xC94C85F2, 0x3E23F645, - 0x0C000000, 0x3FF005C5, 0xBB61CBEE, 0xBE3EF8B7, - 0x0C000000, 0x3FF005C9, 0x597F2931, 0xBE1F7232, - 0x0C000000, 0x3FF005CD, 0xAF5B7345, 0x3E2E9F48, - 0x10000000, 0x3FF005D1, 0xED37CD5F, 0xBE397424, - 0x10000000, 0x3FF005D5, 0x08775C6B, 0xBE013F43, - 0x10000000, 0x3FF005D9, 0x0029D3DB, 0x3E35345A, - 0x14000000, 0x3FF005DD, 0xC58C1962, 0xBE335F5D, - 0x14000000, 0x3FF005E1, 0x47430E04, 0x3E1073C1, - 0x14000000, 0x3FF005E5, 0x4A41E248, 0x3E3BA944, - 0x18000000, 0x3FF005E9, 0xB06E888E, 0xBE2974C3, - 0x18000000, 0x3FF005ED, 0xDCCD9333, 0x3E25E3FB, - 0x1C000000, 0x3FF005F1, 0x5DE27951, 0xBE3D519C, - 0x1C000000, 0x3FF005F5, 0xE4464502, 0xBE1614C2, - 0x1C000000, 0x3FF005F9, 0xE0DAFE93, 0x3E325740, - 0x20000000, 0x3FF005FD, 0x8C1B4C10, 0xBE35BC47, - 0x20000000, 0x3FF00601, 0x20686CE9, 0x3E0201B0, - 0x20000000, 0x3FF00605, 0x95558B63, 0x3E3A4CB9, - 0x24000000, 0x3FF00609, 0xA880A3EB, 0xBE2B2D79, - 0x24000000, 0x3FF0060D, 0x9699EEB7, 0x3E252BA5, - 0x28000000, 0x3FF00611, 0x880115E1, 0xBE3D2D97, - 0x28000000, 0x3FF00615, 0x28A3D788, 0xBE1383EF, - 0x28000000, 0x3FF00619, 0x08D6DC23, 0x3E337BA6, - 0x2C000000, 0x3FF0061D, 0x0B001A08, 0xBE3417B2, - 0x2C000000, 0x3FF00621, 0xF94EB99A, 0x3E1193EF, - 0x2C000000, 0x3FF00625, 0x28D3BD3B, 0x3E3CF1B0, - 0x30000000, 0x3FF00629, 0x0EFCC982, 0xBE24E32B, - 0x30000000, 0x3FF0062D, 0xE2BDA47F, 0x3E2C7655, - 0x34000000, 0x3FF00631, 0x689312F8, 0xBE39080E, - 0x34000000, 0x3FF00635, 0xA9444DB4, 0xBDCDA0C8, - 0x34000000, 0x3FF00639, 0x7B21FE23, 0x3E38A191, - 0x38000000, 0x3FF0063D, 0x7E67E1E1, 0xBE2CE32A, - 0x38000000, 0x3FF00641, 0x875A71F0, 0x3E251694, - 0x3C000000, 0x3FF00645, 0xF838F455, 0xBE3C67CF, - 0x3C000000, 0x3FF00649, 0x77274052, 0xBE0A571F, - 0x3C000000, 0x3FF0064D, 0x63AAEFA8, 0x3E35E20E, - 0x40000000, 0x3FF00651, 0xFC87DA70, 0xBE30E0F8, - 0x40000000, 0x3FF00655, 0xE9089AFD, 0x3E20D80B, - 0x44000000, 0x3FF00659, 0xC52F03BD, 0xBE3E36F4, - 0x44000000, 0x3FF0065D, 0x9680E14E, 0xBE1327A4, - 0x44000000, 0x3FF00661, 0xD732468D, 0x3E34B328, - 0x48000000, 0x3FF00665, 0xCAB5EF4A, 0xBE31BFBE, - 0x48000000, 0x3FF00669, 0xE2A2FBE1, 0x3E1F757F, - 0x4C000000, 0x3FF0066D, 0xDAB014DA, 0xBE3E757A, - 0x4C000000, 0x3FF00671, 0x02FB3FBB, 0xBE12E13D, - 0x4C000000, 0x3FF00675, 0xCA7E298D, 0x3E3514E2, - 0x50000000, 0x3FF00679, 0xB4F78B94, 0xBE310DE4, - 0x50000000, 0x3FF0067D, 0x89C35D05, 0x3E21BEB4, - 0x54000000, 0x3FF00681, 0x43F4895C, 0xBE3D2360, - 0x54000000, 0x3FF00685, 0x5BC49ADF, 0xBE08B0A2, - 0x54000000, 0x3FF00689, 0x32573159, 0x3E37073E, - 0x58000000, 0x3FF0068D, 0x8D0732D2, 0xBE2D96D1, - 0x58000000, 0x3FF00691, 0x9BF15E67, 0x3E26E3ED, - 0x5C000000, 0x3FF00695, 0x0C3250FB, 0xBE3A40A3, - 0x5C000000, 0x3FF00699, 0xFD0AE214, 0x3DBCC9AE, - 0x5C000000, 0x3FF0069D, 0x038868A1, 0x3E3A8A3D, - 0x60000000, 0x3FF006A1, 0x151D21CE, 0xBE25F092, - 0x60000000, 0x3FF006A5, 0x11738C43, 0x3E2F2A6F, - 0x64000000, 0x3FF006A9, 0x3E9CE96D, 0xBE35CD41, - 0x64000000, 0x3FF006AD, 0x8DBC2918, 0x3E138132, - 0x64000000, 0x3FF006B1, 0x32DF4C13, 0x3E3F9DE1, - 0x68000000, 0x3FF006B5, 0x3129E0B2, 0xBE16520E, - 0x68000000, 0x3FF006B9, 0x69F36A61, 0x3E35491E, - 0x6C000000, 0x3FF006BD, 0xCCCABCD4, 0xBE2F9271, - 0x6C000000, 0x3FF006C1, 0x0D59B899, 0x3E2668ED, - 0x70000000, 0x3FF006C5, 0x4AD435A0, 0xBE39BDD3, - 0x70000000, 0x3FF006C9, 0x9191CABB, 0x3DF5FE9A, - 0x70000000, 0x3FF006CD, 0x6676850B, 0x3E3C8DAD, - 0x74000000, 0x3FF006D1, 0x1D74934A, 0xBE206910, - 0x74000000, 0x3FF006D5, 0x4D886478, 0x3E331949, - 0x78000000, 0x3FF006D9, 0x80BFBBC2, 0xBE3188DE, - 0x78000000, 0x3FF006DD, 0x14DE1719, 0x3E23CA01, - 0x7C000000, 0x3FF006E1, 0x8CE98EC0, 0xBE3A9D19, - 0x7C000000, 0x3FF006E5, 0xA705A6E7, 0x3DEE1A67, - 0x7C000000, 0x3FF006E9, 0xECD5F851, 0x3E3C8EC6, - 0x80000000, 0x3FF006ED, 0xE839CE4D, 0xBE1F0CF9, - 0x80000000, 0x3FF006F1, 0x0C8CA46A, 0x3E33FAC3, - 0x84000000, 0x3FF006F5, 0x7B5703D8, 0xBE303734, - 0x84000000, 0x3FF006F9, 0xE490A112, 0x3E274DB5, - 0x88000000, 0x3FF006FD, 0xA693A093, 0xBE386B0E, - 0x88000000, 0x3FF00701, 0xF0B73DAA, 0x3E0C9875, - 0x88000000, 0x3FF00705, 0x2449A944, 0x3E3FA133, - 0x8C000000, 0x3FF00709, 0xBFE66C14, 0xBE110285, - 0x8C000000, 0x3FF0070D, 0x054EDCBD, 0x3E37ED91, - 0x90000000, 0x3FF00711, 0xEFB65924, 0xBE27A86A, - 0x90000000, 0x3FF00715, 0x1C8A0CF1, 0x3E307A0B, - 0x94000000, 0x3FF00719, 0x397FB1D6, 0xBE3327AD, - 0x94000000, 0x3FF0071D, 0x1412B9FB, 0x3E228D43, - 0x98000000, 0x3FF00721, 0x94D8FFB0, 0xBE3A3B08, - 0x98000000, 0x3FF00725, 0x6ED80040, 0x3E029AA3, - 0x98000000, 0x3FF00729, 0x9627250A, 0x3E3EF1B8, - 0x9C000000, 0x3FF0072D, 0x5FCB1B09, 0xBE117F70, - 0x9C000000, 0x3FF00731, 0x678F0789, 0x3E385E96, - 0xA0000000, 0x3FF00735, 0xCEA3485B, 0xBE25A5DF, - 0xA0000000, 0x3FF00739, 0xFF6D0303, 0x3E320B90, - 0xA4000000, 0x3FF0073D, 0xE03334FF, 0xBE3105E6, - 0xA4000000, 0x3FF00741, 0xFB9F056D, 0x3E27F150, - 0xA8000000, 0x3FF00745, 0xE28905F4, 0xBE36F8C0, - 0xA8000000, 0x3FF00749, 0x0B1407AA, 0x3E189774, - 0xAC000000, 0x3FF0074D, 0xCE4493C4, 0xBE3CAB7D, - 0xAC000000, 0x3FF00751, 0xCB817D78, 0x3DE265D5, - 0xAC000000, 0x3FF00755, 0x7CA8B4E3, 0x3E3DE1E2, - 0xB0000000, 0x3FF00759, 0x7D730FC6, 0xBE12FD89, - 0xB0000000, 0x3FF0075D, 0x1E4D7759, 0x3E38AF60, - 0xB4000000, 0x3FF00761, 0x0CAD84A2, 0xBE23A3AC, - 0xB4000000, 0x3FF00765, 0x36B866FD, 0x3E33BCFB, - 0xB8000000, 0x3FF00769, 0x4D0667A1, 0xBE2D4858, - 0xB8000000, 0x3FF0076D, 0xCBF08E6A, 0x3E2E1567, - 0xBC000000, 0x3FF00771, 0x9FD34D05, 0xBE333664, - 0xBC000000, 0x3FF00775, 0x9837D6E0, 0x3E253114, - 0xC0000000, 0x3FF00779, 0x5238327D, 0xBE37887F, - 0xC0000000, 0x3FF0077D, 0x24C8DC90, 0x3E1999FA, - 0xC4000000, 0x3FF00781, 0x1DA2F8BE, 0xBE3B9A7C, - 0xC4000000, 0x3FF00785, 0xEA50EE6A, 0x3E03A485, - 0xC8000000, 0x3FF00789, 0xE204A449, 0xBE3F6C5A, - 0xC8000000, 0x3FF0078D, 0x78D5D0F3, 0xBDF3D3EF, - 0xC8000000, 0x3FF00791, 0x80B1D66C, 0x3E3D01E4, - 0xCC000000, 0x3FF00795, 0xD5149796, 0xBE12BBC1, - 0xCC000000, 0x3FF00799, 0x2A8F92F0, 0x3E39B042, - 0xD0000000, 0x3FF0079D, 0x6F386487, 0xBE1F820E, - 0xD0000000, 0x3FF007A1, 0x3BA3BCDA, 0x3E369EBE, - 0xD4000000, 0x3FF007A5, 0x96320652, 0xBE25A3F0, - 0xD4000000, 0x3FF007A9, 0xD3FD8FCA, 0x3E33CD58, - 0xD8000000, 0x3FF007AD, 0xC62D40B1, 0xBE2B069C, - 0xD8000000, 0x3FF007B1, 0x13AC5766, 0x3E313C12, - 0xDC000000, 0x3FF007B5, 0x876F3A0B, 0xBE2FE90B, - 0xDC000000, 0x3FF007B9, 0x357EDEB8, 0x3E2DD5D4, - 0xE0000000, 0x3FF007BD, 0x4CEC957E, 0xBE32259E, - 0xE0000000, 0x3FF007C1, 0x128C86C6, 0x3E29B3C2, - 0xE4000000, 0x3FF007C5, 0xDEA61608, 0xBE341697, - 0xE4000000, 0x3FF007C9, 0xFEA09E70, 0x3E2611ED, - 0xE8000000, 0x3FF007CD, 0x58D49AE3, 0xBE35C772, - 0xE8000000, 0x3FF007D1, 0x39DA3D42, 0x3E22F058, - 0xEC000000, 0x3FF007D5, 0x9B689043, 0xBE37382D, - 0xEC000000, 0x3FF007D9, 0x04589AD6, 0x3E204F01, - 0xF0000000, 0x3FF007DD, 0x86525259, 0xBE3868C9, - 0xF0000000, 0x3FF007E1, 0x3C761DAC, 0x3E1C5BD1, - 0xF4000000, 0x3FF007E5, 0xF9822D4C, 0xBE395945, - 0xF4000000, 0x3FF007E9, 0x8F4221F9, 0x3E191A1E, - 0xF8000000, 0x3FF007ED, 0xD4E85D3A, 0xBE3A09A2, - 0xF8000000, 0x3FF007F1, 0x81547225, 0x3E16D8EA, - 0xFC000000, 0x3FF007F5, 0xF8750E3B, 0xBE3A79DF, - 0xFC000000, 0x3FF007F9, 0x92EC7DE3, 0x3E159835, - 0x00000000, 0x3FF007FE, 0x44185C5D, 0xBE3AA9FD } }; - -#endif -#endif diff --git a/libgcc-math/dbl-64/ulog.h b/libgcc-math/dbl-64/ulog.h deleted file mode 100644 index 0ba6b7bb531..00000000000 --- a/libgcc-math/dbl-64/ulog.h +++ /dev/null @@ -1,200 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * Written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation, Inc. - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ - -/******************************************************************/ -/* */ -/* MODULE_NAME:ulog.h */ -/* */ -/* common data and variables prototype and definition */ -/******************************************************************/ - -#ifndef ULOG_H -#define ULOG_H - -#ifdef BIG_ENDI - static const number - /* polynomial I */ -/**/ a2 = {{0xbfe00000, 0x0001aa8f} }, /* -0.500... */ -/**/ a3 = {{0x3fd55555, 0x55588d2e} }, /* 0.333... */ - /* polynomial II */ -/**/ b0 = {{0x3fd55555, 0x55555555} }, /* 0.333... */ -/**/ b1 = {{0xbfcfffff, 0xffffffbb} }, /* -0.249... */ -/**/ b2 = {{0x3fc99999, 0x9999992f} }, /* 0.199... */ -/**/ b3 = {{0xbfc55555, 0x556503fd} }, /* -0.166... */ -/**/ b4 = {{0x3fc24924, 0x925b3d62} }, /* 0.142... */ -/**/ b5 = {{0xbfbffffe, 0x160472fc} }, /* -0.124... */ -/**/ b6 = {{0x3fbc71c5, 0x25db58ac} }, /* 0.111... */ -/**/ b7 = {{0xbfb9a4ac, 0x11a2a61c} }, /* -0.100... */ -/**/ b8 = {{0x3fb75077, 0x0df2b591} }, /* 0.091... */ - /* polynomial III */ -#if 0 -/**/ c1 = {{0x3ff00000, 0x00000000} }, /* 1 */ -#endif -/**/ c2 = {{0xbfe00000, 0x00000000} }, /* -1/2 */ -/**/ c3 = {{0x3fd55555, 0x55555555} }, /* 1/3 */ -/**/ c4 = {{0xbfd00000, 0x00000000} }, /* -1/4 */ -/**/ c5 = {{0x3fc99999, 0x9999999a} }, /* 1/5 */ - /* polynomial IV */ -/**/ d2 = {{0xbfe00000, 0x00000000} }, /* -1/2 */ -/**/ dd2 = {{0x00000000, 0x00000000} }, /* -1/2-d2 */ -/**/ d3 = {{0x3fd55555, 0x55555555} }, /* 1/3 */ -/**/ dd3 = {{0x3c755555, 0x55555555} }, /* 1/3-d3 */ -/**/ d4 = {{0xbfd00000, 0x00000000} }, /* -1/4 */ -/**/ dd4 = {{0x00000000, 0x00000000} }, /* -1/4-d4 */ -/**/ d5 = {{0x3fc99999, 0x9999999a} }, /* 1/5 */ -/**/ dd5 = {{0xbc699999, 0x9999999a} }, /* 1/5-d5 */ -/**/ d6 = {{0xbfc55555, 0x55555555} }, /* -1/6 */ -/**/ dd6 = {{0xbc655555, 0x55555555} }, /* -1/6-d6 */ -/**/ d7 = {{0x3fc24924, 0x92492492} }, /* 1/7 */ -/**/ dd7 = {{0x3c624924, 0x92492492} }, /* 1/7-d7 */ -/**/ d8 = {{0xbfc00000, 0x00000000} }, /* -1/8 */ -/**/ dd8 = {{0x00000000, 0x00000000} }, /* -1/8-d8 */ -/**/ d9 = {{0x3fbc71c7, 0x1c71c71c} }, /* 1/9 */ -/**/ dd9 = {{0x3c5c71c7, 0x1c71c71c} }, /* 1/9-d9 */ -/**/ d10 = {{0xbfb99999, 0x9999999a} }, /* -1/10 */ -/**/ dd10 = {{0x3c599999, 0x9999999a} }, /* -1/10-d10 */ -/**/ d11 = {{0x3fb745d1, 0x745d1746} }, /* 1/11 */ -/**/ d12 = {{0xbfb55555, 0x55555555} }, /* -1/12 */ -/**/ d13 = {{0x3fb3b13b, 0x13b13b14} }, /* 1/13 */ -/**/ d14 = {{0xbfb24924, 0x92492492} }, /* -1/14 */ -/**/ d15 = {{0x3fb11111, 0x11111111} }, /* 1/15 */ -/**/ d16 = {{0xbfb00000, 0x00000000} }, /* -1/16 */ -/**/ d17 = {{0x3fae1e1e, 0x1e1e1e1e} }, /* 1/17 */ -/**/ d18 = {{0xbfac71c7, 0x1c71c71c} }, /* -1/18 */ -/**/ d19 = {{0x3faaf286, 0xbca1af28} }, /* 1/19 */ -/**/ d20 = {{0xbfa99999, 0x9999999a} }, /* -1/20 */ - /* constants */ -/**/ zero = {{0x00000000, 0x00000000} }, /* 0 */ -/**/ one = {{0x3ff00000, 0x00000000} }, /* 1 */ -/**/ half = {{0x3fe00000, 0x00000000} }, /* 1/2 */ -/**/ mhalf = {{0xbfe00000, 0x00000000} }, /* -1/2 */ -/**/ sqrt_2 = {{0x3ff6a09e, 0x667f3bcc} }, /* sqrt(2) */ -/**/ h1 = {{0x3fd2e000, 0x00000000} }, /* 151/2**9 */ -/**/ h2 = {{0x3f669000, 0x00000000} }, /* 361/2**17 */ -/**/ delu = {{0x3f700000, 0x00000000} }, /* 1/2**8 */ -/**/ delv = {{0x3ef00000, 0x00000000} }, /* 1/2**16 */ -/**/ ln2a = {{0x3fe62e42, 0xfefa3800} }, /* ln(2) 43 bits */ -/**/ ln2b = {{0x3d2ef357, 0x93c76730} }, /* ln(2)-ln2a */ -/**/ e1 = {{0x3bbcc868, 0x00000000} }, /* 6.095e-21 */ -/**/ e2 = {{0x3c1138ce, 0x00000000} }, /* 2.334e-19 */ -/**/ e3 = {{0x3aa1565d, 0x00000000} }, /* 2.801e-26 */ -/**/ e4 = {{0x39809d88, 0x00000000} }, /* 1.024e-31 */ -/**/ e[M] ={{{0x37da223a, 0x00000000} }, /* 1.2e-39 */ -/**/ {{0x35c851c4, 0x00000000} }, /* 1.3e-49 */ -/**/ {{0x2ab85e51, 0x00000000} }, /* 6.8e-103 */ -/**/ {{0x17383827, 0x00000000} }},/* 8.1e-197 */ -/**/ two54 = {{0x43500000, 0x00000000} }, /* 2**54 */ -/**/ u03 = {{0x3f9eb851, 0xeb851eb8} }; /* 0.03 */ - -#else -#ifdef LITTLE_ENDI - static const number - /* polynomial I */ -/**/ a2 = {{0x0001aa8f, 0xbfe00000} }, /* -0.500... */ -/**/ a3 = {{0x55588d2e, 0x3fd55555} }, /* 0.333... */ - /* polynomial II */ -/**/ b0 = {{0x55555555, 0x3fd55555} }, /* 0.333... */ -/**/ b1 = {{0xffffffbb, 0xbfcfffff} }, /* -0.249... */ -/**/ b2 = {{0x9999992f, 0x3fc99999} }, /* 0.199... */ -/**/ b3 = {{0x556503fd, 0xbfc55555} }, /* -0.166... */ -/**/ b4 = {{0x925b3d62, 0x3fc24924} }, /* 0.142... */ -/**/ b5 = {{0x160472fc, 0xbfbffffe} }, /* -0.124... */ -/**/ b6 = {{0x25db58ac, 0x3fbc71c5} }, /* 0.111... */ -/**/ b7 = {{0x11a2a61c, 0xbfb9a4ac} }, /* -0.100... */ -/**/ b8 = {{0x0df2b591, 0x3fb75077} }, /* 0.091... */ - /* polynomial III */ -#if 0 -/**/ c1 = {{0x00000000, 0x3ff00000} }, /* 1 */ -#endif -/**/ c2 = {{0x00000000, 0xbfe00000} }, /* -1/2 */ -/**/ c3 = {{0x55555555, 0x3fd55555} }, /* 1/3 */ -/**/ c4 = {{0x00000000, 0xbfd00000} }, /* -1/4 */ -/**/ c5 = {{0x9999999a, 0x3fc99999} }, /* 1/5 */ - /* polynomial IV */ -/**/ d2 = {{0x00000000, 0xbfe00000} }, /* -1/2 */ -/**/ dd2 = {{0x00000000, 0x00000000} }, /* -1/2-d2 */ -/**/ d3 = {{0x55555555, 0x3fd55555} }, /* 1/3 */ -/**/ dd3 = {{0x55555555, 0x3c755555} }, /* 1/3-d3 */ -/**/ d4 = {{0x00000000, 0xbfd00000} }, /* -1/4 */ -/**/ dd4 = {{0x00000000, 0x00000000} }, /* -1/4-d4 */ -/**/ d5 = {{0x9999999a, 0x3fc99999} }, /* 1/5 */ -/**/ dd5 = {{0x9999999a, 0xbc699999} }, /* 1/5-d5 */ -/**/ d6 = {{0x55555555, 0xbfc55555} }, /* -1/6 */ -/**/ dd6 = {{0x55555555, 0xbc655555} }, /* -1/6-d6 */ -/**/ d7 = {{0x92492492, 0x3fc24924} }, /* 1/7 */ -/**/ dd7 = {{0x92492492, 0x3c624924} }, /* 1/7-d7 */ -/**/ d8 = {{0x00000000, 0xbfc00000} }, /* -1/8 */ -/**/ dd8 = {{0x00000000, 0x00000000} }, /* -1/8-d8 */ -/**/ d9 = {{0x1c71c71c, 0x3fbc71c7} }, /* 1/9 */ -/**/ dd9 = {{0x1c71c71c, 0x3c5c71c7} }, /* 1/9-d9 */ -/**/ d10 = {{0x9999999a, 0xbfb99999} }, /* -1/10 */ -/**/ dd10 = {{0x9999999a, 0x3c599999} }, /* -1/10-d10 */ -/**/ d11 = {{0x745d1746, 0x3fb745d1} }, /* 1/11 */ -/**/ d12 = {{0x55555555, 0xbfb55555} }, /* -1/12 */ -/**/ d13 = {{0x13b13b14, 0x3fb3b13b} }, /* 1/13 */ -/**/ d14 = {{0x92492492, 0xbfb24924} }, /* -1/14 */ -/**/ d15 = {{0x11111111, 0x3fb11111} }, /* 1/15 */ -/**/ d16 = {{0x00000000, 0xbfb00000} }, /* -1/16 */ -/**/ d17 = {{0x1e1e1e1e, 0x3fae1e1e} }, /* 1/17 */ -/**/ d18 = {{0x1c71c71c, 0xbfac71c7} }, /* -1/18 */ -/**/ d19 = {{0xbca1af28, 0x3faaf286} }, /* 1/19 */ -/**/ d20 = {{0x9999999a, 0xbfa99999} }, /* -1/20 */ - /* constants */ -/**/ zero = {{0x00000000, 0x00000000} }, /* 0 */ -/**/ one = {{0x00000000, 0x3ff00000} }, /* 1 */ -/**/ half = {{0x00000000, 0x3fe00000} }, /* 1/2 */ -/**/ mhalf = {{0x00000000, 0xbfe00000} }, /* -1/2 */ -/**/ sqrt_2 = {{0x667f3bcc, 0x3ff6a09e} }, /* sqrt(2) */ -/**/ h1 = {{0x00000000, 0x3fd2e000} }, /* 151/2**9 */ -/**/ h2 = {{0x00000000, 0x3f669000} }, /* 361/2**17 */ -/**/ delu = {{0x00000000, 0x3f700000} }, /* 1/2**8 */ -/**/ delv = {{0x00000000, 0x3ef00000} }, /* 1/2**16 */ -/**/ ln2a = {{0xfefa3800, 0x3fe62e42} }, /* ln(2) 43 bits */ -/**/ ln2b = {{0x93c76730, 0x3d2ef357} }, /* ln(2)-ln2a */ -/**/ e1 = {{0x00000000, 0x3bbcc868} }, /* 6.095e-21 */ -/**/ e2 = {{0x00000000, 0x3c1138ce} }, /* 2.334e-19 */ -/**/ e3 = {{0x00000000, 0x3aa1565d} }, /* 2.801e-26 */ -/**/ e4 = {{0x00000000, 0x39809d88} }, /* 1.024e-31 */ -/**/ e[M] ={{{0x00000000, 0x37da223a} }, /* 1.2e-39 */ -/**/ {{0x00000000, 0x35c851c4} }, /* 1.3e-49 */ -/**/ {{0x00000000, 0x2ab85e51} }, /* 6.8e-103 */ -/**/ {{0x00000000, 0x17383827} }},/* 8.1e-197 */ -/**/ two54 = {{0x00000000, 0x43500000} }, /* 2**54 */ -/**/ u03 = {{0xeb851eb8, 0x3f9eb851} }; /* 0.03 */ - -#endif -#endif - -#define ZERO zero.d -#define ONE one.d -#define HALF half.d -#define MHALF mhalf.d -#define SQRT_2 sqrt_2.d -#define DEL_U delu.d -#define DEL_V delv.d -#define LN2A ln2a.d -#define LN2B ln2b.d -#define E1 e1.d -#define E2 e2.d -#define E3 e3.d -#define E4 e4.d -#define U03 u03.d - -#endif diff --git a/libgcc-math/dbl-64/ulog.tbl b/libgcc-math/dbl-64/ulog.tbl deleted file mode 100644 index 41aed931fb4..00000000000 --- a/libgcc-math/dbl-64/ulog.tbl +++ /dev/null @@ -1,3327 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * Written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation, Inc. - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ - -/****************************************************************/ -/* TABLES FOR THE ulog() FUNCTION */ -/****************************************************************/ - -#ifdef BIG_ENDI - static const number - Iu[182] = { /* 1/ui */ -/**/ {{0x3ff6a13c, 0xd1537290} }, -/**/ {{0x3ff68168, 0x16816817} }, -/**/ {{0x3ff661ec, 0x6a5122f9} }, -/**/ {{0x3ff642c8, 0x590b2164} }, -/**/ {{0x3ff623fa, 0x77016240} }, -/**/ {{0x3ff60581, 0x60581606} }, -/**/ {{0x3ff5e75b, 0xb8d015e7} }, -/**/ {{0x3ff5c988, 0x2b931057} }, -/**/ {{0x3ff5ac05, 0x6b015ac0} }, -/**/ {{0x3ff58ed2, 0x308158ed} }, -/**/ {{0x3ff571ed, 0x3c506b3a} }, -/**/ {{0x3ff55555, 0x55555555} }, -/**/ {{0x3ff53909, 0x48f40feb} }, -/**/ {{0x3ff51d07, 0xeae2f815} }, -/**/ {{0x3ff50150, 0x15015015} }, -/**/ {{0x3ff4e5e0, 0xa72f0539} }, -/**/ {{0x3ff4cab8, 0x8725af6e} }, -/**/ {{0x3ff4afd6, 0xa052bf5b} }, -/**/ {{0x3ff49539, 0xe3b2d067} }, -/**/ {{0x3ff47ae1, 0x47ae147b} }, -/**/ {{0x3ff460cb, 0xc7f5cf9a} }, -/**/ {{0x3ff446f8, 0x6562d9fb} }, -/**/ {{0x3ff42d66, 0x25d51f87} }, -/**/ {{0x3ff41414, 0x14141414} }, -/**/ {{0x3ff3fb01, 0x3fb013fb} }, -/**/ {{0x3ff3e22c, 0xbce4a902} }, -/**/ {{0x3ff3c995, 0xa47babe7} }, -/**/ {{0x3ff3b13b, 0x13b13b14} }, -/**/ {{0x3ff3991c, 0x2c187f63} }, -/**/ {{0x3ff38138, 0x13813814} }, -/**/ {{0x3ff3698d, 0xf3de0748} }, -/**/ {{0x3ff3521c, 0xfb2b78c1} }, -/**/ {{0x3ff33ae4, 0x5b57bcb2} }, -/**/ {{0x3ff323e3, 0x4a2b10bf} }, -/**/ {{0x3ff30d19, 0x0130d190} }, -/**/ {{0x3ff2f684, 0xbda12f68} }, -/**/ {{0x3ff2e025, 0xc04b8097} }, -/**/ {{0x3ff2c9fb, 0x4d812ca0} }, -/**/ {{0x3ff2b404, 0xad012b40} }, -/**/ {{0x3ff29e41, 0x29e4129e} }, -/**/ {{0x3ff288b0, 0x1288b013} }, -/**/ {{0x3ff27350, 0xb8812735} }, -/**/ {{0x3ff25e22, 0x708092f1} }, -/**/ {{0x3ff24924, 0x92492492} }, -/**/ {{0x3ff23456, 0x789abcdf} }, -/**/ {{0x3ff21fb7, 0x8121fb78} }, -/**/ {{0x3ff20b47, 0x0c67c0d9} }, -/**/ {{0x3ff1f704, 0x7dc11f70} }, -/**/ {{0x3ff1e2ef, 0x3b3fb874} }, -/**/ {{0x3ff1cf06, 0xada2811d} }, -/**/ {{0x3ff1bb4a, 0x4046ed29} }, -/**/ {{0x3ff1a7b9, 0x611a7b96} }, -/**/ {{0x3ff19453, 0x808ca29c} }, -/**/ {{0x3ff18118, 0x11811812} }, -/**/ {{0x3ff16e06, 0x89427379} }, -/**/ {{0x3ff15b1e, 0x5f75270d} }, -/**/ {{0x3ff1485f, 0x0e0acd3b} }, -/**/ {{0x3ff135c8, 0x1135c811} }, -/**/ {{0x3ff12358, 0xe75d3033} }, -/**/ {{0x3ff11111, 0x11111111} }, -/**/ {{0x3ff0fef0, 0x10fef011} }, -/**/ {{0x3ff0ecf5, 0x6be69c90} }, -/**/ {{0x3ff0db20, 0xa88f4696} }, -/**/ {{0x3ff0c971, 0x4fbcda3b} }, -/**/ {{0x3ff0b7e6, 0xec259dc8} }, -/**/ {{0x3ff0a681, 0x0a6810a7} }, -/**/ {{0x3ff0953f, 0x39010954} }, -/**/ {{0x3ff08421, 0x08421084} }, -/**/ {{0x3ff07326, 0x0a47f7c6} }, -/**/ {{0x3ff0624d, 0xd2f1a9fc} }, -/**/ {{0x3ff05197, 0xf7d73404} }, -/**/ {{0x3ff04104, 0x10410410} }, -/**/ {{0x3ff03091, 0xb51f5e1a} }, -/**/ {{0x3ff02040, 0x81020408} }, -/**/ {{0x3ff01010, 0x10101010} }, -/**/ {{0x3ff00000, 0x00000000} }, -/**/ {{0x3fefe01f, 0xe01fe020} }, -/**/ {{0x3fefc07f, 0x01fc07f0} }, -/**/ {{0x3fefa11c, 0xaa01fa12} }, -/**/ {{0x3fef81f8, 0x1f81f820} }, -/**/ {{0x3fef6310, 0xaca0dbb5} }, -/**/ {{0x3fef4465, 0x9e4a4271} }, -/**/ {{0x3fef25f6, 0x44230ab5} }, -/**/ {{0x3fef07c1, 0xf07c1f08} }, -/**/ {{0x3feee9c7, 0xf8458e02} }, -/**/ {{0x3feecc07, 0xb301ecc0} }, -/**/ {{0x3feeae80, 0x7aba01eb} }, -/**/ {{0x3fee9131, 0xabf0b767} }, -/**/ {{0x3fee741a, 0xa59750e4} }, -/**/ {{0x3fee573a, 0xc901e574} }, -/**/ {{0x3fee3a91, 0x79dc1a73} }, -/**/ {{0x3fee1e1e, 0x1e1e1e1e} }, -/**/ {{0x3fee01e0, 0x1e01e01e} }, -/**/ {{0x3fede5d6, 0xe3f8868a} }, -/**/ {{0x3fedca01, 0xdca01dca} }, -/**/ {{0x3fedae60, 0x76b981db} }, -/**/ {{0x3fed92f2, 0x231e7f8a} }, -/**/ {{0x3fed77b6, 0x54b82c34} }, -/**/ {{0x3fed5cac, 0x807572b2} }, -/**/ {{0x3fed41d4, 0x1d41d41d} }, -/**/ {{0x3fed272c, 0xa3fc5b1a} }, -/**/ {{0x3fed0cb5, 0x8f6ec074} }, -/**/ {{0x3fecf26e, 0x5c44bfc6} }, -/**/ {{0x3fecd856, 0x89039b0b} }, -/**/ {{0x3fecbe6d, 0x9601cbe7} }, -/**/ {{0x3feca4b3, 0x055ee191} }, -/**/ {{0x3fec8b26, 0x5afb8a42} }, -/**/ {{0x3fec71c7, 0x1c71c71c} }, -/**/ {{0x3fec5894, 0xd10d4986} }, -/**/ {{0x3fec3f8f, 0x01c3f8f0} }, -/**/ {{0x3fec26b5, 0x392ea01c} }, -/**/ {{0x3fec0e07, 0x0381c0e0} }, -/**/ {{0x3febf583, 0xee868d8b} }, -/**/ {{0x3febdd2b, 0x899406f7} }, -/**/ {{0x3febc4fd, 0x65883e7b} }, -/**/ {{0x3febacf9, 0x14c1bad0} }, -/**/ {{0x3feb951e, 0x2b18ff23} }, -/**/ {{0x3feb7d6c, 0x3dda338b} }, -/**/ {{0x3feb65e2, 0xe3beee05} }, -/**/ {{0x3feb4e81, 0xb4e81b4f} }, -/**/ {{0x3feb3748, 0x4ad806ce} }, -/**/ {{0x3feb2036, 0x406c80d9} }, -/**/ {{0x3feb094b, 0x31d922a4} }, -/**/ {{0x3feaf286, 0xbca1af28} }, -/**/ {{0x3feadbe8, 0x7f94905e} }, -/**/ {{0x3feac570, 0x1ac5701b} }, -/**/ {{0x3feaaf1d, 0x2f87ebfd} }, -/**/ {{0x3fea98ef, 0x606a63be} }, -/**/ {{0x3fea82e6, 0x5130e159} }, -/**/ {{0x3fea6d01, 0xa6d01a6d} }, -/**/ {{0x3fea5741, 0x07688a4a} }, -/**/ {{0x3fea41a4, 0x1a41a41a} }, -/**/ {{0x3fea2c2a, 0x87c51ca0} }, -/**/ {{0x3fea16d3, 0xf97a4b02} }, -/**/ {{0x3fea01a0, 0x1a01a01a} }, -/**/ {{0x3fe9ec8e, 0x951033d9} }, -/**/ {{0x3fe9d79f, 0x176b682d} }, -/**/ {{0x3fe9c2d1, 0x4ee4a102} }, -/**/ {{0x3fe9ae24, 0xea5510da} }, -/**/ {{0x3fe99999, 0x9999999a} }, -/**/ {{0x3fe9852f, 0x0d8ec0ff} }, -/**/ {{0x3fe970e4, 0xf80cb872} }, -/**/ {{0x3fe95cbb, 0x0be377ae} }, -/**/ {{0x3fe948b0, 0xfcd6e9e0} }, -/**/ {{0x3fe934c6, 0x7f9b2ce6} }, -/**/ {{0x3fe920fb, 0x49d0e229} }, -/**/ {{0x3fe90d4f, 0x120190d5} }, -/**/ {{0x3fe8f9c1, 0x8f9c18fa} }, -/**/ {{0x3fe8e652, 0x7af1373f} }, -/**/ {{0x3fe8d301, 0x8d3018d3} }, -/**/ {{0x3fe8bfce, 0x8062ff3a} }, -/**/ {{0x3fe8acb9, 0x0f6bf3aa} }, -/**/ {{0x3fe899c0, 0xf601899c} }, -/**/ {{0x3fe886e5, 0xf0abb04a} }, -/**/ {{0x3fe87427, 0xbcc092b9} }, -/**/ {{0x3fe86186, 0x18618618} }, -/**/ {{0x3fe84f00, 0xc2780614} }, -/**/ {{0x3fe83c97, 0x7ab2bedd} }, -/**/ {{0x3fe82a4a, 0x0182a4a0} }, -/**/ {{0x3fe81818, 0x18181818} }, -/**/ {{0x3fe80601, 0x80601806} }, -/**/ {{0x3fe7f405, 0xfd017f40} }, -/**/ {{0x3fe7e225, 0x515a4f1d} }, -/**/ {{0x3fe7d05f, 0x417d05f4} }, -/**/ {{0x3fe7beb3, 0x922e017c} }, -/**/ {{0x3fe7ad22, 0x08e0ecc3} }, -/**/ {{0x3fe79baa, 0x6bb6398b} }, -/**/ {{0x3fe78a4c, 0x8178a4c8} }, -/**/ {{0x3fe77908, 0x119ac60d} }, -/**/ {{0x3fe767dc, 0xe434a9b1} }, -/**/ {{0x3fe756ca, 0xc201756d} }, -/**/ {{0x3fe745d1, 0x745d1746} }, -/**/ {{0x3fe734f0, 0xc541fe8d} }, -/**/ {{0x3fe72428, 0x7f46debc} }, -/**/ {{0x3fe71378, 0x6d9c7c09} }, -/**/ {{0x3fe702e0, 0x5c0b8170} }, -/**/ {{0x3fe6f260, 0x16f26017} }, -/**/ {{0x3fe6e1f7, 0x6b4337c7} }, -/**/ {{0x3fe6d1a6, 0x2681c861} }, -/**/ {{0x3fe6c16c, 0x16c16c17} }, -/**/ {{0x3fe6b149, 0x0aa31a3d} }, -/**/ {{0x3fe6a13c, 0xd1537290} }, - }; - - static const number - Iv[362] = { /* 1/vj */ -/**/ {{0x3ff00b47, 0xee93bfe3} }, -/**/ {{0x3ff00b37, 0xd80c106f} }, -/**/ {{0x3ff00b27, 0xc1a4a47a} }, -/**/ {{0x3ff00b17, 0xab5d7ba2} }, -/**/ {{0x3ff00b07, 0x95369587} }, -/**/ {{0x3ff00af7, 0x7f2ff1c6} }, -/**/ {{0x3ff00ae7, 0x69499000} }, -/**/ {{0x3ff00ad7, 0x53836fd3} }, -/**/ {{0x3ff00ac7, 0x3ddd90dd} }, -/**/ {{0x3ff00ab7, 0x2857f2bf} }, -/**/ {{0x3ff00aa7, 0x12f29517} }, -/**/ {{0x3ff00a96, 0xfdad7784} }, -/**/ {{0x3ff00a86, 0xe88899a5} }, -/**/ {{0x3ff00a76, 0xd383fb19} }, -/**/ {{0x3ff00a66, 0xbe9f9b7f} }, -/**/ {{0x3ff00a56, 0xa9db7a76} }, -/**/ {{0x3ff00a46, 0x9537979d} }, -/**/ {{0x3ff00a36, 0x80b3f293} }, -/**/ {{0x3ff00a26, 0x6c508af8} }, -/**/ {{0x3ff00a16, 0x580d606a} }, -/**/ {{0x3ff00a06, 0x43ea7288} }, -/**/ {{0x3ff009f6, 0x2fe7c0f1} }, -/**/ {{0x3ff009e6, 0x1c054b44} }, -/**/ {{0x3ff009d6, 0x08431122} }, -/**/ {{0x3ff009c5, 0xf4a11227} }, -/**/ {{0x3ff009b5, 0xe11f4df4} }, -/**/ {{0x3ff009a5, 0xcdbdc428} }, -/**/ {{0x3ff00995, 0xba7c7462} }, -/**/ {{0x3ff00985, 0xa75b5e40} }, -/**/ {{0x3ff00975, 0x945a8162} }, -/**/ {{0x3ff00965, 0x8179dd68} }, -/**/ {{0x3ff00955, 0x6eb971ef} }, -/**/ {{0x3ff00945, 0x5c193e98} }, -/**/ {{0x3ff00935, 0x49994301} }, -/**/ {{0x3ff00925, 0x37397eca} }, -/**/ {{0x3ff00915, 0x24f9f192} }, -/**/ {{0x3ff00905, 0x12da9af7} }, -/**/ {{0x3ff008f5, 0x00db7a99} }, -/**/ {{0x3ff008e4, 0xeefc9018} }, -/**/ {{0x3ff008d4, 0xdd3ddb12} }, -/**/ {{0x3ff008c4, 0xcb9f5b26} }, -/**/ {{0x3ff008b4, 0xba210ff4} }, -/**/ {{0x3ff008a4, 0xa8c2f91a} }, -/**/ {{0x3ff00894, 0x97851639} }, -/**/ {{0x3ff00884, 0x866766ef} }, -/**/ {{0x3ff00874, 0x7569eadb} }, -/**/ {{0x3ff00864, 0x648ca19d} }, -/**/ {{0x3ff00854, 0x53cf8ad3} }, -/**/ {{0x3ff00844, 0x4332a61e} }, -/**/ {{0x3ff00834, 0x32b5f31b} }, -/**/ {{0x3ff00824, 0x2259716c} }, -/**/ {{0x3ff00814, 0x121d20ad} }, -/**/ {{0x3ff00804, 0x02010080} }, -/**/ {{0x3ff007f3, 0xf2051083} }, -/**/ {{0x3ff007e3, 0xe2295056} }, -/**/ {{0x3ff007d3, 0xd26dbf97} }, -/**/ {{0x3ff007c3, 0xc2d25de5} }, -/**/ {{0x3ff007b3, 0xb3572ae2} }, -/**/ {{0x3ff007a3, 0xa3fc262a} }, -/**/ {{0x3ff00793, 0x94c14f5f} }, -/**/ {{0x3ff00783, 0x85a6a61e} }, -/**/ {{0x3ff00773, 0x76ac2a08} }, -/**/ {{0x3ff00763, 0x67d1dabb} }, -/**/ {{0x3ff00753, 0x5917b7d7} }, -/**/ {{0x3ff00743, 0x4a7dc0fb} }, -/**/ {{0x3ff00733, 0x3c03f5c7} }, -/**/ {{0x3ff00723, 0x2daa55da} }, -/**/ {{0x3ff00713, 0x1f70e0d3} }, -/**/ {{0x3ff00703, 0x11579652} }, -/**/ {{0x3ff006f3, 0x035e75f5} }, -/**/ {{0x3ff006e2, 0xf5857f5d} }, -/**/ {{0x3ff006d2, 0xe7ccb228} }, -/**/ {{0x3ff006c2, 0xda340df6} }, -/**/ {{0x3ff006b2, 0xccbb9266} }, -/**/ {{0x3ff006a2, 0xbf633f18} }, -/**/ {{0x3ff00692, 0xb22b13ab} }, -/**/ {{0x3ff00682, 0xa5130fbe} }, -/**/ {{0x3ff00672, 0x981b32f1} }, -/**/ {{0x3ff00662, 0x8b437ce4} }, -/**/ {{0x3ff00652, 0x7e8bed35} }, -/**/ {{0x3ff00642, 0x71f48383} }, -/**/ {{0x3ff00632, 0x657d3f70} }, -/**/ {{0x3ff00622, 0x59262098} }, -/**/ {{0x3ff00612, 0x4cef269e} }, -/**/ {{0x3ff00602, 0x40d8511e} }, -/**/ {{0x3ff005f2, 0x34e19fba} }, -/**/ {{0x3ff005e2, 0x290b1211} }, -/**/ {{0x3ff005d2, 0x1d54a7c1} }, -/**/ {{0x3ff005c2, 0x11be606b} }, -/**/ {{0x3ff005b2, 0x06483bad} }, -/**/ {{0x3ff005a1, 0xfaf23928} }, -/**/ {{0x3ff00591, 0xefbc587b} }, -/**/ {{0x3ff00581, 0xe4a69945} }, -/**/ {{0x3ff00571, 0xd9b0fb25} }, -/**/ {{0x3ff00561, 0xcedb7dbc} }, -/**/ {{0x3ff00551, 0xc42620a9} }, -/**/ {{0x3ff00541, 0xb990e38b} }, -/**/ {{0x3ff00531, 0xaf1bc601} }, -/**/ {{0x3ff00521, 0xa4c6c7ac} }, -/**/ {{0x3ff00511, 0x9a91e82a} }, -/**/ {{0x3ff00501, 0x907d271c} }, -/**/ {{0x3ff004f1, 0x86888421} }, -/**/ {{0x3ff004e1, 0x7cb3fed8} }, -/**/ {{0x3ff004d1, 0x72ff96e0} }, -/**/ {{0x3ff004c1, 0x696b4bdb} }, -/**/ {{0x3ff004b1, 0x5ff71d66} }, -/**/ {{0x3ff004a1, 0x56a30b21} }, -/**/ {{0x3ff00491, 0x4d6f14ad} }, -/**/ {{0x3ff00481, 0x445b39a8} }, -/**/ {{0x3ff00471, 0x3b6779b3} }, -/**/ {{0x3ff00461, 0x3293d46c} }, -/**/ {{0x3ff00451, 0x29e04974} }, -/**/ {{0x3ff00441, 0x214cd869} }, -/**/ {{0x3ff00431, 0x18d980ed} }, -/**/ {{0x3ff00421, 0x1086429d} }, -/**/ {{0x3ff00411, 0x08531d1a} }, -/**/ {{0x3ff00401, 0x00401004} }, -/**/ {{0x3ff003f0, 0xf84d1afa} }, -/**/ {{0x3ff003e0, 0xf07a3d9b} }, -/**/ {{0x3ff003d0, 0xe8c77787} }, -/**/ {{0x3ff003c0, 0xe134c85f} }, -/**/ {{0x3ff003b0, 0xd9c22fc1} }, -/**/ {{0x3ff003a0, 0xd26fad4d} }, -/**/ {{0x3ff00390, 0xcb3d40a3} }, -/**/ {{0x3ff00380, 0xc42ae963} }, -/**/ {{0x3ff00370, 0xbd38a72c} }, -/**/ {{0x3ff00360, 0xb666799e} }, -/**/ {{0x3ff00350, 0xafb46058} }, -/**/ {{0x3ff00340, 0xa9225afa} }, -/**/ {{0x3ff00330, 0xa2b06925} }, -/**/ {{0x3ff00320, 0x9c5e8a77} }, -/**/ {{0x3ff00310, 0x962cbe90} }, -/**/ {{0x3ff00300, 0x901b0511} }, -/**/ {{0x3ff002f0, 0x8a295d98} }, -/**/ {{0x3ff002e0, 0x8457c7c6} }, -/**/ {{0x3ff002d0, 0x7ea6433a} }, -/**/ {{0x3ff002c0, 0x7914cf94} }, -/**/ {{0x3ff002b0, 0x73a36c73} }, -/**/ {{0x3ff002a0, 0x6e521978} }, -/**/ {{0x3ff00290, 0x6920d642} }, -/**/ {{0x3ff00280, 0x640fa271} }, -/**/ {{0x3ff00270, 0x5f1e7da5} }, -/**/ {{0x3ff00260, 0x5a4d677d} }, -/**/ {{0x3ff00250, 0x559c5f9a} }, -/**/ {{0x3ff00240, 0x510b659a} }, -/**/ {{0x3ff00230, 0x4c9a791f} }, -/**/ {{0x3ff00220, 0x484999c6} }, -/**/ {{0x3ff00210, 0x4418c732} }, -/**/ {{0x3ff00200, 0x40080100} }, -/**/ {{0x3ff001f0, 0x3c1746d2} }, -/**/ {{0x3ff001e0, 0x38469846} }, -/**/ {{0x3ff001d0, 0x3495f4fd} }, -/**/ {{0x3ff001c0, 0x31055c96} }, -/**/ {{0x3ff001b0, 0x2d94ceb2} }, -/**/ {{0x3ff001a0, 0x2a444af0} }, -/**/ {{0x3ff00190, 0x2713d0ef} }, -/**/ {{0x3ff00180, 0x24036051} }, -/**/ {{0x3ff00170, 0x2112f8b4} }, -/**/ {{0x3ff00160, 0x1e4299b9} }, -/**/ {{0x3ff00150, 0x1b9242ff} }, -/**/ {{0x3ff00140, 0x1901f427} }, -/**/ {{0x3ff00130, 0x1691acd0} }, -/**/ {{0x3ff00120, 0x14416c9a} }, -/**/ {{0x3ff00110, 0x12113324} }, -/**/ {{0x3ff00100, 0x10010010} }, -/**/ {{0x3ff000f0, 0x0e10d2fc} }, -/**/ {{0x3ff000e0, 0x0c40ab89} }, -/**/ {{0x3ff000d0, 0x0a908957} }, -/**/ {{0x3ff000c0, 0x09006c05} }, -/**/ {{0x3ff000b0, 0x07905334} }, -/**/ {{0x3ff000a0, 0x06403e82} }, -/**/ {{0x3ff00090, 0x05102d92} }, -/**/ {{0x3ff00080, 0x04002001} }, -/**/ {{0x3ff00070, 0x03101571} }, -/**/ {{0x3ff00060, 0x02400d80} }, -/**/ {{0x3ff00050, 0x019007d0} }, -/**/ {{0x3ff00040, 0x01000400} }, -/**/ {{0x3ff00030, 0x009001b0} }, -/**/ {{0x3ff00020, 0x00400080} }, -/**/ {{0x3ff00010, 0x00100010} }, -/**/ {{0x3ff00000, 0x00000000} }, -/**/ {{0x3fefffe0, 0x001fffe0} }, -/**/ {{0x3fefffc0, 0x007fff00} }, -/**/ {{0x3fefffa0, 0x011ffca0} }, -/**/ {{0x3fefff80, 0x01fff800} }, -/**/ {{0x3fefff60, 0x031ff060} }, -/**/ {{0x3fefff40, 0x047fe501} }, -/**/ {{0x3fefff20, 0x061fd521} }, -/**/ {{0x3fefff00, 0x07ffc002} }, -/**/ {{0x3feffee0, 0x0a1fa4e3} }, -/**/ {{0x3feffec0, 0x0c7f8305} }, -/**/ {{0x3feffea0, 0x0f1f59a7} }, -/**/ {{0x3feffe80, 0x11ff280a} }, -/**/ {{0x3feffe60, 0x151eed6e} }, -/**/ {{0x3feffe40, 0x187ea913} }, -/**/ {{0x3feffe20, 0x1c1e5a39} }, -/**/ {{0x3feffe00, 0x1ffe0020} }, -/**/ {{0x3feffde0, 0x241d9a09} }, -/**/ {{0x3feffdc0, 0x287d2733} }, -/**/ {{0x3feffda0, 0x2d1ca6e0} }, -/**/ {{0x3feffd80, 0x31fc184e} }, -/**/ {{0x3feffd60, 0x371b7abf} }, -/**/ {{0x3feffd40, 0x3c7acd72} }, -/**/ {{0x3feffd20, 0x421a0fa9} }, -/**/ {{0x3feffd00, 0x47f940a2} }, -/**/ {{0x3feffce0, 0x4e185f9f} }, -/**/ {{0x3feffcc0, 0x54776bdf} }, -/**/ {{0x3feffca0, 0x5b1664a3} }, -/**/ {{0x3feffc80, 0x61f5492c} }, -/**/ {{0x3feffc60, 0x691418b9} }, -/**/ {{0x3feffc40, 0x7072d28b} }, -/**/ {{0x3feffc20, 0x781175e3} }, -/**/ {{0x3feffc00, 0x7ff00200} }, -/**/ {{0x3feffbe0, 0x880e7623} }, -/**/ {{0x3feffbc0, 0x906cd18c} }, -/**/ {{0x3feffba0, 0x990b137c} }, -/**/ {{0x3feffb80, 0xa1e93b34} }, -/**/ {{0x3feffb60, 0xab0747f3} }, -/**/ {{0x3feffb40, 0xb46538fa} }, -/**/ {{0x3feffb20, 0xbe030d89} }, -/**/ {{0x3feffb00, 0xc7e0c4e1} }, -/**/ {{0x3feffae0, 0xd1fe5e43} }, -/**/ {{0x3feffac0, 0xdc5bd8ee} }, -/**/ {{0x3feffaa0, 0xe6f93424} }, -/**/ {{0x3feffa80, 0xf1d66f25} }, -/**/ {{0x3feffa60, 0xfcf38931} }, -/**/ {{0x3feffa41, 0x08508189} }, -/**/ {{0x3feffa21, 0x13ed576d} }, -/**/ {{0x3feffa01, 0x1fca0a1e} }, -/**/ {{0x3feff9e1, 0x2be698dd} }, -/**/ {{0x3feff9c1, 0x384302e9} }, -/**/ {{0x3feff9a1, 0x44df4785} }, -/**/ {{0x3feff981, 0x51bb65ef} }, -/**/ {{0x3feff961, 0x5ed75d6a} }, -/**/ {{0x3feff941, 0x6c332d34} }, -/**/ {{0x3feff921, 0x79ced490} }, -/**/ {{0x3feff901, 0x87aa52be} }, -/**/ {{0x3feff8e1, 0x95c5a6fe} }, -/**/ {{0x3feff8c1, 0xa420d091} }, -/**/ {{0x3feff8a1, 0xb2bbceb7} }, -/**/ {{0x3feff881, 0xc196a0b2} }, -/**/ {{0x3feff861, 0xd0b145c2} }, -/**/ {{0x3feff841, 0xe00bbd28} }, -/**/ {{0x3feff821, 0xefa60624} }, -/**/ {{0x3feff801, 0xff801ff8} }, -/**/ {{0x3feff7e2, 0x0f9a09e3} }, -/**/ {{0x3feff7c2, 0x1ff3c328} }, -/**/ {{0x3feff7a2, 0x308d4b05} }, -/**/ {{0x3feff782, 0x4166a0bd} }, -/**/ {{0x3feff762, 0x527fc390} }, -/**/ {{0x3feff742, 0x63d8b2bf} }, -/**/ {{0x3feff722, 0x75716d8b} }, -/**/ {{0x3feff702, 0x8749f334} }, -/**/ {{0x3feff6e2, 0x996242fb} }, -/**/ {{0x3feff6c2, 0xabba5c21} }, -/**/ {{0x3feff6a2, 0xbe523de8} }, -/**/ {{0x3feff682, 0xd129e78f} }, -/**/ {{0x3feff662, 0xe4415858} }, -/**/ {{0x3feff642, 0xf7988f84} }, -/**/ {{0x3feff623, 0x0b2f8c54} }, -/**/ {{0x3feff603, 0x1f064e08} }, -/**/ {{0x3feff5e3, 0x331cd3e1} }, -/**/ {{0x3feff5c3, 0x47731d21} }, -/**/ {{0x3feff5a3, 0x5c092908} }, -/**/ {{0x3feff583, 0x70def6d7} }, -/**/ {{0x3feff563, 0x85f485d0} }, -/**/ {{0x3feff543, 0x9b49d532} }, -/**/ {{0x3feff523, 0xb0dee440} }, -/**/ {{0x3feff503, 0xc6b3b23b} }, -/**/ {{0x3feff4e3, 0xdcc83e62} }, -/**/ {{0x3feff4c3, 0xf31c87f8} }, -/**/ {{0x3feff4a4, 0x09b08e3d} }, -/**/ {{0x3feff484, 0x20845073} }, -/**/ {{0x3feff464, 0x3797cdda} }, -/**/ {{0x3feff444, 0x4eeb05b4} }, -/**/ {{0x3feff424, 0x667df741} }, -/**/ {{0x3feff404, 0x7e50a1c3} }, -/**/ {{0x3feff3e4, 0x9663047b} }, -/**/ {{0x3feff3c4, 0xaeb51eaa} }, -/**/ {{0x3feff3a4, 0xc746ef91} }, -/**/ {{0x3feff384, 0xe0187672} }, -/**/ {{0x3feff364, 0xf929b28d} }, -/**/ {{0x3feff345, 0x127aa323} }, -/**/ {{0x3feff325, 0x2c0b4776} }, -/**/ {{0x3feff305, 0x45db9ec7} }, -/**/ {{0x3feff2e5, 0x5feba858} }, -/**/ {{0x3feff2c5, 0x7a3b6369} }, -/**/ {{0x3feff2a5, 0x94cacf3b} }, -/**/ {{0x3feff285, 0xaf99eb11} }, -/**/ {{0x3feff265, 0xcaa8b62a} }, -/**/ {{0x3feff245, 0xe5f72fc9} }, -/**/ {{0x3feff226, 0x0185572f} }, -/**/ {{0x3feff206, 0x1d532b9d} }, -/**/ {{0x3feff1e6, 0x3960ac54} }, -/**/ {{0x3feff1c6, 0x55add896} }, -/**/ {{0x3feff1a6, 0x723aafa3} }, -/**/ {{0x3feff186, 0x8f0730be} }, -/**/ {{0x3feff166, 0xac135b27} }, -/**/ {{0x3feff146, 0xc95f2e21} }, -/**/ {{0x3feff126, 0xe6eaa8eb} }, -/**/ {{0x3feff107, 0x04b5cac9} }, -/**/ {{0x3feff0e7, 0x22c092fb} }, -/**/ {{0x3feff0c7, 0x410b00c2} }, -/**/ {{0x3feff0a7, 0x5f951360} }, -/**/ {{0x3feff087, 0x7e5eca16} }, -/**/ {{0x3feff067, 0x9d682426} }, -/**/ {{0x3feff047, 0xbcb120d2} }, -/**/ {{0x3feff027, 0xdc39bf5a} }, -/**/ {{0x3feff007, 0xfc01ff00} }, -/**/ {{0x3fefefe8, 0x1c09df07} }, -/**/ {{0x3fefefc8, 0x3c515eae} }, -/**/ {{0x3fefefa8, 0x5cd87d38} }, -/**/ {{0x3fefef88, 0x7d9f39e6} }, -/**/ {{0x3fefef68, 0x9ea593fa} }, -/**/ {{0x3fefef48, 0xbfeb8ab5} }, -/**/ {{0x3fefef28, 0xe1711d5a} }, -/**/ {{0x3fefef09, 0x03364b28} }, -/**/ {{0x3fefeee9, 0x253b1363} }, -/**/ {{0x3fefeec9, 0x477f754b} }, -/**/ {{0x3fefeea9, 0x6a037022} }, -/**/ {{0x3fefee89, 0x8cc7032a} }, -/**/ {{0x3fefee69, 0xafca2da5} }, -/**/ {{0x3fefee49, 0xd30ceed4} }, -/**/ {{0x3fefee29, 0xf68f45f8} }, -/**/ {{0x3fefee0a, 0x1a513254} }, -/**/ {{0x3fefedea, 0x3e52b329} }, -/**/ {{0x3fefedca, 0x6293c7b8} }, -/**/ {{0x3fefedaa, 0x87146f44} }, -/**/ {{0x3fefed8a, 0xabd4a90e} }, -/**/ {{0x3fefed6a, 0xd0d47458} }, -/**/ {{0x3fefed4a, 0xf613d064} }, -/**/ {{0x3fefed2b, 0x1b92bc73} }, -/**/ {{0x3fefed0b, 0x415137c7} }, -/**/ {{0x3fefeceb, 0x674f41a2} }, -/**/ {{0x3fefeccb, 0x8d8cd945} }, -/**/ {{0x3fefecab, 0xb409fdf3} }, -/**/ {{0x3fefec8b, 0xdac6aeed} }, -/**/ {{0x3fefec6c, 0x01c2eb76} }, -/**/ {{0x3fefec4c, 0x28feb2ce} }, -/**/ {{0x3fefec2c, 0x507a0437} }, -/**/ {{0x3fefec0c, 0x7834def5} }, -/**/ {{0x3fefebec, 0xa02f4247} }, -/**/ {{0x3fefebcc, 0xc8692d71} }, -/**/ {{0x3fefebac, 0xf0e29fb4} }, -/**/ {{0x3fefeb8d, 0x199b9852} }, -/**/ {{0x3fefeb6d, 0x4294168d} }, -/**/ {{0x3fefeb4d, 0x6bcc19a7} }, -/**/ {{0x3fefeb2d, 0x9543a0e2} }, -/**/ {{0x3fefeb0d, 0xbefaab7f} }, -/**/ {{0x3fefeaed, 0xe8f138c2} }, -/**/ {{0x3fefeace, 0x132747ea} }, -/**/ {{0x3fefeaae, 0x3d9cd83c} }, -/**/ {{0x3fefea8e, 0x6851e8f7} }, -/**/ {{0x3fefea6e, 0x93467960} }, -/**/ {{0x3fefea4e, 0xbe7a88b7} }, -/**/ {{0x3fefea2e, 0xe9ee163f} }, -/**/ {{0x3fefea0f, 0x15a12139} }, -/**/ {{0x3fefe9ef, 0x4193a8e8} }, -/**/ {{0x3fefe9cf, 0x6dc5ac8e} }, -/**/ {{0x3fefe9af, 0x9a372b6d} }, -/**/ {{0x3fefe98f, 0xc6e824c6} }, -/**/ {{0x3fefe96f, 0xf3d897dd} }, - }; - - static const number - Lu[182][2] = { /* log(ui) */ -/**/ {{{0xbfd63003, 0x0b3aac49} }, -/**/ {{0xbc6dc18c, 0xe51fff99} },}, -/**/ {{{0xbfd5d5bd, 0xdf595f30} }, -/**/ {{0x3c765411, 0x48cbb8a2} },}, -/**/ {{{0xbfd57bf7, 0x53c8d1fb} }, -/**/ {{0x3c60908d, 0x15f88b63} },}, -/**/ {{{0xbfd522ae, 0x0738a3d8} }, -/**/ {{0x3c68f7e9, 0xb38a6979} },}, -/**/ {{{0xbfd4c9e0, 0x9e172c3c} }, -/**/ {{0x3c512361, 0x5b147a5d} },}, -/**/ {{{0xbfd4718d, 0xc271c41b} }, -/**/ {{0xbc38fb4c, 0x14c56eef} },}, -/**/ {{{0xbfd419b4, 0x23d5e8c7} }, -/**/ {{0xbc60dbb2, 0x43827392} },}, -/**/ {{{0xbfd3c252, 0x77333184} }, -/**/ {{0x3c72ad27, 0xe50a8ec6} },}, -/**/ {{{0xbfd36b67, 0x76be1117} }, -/**/ {{0x3c5324f0, 0xe883858e} },}, -/**/ {{{0xbfd314f1, 0xe1d35ce4} }, -/**/ {{0x3c73d699, 0x09e5c3dc} },}, -/**/ {{{0xbfd2bef0, 0x7cdc9354} }, -/**/ {{0x3c782dad, 0x7fd86088} },}, -/**/ {{{0xbfd26962, 0x1134db92} }, -/**/ {{0xbc7e0efa, 0xdd9db02b} },}, -/**/ {{{0xbfd21445, 0x6d0eb8d4} }, -/**/ {{0xbc6f7ae9, 0x1aeba60a} },}, -/**/ {{{0xbfd1bf99, 0x635a6b95} }, -/**/ {{0x3c612aeb, 0x84249223} },}, -/**/ {{{0xbfd16b5c, 0xcbacfb73} }, -/**/ {{0xbc766fbd, 0x28b40935} },}, -/**/ {{{0xbfd1178e, 0x8227e47c} }, -/**/ {{0x3c60e63a, 0x5f01c691} },}, -/**/ {{{0xbfd0c42d, 0x676162e3} }, -/**/ {{0xbc5162c7, 0x9d5d11ee} },}, -/**/ {{{0xbfd07138, 0x604d5862} }, -/**/ {{0xbc7cdb16, 0xed4e9138} },}, -/**/ {{{0xbfd01eae, 0x5626c691} }, -/**/ {{0x3c418290, 0xbd2932e2} },}, -/**/ {{{0xbfcf991c, 0x6cb3b379} }, -/**/ {{0xbc6f6650, 0x66f980a2} },}, -/**/ {{{0xbfcef5ad, 0xe4dcffe6} }, -/**/ {{0x3c508ab2, 0xddc708a0} },}, -/**/ {{{0xbfce530e, 0xffe71012} }, -/**/ {{0xbc422760, 0x41f43042} },}, -/**/ {{{0xbfcdb13d, 0xb0d48940} }, -/**/ {{0xbc5aa11d, 0x49f96cb9} },}, -/**/ {{{0xbfcd1037, 0xf2655e7b} }, -/**/ {{0xbc660629, 0x242471a2} },}, -/**/ {{{0xbfcc6ffb, 0xc6f00f71} }, -/**/ {{0x3c68e58b, 0x2c57a4a5} },}, -/**/ {{{0xbfcbd087, 0x383bd8ad} }, -/**/ {{0xbc3dd355, 0xf6a516d7} },}, -/**/ {{{0xbfcb31d8, 0x575bce3d} }, -/**/ {{0x3c66353a, 0xb386a94d} },}, -/**/ {{{0xbfca93ed, 0x3c8ad9e3} }, -/**/ {{0xbc6bcafa, 0x9de97203} },}, -/**/ {{{0xbfc9f6c4, 0x07089664} }, -/**/ {{0xbc435a19, 0x605e67ef} },}, -/**/ {{{0xbfc95a5a, 0xdcf7017f} }, -/**/ {{0xbc5142c5, 0x07fb7a3d} },}, -/**/ {{{0xbfc8beaf, 0xeb38fe8c} }, -/**/ {{0xbc555aa8, 0xb6997a40} },}, -/**/ {{{0xbfc823c1, 0x6551a3c2} }, -/**/ {{0x3c61232c, 0xe70be781} },}, -/**/ {{{0xbfc7898d, 0x85444c73} }, -/**/ {{0xbc5ef8f6, 0xebcfb201} },}, -/**/ {{{0xbfc6f012, 0x8b756abc} }, -/**/ {{0x3c68de59, 0xc21e166c} },}, -/**/ {{{0xbfc6574e, 0xbe8c133a} }, -/**/ {{0x3c3d34f0, 0xf4621bed} },}, -/**/ {{{0xbfc5bf40, 0x6b543db2} }, -/**/ {{0x3c21f5b4, 0x4c0df7e7} },}, -/**/ {{{0xbfc527e5, 0xe4a1b58d} }, -/**/ {{0x3c271a96, 0x82395bfd} },}, -/**/ {{{0xbfc4913d, 0x8333b561} }, -/**/ {{0x3c50d560, 0x4930f135} },}, -/**/ {{{0xbfc3fb45, 0xa59928cc} }, -/**/ {{0x3c6d87e6, 0xa354d056} },}, -/**/ {{{0xbfc365fc, 0xb0159016} }, -/**/ {{0xbc57d411, 0xa5b944ad} },}, -/**/ {{{0xbfc2d161, 0x0c86813a} }, -/**/ {{0x3c5499a3, 0xf25af95f} },}, -/**/ {{{0xbfc23d71, 0x2a49c202} }, -/**/ {{0x3c66e381, 0x61051d69} },}, -/**/ {{{0xbfc1aa2b, 0x7e23f72a} }, -/**/ {{0x3c4c6ef1, 0xd9b2ef7e} },}, -/**/ {{{0xbfc1178e, 0x8227e47c} }, -/**/ {{0x3c50e63a, 0x5f01c691} },}, -/**/ {{{0xbfc08598, 0xb59e3a07} }, -/**/ {{0x3c6dd700, 0x9902bf32} },}, -/**/ {{{0xbfbfe891, 0x39dbd566} }, -/**/ {{0x3c5ac9f4, 0x215f9393} },}, -/**/ {{{0xbfbec739, 0x830a1120} }, -/**/ {{0x3c4a2bf9, 0x91780d3f} },}, -/**/ {{{0xbfbda727, 0x638446a2} }, -/**/ {{0xbc5401fa, 0x71733019} },}, -/**/ {{{0xbfbc8858, 0x01bc4b23} }, -/**/ {{0xbc5a38cb, 0x559a6706} },}, -/**/ {{{0xbfbb6ac8, 0x8dad5b1c} }, -/**/ {{0x3c40057e, 0xed1ca59f} },}, -/**/ {{{0xbfba4e76, 0x40b1bc38} }, -/**/ {{0x3c55b5ca, 0x203e4259} },}, -/**/ {{{0xbfb9335e, 0x5d594989} }, -/**/ {{0x3c5478a8, 0x5704ccb7} },}, -/**/ {{{0xbfb8197e, 0x2f40e3f0} }, -/**/ {{0xbc3b9f2d, 0xffbeed43} },}, -/**/ {{{0xbfb700d3, 0x0aeac0e1} }, -/**/ {{0x3c272566, 0x212cdd05} },}, -/**/ {{{0xbfb5e95a, 0x4d9791cb} }, -/**/ {{0xbc5f3874, 0x5c5c450a} },}, -/**/ {{{0xbfb4d311, 0x5d207eac} }, -/**/ {{0xbc5769f4, 0x2c7842cc} },}, -/**/ {{{0xbfb3bdf5, 0xa7d1ee64} }, -/**/ {{0xbc47a976, 0xd3b5b45f} },}, -/**/ {{{0xbfb2aa04, 0xa44717a5} }, -/**/ {{0x3c5d15d3, 0x8d2fa3f7} },}, -/**/ {{{0xbfb1973b, 0xd1465567} }, -/**/ {{0x3c475583, 0x67a6acf6} },}, -/**/ {{{0xbfb08598, 0xb59e3a07} }, -/**/ {{0x3c5dd700, 0x9902bf32} },}, -/**/ {{{0xbfaeea31, 0xc006b87c} }, -/**/ {{0x3c43e4fc, 0x93b7b66c} },}, -/**/ {{{0xbfaccb73, 0xcdddb2cc} }, -/**/ {{0x3c4e48fb, 0x0500efd4} },}, -/**/ {{{0xbfaaaef2, 0xd0fb10fc} }, -/**/ {{0xbc2a353b, 0xb42e0add} },}, -/**/ {{{0xbfa894aa, 0x149fb343} }, -/**/ {{0xbc3a8be9, 0x7660a23d} },}, -/**/ {{{0xbfa67c94, 0xf2d4bb58} }, -/**/ {{0xbc40413e, 0x6505e603} },}, -/**/ {{{0xbfa466ae, 0xd42de3ea} }, -/**/ {{0x3c4cdd6f, 0x7f4a137e} },}, -/**/ {{{0xbfa252f3, 0x2f8d183f} }, -/**/ {{0x3c4947f7, 0x92615916} },}, -/**/ {{{0xbfa0415d, 0x89e74444} }, -/**/ {{0xbc4c05cf, 0x1d753622} },}, -/**/ {{{0xbf9c63d2, 0xec14aaf2} }, -/**/ {{0x3c3ce030, 0xa686bd86} },}, -/**/ {{{0xbf984925, 0x28c8cabf} }, -/**/ {{0x3c3d192d, 0x0619fa67} },}, -/**/ {{{0xbf9432a9, 0x25980cc1} }, -/**/ {{0x3c38cdaf, 0x39004192} },}, -/**/ {{{0xbf902056, 0x58935847} }, -/**/ {{0xbc327c8e, 0x8416e71f} },}, -/**/ {{{0xbf882448, 0xa388a2aa} }, -/**/ {{0xbc104b16, 0x137f09a0} },}, -/**/ {{{0xbf801015, 0x7588de71} }, -/**/ {{0xbc146662, 0xd417ced0} },}, -/**/ {{{0xbf700805, 0x59588b35} }, -/**/ {{0xbc1f9663, 0x8cf63677} },}, -/**/ {{{0x00000000, 0x00000000} }, -/**/ {{0x00000000, 0x00000000} },}, -/**/ {{{0x3f6ff00a, 0xa2b10bc0} }, -/**/ {{0x3c02821a, 0xd5a6d353} },}, -/**/ {{{0x3f7fe02a, 0x6b106789} }, -/**/ {{0xbbce44b7, 0xe3711ebf} },}, -/**/ {{{0x3f87dc47, 0x5f810a77} }, -/**/ {{0xbc116d76, 0x87d3df21} },}, -/**/ {{{0x3f8fc0a8, 0xb0fc03e4} }, -/**/ {{0xbc183092, 0xc59642a1} },}, -/**/ {{{0x3f93cea4, 0x4346a575} }, -/**/ {{0xbc10cb5a, 0x902b3a1c} },}, -/**/ {{{0x3f97b91b, 0x07d5b11b} }, -/**/ {{0xbc35b602, 0xace3a510} },}, -/**/ {{{0x3f9b9fc0, 0x27af9198} }, -/**/ {{0xbbf0ae69, 0x229dc868} },}, -/**/ {{{0x3f9f829b, 0x0e783300} }, -/**/ {{0x3c333e3f, 0x04f1ef23} },}, -/**/ {{{0x3fa1b0d9, 0x8923d980} }, -/**/ {{0xbc3e9ae8, 0x89bac481} },}, -/**/ {{{0x3fa39e87, 0xb9febd60} }, -/**/ {{0xbc45bfa9, 0x37f551bb} },}, -/**/ {{{0x3fa58a5b, 0xafc8e4d5} }, -/**/ {{0xbc4ce55c, 0x2b4e2b72} },}, -/**/ {{{0x3fa77458, 0xf632dcfc} }, -/**/ {{0x3c418d3c, 0xa87b9296} },}, -/**/ {{{0x3fa95c83, 0x0ec8e3eb} }, -/**/ {{0x3c4f5a0e, 0x80520bf2} },}, -/**/ {{{0x3fab42dd, 0x711971bf} }, -/**/ {{0xbc3eb975, 0x9c130499} },}, -/**/ {{{0x3fad276b, 0x8adb0b52} }, -/**/ {{0x3c21e3c5, 0x3257fd47} },}, -/**/ {{{0x3faf0a30, 0xc01162a6} }, -/**/ {{0x3c485f32, 0x5c5bbacd} },}, -/**/ {{{0x3fb07598, 0x3598e471} }, -/**/ {{0x3c480da5, 0x333c45b8} },}, -/**/ {{{0x3fb16536, 0xeea37ae1} }, -/**/ {{0xbc379da3, 0xe8c22cda} },}, -/**/ {{{0x3fb253f6, 0x2f0a1417} }, -/**/ {{0xbc1c1259, 0x63fc4cfd} },}, -/**/ {{{0x3fb341d7, 0x961bd1d1} }, -/**/ {{0xbc5b599f, 0x227becbb} },}, -/**/ {{{0x3fb42edc, 0xbea646f0} }, -/**/ {{0x3c4ddd4f, 0x935996c9} },}, -/**/ {{{0x3fb51b07, 0x3f06183f} }, -/**/ {{0x3c5a49e3, 0x9a1a8be4} },}, -/**/ {{{0x3fb60658, 0xa93750c4} }, -/**/ {{0xbc538845, 0x8ec21b6a} },}, -/**/ {{{0x3fb6f0d2, 0x8ae56b4c} }, -/**/ {{0xbc5906d9, 0x9184b992} },}, -/**/ {{{0x3fb7da76, 0x6d7b12cd} }, -/**/ {{0xbc5eeedf, 0xcdd94131} },}, -/**/ {{{0x3fb8c345, 0xd6319b21} }, -/**/ {{0xbc24a697, 0xab3424a9} },}, -/**/ {{{0x3fb9ab42, 0x462033ad} }, -/**/ {{0xbc42099e, 0x1c184e8e} },}, -/**/ {{{0x3fba926d, 0x3a4ad563} }, -/**/ {{0x3c5942f4, 0x8aa70ea9} },}, -/**/ {{{0x3fbb78c8, 0x2bb0eda1} }, -/**/ {{0x3c20878c, 0xf0327e21} },}, -/**/ {{{0x3fbc5e54, 0x8f5bc743} }, -/**/ {{0x3c35d617, 0xef8161b1} },}, -/**/ {{{0x3fbd4313, 0xd66cb35d} }, -/**/ {{0x3c5790dd, 0x951d90fa} },}, -/**/ {{{0x3fbe2707, 0x6e2af2e6} }, -/**/ {{0xbc361578, 0x001e0162} },}, -/**/ {{{0x3fbf0a30, 0xc01162a6} }, -/**/ {{0x3c585f32, 0x5c5bbacd} },}, -/**/ {{{0x3fbfec91, 0x31dbeabb} }, -/**/ {{0xbc55746b, 0x9981b36c} },}, -/**/ {{{0x3fc06715, 0x12ca596e} }, -/**/ {{0x3c550c64, 0x7eb86499} },}, -/**/ {{{0x3fc0d77e, 0x7cd08e59} }, -/**/ {{0x3c69a5dc, 0x5e9030ac} },}, -/**/ {{{0x3fc14785, 0x846742ac} }, -/**/ {{0x3c6a2881, 0x3e3a7f07} },}, -/**/ {{{0x3fc1b72a, 0xd52f67a0} }, -/**/ {{0x3c548302, 0x3472cd74} },}, -/**/ {{{0x3fc2266f, 0x190a5acb} }, -/**/ {{0x3c6f547b, 0xf1809e88} },}, -/**/ {{{0x3fc29552, 0xf81ff523} }, -/**/ {{0x3c630177, 0x1c407dbf} },}, -/**/ {{{0x3fc303d7, 0x18e47fd3} }, -/**/ {{0xbc06b9c7, 0xd96091fa} },}, -/**/ {{{0x3fc371fc, 0x201e8f74} }, -/**/ {{0x3c5de6cb, 0x62af18a0} },}, -/**/ {{{0x3fc3dfc2, 0xb0ecc62a} }, -/**/ {{0xbc5ab3a8, 0xe7d81017} },}, -/**/ {{{0x3fc44d2b, 0x6ccb7d1e} }, -/**/ {{0x3c69f4f6, 0x543e1f88} },}, -/**/ {{{0x3fc4ba36, 0xf39a55e5} }, -/**/ {{0x3c668981, 0xbcc36756} },}, -/**/ {{{0x3fc526e5, 0xe3a1b438} }, -/**/ {{0xbc6746ff, 0x8a470d3a} },}, -/**/ {{{0x3fc59338, 0xd9982086} }, -/**/ {{0xbc565d22, 0xaa8ad7cf} },}, -/**/ {{{0x3fc5ff30, 0x70a793d4} }, -/**/ {{0xbc5bc60e, 0xfafc6f6e} },}, -/**/ {{{0x3fc66acd, 0x4272ad51} }, -/**/ {{0xbc50900e, 0x4e1ea8b2} },}, -/**/ {{{0x3fc6d60f, 0xe719d21d} }, -/**/ {{0xbc6caae2, 0x68ecd179} },}, -/**/ {{{0x3fc740f8, 0xf54037a5} }, -/**/ {{0xbc5b2640, 0x62a84cdb} },}, -/**/ {{{0x3fc7ab89, 0x0210d909} }, -/**/ {{0x3c4be36b, 0x2d6a0608} },}, -/**/ {{{0x3fc815c0, 0xa14357eb} }, -/**/ {{0xbc54be48, 0x073a0564} },}, -/**/ {{{0x3fc87fa0, 0x6520c911} }, -/**/ {{0xbc6bf7fd, 0xbfa08d9a} },}, -/**/ {{{0x3fc8e928, 0xde886d41} }, -/**/ {{0xbc6569d8, 0x51a56770} },}, -/**/ {{{0x3fc9525a, 0x9cf456b4} }, -/**/ {{0x3c6d904c, 0x1d4e2e26} },}, -/**/ {{{0x3fc9bb36, 0x2e7dfb83} }, -/**/ {{0x3c6575e3, 0x1f003e0c} },}, -/**/ {{{0x3fca23bc, 0x1fe2b563} }, -/**/ {{0x3c493711, 0xb07a998c} },}, -/**/ {{{0x3fca8bec, 0xfc882f19} }, -/**/ {{0xbc5e8c37, 0x918c39eb} },}, -/**/ {{{0x3fcaf3c9, 0x4e80bff3} }, -/**/ {{0xbc5398cf, 0xf3641985} },}, -/**/ {{{0x3fcb5b51, 0x9e8fb5a4} }, -/**/ {{0x3c6ba27f, 0xdc19e1a0} },}, -/**/ {{{0x3fcbc286, 0x742d8cd6} }, -/**/ {{0x3c54fce7, 0x44870f55} },}, -/**/ {{{0x3fcc2968, 0x558c18c1} }, -/**/ {{0xbc673dee, 0x38a3fb6b} },}, -/**/ {{{0x3fcc8ff7, 0xc79a9a22} }, -/**/ {{0xbc64f689, 0xf8434012} },}, -/**/ {{{0x3fccf635, 0x4e09c5dc} }, -/**/ {{0x3c6239a0, 0x7d55b695} },}, -/**/ {{{0x3fcd5c21, 0x6b4fbb91} }, -/**/ {{0x3c66e443, 0x597e4d40} },}, -/**/ {{{0x3fcdc1bc, 0xa0abec7d} }, -/**/ {{0x3c6834c5, 0x1998b6fc} },}, -/**/ {{{0x3fce2707, 0x6e2af2e6} }, -/**/ {{0xbc461578, 0x001e0162} },}, -/**/ {{{0x3fce8c02, 0x52aa5a60} }, -/**/ {{0xbc46e03a, 0x39bfc89b} },}, -/**/ {{{0x3fcef0ad, 0xcbdc5936} }, -/**/ {{0x3c648637, 0x950dc20d} },}, -/**/ {{{0x3fcf550a, 0x564b7b37} }, -/**/ {{0x3c2c5f6d, 0xfd018c37} },}, -/**/ {{{0x3fcfb918, 0x6d5e3e2b} }, -/**/ {{0xbc6caaae, 0x64f21acb} },}, -/**/ {{{0x3fd00e6c, 0x45ad501d} }, -/**/ {{0xbc6cb956, 0x8ff6fead} },}, -/**/ {{{0x3fd04025, 0x94b4d041} }, -/**/ {{0xbc628ec2, 0x17a5022d} },}, -/**/ {{{0x3fd071b8, 0x5fcd590d} }, -/**/ {{0x3c5d1707, 0xf97bde80} },}, -/**/ {{{0x3fd0a324, 0xe27390e3} }, -/**/ {{0x3c77dcfd, 0xe8061c03} },}, -/**/ {{{0x3fd0d46b, 0x579ab74b} }, -/**/ {{0x3c603ec8, 0x1c3cbd92} },}, -/**/ {{{0x3fd1058b, 0xf9ae4ad5} }, -/**/ {{0x3c589fa0, 0xab4cb31d} },}, -/**/ {{{0x3fd13687, 0x0293a8b0} }, -/**/ {{0x3c77b662, 0x98edd24a} },}, -/**/ {{{0x3fd1675c, 0xababa60e} }, -/**/ {{0x3c2ce63e, 0xab883717} },}, -/**/ {{{0x3fd1980d, 0x2dd4236f} }, -/**/ {{0x3c79d3d1, 0xb0e4d147} },}, -/**/ {{{0x3fd1c898, 0xc16999fb} }, -/**/ {{0xbc30e5c6, 0x2aff1c44} },}, -/**/ {{{0x3fd1f8ff, 0x9e48a2f3} }, -/**/ {{0xbc7c9fdf, 0x9a0c4b07} },}, -/**/ {{{0x3fd22941, 0xfbcf7966} }, -/**/ {{0xbc776f5e, 0xb09628af} },}, -/**/ {{{0x3fd25960, 0x10df763a} }, -/**/ {{0xbc50f76c, 0x57075e9e} },}, -/**/ {{{0x3fd2895a, 0x13de86a3} }, -/**/ {{0x3c77ad24, 0xc13f040e} },}, -/**/ {{{0x3fd2b930, 0x3ab89d25} }, -/**/ {{0xbc7896b5, 0xfd852ad4} },}, -/**/ {{{0x3fd2e8e2, 0xbae11d31} }, -/**/ {{0xbc78f4cd, 0xb95ebdf9} },}, -/**/ {{{0x3fd31871, 0xc9544185} }, -/**/ {{0xbc351acc, 0x4c09b379} },}, -/**/ {{{0x3fd347dd, 0x9a987d55} }, -/**/ {{0xbc64dd4c, 0x580919f8} },}, -/**/ {{{0x3fd37726, 0x62bfd85b} }, -/**/ {{0xbc4b5629, 0xd8117de7} },}, -/**/ {{{0x3fd3a64c, 0x556945ea} }, -/**/ {{0xbc6c6865, 0x1945f97c} },}, -/**/ {{{0x3fd3d54f, 0xa5c1f710} }, -/**/ {{0xbc7e3265, 0xc6a1c98d} },}, -/**/ {{{0x3fd40430, 0x8686a7e4} }, -/**/ {{0xbc70bcfb, 0x6082ce6d} },}, -/**/ {{{0x3fd432ef, 0x2a04e814} }, -/**/ {{0xbc729931, 0x715ac903} },}, -/**/ {{{0x3fd4618b, 0xc21c5ec2} }, -/**/ {{0x3c7f42de, 0xcdeccf1d} },}, -/**/ {{{0x3fd49006, 0x804009d1} }, -/**/ {{0xbc69ffc3, 0x41f177dc} },}, -/**/ {{{0x3fd4be5f, 0x957778a1} }, -/**/ {{0xbc6259b3, 0x5b04813d} },}, -/**/ {{{0x3fd4ec97, 0x3260026a} }, -/**/ {{0xbc742a87, 0xd977dc5e} },}, -/**/ {{{0x3fd51aad, 0x872df82d} }, -/**/ {{0x3c43927a, 0xc19f55e3} },}, -/**/ {{{0x3fd548a2, 0xc3add263} }, -/**/ {{0xbc6819cf, 0x7e308ddb} },}, -/**/ {{{0x3fd57677, 0x17455a6c} }, -/**/ {{0x3c7526ad, 0xb283660c} },}, -/**/ {{{0x3fd5a42a, 0xb0f4cfe2} }, -/**/ {{0xbc78ebcb, 0x7dee9a3d} },}, -/**/ {{{0x3fd5d1bd, 0xbf5809ca} }, -/**/ {{0x3c742363, 0x83dc7fe1} },}, -/**/ {{{0x3fd5ff30, 0x70a793d4} }, -/**/ {{0xbc6bc60e, 0xfafc6f6e} },}, -/**/ {{{0x3fd62c82, 0xf2b9c795} }, -/**/ {{0x3c67b7af, 0x915300e5} },}, - }; - - static const number - Lv[362][2] = { /* log(vj) */ - -/**/ {{{0xbf6687ec, 0xb72daabf} }, -/**/ {{0x3c052c69, 0x0f13318f} },}, -/**/ {{{0xbf6667d6, 0x3767104f} }, -/**/ {{0x3bd3efa3, 0xd27a7bac} },}, -/**/ {{{0xbf6647bf, 0xd7cd64fb} }, -/**/ {{0x3c09b725, 0x55a89c36} },}, -/**/ {{{0xbf6627a9, 0x9860683b} }, -/**/ {{0x3bcbae22, 0xfebc844a} },}, -/**/ {{{0xbf660793, 0x791fd98a} }, -/**/ {{0xbbfe34af, 0x78fa1cb5} },}, -/**/ {{{0xbf65e77d, 0x7a0b7863} }, -/**/ {{0xbc02f1b1, 0xea78fdd0} },}, -/**/ {{{0xbf65c767, 0x9b230442} }, -/**/ {{0x3bf70d8c, 0x2202b2ca} },}, -/**/ {{{0xbf65a751, 0xdc663ca2} }, -/**/ {{0xbbfdc63d, 0xc3444e64} },}, -/**/ {{{0xbf65873c, 0x3dd4e102} }, -/**/ {{0x3c021b11, 0x370d69c3} },}, -/**/ {{{0xbf656726, 0xbf6eb0de} }, -/**/ {{0xbbfb6da8, 0x154dd8d8} },}, -/**/ {{{0xbf654711, 0x61336bb6} }, -/**/ {{0xbc0b12d2, 0xdf9a4709} },}, -/**/ {{{0xbf6526fc, 0x2322d10a} }, -/**/ {{0x3bf997f2, 0x68d1274f} },}, -/**/ {{{0xbf6506e7, 0x053ca059} }, -/**/ {{0x3c0c2a1f, 0xe70c852a} },}, -/**/ {{{0xbf64e6d2, 0x07809924} }, -/**/ {{0x3c04cc9e, 0xa808538f} },}, -/**/ {{{0xbf64c6bd, 0x29ee7aed} }, -/**/ {{0x3befe68c, 0x7797a4bd} },}, -/**/ {{{0xbf64a6a8, 0x6c860537} }, -/**/ {{0x3c06794d, 0x9efaae3d} },}, -/**/ {{{0xbf648693, 0xcf46f784} }, -/**/ {{0xbbfed318, 0xb2ddd9d1} },}, -/**/ {{{0xbf64667f, 0x5231115a} }, -/**/ {{0x3c061f62, 0x4643624b} },}, -/**/ {{{0xbf64466a, 0xf544123c} }, -/**/ {{0x3c0666a0, 0x9387f11e} },}, -/**/ {{{0xbf642656, 0xb87fb9b0} }, -/**/ {{0x3c0043b2, 0x116ec598} },}, -/**/ {{{0xbf640642, 0x9be3c73c} }, -/**/ {{0xbbfbd84d, 0xd2de6e3e} },}, -/**/ {{{0xbf63e62e, 0x9f6ffa68} }, -/**/ {{0xbbe9149b, 0x433d8c65} },}, -/**/ {{{0xbf63c61a, 0xc32412bb} }, -/**/ {{0xbbf6b88d, 0x08e5a7bb} },}, -/**/ {{{0xbf63a607, 0x06ffcfbe} }, -/**/ {{0xbb9f3c7a, 0xccfac9e2} },}, -/**/ {{{0xbf6385f3, 0x6b02f0fa} }, -/**/ {{0x3bee405c, 0xbec6f6e4} },}, -/**/ {{{0xbf6365df, 0xef2d35f9} }, -/**/ {{0x3bf02993, 0xaf0c0b4c} },}, -/**/ {{{0xbf6345cc, 0x937e5e46} }, -/**/ {{0x3bf9be97, 0xaa64716f} },}, -/**/ {{{0xbf6325b9, 0x57f6296c} }, -/**/ {{0xbbfdeb4d, 0xa2e863ae} },}, -/**/ {{{0xbf6305a6, 0x3c9456f9} }, -/**/ {{0x3c0f3c7f, 0x636d2b2c} },}, -/**/ {{{0xbf62e593, 0x4158a678} }, -/**/ {{0x3c01a8df, 0xb166ca7f} },}, -/**/ {{{0xbf62c580, 0x6642d778} }, -/**/ {{0x3c020ff1, 0x53a2d534} },}, -/**/ {{{0xbf62a56d, 0xab52a987} }, -/**/ {{0xbbe8fef1, 0x0412f1e7} },}, -/**/ {{{0xbf62855b, 0x1087dc35} }, -/**/ {{0xbbfcd17e, 0x4b7ac6c6} },}, -/**/ {{{0xbf626548, 0x95e22f12} }, -/**/ {{0xbbfbfc21, 0x9a8127bf} },}, -/**/ {{{0xbf624536, 0x3b6161af} }, -/**/ {{0x3bd7eda1, 0x66d42390} },}, -/**/ {{{0xbf622524, 0x0105339d} }, -/**/ {{0xbbdf374e, 0x77fedcad} },}, -/**/ {{{0xbf620511, 0xe6cd646f} }, -/**/ {{0x3be1d1fb, 0x52d05dea} },}, -/**/ {{{0xbf61e4ff, 0xecb9b3b8} }, -/**/ {{0x3c02c2fc, 0xffd8e706} },}, -/**/ {{{0xbf61c4ee, 0x12c9e10b} }, -/**/ {{0xbc02b4f8, 0xf1d5cc2c} },}, -/**/ {{{0xbf61a4dc, 0x58fdabfe} }, -/**/ {{0xbc0618c3, 0x1315b191} },}, -/**/ {{{0xbf6184ca, 0xbf54d426} }, -/**/ {{0xbc01f8d5, 0xcb3cdab0} },}, -/**/ {{{0xbf6164b9, 0x45cf1919} }, -/**/ {{0xbc014ff7, 0xc025605a} },}, -/**/ {{{0xbf6144a7, 0xec6c3a6e} }, -/**/ {{0xbbff04ff, 0x87cb08cd} },}, -/**/ {{{0xbf612496, 0xb32bf7bd} }, -/**/ {{0x3bee89b4, 0xe6af1b84} },}, -/**/ {{{0xbf610485, 0x9a0e109e} }, -/**/ {{0x3c07e99e, 0x35a60879} },}, -/**/ {{{0xbf60e474, 0xa11244aa} }, -/**/ {{0x3c04b698, 0x20f2325a} },}, -/**/ {{{0xbf60c463, 0xc838537b} }, -/**/ {{0x3bc0657e, 0x3617200d} },}, -/**/ {{{0xbf60a453, 0x0f7ffcac} }, -/**/ {{0xbc008feb, 0xa5080961} },}, -/**/ {{{0xbf608442, 0x76e8ffd9} }, -/**/ {{0x3bd13002, 0xbb5e1df7} },}, -/**/ {{{0xbf606431, 0xfe731c9d} }, -/**/ {{0xbc0509f3, 0x6e2858c0} },}, -/**/ {{{0xbf604421, 0xa61e1296} }, -/**/ {{0xbc04b556, 0x5f5d9695} },}, -/**/ {{{0xbf602411, 0x6de9a162} }, -/**/ {{0x3c042b89, 0xe79a4e00} },}, -/**/ {{{0xbf600401, 0x55d5889e} }, -/**/ {{0x3be8f98e, 0x1113f403} },}, -/**/ {{{0xbf5fc7e2, 0xbbc30fd4} }, -/**/ {{0xbbfc709b, 0x93382bc9} },}, -/**/ {{{0xbf5f87c3, 0x0c1abdcd} }, -/**/ {{0xbbf2a90d, 0x76a55d1c} },}, -/**/ {{{0xbf5f47a3, 0x9cb19a68} }, -/**/ {{0x3be1b815, 0x76e7826b} },}, -/**/ {{{0xbf5f0784, 0x6d8724e7} }, -/**/ {{0xbbe72d46, 0x2b63756d} },}, -/**/ {{{0xbf5ec765, 0x7e9adc90} }, -/**/ {{0x3beb1a66, 0x73bb17c5} },}, -/**/ {{{0xbf5e8746, 0xcfec40a8} }, -/**/ {{0x3bf11af5, 0xb5e5a553} },}, -/**/ {{{0xbf5e4728, 0x617ad077} }, -/**/ {{0x3bfb2cad, 0xf57dd14f} },}, -/**/ {{{0xbf5e070a, 0x33460b45} }, -/**/ {{0xbbf8db75, 0x4902c8d5} },}, -/**/ {{{0xbf5dc6ec, 0x454d705f} }, -/**/ {{0x3bef5cc6, 0xe8a41057} },}, -/**/ {{{0xbf5d86ce, 0x97907f0f} }, -/**/ {{0x3bed8277, 0xdf8672ef} },}, -/**/ {{{0xbf5d46b1, 0x2a0eb6a3} }, -/**/ {{0xbbc2f9c2, 0x3717e5ee} },}, -/**/ {{{0xbf5d0693, 0xfcc7966b} }, -/**/ {{0x3bf4deed, 0xab4852c6} },}, -/**/ {{{0xbf5cc677, 0x0fba9db6} }, -/**/ {{0xbbf3a2b4, 0x9db2a368} },}, -/**/ {{{0xbf5c865a, 0x62e74bd8} }, -/**/ {{0xbbd2c51d, 0x58fa0c24} },}, -/**/ {{{0xbf5c463d, 0xf64d2024} }, -/**/ {{0x3bf838ca, 0xe3a09391} },}, -/**/ {{{0xbf5c0621, 0xc9eb99ee} }, -/**/ {{0xbbdc2a9e, 0x61b7de71} },}, -/**/ {{{0xbf5bc605, 0xddc2388e} }, -/**/ {{0xbbea9808, 0x4accb195} },}, -/**/ {{{0xbf5b85ea, 0x31d07b5c} }, -/**/ {{0xbbd811a2, 0x032e030b} },}, -/**/ {{{0xbf5b45ce, 0xc615e1b1} }, -/**/ {{0xbbfd5427, 0x821e0b81} },}, -/**/ {{{0xbf5b05b3, 0x9a91eaea} }, -/**/ {{0x3bfffeba, 0x2619306b} },}, -/**/ {{{0xbf5ac598, 0xaf441661} }, -/**/ {{0x3bd22824, 0x9eac7d15} },}, -/**/ {{{0xbf5a857e, 0x042be376} }, -/**/ {{0x3bc20736, 0x24893f0e} },}, -/**/ {{{0xbf5a4563, 0x9948d188} }, -/**/ {{0xbbf58ab4, 0x04d734cd} },}, -/**/ {{{0xbf5a0549, 0x6e9a5ff9} }, -/**/ {{0xbbf22673, 0x5723a6c3} },}, -/**/ {{{0xbf59c52f, 0x84200e2c} }, -/**/ {{0x3bfc81da, 0xa538e8e1} },}, -/**/ {{{0xbf598515, 0xd9d95b83} }, -/**/ {{0xbbfa1a37, 0x2a8e3feb} },}, -/**/ {{{0xbf5944fc, 0x6fc5c767} }, -/**/ {{0x3bf8e1ce, 0x385159f9} },}, -/**/ {{{0xbf5904e3, 0x45e4d13c} }, -/**/ {{0xbbfc4737, 0x1567c7a7} },}, -/**/ {{{0xbf58c4ca, 0x5c35f86e} }, -/**/ {{0x3bf41581, 0x23c9ae0c} },}, -/**/ {{{0xbf5884b1, 0xb2b8bc65} }, -/**/ {{0x3bf70c2c, 0x2b66cfb6} },}, -/**/ {{{0xbf584499, 0x496c9c8d} }, -/**/ {{0xbbdb9042, 0xe5a11e3e} },}, -/**/ {{{0xbf580481, 0x20511854} }, -/**/ {{0xbbf9cf9d, 0x61bcb040} },}, -/**/ {{{0xbf57c469, 0x3765af29} }, -/**/ {{0xbbf65ceb, 0xe26a419b} },}, -/**/ {{{0xbf578451, 0x8ea9e07c} }, -/**/ {{0xbbf1c2f5, 0xb70a4088} },}, -/**/ {{{0xbf57443a, 0x261d2bbf} }, -/**/ {{0xbbbc7b8f, 0x29704ba7} },}, -/**/ {{{0xbf570422, 0xfdbf1065} }, -/**/ {{0x3bca0a54, 0x433ccb3b} },}, -/**/ {{{0xbf56c40c, 0x158f0de3} }, -/**/ {{0x3bd9e257, 0x207cde2d} },}, -/**/ {{{0xbf5683f5, 0x6d8ca3af} }, -/**/ {{0xbbef17a4, 0xf7b51b49} },}, -/**/ {{{0xbf5643df, 0x05b75142} }, -/**/ {{0x3be28239, 0x9d345bf8} },}, -/**/ {{{0xbf5603c8, 0xde0e9614} }, -/**/ {{0xbbde6c21, 0x0918d1bf} },}, -/**/ {{{0xbf55c3b2, 0xf691f1a1} }, -/**/ {{0x3bd37d78, 0x377de4c8} },}, -/**/ {{{0xbf55839d, 0x4f40e365} }, -/**/ {{0x3bf52b7d, 0xbbf7c9d1} },}, -/**/ {{{0xbf554387, 0xe81aeadd} }, -/**/ {{0xbbf0be6a, 0x679c3d9a} },}, -/**/ {{{0xbf550372, 0xc11f878a} }, -/**/ {{0xbbdd9e20, 0xb6cdd88e} },}, -/**/ {{{0xbf54c35d, 0xda4e38ec} }, -/**/ {{0xbbe3b1e7, 0x09302da0} },}, -/**/ {{{0xbf548349, 0x33a67e86} }, -/**/ {{0x3be8cba8, 0x085b922d} },}, -/**/ {{{0xbf544334, 0xcd27d7db} }, -/**/ {{0xbba5f2c9, 0xf024ab43} },}, -/**/ {{{0xbf540320, 0xa6d1c471} }, -/**/ {{0xbbeb31f3, 0xf686cf3d} },}, -/**/ {{{0xbf53c30c, 0xc0a3c3cf} }, -/**/ {{0xbbf74ffe, 0xd4ad32f6} },}, -/**/ {{{0xbf5382f9, 0x1a9d557e} }, -/**/ {{0x3bd2e555, 0x4acb368f} },}, -/**/ {{{0xbf5342e5, 0xb4bdf907} }, -/**/ {{0x3be13442, 0x07812806} },}, -/**/ {{{0xbf5302d2, 0x8f052df6} }, -/**/ {{0x3bf5f429, 0x70b1e756} },}, -/**/ {{{0xbf52c2bf, 0xa97273d7} }, -/**/ {{0xbbf20aa3, 0x43a03fff} },}, -/**/ {{{0xbf5282ad, 0x04054a3a} }, -/**/ {{0xbbed4d57, 0x8bebd7ad} },}, -/**/ {{{0xbf52429a, 0x9ebd30ae} }, -/**/ {{0xbbff9529, 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0xe08fd201} },}, -/**/ {{{0x3f497d76, 0x164f9abc} }, -/**/ {{0x3b5296b7, 0xa871af60} },}, -/**/ {{{0x3f49fd5c, 0x5b7cbace} }, -/**/ {{0x3beb6ed4, 0x9f17d42d} },}, -/**/ {{{0x3f4a7d42, 0x20ddcb0d} }, -/**/ {{0xbbcb1149, 0x67c30397} },}, -/**/ {{{0x3f4afd27, 0x6673cada} }, -/**/ {{0x3bd32225, 0x45da594f} },}, -/**/ {{{0x3f4b7d0c, 0x2c3fb996} }, -/**/ {{0xbbb68893, 0x208d4630} },}, -/**/ {{{0x3f4bfcf0, 0x7242969d} }, -/**/ {{0x3bc5db4d, 0x2b3efe1c} },}, -/**/ {{{0x3f4c7cd4, 0x387d6149} }, -/**/ {{0x3be46eff, 0xed57d98a} },}, -/**/ {{{0x3f4cfcb7, 0x7ef118f1} }, -/**/ {{0x3becc554, 0x06f300fb} },}, -/**/ {{{0x3f4d7c9a, 0x459ebce9} }, -/**/ {{0x3be1d251, 0x13638eb6} },}, -/**/ {{{0x3f4dfc7c, 0x8c874c82} }, -/**/ {{0xbbe863e9, 0xd57a176f} },}, -/**/ {{{0x3f4e7c5e, 0x53abc708} }, -/**/ {{0x3be2d95c, 0x9528e50d} },}, -/**/ {{{0x3f4efc3f, 0x9b0d2bc8} }, -/**/ {{0x3bd1e8e8, 0xa5f5b8b7} },}, -/**/ {{{0x3f4f7c20, 0x62ac7a09} }, -/**/ {{0x3b5c8123, 0x17802a46} },}, -/**/ {{{0x3f4ffc00, 0xaa8ab110} }, -/**/ {{0xbbe0fecb, 0xeb9b6cdb} },}, -/**/ {{{0x3f503df0, 0x3954680f} }, -/**/ {{0x3bdac89b, 0x1c693678} },}, -/**/ {{{0x3f507ddf, 0xdd83eb3a} }, -/**/ {{0xbbf638f6, 0x0a75ad5f} },}, -/**/ {{{0x3f50bdcf, 0x41d461a5} }, -/**/ {{0x3bfd4bc9, 0x45f05b10} },}, -/**/ {{{0x3f50fdbe, 0x66464aef} }, -/**/ {{0xbbbd0554, 0x6abbf59c} },}, -/**/ {{{0x3f513dad, 0x4ada26b1} }, -/**/ {{0x3be38c65, 0x6036fe6f} },}, -/**/ {{{0x3f517d9b, 0xef907485} }, -/**/ {{0x3bfdc8a1, 0xf158bbc3} },}, -/**/ {{{0x3f51bd8a, 0x5469b404} }, -/**/ {{0xbbdea231, 0x55632e3f} },}, -/**/ {{{0x3f51fd78, 0x796664c3} }, -/**/ {{0xbbe00849, 0x2edb73c2} },}, -/**/ {{{0x3f523d66, 0x5e870657} }, -/**/ {{0x3bfba943, 0x0789343e} },}, -/**/ {{{0x3f527d54, 0x03cc1855} }, -/**/ {{0x3bc5f644, 0xeafafc52} },}, -/**/ {{{0x3f52bd41, 0x69361a4e} }, -/**/ {{0xbbf2f743, 0xa4a6e79f} },}, -/**/ {{{0x3f52fd2e, 0x8ec58bd2} }, -/**/ {{0xbbd4f786, 0x5ceb1abf} },}, -/**/ {{{0x3f533d1b, 0x747aec71} }, -/**/ {{0xbbf369e3, 0x49dc497d} },}, -/**/ {{{0x3f537d08, 0x1a56bbb8} }, -/**/ {{0xbbfc5e6f, 0x3726b14a} },}, -/**/ {{{0x3f53bcf4, 0x80597933} }, -/**/ {{0xbbfe8b82, 0x808f75a7} },}, -/**/ {{{0x3f53fce0, 0xa683a46c} }, -/**/ {{0x3be02719, 0x9cd06ae6} },}, -/**/ {{{0x3f543ccc, 0x8cd5bced} }, -/**/ {{0x3bf9f98d, 0x758f80f8} },}, -/**/ {{{0x3f547cb8, 0x3350423e} }, -/**/ {{0xbbd79c3d, 0x48401f45} },}, -/**/ {{{0x3f54bca3, 0x99f3b3e4} }, -/**/ {{0xbbf422b8, 0x2fba8948} },}, -/**/ {{{0x3f54fc8e, 0xc0c09163} }, -/**/ {{0x3bf32cc1, 0xf4044be8} },}, -/**/ {{{0x3f553c79, 0xa7b75a40} }, -/**/ {{0xbbe72cac, 0xf2249008} },}, -/**/ {{{0x3f557c64, 0x4ed88dfb} }, -/**/ {{0xbbe7183c, 0x459a204f} },}, -/**/ {{{0x3f55bc4e, 0xb624ac14} }, -/**/ {{0x3bf8aa64, 0xba26d3d7} },}, -/**/ {{{0x3f55fc38, 0xdd9c340b} }, -/**/ {{0x3bdbb2ff, 0x45fa193c} },}, -/**/ {{{0x3f563c22, 0xc53fa55c} }, -/**/ {{0x3bd67249, 0x0484397b} },}, -/**/ {{{0x3f567c0c, 0x6d0f7f83} }, -/**/ {{0xbbd183d7, 0xf1e73188} },}, -/**/ {{{0x3f56bbf5, 0xd50c41fa} }, -/**/ {{0xbbef433d, 0x4ab68187} },}, -/**/ {{{0x3f56fbde, 0xfd366c39} }, -/**/ {{0x3be796b8, 0x66e09e58} },}, -/**/ {{{0x3f573bc7, 0xe58e7db8} }, -/**/ {{0x3bf65ec5, 0x81e6e7e6} },}, -/**/ {{{0x3f577bb0, 0x8e14f5ed} }, -/**/ {{0xbbdb944d, 0xa9463a9c} },}, -/**/ {{{0x3f57bb98, 0xf6ca544b} }, -/**/ {{0xbbc396ec, 0xc5eda344} },}, -/**/ {{{0x3f57fb81, 0x1faf1845} }, -/**/ {{0x3beb9e6d, 0xbb624f97} },}, -/**/ {{{0x3f583b69, 0x08c3c14d} }, -/**/ {{0xbbe6ee13, 0xe6295bf2} },}, -/**/ {{{0x3f587b50, 0xb208ced1} }, -/**/ {{0x3bfcf1a5, 0x6ca19875} },}, -/**/ {{{0x3f58bb38, 0x1b7ec041} }, -/**/ {{0x3bf2d181, 0x07b4fc7e} },}, -/**/ {{{0x3f58fb1f, 0x45261509} }, -/**/ {{0x3bc419c5, 0x21bad336} },}, -/**/ {{{0x3f593b06, 0x2eff4c94} }, -/**/ {{0xbbdc2a4c, 0x700b305b} },}, -/**/ {{{0x3f597aec, 0xd90ae64c} }, -/**/ {{0xbbfc53d3, 0xa23f359c} },}, -/**/ {{{0x3f59bad3, 0x43496198} }, -/**/ {{0x3bf0c270, 0xaed6b50f} },}, -/**/ {{{0x3f59fab9, 0x6dbb3de1} }, -/**/ {{0xbbf11464, 0x7a8be031} },}, -/**/ {{{0x3f5a3a9f, 0x5860fa8a} }, -/**/ {{0x3beae9e7, 0x470dbe32} },}, -/**/ {{{0x3f5a7a85, 0x033b16f8} }, -/**/ {{0x3bfc4721, 0xda1f8579} },}, -/**/ {{{0x3f5aba6a, 0x6e4a128e} }, -/**/ {{0xbbf41852, 0x029258ce} },}, -/**/ {{{0x3f5afa4f, 0x998e6cab} }, -/**/ {{0xbbf28584, 0x2eb18782} },}, -/**/ {{{0x3f5b3a34, 0x8508a4af} }, -/**/ {{0xbbea7970, 0x23241a2c} },}, -/**/ {{{0x3f5b7a19, 0x30b939f8} }, -/**/ {{0xbbf1d8db, 0x600551b6} },}, -/**/ {{{0x3f5bb9fd, 0x9ca0abe2} }, -/**/ {{0xbbeaa412, 0x8c26cc71} },}, -/**/ {{{0x3f5bf9e1, 0xc8bf79c8} }, -/**/ {{0xbbe7f81b, 0x30427cfc} },}, -/**/ {{{0x3f5c39c5, 0xb5162303} }, -/**/ {{0x3bd9ec5f, 0xd1f134e1} },}, -/**/ {{{0x3f5c79a9, 0x61a526eb} }, -/**/ {{0x3bff0cb0, 0x8980e47d} },}, -/**/ {{{0x3f5cb98c, 0xce6d04d7} }, -/**/ {{0x3bf35aca, 0xe84ca4e2} },}, -/**/ {{{0x3f5cf96f, 0xfb6e3c1b} }, -/**/ {{0x3bf9b1b8, 0x1b0bd69f} },}, -/**/ {{{0x3f5d3952, 0xe8a94c0b} }, -/**/ {{0x3be21310, 0x3ce51832} },}, -/**/ {{{0x3f5d7935, 0x961eb3f8} }, -/**/ {{0x3bf90786, 0x840c58ce} },}, -/**/ {{{0x3f5db918, 0x03cef334} }, -/**/ {{0xbbfe0048, 0xf2dfb3f4} },}, -/**/ {{{0x3f5df8fa, 0x31ba890b} }, -/**/ {{0x3bfcf652, 0x3e295bec} },}, -/**/ {{{0x3f5e38dc, 0x1fe1f4ce} }, -/**/ {{0xbbfc5ebe, 0x151c9300} },}, -/**/ {{{0x3f5e78bd, 0xce45b5c6} }, -/**/ {{0xbbef2cc4, 0x8a25b9c7} },}, -/**/ {{{0x3f5eb89f, 0x3ce64b3e} }, -/**/ {{0x3bfe6d27, 0xa6fea7bd} },}, -/**/ {{{0x3f5ef880, 0x6bc43481} }, -/**/ {{0xbbf68037, 0x914a6dab} },}, -/**/ {{{0x3f5f3861, 0x5adff0d4} }, -/**/ {{0xbbf1d2f3, 0xf909e0e6} },}, -/**/ {{{0x3f5f7842, 0x0a39ff7e} }, -/**/ {{0xbbf64661, 0xff1e1f71} },}, -/**/ {{{0x3f5fb822, 0x79d2dfc3} }, -/**/ {{0xbbd76ce8, 0x5a6f9e9a} },}, -/**/ {{{0x3f5ff802, 0xa9ab10e6} }, -/**/ {{0x3bfe29e3, 0xa153e3b2} },}, -/**/ {{{0x3f601bf1, 0x4ce18915} }, -/**/ {{0xbbe57c28, 0xa3a73044} },}, -/**/ {{{0x3f603be1, 0x250db166} }, -/**/ {{0x3c0fd271, 0xc1ad9590} },}, -/**/ {{{0x3f605bd0, 0xdd5a4107} }, -/**/ {{0x3bfe4b5d, 0xc424c676} },}, -/**/ {{{0x3f607bc0, 0x75c77796} }, -/**/ {{0xbc068804, 0xc0eff1ba} },}, -/**/ {{{0x3f609baf, 0xee5594b0} }, -/**/ {{0xbc0ff798, 0x51dbded5} },}, -/**/ {{{0x3f60bb9f, 0x4704d7f2} }, -/**/ {{0xbbf70ef4, 0x2d5aba70} },}, -/**/ {{{0x3f60db8e, 0x7fd580f9} }, -/**/ {{0xbbeccb65, 0x7ae804b5} },}, -/**/ {{{0x3f60fb7d, 0x98c7cf60} }, -/**/ {{0x3bfede2f, 0x1775134d} },}, -/**/ {{{0x3f611b6c, 0x91dc02c3} }, -/**/ {{0xbc04d41e, 0x91ca4a67} },}, -/**/ {{{0x3f613b5b, 0x6b125aba} }, -/**/ {{0x3bfe6d0c, 0x4a12201d} },}, -/**/ {{{0x3f615b4a, 0x246b16e0} }, -/**/ {{0x3bfe507d, 0x4d4238d3} },}, -/**/ {{{0x3f617b38, 0xbde676cd} }, -/**/ {{0x3bfe0272, 0x0640462a} },}, -/**/ {{{0x3f619b27, 0x3784ba19} }, -/**/ {{0x3bd94ab3, 0x02285659} },}, -/**/ {{{0x3f61bb15, 0x9146205b} }, -/**/ {{0xbbff1e2e, 0x1cc35b7b} },}, -/**/ {{{0x3f61db03, 0xcb2ae929} }, -/**/ {{0xbc03ee8e, 0x12f6bf8d} },}, -/**/ {{{0x3f61faf1, 0xe5335418} }, -/**/ {{0x3c0bae5f, 0x7b7d619b} },}, -/**/ {{{0x3f621adf, 0xdf5fa0bf} }, -/**/ {{0xbbf5546a, 0xb3b731b0} },}, -/**/ {{{0x3f623acd, 0xb9b00eb0} }, -/**/ {{0xbbafb2b0, 0x105fd253} },}, -/**/ {{{0x3f625abb, 0x7424dd7f} }, -/**/ {{0x3c011647, 0xca53444b} },}, -/**/ {{{0x3f627aa9, 0x0ebe4cbf} }, -/**/ {{0x3c01678f, 0x592f3be8} },}, -/**/ {{{0x3f629a96, 0x897c9c02} }, -/**/ {{0xbbef2b12, 0x4347451d} },}, -/**/ {{{0x3f62ba83, 0xe4600ad8} }, -/**/ {{0x3bfb5bb7, 0xb2a477bc} },}, -/**/ {{{0x3f62da71, 0x1f68d8d3} }, -/**/ {{0xbc0590e1, 0x7a5822e4} },}, -/**/ {{{0x3f62fa5e, 0x3a974581} }, -/**/ {{0xbbf0f2e5, 0x53123101} },}, -/**/ {{{0x3f631a4b, 0x35eb9072} }, -/**/ {{0xbc018db4, 0x0e3f5fde} },}, -/**/ {{{0x3f633a38, 0x1165f933} }, -/**/ {{0x3c0921d5, 0x8d0afb38} },}, -/**/ {{{0x3f635a24, 0xcd06bf53} }, -/**/ {{0x3c01f6ba, 0xb5791b80} },}, -/**/ {{{0x3f637a11, 0x68ce225e} }, -/**/ {{0x3bde2af8, 0xa1894236} },}, -/**/ {{{0x3f6399fd, 0xe4bc61e0} }, -/**/ {{0xbc062a48, 0xd0f06ff3} },}, -/**/ {{{0x3f63b9ea, 0x40d1bd63} }, -/**/ {{0x3bffc80c, 0x4b4f9c11} },}, -/**/ {{{0x3f63d9d6, 0x7d0e7473} }, -/**/ {{0x3c02219b, 0x6a92c891} },}, -/**/ {{{0x3f63f9c2, 0x9972c699} }, -/**/ {{0x3c0d3590, 0x790ade9e} },}, -/**/ {{{0x3f6419ae, 0x95fef35f} }, -/**/ {{0xbc01c279, 0x792a458c} },}, -/**/ {{{0x3f64399a, 0x72b33a4b} }, -/**/ {{0x3c02ce64, 0x327bffae} },}, -/**/ {{{0x3f645986, 0x2f8fdae7} }, -/**/ {{0xbc070aec, 0xd231155c} },}, -/**/ {{{0x3f647971, 0xcc9514b7} }, -/**/ {{0x3c0f373d, 0xe4bbf776} },}, -/**/ {{{0x3f64995d, 0x49c32744} }, -/**/ {{0xbbf6d7e5, 0xbf22b2a7} },}, -/**/ {{{0x3f64b948, 0xa71a5211} }, -/**/ {{0xbbedec69, 0x64fe2936} },}, -/**/ {{{0x3f64d933, 0xe49ad4a3} }, -/**/ {{0x3bf5fc4b, 0xabee4257} },}, -/**/ {{{0x3f64f91f, 0x0244ee7e} }, -/**/ {{0x3c0c6fe3, 0x3cd1474f} },}, -/**/ {{{0x3f65190a, 0x0018df26} }, -/**/ {{0xbc023957, 0xd11e7fa5} },}, -/**/ {{{0x3f6538f4, 0xde16e61b} }, -/**/ {{0x3c006c31, 0x55380346} },}, -/**/ {{{0x3f6558df, 0x9c3f42e1} }, -/**/ {{0xbc09b7d4, 0xc4a5134c} },}, -/**/ {{{0x3f6578ca, 0x3a9234f7} }, -/**/ {{0xbc0e3f10, 0x2772c19c} },}, -/**/ {{{0x3f6598b4, 0xb90ffbdd} }, -/**/ {{0x3be6f110, 0x5592b468} },}, -/**/ {{{0x3f65b89f, 0x17b8d714} }, -/**/ {{0xbc0a5fea, 0xb251ace2} },}, -/**/ {{{0x3f65d889, 0x568d0619} }, -/**/ {{0xbc0aacc9, 0x315da285} },}, -/**/ {{{0x3f65f873, 0x758cc86a} }, -/**/ {{0xbbeb0782, 0xba64d81a} },}, -/**/ {{{0x3f66185d, 0x74b85d85} }, -/**/ {{0xbc09b459, 0x8e1eb3fa} },}, -/**/ {{{0x3f663847, 0x541004e5} }, -/**/ {{0x3bce9c22, 0x1d86e863} },}, -/**/ {{{0x3f665831, 0x1393fe07} }, -/**/ {{0xbbfbeb77, 0xcf37ee90} },}, -/**/ {{{0x3f66781a, 0xb3448865} }, -/**/ {{0xbc02dc68, 0xc252e3c9} },}, -/**/ {{{0x3f669804, 0x3321e379} }, -/**/ {{0xbbe73a0b, 0xb40b3741} },}, - }; - -#else -#ifdef LITTLE_ENDI - static const number - Iu[182] = { /* 1/ui */ -/**/ {{0xd1537290, 0x3ff6a13c} }, -/**/ {{0x16816817, 0x3ff68168} }, -/**/ {{0x6a5122f9, 0x3ff661ec} }, -/**/ {{0x590b2164, 0x3ff642c8} }, -/**/ {{0x77016240, 0x3ff623fa} }, -/**/ {{0x60581606, 0x3ff60581} }, -/**/ {{0xb8d015e7, 0x3ff5e75b} }, -/**/ {{0x2b931057, 0x3ff5c988} }, -/**/ {{0x6b015ac0, 0x3ff5ac05} }, -/**/ {{0x308158ed, 0x3ff58ed2} }, -/**/ {{0x3c506b3a, 0x3ff571ed} }, -/**/ {{0x55555555, 0x3ff55555} }, -/**/ {{0x48f40feb, 0x3ff53909} }, -/**/ {{0xeae2f815, 0x3ff51d07} }, -/**/ {{0x15015015, 0x3ff50150} }, -/**/ {{0xa72f0539, 0x3ff4e5e0} }, -/**/ {{0x8725af6e, 0x3ff4cab8} }, -/**/ {{0xa052bf5b, 0x3ff4afd6} }, -/**/ {{0xe3b2d067, 0x3ff49539} }, -/**/ {{0x47ae147b, 0x3ff47ae1} }, -/**/ {{0xc7f5cf9a, 0x3ff460cb} }, -/**/ {{0x6562d9fb, 0x3ff446f8} }, -/**/ {{0x25d51f87, 0x3ff42d66} }, -/**/ {{0x14141414, 0x3ff41414} }, -/**/ {{0x3fb013fb, 0x3ff3fb01} }, -/**/ {{0xbce4a902, 0x3ff3e22c} }, -/**/ {{0xa47babe7, 0x3ff3c995} }, -/**/ {{0x13b13b14, 0x3ff3b13b} }, -/**/ {{0x2c187f63, 0x3ff3991c} }, -/**/ {{0x13813814, 0x3ff38138} }, -/**/ {{0xf3de0748, 0x3ff3698d} }, -/**/ {{0xfb2b78c1, 0x3ff3521c} }, -/**/ {{0x5b57bcb2, 0x3ff33ae4} }, -/**/ {{0x4a2b10bf, 0x3ff323e3} }, -/**/ {{0x0130d190, 0x3ff30d19} }, -/**/ {{0xbda12f68, 0x3ff2f684} }, -/**/ {{0xc04b8097, 0x3ff2e025} }, -/**/ {{0x4d812ca0, 0x3ff2c9fb} }, -/**/ {{0xad012b40, 0x3ff2b404} }, -/**/ {{0x29e4129e, 0x3ff29e41} }, -/**/ {{0x1288b013, 0x3ff288b0} }, -/**/ {{0xb8812735, 0x3ff27350} }, -/**/ {{0x708092f1, 0x3ff25e22} }, -/**/ {{0x92492492, 0x3ff24924} }, -/**/ {{0x789abcdf, 0x3ff23456} }, -/**/ {{0x8121fb78, 0x3ff21fb7} }, -/**/ {{0x0c67c0d9, 0x3ff20b47} }, -/**/ {{0x7dc11f70, 0x3ff1f704} }, -/**/ {{0x3b3fb874, 0x3ff1e2ef} }, -/**/ {{0xada2811d, 0x3ff1cf06} }, -/**/ {{0x4046ed29, 0x3ff1bb4a} }, -/**/ {{0x611a7b96, 0x3ff1a7b9} }, -/**/ {{0x808ca29c, 0x3ff19453} }, -/**/ {{0x11811812, 0x3ff18118} }, -/**/ {{0x89427379, 0x3ff16e06} }, -/**/ {{0x5f75270d, 0x3ff15b1e} }, -/**/ {{0x0e0acd3b, 0x3ff1485f} }, -/**/ {{0x1135c811, 0x3ff135c8} }, -/**/ {{0xe75d3033, 0x3ff12358} }, -/**/ {{0x11111111, 0x3ff11111} }, -/**/ {{0x10fef011, 0x3ff0fef0} }, -/**/ {{0x6be69c90, 0x3ff0ecf5} }, -/**/ {{0xa88f4696, 0x3ff0db20} }, -/**/ {{0x4fbcda3b, 0x3ff0c971} }, -/**/ {{0xec259dc8, 0x3ff0b7e6} }, -/**/ {{0x0a6810a7, 0x3ff0a681} }, -/**/ {{0x39010954, 0x3ff0953f} }, -/**/ {{0x08421084, 0x3ff08421} }, -/**/ {{0x0a47f7c6, 0x3ff07326} }, -/**/ {{0xd2f1a9fc, 0x3ff0624d} }, -/**/ {{0xf7d73404, 0x3ff05197} }, -/**/ {{0x10410410, 0x3ff04104} }, -/**/ {{0xb51f5e1a, 0x3ff03091} }, -/**/ {{0x81020408, 0x3ff02040} }, -/**/ {{0x10101010, 0x3ff01010} }, -/**/ {{0x00000000, 0x3ff00000} }, -/**/ {{0xe01fe020, 0x3fefe01f} }, -/**/ {{0x01fc07f0, 0x3fefc07f} }, -/**/ {{0xaa01fa12, 0x3fefa11c} }, -/**/ {{0x1f81f820, 0x3fef81f8} }, -/**/ {{0xaca0dbb5, 0x3fef6310} }, -/**/ {{0x9e4a4271, 0x3fef4465} }, -/**/ {{0x44230ab5, 0x3fef25f6} }, -/**/ {{0xf07c1f08, 0x3fef07c1} }, -/**/ {{0xf8458e02, 0x3feee9c7} }, -/**/ {{0xb301ecc0, 0x3feecc07} }, -/**/ {{0x7aba01eb, 0x3feeae80} }, -/**/ {{0xabf0b767, 0x3fee9131} }, -/**/ {{0xa59750e4, 0x3fee741a} }, -/**/ {{0xc901e574, 0x3fee573a} }, -/**/ {{0x79dc1a73, 0x3fee3a91} }, -/**/ {{0x1e1e1e1e, 0x3fee1e1e} }, -/**/ {{0x1e01e01e, 0x3fee01e0} }, -/**/ {{0xe3f8868a, 0x3fede5d6} }, -/**/ {{0xdca01dca, 0x3fedca01} }, -/**/ {{0x76b981db, 0x3fedae60} }, -/**/ {{0x231e7f8a, 0x3fed92f2} }, -/**/ {{0x54b82c34, 0x3fed77b6} }, -/**/ {{0x807572b2, 0x3fed5cac} }, -/**/ {{0x1d41d41d, 0x3fed41d4} }, -/**/ {{0xa3fc5b1a, 0x3fed272c} }, -/**/ {{0x8f6ec074, 0x3fed0cb5} }, -/**/ {{0x5c44bfc6, 0x3fecf26e} }, -/**/ {{0x89039b0b, 0x3fecd856} }, -/**/ {{0x9601cbe7, 0x3fecbe6d} }, -/**/ {{0x055ee191, 0x3feca4b3} }, -/**/ {{0x5afb8a42, 0x3fec8b26} }, -/**/ {{0x1c71c71c, 0x3fec71c7} }, -/**/ {{0xd10d4986, 0x3fec5894} }, -/**/ {{0x01c3f8f0, 0x3fec3f8f} }, -/**/ {{0x392ea01c, 0x3fec26b5} }, -/**/ {{0x0381c0e0, 0x3fec0e07} }, -/**/ {{0xee868d8b, 0x3febf583} }, -/**/ {{0x899406f7, 0x3febdd2b} }, -/**/ {{0x65883e7b, 0x3febc4fd} }, -/**/ {{0x14c1bad0, 0x3febacf9} }, -/**/ {{0x2b18ff23, 0x3feb951e} }, -/**/ {{0x3dda338b, 0x3feb7d6c} }, -/**/ {{0xe3beee05, 0x3feb65e2} }, -/**/ {{0xb4e81b4f, 0x3feb4e81} }, -/**/ {{0x4ad806ce, 0x3feb3748} }, -/**/ {{0x406c80d9, 0x3feb2036} }, -/**/ {{0x31d922a4, 0x3feb094b} }, -/**/ {{0xbca1af28, 0x3feaf286} }, -/**/ {{0x7f94905e, 0x3feadbe8} }, -/**/ {{0x1ac5701b, 0x3feac570} }, -/**/ {{0x2f87ebfd, 0x3feaaf1d} }, -/**/ {{0x606a63be, 0x3fea98ef} }, -/**/ {{0x5130e159, 0x3fea82e6} }, -/**/ {{0xa6d01a6d, 0x3fea6d01} }, -/**/ {{0x07688a4a, 0x3fea5741} }, -/**/ {{0x1a41a41a, 0x3fea41a4} }, -/**/ {{0x87c51ca0, 0x3fea2c2a} }, -/**/ {{0xf97a4b02, 0x3fea16d3} }, -/**/ {{0x1a01a01a, 0x3fea01a0} }, -/**/ {{0x951033d9, 0x3fe9ec8e} }, -/**/ {{0x176b682d, 0x3fe9d79f} }, -/**/ {{0x4ee4a102, 0x3fe9c2d1} }, -/**/ {{0xea5510da, 0x3fe9ae24} }, -/**/ {{0x9999999a, 0x3fe99999} }, -/**/ {{0x0d8ec0ff, 0x3fe9852f} }, -/**/ {{0xf80cb872, 0x3fe970e4} }, -/**/ {{0x0be377ae, 0x3fe95cbb} }, -/**/ {{0xfcd6e9e0, 0x3fe948b0} }, -/**/ {{0x7f9b2ce6, 0x3fe934c6} }, -/**/ {{0x49d0e229, 0x3fe920fb} }, -/**/ {{0x120190d5, 0x3fe90d4f} }, -/**/ {{0x8f9c18fa, 0x3fe8f9c1} }, -/**/ {{0x7af1373f, 0x3fe8e652} }, -/**/ {{0x8d3018d3, 0x3fe8d301} }, -/**/ {{0x8062ff3a, 0x3fe8bfce} }, -/**/ {{0x0f6bf3aa, 0x3fe8acb9} }, -/**/ {{0xf601899c, 0x3fe899c0} }, -/**/ {{0xf0abb04a, 0x3fe886e5} }, -/**/ {{0xbcc092b9, 0x3fe87427} }, -/**/ {{0x18618618, 0x3fe86186} }, -/**/ {{0xc2780614, 0x3fe84f00} }, -/**/ {{0x7ab2bedd, 0x3fe83c97} }, -/**/ {{0x0182a4a0, 0x3fe82a4a} }, -/**/ {{0x18181818, 0x3fe81818} }, -/**/ {{0x80601806, 0x3fe80601} }, -/**/ {{0xfd017f40, 0x3fe7f405} }, -/**/ {{0x515a4f1d, 0x3fe7e225} }, -/**/ {{0x417d05f4, 0x3fe7d05f} }, -/**/ {{0x922e017c, 0x3fe7beb3} }, -/**/ {{0x08e0ecc3, 0x3fe7ad22} }, -/**/ {{0x6bb6398b, 0x3fe79baa} }, -/**/ {{0x8178a4c8, 0x3fe78a4c} }, -/**/ {{0x119ac60d, 0x3fe77908} }, -/**/ {{0xe434a9b1, 0x3fe767dc} }, -/**/ {{0xc201756d, 0x3fe756ca} }, -/**/ {{0x745d1746, 0x3fe745d1} }, -/**/ {{0xc541fe8d, 0x3fe734f0} }, -/**/ {{0x7f46debc, 0x3fe72428} }, -/**/ {{0x6d9c7c09, 0x3fe71378} }, -/**/ {{0x5c0b8170, 0x3fe702e0} }, -/**/ {{0x16f26017, 0x3fe6f260} }, -/**/ {{0x6b4337c7, 0x3fe6e1f7} }, -/**/ {{0x2681c861, 0x3fe6d1a6} }, -/**/ {{0x16c16c17, 0x3fe6c16c} }, -/**/ {{0x0aa31a3d, 0x3fe6b149} }, -/**/ {{0xd1537290, 0x3fe6a13c} }, - }; - - static const number - Iv[362] = { /* 1/vj */ -/**/ {{0xee93bfe3, 0x3ff00b47} }, -/**/ {{0xd80c106f, 0x3ff00b37} }, -/**/ {{0xc1a4a47a, 0x3ff00b27} }, -/**/ {{0xab5d7ba2, 0x3ff00b17} }, -/**/ {{0x95369587, 0x3ff00b07} }, -/**/ {{0x7f2ff1c6, 0x3ff00af7} }, -/**/ {{0x69499000, 0x3ff00ae7} }, -/**/ {{0x53836fd3, 0x3ff00ad7} }, -/**/ {{0x3ddd90dd, 0x3ff00ac7} }, -/**/ {{0x2857f2bf, 0x3ff00ab7} }, -/**/ {{0x12f29517, 0x3ff00aa7} }, -/**/ {{0xfdad7784, 0x3ff00a96} }, -/**/ {{0xe88899a5, 0x3ff00a86} }, -/**/ {{0xd383fb19, 0x3ff00a76} }, -/**/ {{0xbe9f9b7f, 0x3ff00a66} }, -/**/ {{0xa9db7a76, 0x3ff00a56} }, -/**/ {{0x9537979d, 0x3ff00a46} }, -/**/ {{0x80b3f293, 0x3ff00a36} }, -/**/ {{0x6c508af8, 0x3ff00a26} }, -/**/ {{0x580d606a, 0x3ff00a16} }, -/**/ {{0x43ea7288, 0x3ff00a06} }, -/**/ {{0x2fe7c0f1, 0x3ff009f6} }, -/**/ {{0x1c054b44, 0x3ff009e6} }, -/**/ {{0x08431122, 0x3ff009d6} }, -/**/ {{0xf4a11227, 0x3ff009c5} }, -/**/ {{0xe11f4df4, 0x3ff009b5} }, -/**/ {{0xcdbdc428, 0x3ff009a5} }, -/**/ {{0xba7c7462, 0x3ff00995} }, -/**/ {{0xa75b5e40, 0x3ff00985} }, -/**/ {{0x945a8162, 0x3ff00975} }, -/**/ {{0x8179dd68, 0x3ff00965} }, -/**/ {{0x6eb971ef, 0x3ff00955} }, -/**/ {{0x5c193e98, 0x3ff00945} }, -/**/ {{0x49994301, 0x3ff00935} }, -/**/ {{0x37397eca, 0x3ff00925} }, -/**/ {{0x24f9f192, 0x3ff00915} }, -/**/ {{0x12da9af7, 0x3ff00905} }, -/**/ {{0x00db7a99, 0x3ff008f5} }, -/**/ {{0xeefc9018, 0x3ff008e4} }, -/**/ {{0xdd3ddb12, 0x3ff008d4} }, -/**/ {{0xcb9f5b26, 0x3ff008c4} }, -/**/ {{0xba210ff4, 0x3ff008b4} }, -/**/ {{0xa8c2f91a, 0x3ff008a4} }, -/**/ {{0x97851639, 0x3ff00894} }, -/**/ {{0x866766ef, 0x3ff00884} }, -/**/ {{0x7569eadb, 0x3ff00874} }, -/**/ {{0x648ca19d, 0x3ff00864} }, -/**/ {{0x53cf8ad3, 0x3ff00854} }, -/**/ {{0x4332a61e, 0x3ff00844} }, -/**/ {{0x32b5f31b, 0x3ff00834} }, -/**/ {{0x2259716c, 0x3ff00824} }, -/**/ {{0x121d20ad, 0x3ff00814} }, -/**/ {{0x02010080, 0x3ff00804} }, -/**/ {{0xf2051083, 0x3ff007f3} }, -/**/ {{0xe2295056, 0x3ff007e3} }, -/**/ {{0xd26dbf97, 0x3ff007d3} }, -/**/ {{0xc2d25de5, 0x3ff007c3} }, -/**/ {{0xb3572ae2, 0x3ff007b3} }, -/**/ {{0xa3fc262a, 0x3ff007a3} }, -/**/ {{0x94c14f5f, 0x3ff00793} }, -/**/ {{0x85a6a61e, 0x3ff00783} }, -/**/ {{0x76ac2a08, 0x3ff00773} }, -/**/ {{0x67d1dabb, 0x3ff00763} }, -/**/ {{0x5917b7d7, 0x3ff00753} }, -/**/ {{0x4a7dc0fb, 0x3ff00743} }, -/**/ {{0x3c03f5c7, 0x3ff00733} }, -/**/ {{0x2daa55da, 0x3ff00723} }, -/**/ {{0x1f70e0d3, 0x3ff00713} }, -/**/ {{0x11579652, 0x3ff00703} }, -/**/ {{0x035e75f5, 0x3ff006f3} }, -/**/ {{0xf5857f5d, 0x3ff006e2} }, -/**/ {{0xe7ccb228, 0x3ff006d2} }, -/**/ {{0xda340df6, 0x3ff006c2} }, -/**/ {{0xccbb9266, 0x3ff006b2} }, -/**/ {{0xbf633f18, 0x3ff006a2} }, -/**/ {{0xb22b13ab, 0x3ff00692} }, -/**/ {{0xa5130fbe, 0x3ff00682} }, -/**/ {{0x981b32f1, 0x3ff00672} }, -/**/ {{0x8b437ce4, 0x3ff00662} }, -/**/ {{0x7e8bed35, 0x3ff00652} }, -/**/ {{0x71f48383, 0x3ff00642} }, -/**/ {{0x657d3f70, 0x3ff00632} }, -/**/ {{0x59262098, 0x3ff00622} }, -/**/ {{0x4cef269e, 0x3ff00612} }, -/**/ {{0x40d8511e, 0x3ff00602} }, -/**/ {{0x34e19fba, 0x3ff005f2} }, -/**/ {{0x290b1211, 0x3ff005e2} }, -/**/ {{0x1d54a7c1, 0x3ff005d2} }, -/**/ {{0x11be606b, 0x3ff005c2} }, -/**/ {{0x06483bad, 0x3ff005b2} }, -/**/ {{0xfaf23928, 0x3ff005a1} }, -/**/ {{0xefbc587b, 0x3ff00591} }, -/**/ {{0xe4a69945, 0x3ff00581} }, -/**/ {{0xd9b0fb25, 0x3ff00571} }, -/**/ {{0xcedb7dbc, 0x3ff00561} }, -/**/ {{0xc42620a9, 0x3ff00551} }, -/**/ {{0xb990e38b, 0x3ff00541} }, -/**/ {{0xaf1bc601, 0x3ff00531} }, -/**/ {{0xa4c6c7ac, 0x3ff00521} }, -/**/ {{0x9a91e82a, 0x3ff00511} }, -/**/ {{0x907d271c, 0x3ff00501} }, -/**/ {{0x86888421, 0x3ff004f1} }, -/**/ {{0x7cb3fed8, 0x3ff004e1} }, -/**/ {{0x72ff96e0, 0x3ff004d1} }, -/**/ {{0x696b4bdb, 0x3ff004c1} }, -/**/ {{0x5ff71d66, 0x3ff004b1} }, -/**/ {{0x56a30b21, 0x3ff004a1} }, -/**/ {{0x4d6f14ad, 0x3ff00491} }, -/**/ {{0x445b39a8, 0x3ff00481} }, -/**/ {{0x3b6779b3, 0x3ff00471} }, -/**/ {{0x3293d46c, 0x3ff00461} }, -/**/ {{0x29e04974, 0x3ff00451} }, -/**/ {{0x214cd869, 0x3ff00441} }, -/**/ {{0x18d980ed, 0x3ff00431} }, -/**/ {{0x1086429d, 0x3ff00421} }, -/**/ {{0x08531d1a, 0x3ff00411} }, -/**/ {{0x00401004, 0x3ff00401} }, -/**/ {{0xf84d1afa, 0x3ff003f0} }, -/**/ {{0xf07a3d9b, 0x3ff003e0} }, -/**/ {{0xe8c77787, 0x3ff003d0} }, -/**/ {{0xe134c85f, 0x3ff003c0} }, -/**/ {{0xd9c22fc1, 0x3ff003b0} }, -/**/ {{0xd26fad4d, 0x3ff003a0} }, -/**/ {{0xcb3d40a3, 0x3ff00390} }, -/**/ {{0xc42ae963, 0x3ff00380} }, -/**/ {{0xbd38a72c, 0x3ff00370} }, -/**/ {{0xb666799e, 0x3ff00360} }, -/**/ {{0xafb46058, 0x3ff00350} }, -/**/ {{0xa9225afa, 0x3ff00340} }, -/**/ {{0xa2b06925, 0x3ff00330} }, -/**/ {{0x9c5e8a77, 0x3ff00320} }, -/**/ {{0x962cbe90, 0x3ff00310} }, -/**/ {{0x901b0511, 0x3ff00300} }, -/**/ {{0x8a295d98, 0x3ff002f0} }, -/**/ {{0x8457c7c6, 0x3ff002e0} }, -/**/ {{0x7ea6433a, 0x3ff002d0} }, -/**/ {{0x7914cf94, 0x3ff002c0} }, -/**/ {{0x73a36c73, 0x3ff002b0} }, -/**/ {{0x6e521978, 0x3ff002a0} }, -/**/ {{0x6920d642, 0x3ff00290} }, -/**/ {{0x640fa271, 0x3ff00280} }, -/**/ {{0x5f1e7da5, 0x3ff00270} }, -/**/ {{0x5a4d677d, 0x3ff00260} }, -/**/ {{0x559c5f9a, 0x3ff00250} }, -/**/ {{0x510b659a, 0x3ff00240} }, -/**/ {{0x4c9a791f, 0x3ff00230} }, -/**/ {{0x484999c6, 0x3ff00220} }, -/**/ {{0x4418c732, 0x3ff00210} }, -/**/ {{0x40080100, 0x3ff00200} }, -/**/ {{0x3c1746d2, 0x3ff001f0} }, -/**/ {{0x38469846, 0x3ff001e0} }, -/**/ {{0x3495f4fd, 0x3ff001d0} }, -/**/ {{0x31055c96, 0x3ff001c0} }, -/**/ {{0x2d94ceb2, 0x3ff001b0} }, -/**/ {{0x2a444af0, 0x3ff001a0} }, -/**/ {{0x2713d0ef, 0x3ff00190} }, -/**/ {{0x24036051, 0x3ff00180} }, -/**/ {{0x2112f8b4, 0x3ff00170} }, -/**/ {{0x1e4299b9, 0x3ff00160} }, -/**/ {{0x1b9242ff, 0x3ff00150} }, -/**/ {{0x1901f427, 0x3ff00140} }, -/**/ {{0x1691acd0, 0x3ff00130} }, -/**/ {{0x14416c9a, 0x3ff00120} }, -/**/ {{0x12113324, 0x3ff00110} }, -/**/ {{0x10010010, 0x3ff00100} }, -/**/ {{0x0e10d2fc, 0x3ff000f0} }, -/**/ {{0x0c40ab89, 0x3ff000e0} }, -/**/ {{0x0a908957, 0x3ff000d0} }, -/**/ {{0x09006c05, 0x3ff000c0} }, -/**/ {{0x07905334, 0x3ff000b0} }, -/**/ {{0x06403e82, 0x3ff000a0} }, -/**/ {{0x05102d92, 0x3ff00090} }, -/**/ {{0x04002001, 0x3ff00080} }, -/**/ {{0x03101571, 0x3ff00070} }, -/**/ {{0x02400d80, 0x3ff00060} }, -/**/ {{0x019007d0, 0x3ff00050} }, -/**/ {{0x01000400, 0x3ff00040} }, -/**/ {{0x009001b0, 0x3ff00030} }, -/**/ {{0x00400080, 0x3ff00020} }, -/**/ {{0x00100010, 0x3ff00010} }, -/**/ {{0x00000000, 0x3ff00000} }, -/**/ {{0x001fffe0, 0x3fefffe0} }, -/**/ {{0x007fff00, 0x3fefffc0} }, -/**/ {{0x011ffca0, 0x3fefffa0} }, -/**/ {{0x01fff800, 0x3fefff80} }, -/**/ {{0x031ff060, 0x3fefff60} }, -/**/ {{0x047fe501, 0x3fefff40} }, -/**/ {{0x061fd521, 0x3fefff20} }, -/**/ {{0x07ffc002, 0x3fefff00} }, -/**/ {{0x0a1fa4e3, 0x3feffee0} }, -/**/ {{0x0c7f8305, 0x3feffec0} }, -/**/ {{0x0f1f59a7, 0x3feffea0} }, -/**/ {{0x11ff280a, 0x3feffe80} }, -/**/ {{0x151eed6e, 0x3feffe60} }, -/**/ {{0x187ea913, 0x3feffe40} }, -/**/ {{0x1c1e5a39, 0x3feffe20} }, -/**/ {{0x1ffe0020, 0x3feffe00} }, -/**/ {{0x241d9a09, 0x3feffde0} }, -/**/ {{0x287d2733, 0x3feffdc0} }, -/**/ {{0x2d1ca6e0, 0x3feffda0} }, -/**/ {{0x31fc184e, 0x3feffd80} }, -/**/ {{0x371b7abf, 0x3feffd60} }, -/**/ {{0x3c7acd72, 0x3feffd40} }, -/**/ {{0x421a0fa9, 0x3feffd20} }, -/**/ {{0x47f940a2, 0x3feffd00} }, -/**/ {{0x4e185f9f, 0x3feffce0} }, -/**/ {{0x54776bdf, 0x3feffcc0} }, -/**/ {{0x5b1664a3, 0x3feffca0} }, -/**/ {{0x61f5492c, 0x3feffc80} }, -/**/ {{0x691418b9, 0x3feffc60} }, -/**/ {{0x7072d28b, 0x3feffc40} }, -/**/ {{0x781175e3, 0x3feffc20} }, -/**/ {{0x7ff00200, 0x3feffc00} }, -/**/ {{0x880e7623, 0x3feffbe0} }, -/**/ {{0x906cd18c, 0x3feffbc0} }, -/**/ {{0x990b137c, 0x3feffba0} }, -/**/ {{0xa1e93b34, 0x3feffb80} }, -/**/ {{0xab0747f3, 0x3feffb60} }, -/**/ {{0xb46538fa, 0x3feffb40} }, -/**/ {{0xbe030d89, 0x3feffb20} }, -/**/ {{0xc7e0c4e1, 0x3feffb00} }, -/**/ {{0xd1fe5e43, 0x3feffae0} }, -/**/ {{0xdc5bd8ee, 0x3feffac0} }, -/**/ {{0xe6f93424, 0x3feffaa0} }, -/**/ {{0xf1d66f25, 0x3feffa80} }, -/**/ {{0xfcf38931, 0x3feffa60} }, -/**/ {{0x08508189, 0x3feffa41} }, -/**/ {{0x13ed576d, 0x3feffa21} }, -/**/ {{0x1fca0a1e, 0x3feffa01} }, -/**/ {{0x2be698dd, 0x3feff9e1} }, -/**/ {{0x384302e9, 0x3feff9c1} }, -/**/ {{0x44df4785, 0x3feff9a1} }, -/**/ {{0x51bb65ef, 0x3feff981} }, -/**/ {{0x5ed75d6a, 0x3feff961} }, -/**/ {{0x6c332d34, 0x3feff941} }, -/**/ {{0x79ced490, 0x3feff921} }, -/**/ {{0x87aa52be, 0x3feff901} }, -/**/ {{0x95c5a6fe, 0x3feff8e1} }, -/**/ {{0xa420d091, 0x3feff8c1} }, -/**/ {{0xb2bbceb7, 0x3feff8a1} }, -/**/ {{0xc196a0b2, 0x3feff881} }, -/**/ {{0xd0b145c2, 0x3feff861} }, -/**/ {{0xe00bbd28, 0x3feff841} }, -/**/ {{0xefa60624, 0x3feff821} }, -/**/ {{0xff801ff8, 0x3feff801} }, -/**/ {{0x0f9a09e3, 0x3feff7e2} }, -/**/ {{0x1ff3c328, 0x3feff7c2} }, -/**/ {{0x308d4b05, 0x3feff7a2} }, -/**/ {{0x4166a0bd, 0x3feff782} }, -/**/ {{0x527fc390, 0x3feff762} }, -/**/ {{0x63d8b2bf, 0x3feff742} }, -/**/ {{0x75716d8b, 0x3feff722} }, -/**/ {{0x8749f334, 0x3feff702} }, -/**/ {{0x996242fb, 0x3feff6e2} }, -/**/ {{0xabba5c21, 0x3feff6c2} }, -/**/ {{0xbe523de8, 0x3feff6a2} }, -/**/ {{0xd129e78f, 0x3feff682} }, -/**/ {{0xe4415858, 0x3feff662} }, -/**/ {{0xf7988f84, 0x3feff642} }, -/**/ {{0x0b2f8c54, 0x3feff623} }, -/**/ {{0x1f064e08, 0x3feff603} }, -/**/ {{0x331cd3e1, 0x3feff5e3} }, -/**/ {{0x47731d21, 0x3feff5c3} }, -/**/ {{0x5c092908, 0x3feff5a3} }, -/**/ {{0x70def6d7, 0x3feff583} }, -/**/ {{0x85f485d0, 0x3feff563} }, -/**/ {{0x9b49d532, 0x3feff543} }, -/**/ {{0xb0dee440, 0x3feff523} }, -/**/ {{0xc6b3b23b, 0x3feff503} }, -/**/ {{0xdcc83e62, 0x3feff4e3} }, -/**/ {{0xf31c87f8, 0x3feff4c3} }, -/**/ {{0x09b08e3d, 0x3feff4a4} }, -/**/ {{0x20845073, 0x3feff484} }, -/**/ {{0x3797cdda, 0x3feff464} }, -/**/ {{0x4eeb05b4, 0x3feff444} }, -/**/ {{0x667df741, 0x3feff424} }, -/**/ {{0x7e50a1c3, 0x3feff404} }, -/**/ {{0x9663047b, 0x3feff3e4} }, -/**/ {{0xaeb51eaa, 0x3feff3c4} }, -/**/ {{0xc746ef91, 0x3feff3a4} }, -/**/ {{0xe0187672, 0x3feff384} }, -/**/ {{0xf929b28d, 0x3feff364} }, -/**/ {{0x127aa323, 0x3feff345} }, -/**/ {{0x2c0b4776, 0x3feff325} }, -/**/ {{0x45db9ec7, 0x3feff305} }, -/**/ {{0x5feba858, 0x3feff2e5} }, -/**/ {{0x7a3b6369, 0x3feff2c5} }, -/**/ {{0x94cacf3b, 0x3feff2a5} }, -/**/ {{0xaf99eb11, 0x3feff285} }, -/**/ {{0xcaa8b62a, 0x3feff265} }, -/**/ {{0xe5f72fc9, 0x3feff245} }, -/**/ {{0x0185572f, 0x3feff226} }, -/**/ {{0x1d532b9d, 0x3feff206} }, -/**/ {{0x3960ac54, 0x3feff1e6} }, -/**/ {{0x55add896, 0x3feff1c6} }, -/**/ {{0x723aafa3, 0x3feff1a6} }, -/**/ {{0x8f0730be, 0x3feff186} }, -/**/ {{0xac135b27, 0x3feff166} }, -/**/ {{0xc95f2e21, 0x3feff146} }, -/**/ {{0xe6eaa8eb, 0x3feff126} }, -/**/ {{0x04b5cac9, 0x3feff107} }, -/**/ {{0x22c092fb, 0x3feff0e7} }, -/**/ {{0x410b00c2, 0x3feff0c7} }, -/**/ {{0x5f951360, 0x3feff0a7} }, -/**/ {{0x7e5eca16, 0x3feff087} }, -/**/ {{0x9d682426, 0x3feff067} }, -/**/ {{0xbcb120d2, 0x3feff047} }, -/**/ {{0xdc39bf5a, 0x3feff027} }, -/**/ {{0xfc01ff00, 0x3feff007} }, -/**/ {{0x1c09df07, 0x3fefefe8} }, -/**/ {{0x3c515eae, 0x3fefefc8} }, -/**/ {{0x5cd87d38, 0x3fefefa8} }, -/**/ {{0x7d9f39e6, 0x3fefef88} }, -/**/ {{0x9ea593fa, 0x3fefef68} }, -/**/ {{0xbfeb8ab5, 0x3fefef48} }, -/**/ {{0xe1711d5a, 0x3fefef28} }, -/**/ {{0x03364b28, 0x3fefef09} }, -/**/ {{0x253b1363, 0x3fefeee9} }, -/**/ {{0x477f754b, 0x3fefeec9} }, -/**/ {{0x6a037022, 0x3fefeea9} }, -/**/ {{0x8cc7032a, 0x3fefee89} }, -/**/ {{0xafca2da5, 0x3fefee69} }, -/**/ {{0xd30ceed4, 0x3fefee49} }, -/**/ {{0xf68f45f8, 0x3fefee29} }, -/**/ {{0x1a513254, 0x3fefee0a} }, -/**/ {{0x3e52b329, 0x3fefedea} }, -/**/ {{0x6293c7b8, 0x3fefedca} }, -/**/ {{0x87146f44, 0x3fefedaa} }, -/**/ {{0xabd4a90e, 0x3fefed8a} }, -/**/ {{0xd0d47458, 0x3fefed6a} }, -/**/ {{0xf613d064, 0x3fefed4a} }, -/**/ {{0x1b92bc73, 0x3fefed2b} }, -/**/ {{0x415137c7, 0x3fefed0b} }, -/**/ {{0x674f41a2, 0x3fefeceb} }, -/**/ {{0x8d8cd945, 0x3fefeccb} }, -/**/ {{0xb409fdf3, 0x3fefecab} }, -/**/ {{0xdac6aeed, 0x3fefec8b} }, -/**/ {{0x01c2eb76, 0x3fefec6c} }, -/**/ {{0x28feb2ce, 0x3fefec4c} }, -/**/ {{0x507a0437, 0x3fefec2c} }, -/**/ {{0x7834def5, 0x3fefec0c} }, -/**/ {{0xa02f4247, 0x3fefebec} }, -/**/ {{0xc8692d71, 0x3fefebcc} }, -/**/ {{0xf0e29fb4, 0x3fefebac} }, -/**/ {{0x199b9852, 0x3fefeb8d} }, -/**/ {{0x4294168d, 0x3fefeb6d} }, -/**/ {{0x6bcc19a7, 0x3fefeb4d} }, -/**/ {{0x9543a0e2, 0x3fefeb2d} }, -/**/ {{0xbefaab7f, 0x3fefeb0d} }, -/**/ {{0xe8f138c2, 0x3fefeaed} }, -/**/ {{0x132747ea, 0x3fefeace} }, -/**/ {{0x3d9cd83c, 0x3fefeaae} }, -/**/ {{0x6851e8f7, 0x3fefea8e} }, -/**/ {{0x93467960, 0x3fefea6e} }, -/**/ {{0xbe7a88b7, 0x3fefea4e} }, -/**/ {{0xe9ee163f, 0x3fefea2e} }, -/**/ {{0x15a12139, 0x3fefea0f} }, -/**/ {{0x4193a8e8, 0x3fefe9ef} }, -/**/ {{0x6dc5ac8e, 0x3fefe9cf} }, -/**/ {{0x9a372b6d, 0x3fefe9af} }, -/**/ {{0xc6e824c6, 0x3fefe98f} }, -/**/ {{0xf3d897dd, 0x3fefe96f} }, - }; - - static const number - Lu[182][2] = { /* log(ui) */ -/**/ {{{0x0b3aac49, 0xbfd63003} }, -/**/ {{0xe51fff99, 0xbc6dc18c} },}, -/**/ {{{0xdf595f30, 0xbfd5d5bd} }, -/**/ {{0x48cbb8a2, 0x3c765411} },}, -/**/ {{{0x53c8d1fb, 0xbfd57bf7} }, -/**/ {{0x15f88b63, 0x3c60908d} },}, -/**/ {{{0x0738a3d8, 0xbfd522ae} }, -/**/ {{0xb38a6979, 0x3c68f7e9} },}, -/**/ {{{0x9e172c3c, 0xbfd4c9e0} }, -/**/ {{0x5b147a5d, 0x3c512361} },}, -/**/ {{{0xc271c41b, 0xbfd4718d} }, -/**/ {{0x14c56eef, 0xbc38fb4c} },}, -/**/ {{{0x23d5e8c7, 0xbfd419b4} }, -/**/ {{0x43827392, 0xbc60dbb2} },}, -/**/ {{{0x77333184, 0xbfd3c252} }, -/**/ {{0xe50a8ec6, 0x3c72ad27} },}, -/**/ {{{0x76be1117, 0xbfd36b67} }, -/**/ {{0xe883858e, 0x3c5324f0} },}, -/**/ {{{0xe1d35ce4, 0xbfd314f1} }, -/**/ {{0x09e5c3dc, 0x3c73d699} },}, -/**/ {{{0x7cdc9354, 0xbfd2bef0} }, -/**/ {{0x7fd86088, 0x3c782dad} },}, -/**/ {{{0x1134db92, 0xbfd26962} }, -/**/ {{0xdd9db02b, 0xbc7e0efa} },}, -/**/ {{{0x6d0eb8d4, 0xbfd21445} }, -/**/ {{0x1aeba60a, 0xbc6f7ae9} },}, -/**/ {{{0x635a6b95, 0xbfd1bf99} }, -/**/ {{0x84249223, 0x3c612aeb} },}, -/**/ {{{0xcbacfb73, 0xbfd16b5c} }, -/**/ {{0x28b40935, 0xbc766fbd} },}, -/**/ {{{0x8227e47c, 0xbfd1178e} }, -/**/ {{0x5f01c691, 0x3c60e63a} },}, -/**/ {{{0x676162e3, 0xbfd0c42d} }, -/**/ {{0x9d5d11ee, 0xbc5162c7} },}, -/**/ {{{0x604d5862, 0xbfd07138} }, -/**/ {{0xed4e9138, 0xbc7cdb16} },}, -/**/ {{{0x5626c691, 0xbfd01eae} }, -/**/ {{0xbd2932e2, 0x3c418290} },}, -/**/ {{{0x6cb3b379, 0xbfcf991c} }, -/**/ {{0x66f980a2, 0xbc6f6650} },}, -/**/ {{{0xe4dcffe6, 0xbfcef5ad} }, -/**/ {{0xddc708a0, 0x3c508ab2} },}, -/**/ {{{0xffe71012, 0xbfce530e} }, -/**/ {{0x41f43042, 0xbc422760} },}, -/**/ {{{0xb0d48940, 0xbfcdb13d} }, -/**/ {{0x49f96cb9, 0xbc5aa11d} },}, -/**/ {{{0xf2655e7b, 0xbfcd1037} }, -/**/ {{0x242471a2, 0xbc660629} },}, -/**/ {{{0xc6f00f71, 0xbfcc6ffb} }, -/**/ {{0x2c57a4a5, 0x3c68e58b} },}, -/**/ {{{0x383bd8ad, 0xbfcbd087} }, -/**/ {{0xf6a516d7, 0xbc3dd355} },}, -/**/ {{{0x575bce3d, 0xbfcb31d8} }, -/**/ {{0xb386a94d, 0x3c66353a} },}, -/**/ {{{0x3c8ad9e3, 0xbfca93ed} }, -/**/ {{0x9de97203, 0xbc6bcafa} },}, -/**/ {{{0x07089664, 0xbfc9f6c4} }, -/**/ {{0x605e67ef, 0xbc435a19} },}, -/**/ {{{0xdcf7017f, 0xbfc95a5a} }, -/**/ {{0x07fb7a3d, 0xbc5142c5} },}, -/**/ {{{0xeb38fe8c, 0xbfc8beaf} }, -/**/ {{0xb6997a40, 0xbc555aa8} },}, -/**/ {{{0x6551a3c2, 0xbfc823c1} }, -/**/ {{0xe70be781, 0x3c61232c} },}, -/**/ {{{0x85444c73, 0xbfc7898d} }, -/**/ {{0xebcfb201, 0xbc5ef8f6} },}, -/**/ {{{0x8b756abc, 0xbfc6f012} }, -/**/ {{0xc21e166c, 0x3c68de59} },}, -/**/ {{{0xbe8c133a, 0xbfc6574e} }, -/**/ {{0xf4621bed, 0x3c3d34f0} },}, -/**/ {{{0x6b543db2, 0xbfc5bf40} }, -/**/ {{0x4c0df7e7, 0x3c21f5b4} },}, -/**/ {{{0xe4a1b58d, 0xbfc527e5} }, -/**/ {{0x82395bfd, 0x3c271a96} },}, -/**/ {{{0x8333b561, 0xbfc4913d} }, -/**/ {{0x4930f135, 0x3c50d560} },}, -/**/ {{{0xa59928cc, 0xbfc3fb45} }, -/**/ {{0xa354d056, 0x3c6d87e6} },}, -/**/ {{{0xb0159016, 0xbfc365fc} }, -/**/ {{0xa5b944ad, 0xbc57d411} },}, -/**/ {{{0x0c86813a, 0xbfc2d161} }, -/**/ {{0xf25af95f, 0x3c5499a3} },}, -/**/ {{{0x2a49c202, 0xbfc23d71} }, -/**/ {{0x61051d69, 0x3c66e381} },}, -/**/ {{{0x7e23f72a, 0xbfc1aa2b} }, -/**/ {{0xd9b2ef7e, 0x3c4c6ef1} },}, -/**/ {{{0x8227e47c, 0xbfc1178e} }, -/**/ {{0x5f01c691, 0x3c50e63a} },}, -/**/ {{{0xb59e3a07, 0xbfc08598} }, -/**/ {{0x9902bf32, 0x3c6dd700} },}, -/**/ {{{0x39dbd566, 0xbfbfe891} }, -/**/ {{0x215f9393, 0x3c5ac9f4} },}, -/**/ {{{0x830a1120, 0xbfbec739} }, -/**/ {{0x91780d3f, 0x3c4a2bf9} },}, -/**/ {{{0x638446a2, 0xbfbda727} }, -/**/ {{0x71733019, 0xbc5401fa} },}, -/**/ {{{0x01bc4b23, 0xbfbc8858} }, -/**/ {{0x559a6706, 0xbc5a38cb} },}, -/**/ {{{0x8dad5b1c, 0xbfbb6ac8} }, -/**/ {{0xed1ca59f, 0x3c40057e} },}, -/**/ {{{0x40b1bc38, 0xbfba4e76} }, -/**/ {{0x203e4259, 0x3c55b5ca} },}, -/**/ {{{0x5d594989, 0xbfb9335e} }, -/**/ {{0x5704ccb7, 0x3c5478a8} },}, -/**/ {{{0x2f40e3f0, 0xbfb8197e} }, -/**/ {{0xffbeed43, 0xbc3b9f2d} },}, -/**/ {{{0x0aeac0e1, 0xbfb700d3} }, -/**/ {{0x212cdd05, 0x3c272566} },}, -/**/ {{{0x4d9791cb, 0xbfb5e95a} }, -/**/ {{0x5c5c450a, 0xbc5f3874} },}, -/**/ {{{0x5d207eac, 0xbfb4d311} }, -/**/ {{0x2c7842cc, 0xbc5769f4} },}, -/**/ {{{0xa7d1ee64, 0xbfb3bdf5} }, -/**/ {{0xd3b5b45f, 0xbc47a976} },}, -/**/ {{{0xa44717a5, 0xbfb2aa04} }, -/**/ {{0x8d2fa3f7, 0x3c5d15d3} },}, -/**/ {{{0xd1465567, 0xbfb1973b} }, -/**/ {{0x67a6acf6, 0x3c475583} },}, -/**/ {{{0xb59e3a07, 0xbfb08598} }, -/**/ {{0x9902bf32, 0x3c5dd700} },}, -/**/ {{{0xc006b87c, 0xbfaeea31} }, -/**/ {{0x93b7b66c, 0x3c43e4fc} },}, -/**/ {{{0xcdddb2cc, 0xbfaccb73} }, -/**/ {{0x0500efd4, 0x3c4e48fb} },}, -/**/ {{{0xd0fb10fc, 0xbfaaaef2} }, -/**/ {{0xb42e0add, 0xbc2a353b} },}, -/**/ {{{0x149fb343, 0xbfa894aa} }, -/**/ {{0x7660a23d, 0xbc3a8be9} },}, -/**/ {{{0xf2d4bb58, 0xbfa67c94} }, -/**/ {{0x6505e603, 0xbc40413e} },}, -/**/ {{{0xd42de3ea, 0xbfa466ae} }, -/**/ {{0x7f4a137e, 0x3c4cdd6f} },}, -/**/ {{{0x2f8d183f, 0xbfa252f3} }, -/**/ {{0x92615916, 0x3c4947f7} },}, -/**/ {{{0x89e74444, 0xbfa0415d} }, -/**/ {{0x1d753622, 0xbc4c05cf} },}, -/**/ {{{0xec14aaf2, 0xbf9c63d2} }, -/**/ {{0xa686bd86, 0x3c3ce030} },}, -/**/ {{{0x28c8cabf, 0xbf984925} }, -/**/ {{0x0619fa67, 0x3c3d192d} },}, -/**/ {{{0x25980cc1, 0xbf9432a9} }, -/**/ {{0x39004192, 0x3c38cdaf} },}, -/**/ {{{0x58935847, 0xbf902056} }, -/**/ {{0x8416e71f, 0xbc327c8e} },}, -/**/ {{{0xa388a2aa, 0xbf882448} }, -/**/ {{0x137f09a0, 0xbc104b16} },}, -/**/ {{{0x7588de71, 0xbf801015} }, -/**/ {{0xd417ced0, 0xbc146662} },}, -/**/ {{{0x59588b35, 0xbf700805} }, -/**/ {{0x8cf63677, 0xbc1f9663} },}, -/**/ {{{0x00000000, 0x00000000} }, -/**/ {{0x00000000, 0x00000000} },}, -/**/ {{{0xa2b10bc0, 0x3f6ff00a} }, -/**/ {{0xd5a6d353, 0x3c02821a} },}, -/**/ {{{0x6b106789, 0x3f7fe02a} }, -/**/ {{0xe3711ebf, 0xbbce44b7} },}, -/**/ {{{0x5f810a77, 0x3f87dc47} }, -/**/ {{0x87d3df21, 0xbc116d76} },}, -/**/ {{{0xb0fc03e4, 0x3f8fc0a8} }, -/**/ {{0xc59642a1, 0xbc183092} },}, -/**/ {{{0x4346a575, 0x3f93cea4} }, -/**/ {{0x902b3a1c, 0xbc10cb5a} },}, -/**/ {{{0x07d5b11b, 0x3f97b91b} }, -/**/ {{0xace3a510, 0xbc35b602} },}, -/**/ {{{0x27af9198, 0x3f9b9fc0} }, -/**/ {{0x229dc868, 0xbbf0ae69} },}, -/**/ {{{0x0e783300, 0x3f9f829b} }, -/**/ {{0x04f1ef23, 0x3c333e3f} },}, -/**/ {{{0x8923d980, 0x3fa1b0d9} }, -/**/ {{0x89bac481, 0xbc3e9ae8} },}, -/**/ {{{0xb9febd60, 0x3fa39e87} }, -/**/ {{0x37f551bb, 0xbc45bfa9} },}, -/**/ {{{0xafc8e4d5, 0x3fa58a5b} }, -/**/ {{0x2b4e2b72, 0xbc4ce55c} },}, -/**/ {{{0xf632dcfc, 0x3fa77458} }, -/**/ {{0xa87b9296, 0x3c418d3c} },}, -/**/ {{{0x0ec8e3eb, 0x3fa95c83} }, -/**/ {{0x80520bf2, 0x3c4f5a0e} },}, -/**/ {{{0x711971bf, 0x3fab42dd} }, -/**/ {{0x9c130499, 0xbc3eb975} },}, -/**/ {{{0x8adb0b52, 0x3fad276b} }, -/**/ {{0x3257fd47, 0x3c21e3c5} },}, -/**/ {{{0xc01162a6, 0x3faf0a30} }, -/**/ {{0x5c5bbacd, 0x3c485f32} },}, -/**/ {{{0x3598e471, 0x3fb07598} }, -/**/ {{0x333c45b8, 0x3c480da5} },}, -/**/ {{{0xeea37ae1, 0x3fb16536} }, -/**/ {{0xe8c22cda, 0xbc379da3} },}, -/**/ {{{0x2f0a1417, 0x3fb253f6} }, -/**/ {{0x63fc4cfd, 0xbc1c1259} },}, -/**/ {{{0x961bd1d1, 0x3fb341d7} }, -/**/ {{0x227becbb, 0xbc5b599f} },}, -/**/ {{{0xbea646f0, 0x3fb42edc} }, -/**/ {{0x935996c9, 0x3c4ddd4f} },}, -/**/ {{{0x3f06183f, 0x3fb51b07} }, -/**/ {{0x9a1a8be4, 0x3c5a49e3} },}, -/**/ {{{0xa93750c4, 0x3fb60658} }, -/**/ {{0x8ec21b6a, 0xbc538845} },}, -/**/ {{{0x8ae56b4c, 0x3fb6f0d2} }, -/**/ {{0x9184b992, 0xbc5906d9} },}, -/**/ {{{0x6d7b12cd, 0x3fb7da76} }, -/**/ {{0xcdd94131, 0xbc5eeedf} },}, -/**/ {{{0xd6319b21, 0x3fb8c345} }, -/**/ {{0xab3424a9, 0xbc24a697} },}, -/**/ {{{0x462033ad, 0x3fb9ab42} }, -/**/ {{0x1c184e8e, 0xbc42099e} },}, -/**/ {{{0x3a4ad563, 0x3fba926d} }, -/**/ {{0x8aa70ea9, 0x3c5942f4} },}, -/**/ {{{0x2bb0eda1, 0x3fbb78c8} }, -/**/ {{0xf0327e21, 0x3c20878c} },}, -/**/ {{{0x8f5bc743, 0x3fbc5e54} }, -/**/ {{0xef8161b1, 0x3c35d617} },}, -/**/ {{{0xd66cb35d, 0x3fbd4313} }, -/**/ {{0x951d90fa, 0x3c5790dd} },}, -/**/ {{{0x6e2af2e6, 0x3fbe2707} }, -/**/ {{0x001e0162, 0xbc361578} },}, -/**/ {{{0xc01162a6, 0x3fbf0a30} }, -/**/ {{0x5c5bbacd, 0x3c585f32} },}, -/**/ {{{0x31dbeabb, 0x3fbfec91} }, -/**/ {{0x9981b36c, 0xbc55746b} },}, -/**/ {{{0x12ca596e, 0x3fc06715} }, -/**/ {{0x7eb86499, 0x3c550c64} },}, -/**/ {{{0x7cd08e59, 0x3fc0d77e} }, -/**/ {{0x5e9030ac, 0x3c69a5dc} },}, -/**/ {{{0x846742ac, 0x3fc14785} }, -/**/ {{0x3e3a7f07, 0x3c6a2881} },}, -/**/ {{{0xd52f67a0, 0x3fc1b72a} }, -/**/ {{0x3472cd74, 0x3c548302} },}, -/**/ {{{0x190a5acb, 0x3fc2266f} }, -/**/ {{0xf1809e88, 0x3c6f547b} },}, -/**/ {{{0xf81ff523, 0x3fc29552} }, -/**/ {{0x1c407dbf, 0x3c630177} },}, -/**/ {{{0x18e47fd3, 0x3fc303d7} }, -/**/ {{0xd96091fa, 0xbc06b9c7} },}, -/**/ {{{0x201e8f74, 0x3fc371fc} }, -/**/ {{0x62af18a0, 0x3c5de6cb} },}, -/**/ {{{0xb0ecc62a, 0x3fc3dfc2} }, -/**/ {{0xe7d81017, 0xbc5ab3a8} },}, -/**/ {{{0x6ccb7d1e, 0x3fc44d2b} }, -/**/ {{0x543e1f88, 0x3c69f4f6} },}, -/**/ {{{0xf39a55e5, 0x3fc4ba36} }, -/**/ {{0xbcc36756, 0x3c668981} },}, -/**/ {{{0xe3a1b438, 0x3fc526e5} }, -/**/ {{0x8a470d3a, 0xbc6746ff} },}, -/**/ {{{0xd9982086, 0x3fc59338} }, -/**/ {{0xaa8ad7cf, 0xbc565d22} },}, -/**/ {{{0x70a793d4, 0x3fc5ff30} }, -/**/ {{0xfafc6f6e, 0xbc5bc60e} },}, -/**/ {{{0x4272ad51, 0x3fc66acd} }, -/**/ {{0x4e1ea8b2, 0xbc50900e} },}, -/**/ {{{0xe719d21d, 0x3fc6d60f} }, -/**/ {{0x68ecd179, 0xbc6caae2} },}, -/**/ {{{0xf54037a5, 0x3fc740f8} }, -/**/ {{0x62a84cdb, 0xbc5b2640} },}, -/**/ {{{0x0210d909, 0x3fc7ab89} }, -/**/ {{0x2d6a0608, 0x3c4be36b} },}, -/**/ {{{0xa14357eb, 0x3fc815c0} }, -/**/ {{0x073a0564, 0xbc54be48} },}, -/**/ {{{0x6520c911, 0x3fc87fa0} }, -/**/ {{0xbfa08d9a, 0xbc6bf7fd} },}, -/**/ {{{0xde886d41, 0x3fc8e928} }, -/**/ {{0x51a56770, 0xbc6569d8} },}, -/**/ {{{0x9cf456b4, 0x3fc9525a} }, -/**/ {{0x1d4e2e26, 0x3c6d904c} },}, -/**/ {{{0x2e7dfb83, 0x3fc9bb36} }, -/**/ {{0x1f003e0c, 0x3c6575e3} },}, -/**/ {{{0x1fe2b563, 0x3fca23bc} }, -/**/ {{0xb07a998c, 0x3c493711} },}, -/**/ {{{0xfc882f19, 0x3fca8bec} }, -/**/ {{0x918c39eb, 0xbc5e8c37} },}, -/**/ {{{0x4e80bff3, 0x3fcaf3c9} }, -/**/ {{0xf3641985, 0xbc5398cf} },}, -/**/ {{{0x9e8fb5a4, 0x3fcb5b51} }, -/**/ {{0xdc19e1a0, 0x3c6ba27f} },}, -/**/ {{{0x742d8cd6, 0x3fcbc286} }, -/**/ {{0x44870f55, 0x3c54fce7} },}, -/**/ {{{0x558c18c1, 0x3fcc2968} }, -/**/ {{0x38a3fb6b, 0xbc673dee} },}, -/**/ {{{0xc79a9a22, 0x3fcc8ff7} }, -/**/ {{0xf8434012, 0xbc64f689} },}, -/**/ {{{0x4e09c5dc, 0x3fccf635} }, -/**/ {{0x7d55b695, 0x3c6239a0} },}, -/**/ {{{0x6b4fbb91, 0x3fcd5c21} }, -/**/ {{0x597e4d40, 0x3c66e443} },}, -/**/ {{{0xa0abec7d, 0x3fcdc1bc} }, -/**/ {{0x1998b6fc, 0x3c6834c5} },}, -/**/ {{{0x6e2af2e6, 0x3fce2707} }, -/**/ {{0x001e0162, 0xbc461578} },}, -/**/ {{{0x52aa5a60, 0x3fce8c02} }, -/**/ {{0x39bfc89b, 0xbc46e03a} },}, -/**/ {{{0xcbdc5936, 0x3fcef0ad} }, -/**/ {{0x950dc20d, 0x3c648637} },}, -/**/ {{{0x564b7b37, 0x3fcf550a} }, -/**/ {{0xfd018c37, 0x3c2c5f6d} },}, -/**/ {{{0x6d5e3e2b, 0x3fcfb918} }, -/**/ {{0x64f21acb, 0xbc6caaae} },}, -/**/ {{{0x45ad501d, 0x3fd00e6c} }, -/**/ {{0x8ff6fead, 0xbc6cb956} },}, -/**/ {{{0x94b4d041, 0x3fd04025} }, -/**/ {{0x17a5022d, 0xbc628ec2} },}, -/**/ {{{0x5fcd590d, 0x3fd071b8} }, -/**/ {{0xf97bde80, 0x3c5d1707} },}, -/**/ {{{0xe27390e3, 0x3fd0a324} }, -/**/ {{0xe8061c03, 0x3c77dcfd} },}, -/**/ {{{0x579ab74b, 0x3fd0d46b} }, -/**/ {{0x1c3cbd92, 0x3c603ec8} },}, -/**/ {{{0xf9ae4ad5, 0x3fd1058b} }, -/**/ {{0xab4cb31d, 0x3c589fa0} },}, -/**/ {{{0x0293a8b0, 0x3fd13687} }, -/**/ {{0x98edd24a, 0x3c77b662} },}, -/**/ {{{0xababa60e, 0x3fd1675c} }, -/**/ {{0xab883717, 0x3c2ce63e} },}, -/**/ {{{0x2dd4236f, 0x3fd1980d} }, -/**/ {{0xb0e4d147, 0x3c79d3d1} },}, -/**/ {{{0xc16999fb, 0x3fd1c898} }, -/**/ {{0x2aff1c44, 0xbc30e5c6} },}, -/**/ {{{0x9e48a2f3, 0x3fd1f8ff} }, -/**/ {{0x9a0c4b07, 0xbc7c9fdf} },}, -/**/ {{{0xfbcf7966, 0x3fd22941} }, -/**/ {{0xb09628af, 0xbc776f5e} },}, -/**/ {{{0x10df763a, 0x3fd25960} }, -/**/ {{0x57075e9e, 0xbc50f76c} },}, -/**/ {{{0x13de86a3, 0x3fd2895a} }, -/**/ {{0xc13f040e, 0x3c77ad24} },}, -/**/ {{{0x3ab89d25, 0x3fd2b930} }, -/**/ {{0xfd852ad4, 0xbc7896b5} },}, -/**/ {{{0xbae11d31, 0x3fd2e8e2} }, -/**/ {{0xb95ebdf9, 0xbc78f4cd} },}, -/**/ {{{0xc9544185, 0x3fd31871} }, -/**/ {{0x4c09b379, 0xbc351acc} },}, -/**/ {{{0x9a987d55, 0x3fd347dd} }, -/**/ {{0x580919f8, 0xbc64dd4c} },}, -/**/ {{{0x62bfd85b, 0x3fd37726} }, -/**/ {{0xd8117de7, 0xbc4b5629} },}, -/**/ {{{0x556945ea, 0x3fd3a64c} }, -/**/ {{0x1945f97c, 0xbc6c6865} },}, -/**/ {{{0xa5c1f710, 0x3fd3d54f} }, -/**/ {{0xc6a1c98d, 0xbc7e3265} },}, -/**/ {{{0x8686a7e4, 0x3fd40430} }, -/**/ {{0x6082ce6d, 0xbc70bcfb} },}, -/**/ {{{0x2a04e814, 0x3fd432ef} }, -/**/ {{0x715ac903, 0xbc729931} },}, -/**/ {{{0xc21c5ec2, 0x3fd4618b} }, -/**/ {{0xcdeccf1d, 0x3c7f42de} },}, -/**/ {{{0x804009d1, 0x3fd49006} }, -/**/ {{0x41f177dc, 0xbc69ffc3} },}, -/**/ {{{0x957778a1, 0x3fd4be5f} }, -/**/ {{0x5b04813d, 0xbc6259b3} },}, -/**/ {{{0x3260026a, 0x3fd4ec97} }, -/**/ {{0xd977dc5e, 0xbc742a87} },}, -/**/ {{{0x872df82d, 0x3fd51aad} }, -/**/ {{0xc19f55e3, 0x3c43927a} },}, -/**/ {{{0xc3add263, 0x3fd548a2} }, -/**/ {{0x7e308ddb, 0xbc6819cf} },}, -/**/ {{{0x17455a6c, 0x3fd57677} }, -/**/ {{0xb283660c, 0x3c7526ad} },}, -/**/ {{{0xb0f4cfe2, 0x3fd5a42a} }, -/**/ {{0x7dee9a3d, 0xbc78ebcb} },}, -/**/ {{{0xbf5809ca, 0x3fd5d1bd} }, -/**/ {{0x83dc7fe1, 0x3c742363} },}, -/**/ {{{0x70a793d4, 0x3fd5ff30} }, -/**/ {{0xfafc6f6e, 0xbc6bc60e} },}, -/**/ {{{0xf2b9c795, 0x3fd62c82} }, -/**/ {{0x915300e5, 0x3c67b7af} },}, - }; - - static const number - Lv[362][2] = { /* log(vj) */ - -/**/ {{{0xb72daabf, 0xbf6687ec} }, -/**/ {{0x0f13318f, 0x3c052c69} },}, -/**/ {{{0x3767104f, 0xbf6667d6} }, -/**/ {{0xd27a7bac, 0x3bd3efa3} },}, -/**/ {{{0xd7cd64fb, 0xbf6647bf} }, -/**/ {{0x55a89c36, 0x3c09b725} },}, -/**/ {{{0x9860683b, 0xbf6627a9} }, -/**/ {{0xfebc844a, 0x3bcbae22} },}, -/**/ {{{0x791fd98a, 0xbf660793} }, -/**/ {{0x78fa1cb5, 0xbbfe34af} },}, -/**/ {{{0x7a0b7863, 0xbf65e77d} }, -/**/ {{0xea78fdd0, 0xbc02f1b1} },}, -/**/ {{{0x9b230442, 0xbf65c767} }, -/**/ {{0x2202b2ca, 0x3bf70d8c} },}, -/**/ {{{0xdc663ca2, 0xbf65a751} }, -/**/ {{0xc3444e64, 0xbbfdc63d} },}, -/**/ {{{0x3dd4e102, 0xbf65873c} }, -/**/ {{0x370d69c3, 0x3c021b11} },}, -/**/ {{{0xbf6eb0de, 0xbf656726} }, -/**/ {{0x154dd8d8, 0xbbfb6da8} },}, -/**/ {{{0x61336bb6, 0xbf654711} }, -/**/ {{0xdf9a4709, 0xbc0b12d2} },}, -/**/ {{{0x2322d10a, 0xbf6526fc} }, -/**/ {{0x68d1274f, 0x3bf997f2} },}, -/**/ {{{0x053ca059, 0xbf6506e7} }, -/**/ {{0xe70c852a, 0x3c0c2a1f} },}, -/**/ {{{0x07809924, 0xbf64e6d2} }, -/**/ {{0xa808538f, 0x3c04cc9e} },}, -/**/ {{{0x29ee7aed, 0xbf64c6bd} }, -/**/ {{0x7797a4bd, 0x3befe68c} },}, -/**/ {{{0x6c860537, 0xbf64a6a8} }, -/**/ {{0x9efaae3d, 0x3c06794d} },}, -/**/ {{{0xcf46f784, 0xbf648693} }, -/**/ {{0xb2ddd9d1, 0xbbfed318} },}, -/**/ {{{0x5231115a, 0xbf64667f} }, -/**/ {{0x4643624b, 0x3c061f62} },}, -/**/ {{{0xf544123c, 0xbf64466a} }, -/**/ {{0x9387f11e, 0x3c0666a0} },}, -/**/ {{{0xb87fb9b0, 0xbf642656} }, -/**/ {{0x116ec598, 0x3c0043b2} },}, -/**/ {{{0x9be3c73c, 0xbf640642} }, -/**/ {{0xd2de6e3e, 0xbbfbd84d} },}, -/**/ {{{0x9f6ffa68, 0xbf63e62e} }, -/**/ {{0x433d8c65, 0xbbe9149b} },}, -/**/ {{{0xc32412bb, 0xbf63c61a} }, -/**/ {{0x08e5a7bb, 0xbbf6b88d} },}, -/**/ {{{0x06ffcfbe, 0xbf63a607} }, -/**/ {{0xccfac9e2, 0xbb9f3c7a} },}, -/**/ {{{0x6b02f0fa, 0xbf6385f3} }, -/**/ {{0xbec6f6e4, 0x3bee405c} },}, -/**/ {{{0xef2d35f9, 0xbf6365df} }, -/**/ {{0xaf0c0b4c, 0x3bf02993} },}, -/**/ {{{0x937e5e46, 0xbf6345cc} }, -/**/ {{0xaa64716f, 0x3bf9be97} },}, -/**/ {{{0x57f6296c, 0xbf6325b9} }, -/**/ {{0xa2e863ae, 0xbbfdeb4d} },}, -/**/ {{{0x3c9456f9, 0xbf6305a6} }, -/**/ {{0x636d2b2c, 0x3c0f3c7f} },}, -/**/ {{{0x4158a678, 0xbf62e593} }, -/**/ {{0xb166ca7f, 0x3c01a8df} },}, -/**/ {{{0x6642d778, 0xbf62c580} }, -/**/ {{0x53a2d534, 0x3c020ff1} },}, -/**/ {{{0xab52a987, 0xbf62a56d} }, -/**/ {{0x0412f1e7, 0xbbe8fef1} },}, -/**/ {{{0x1087dc35, 0xbf62855b} }, -/**/ {{0x4b7ac6c6, 0xbbfcd17e} },}, -/**/ {{{0x95e22f12, 0xbf626548} }, -/**/ {{0x9a8127bf, 0xbbfbfc21} },}, -/**/ {{{0x3b6161af, 0xbf624536} }, -/**/ {{0x66d42390, 0x3bd7eda1} },}, -/**/ {{{0x0105339d, 0xbf622524} }, -/**/ {{0x77fedcad, 0xbbdf374e} },}, -/**/ {{{0xe6cd646f, 0xbf620511} }, -/**/ {{0x52d05dea, 0x3be1d1fb} },}, -/**/ {{{0xecb9b3b8, 0xbf61e4ff} }, -/**/ {{0xffd8e706, 0x3c02c2fc} },}, -/**/ {{{0x12c9e10b, 0xbf61c4ee} }, -/**/ {{0xf1d5cc2c, 0xbc02b4f8} },}, -/**/ {{{0x58fdabfe, 0xbf61a4dc} }, -/**/ {{0x1315b191, 0xbc0618c3} },}, -/**/ {{{0xbf54d426, 0xbf6184ca} }, -/**/ {{0xcb3cdab0, 0xbc01f8d5} },}, -/**/ {{{0x45cf1919, 0xbf6164b9} }, -/**/ {{0xc025605a, 0xbc014ff7} },}, -/**/ {{{0xec6c3a6e, 0xbf6144a7} }, -/**/ {{0x87cb08cd, 0xbbff04ff} },}, -/**/ {{{0xb32bf7bd, 0xbf612496} }, -/**/ {{0xe6af1b84, 0x3bee89b4} },}, -/**/ {{{0x9a0e109e, 0xbf610485} }, -/**/ {{0x35a60879, 0x3c07e99e} },}, -/**/ {{{0xa11244aa, 0xbf60e474} }, -/**/ {{0x20f2325a, 0x3c04b698} },}, -/**/ {{{0xc838537b, 0xbf60c463} }, -/**/ {{0x3617200d, 0x3bc0657e} },}, -/**/ {{{0x0f7ffcac, 0xbf60a453} }, -/**/ {{0xa5080961, 0xbc008feb} },}, -/**/ {{{0x76e8ffd9, 0xbf608442} }, -/**/ {{0xbb5e1df7, 0x3bd13002} },}, -/**/ {{{0xfe731c9d, 0xbf606431} }, -/**/ {{0x6e2858c0, 0xbc0509f3} },}, -/**/ {{{0xa61e1296, 0xbf604421} }, -/**/ {{0x5f5d9695, 0xbc04b556} },}, -/**/ {{{0x6de9a162, 0xbf602411} }, -/**/ {{0xe79a4e00, 0x3c042b89} },}, -/**/ {{{0x55d5889e, 0xbf600401} }, -/**/ {{0x1113f403, 0x3be8f98e} },}, -/**/ {{{0xbbc30fd4, 0xbf5fc7e2} }, -/**/ {{0x93382bc9, 0xbbfc709b} },}, -/**/ {{{0x0c1abdcd, 0xbf5f87c3} }, -/**/ {{0x76a55d1c, 0xbbf2a90d} },}, -/**/ {{{0x9cb19a68, 0xbf5f47a3} }, -/**/ {{0x76e7826b, 0x3be1b815} },}, -/**/ {{{0x6d8724e7, 0xbf5f0784} }, -/**/ {{0x2b63756d, 0xbbe72d46} },}, -/**/ {{{0x7e9adc90, 0xbf5ec765} }, -/**/ {{0x73bb17c5, 0x3beb1a66} },}, -/**/ {{{0xcfec40a8, 0xbf5e8746} }, -/**/ {{0xb5e5a553, 0x3bf11af5} },}, -/**/ {{{0x617ad077, 0xbf5e4728} }, -/**/ {{0xf57dd14f, 0x3bfb2cad} },}, -/**/ {{{0x33460b45, 0xbf5e070a} }, -/**/ {{0x4902c8d5, 0xbbf8db75} },}, -/**/ {{{0x454d705f, 0xbf5dc6ec} }, -/**/ {{0xe8a41057, 0x3bef5cc6} },}, -/**/ {{{0x97907f0f, 0xbf5d86ce} }, -/**/ {{0xdf8672ef, 0x3bed8277} },}, -/**/ {{{0x2a0eb6a3, 0xbf5d46b1} }, -/**/ {{0x3717e5ee, 0xbbc2f9c2} },}, -/**/ {{{0xfcc7966b, 0xbf5d0693} }, -/**/ {{0xab4852c6, 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{{{0xdbe6f8eb, 0x3f417ecd} }, -/**/ {{0x57b0f571, 0x3be4241b} },}, -/**/ {{{0x1e5ccc3c, 0x3f41febc} }, -/**/ {{0x895d3592, 0x3bdc657d} },}, -/**/ {{{0xe0f697f6, 0x3f427ea9} }, -/**/ {{0x1c0ec17c, 0x3be35a5d} },}, -/**/ {{{0x23b55bac, 0x3f42fe97} }, -/**/ {{0x3e538464, 0x3bd6cfb7} },}, -/**/ {{{0xe69a16ed, 0x3f437e83} }, -/**/ {{0x7cef2478, 0x3bee96f7} },}, -/**/ {{{0x29a5c947, 0x3f43fe70} }, -/**/ {{0xbf46e36a, 0xbbd4d578} },}, -/**/ {{{0xecd97242, 0x3f447e5b} }, -/**/ {{0x3ff7dd44, 0xbbc9eb66} },}, -/**/ {{{0x30361165, 0x3f44fe47} }, -/**/ {{0x7e93f2fd, 0x3be400d7} },}, -/**/ {{{0xf3bca635, 0x3f457e31} }, -/**/ {{0xd375017f, 0xbbe0e2a2} },}, -/**/ {{{0x376e3031, 0x3f45fe1c} }, -/**/ {{0x8a5ae7f6, 0xbbd524eb} },}, -/**/ {{{0xfb4baed7, 0x3f467e05} }, -/**/ {{0x4e85c4e9, 0x3be204fb} },}, -/**/ {{{0x3f5621a3, 0x3f46fdef} }, -/**/ {{0x34886d52, 0xbbdf09d7} },}, -/**/ {{{0x038e880b, 0x3f477dd8} }, -/**/ {{0x14e596a3, 0xbbb8900e} },}, -/**/ {{{0x47f5e185, 0x3f47fdc0} }, -/**/ {{0x57d202d3, 0xbbebfa5c} },}, -/**/ {{{0x0c8d2d81, 0x3f487da8} }, -/**/ {{0xd68c0614, 0x3be2f6ae} },}, -/**/ {{{0x51556b70, 0x3f48fd8f} }, -/**/ {{0xe08fd201, 0xbbd0f4f2} },}, -/**/ {{{0x164f9abc, 0x3f497d76} }, -/**/ {{0xa871af60, 0x3b5296b7} },}, -/**/ {{{0x5b7cbace, 0x3f49fd5c} }, -/**/ {{0x9f17d42d, 0x3beb6ed4} },}, -/**/ {{{0x20ddcb0d, 0x3f4a7d42} }, -/**/ {{0x67c30397, 0xbbcb1149} },}, -/**/ {{{0x6673cada, 0x3f4afd27} }, -/**/ {{0x45da594f, 0x3bd32225} },}, -/**/ {{{0x2c3fb996, 0x3f4b7d0c} }, -/**/ {{0x208d4630, 0xbbb68893} },}, -/**/ {{{0x7242969d, 0x3f4bfcf0} }, -/**/ {{0x2b3efe1c, 0x3bc5db4d} },}, -/**/ {{{0x387d6149, 0x3f4c7cd4} }, -/**/ {{0xed57d98a, 0x3be46eff} },}, -/**/ {{{0x7ef118f1, 0x3f4cfcb7} }, -/**/ {{0x06f300fb, 0x3becc554} },}, -/**/ {{{0x459ebce9, 0x3f4d7c9a} }, -/**/ {{0x13638eb6, 0x3be1d251} },}, -/**/ {{{0x8c874c82, 0x3f4dfc7c} }, -/**/ {{0xd57a176f, 0xbbe863e9} },}, -/**/ {{{0x53abc708, 0x3f4e7c5e} }, -/**/ {{0x9528e50d, 0x3be2d95c} },}, -/**/ {{{0x9b0d2bc8, 0x3f4efc3f} }, -/**/ {{0xa5f5b8b7, 0x3bd1e8e8} },}, -/**/ {{{0x62ac7a09, 0x3f4f7c20} }, -/**/ {{0x17802a46, 0x3b5c8123} },}, -/**/ {{{0xaa8ab110, 0x3f4ffc00} }, -/**/ {{0xeb9b6cdb, 0xbbe0fecb} },}, -/**/ {{{0x3954680f, 0x3f503df0} }, -/**/ {{0x1c693678, 0x3bdac89b} },}, -/**/ {{{0xdd83eb3a, 0x3f507ddf} }, -/**/ {{0x0a75ad5f, 0xbbf638f6} },}, -/**/ {{{0x41d461a5, 0x3f50bdcf} }, -/**/ {{0x45f05b10, 0x3bfd4bc9} },}, -/**/ {{{0x66464aef, 0x3f50fdbe} }, -/**/ {{0x6abbf59c, 0xbbbd0554} },}, -/**/ {{{0x4ada26b1, 0x3f513dad} }, -/**/ {{0x6036fe6f, 0x3be38c65} },}, -/**/ {{{0xef907485, 0x3f517d9b} }, -/**/ {{0xf158bbc3, 0x3bfdc8a1} },}, -/**/ {{{0x5469b404, 0x3f51bd8a} }, -/**/ {{0x55632e3f, 0xbbdea231} },}, -/**/ {{{0x796664c3, 0x3f51fd78} }, -/**/ {{0x2edb73c2, 0xbbe00849} },}, -/**/ {{{0x5e870657, 0x3f523d66} }, -/**/ {{0x0789343e, 0x3bfba943} },}, -/**/ {{{0x03cc1855, 0x3f527d54} }, -/**/ {{0xeafafc52, 0x3bc5f644} },}, -/**/ {{{0x69361a4e, 0x3f52bd41} }, -/**/ {{0xa4a6e79f, 0xbbf2f743} },}, -/**/ {{{0x8ec58bd2, 0x3f52fd2e} }, -/**/ {{0x5ceb1abf, 0xbbd4f786} },}, -/**/ {{{0x747aec71, 0x3f533d1b} }, -/**/ {{0x49dc497d, 0xbbf369e3} },}, -/**/ {{{0x1a56bbb8, 0x3f537d08} }, -/**/ {{0x3726b14a, 0xbbfc5e6f} },}, -/**/ {{{0x80597933, 0x3f53bcf4} }, -/**/ {{0x808f75a7, 0xbbfe8b82} },}, -/**/ {{{0xa683a46c, 0x3f53fce0} }, -/**/ {{0x9cd06ae6, 0x3be02719} },}, -/**/ {{{0x8cd5bced, 0x3f543ccc} }, -/**/ {{0x758f80f8, 0x3bf9f98d} },}, -/**/ {{{0x3350423e, 0x3f547cb8} }, -/**/ {{0x48401f45, 0xbbd79c3d} },}, -/**/ {{{0x99f3b3e4, 0x3f54bca3} }, -/**/ {{0x2fba8948, 0xbbf422b8} },}, -/**/ {{{0xc0c09163, 0x3f54fc8e} }, -/**/ {{0xf4044be8, 0x3bf32cc1} },}, -/**/ {{{0xa7b75a40, 0x3f553c79} }, -/**/ {{0xf2249008, 0xbbe72cac} },}, -/**/ {{{0x4ed88dfb, 0x3f557c64} }, -/**/ {{0x459a204f, 0xbbe7183c} },}, -/**/ {{{0xb624ac14, 0x3f55bc4e} }, -/**/ {{0xba26d3d7, 0x3bf8aa64} },}, -/**/ {{{0xdd9c340b, 0x3f55fc38} }, -/**/ {{0x45fa193c, 0x3bdbb2ff} },}, -/**/ {{{0xc53fa55c, 0x3f563c22} }, -/**/ {{0x0484397b, 0x3bd67249} },}, -/**/ {{{0x6d0f7f83, 0x3f567c0c} }, -/**/ {{0xf1e73188, 0xbbd183d7} },}, -/**/ {{{0xd50c41fa, 0x3f56bbf5} }, -/**/ {{0x4ab68187, 0xbbef433d} },}, -/**/ {{{0xfd366c39, 0x3f56fbde} }, -/**/ {{0x66e09e58, 0x3be796b8} },}, -/**/ {{{0xe58e7db8, 0x3f573bc7} }, -/**/ {{0x81e6e7e6, 0x3bf65ec5} },}, -/**/ {{{0x8e14f5ed, 0x3f577bb0} }, -/**/ {{0xa9463a9c, 0xbbdb944d} },}, -/**/ {{{0xf6ca544b, 0x3f57bb98} }, -/**/ {{0xc5eda344, 0xbbc396ec} },}, -/**/ {{{0x1faf1845, 0x3f57fb81} }, -/**/ {{0xbb624f97, 0x3beb9e6d} },}, -/**/ {{{0x08c3c14d, 0x3f583b69} }, -/**/ {{0xe6295bf2, 0xbbe6ee13} },}, -/**/ {{{0xb208ced1, 0x3f587b50} }, -/**/ {{0x6ca19875, 0x3bfcf1a5} },}, -/**/ {{{0x1b7ec041, 0x3f58bb38} }, -/**/ {{0x07b4fc7e, 0x3bf2d181} },}, -/**/ {{{0x45261509, 0x3f58fb1f} }, -/**/ {{0x21bad336, 0x3bc419c5} },}, -/**/ {{{0x2eff4c94, 0x3f593b06} }, -/**/ {{0x700b305b, 0xbbdc2a4c} },}, -/**/ {{{0xd90ae64c, 0x3f597aec} }, -/**/ {{0xa23f359c, 0xbbfc53d3} },}, -/**/ {{{0x43496198, 0x3f59bad3} }, -/**/ {{0xaed6b50f, 0x3bf0c270} },}, -/**/ {{{0x6dbb3de1, 0x3f59fab9} }, -/**/ {{0x7a8be031, 0xbbf11464} },}, -/**/ {{{0x5860fa8a, 0x3f5a3a9f} }, -/**/ {{0x470dbe32, 0x3beae9e7} },}, -/**/ {{{0x033b16f8, 0x3f5a7a85} }, -/**/ {{0xda1f8579, 0x3bfc4721} },}, -/**/ {{{0x6e4a128e, 0x3f5aba6a} }, -/**/ {{0x029258ce, 0xbbf41852} },}, -/**/ {{{0x998e6cab, 0x3f5afa4f} }, -/**/ {{0x2eb18782, 0xbbf28584} },}, -/**/ {{{0x8508a4af, 0x3f5b3a34} }, -/**/ {{0x23241a2c, 0xbbea7970} },}, -/**/ {{{0x30b939f8, 0x3f5b7a19} }, -/**/ {{0x600551b6, 0xbbf1d8db} },}, -/**/ {{{0x9ca0abe2, 0x3f5bb9fd} }, -/**/ {{0x8c26cc71, 0xbbeaa412} },}, -/**/ {{{0xc8bf79c8, 0x3f5bf9e1} }, -/**/ {{0x30427cfc, 0xbbe7f81b} },}, -/**/ {{{0xb5162303, 0x3f5c39c5} }, -/**/ {{0xd1f134e1, 0x3bd9ec5f} },}, -/**/ {{{0x61a526eb, 0x3f5c79a9} }, -/**/ {{0x8980e47d, 0x3bff0cb0} },}, -/**/ {{{0xce6d04d7, 0x3f5cb98c} }, -/**/ {{0xe84ca4e2, 0x3bf35aca} },}, -/**/ {{{0xfb6e3c1b, 0x3f5cf96f} }, -/**/ {{0x1b0bd69f, 0x3bf9b1b8} },}, -/**/ {{{0xe8a94c0b, 0x3f5d3952} }, -/**/ {{0x3ce51832, 0x3be21310} },}, -/**/ {{{0x961eb3f8, 0x3f5d7935} }, -/**/ {{0x840c58ce, 0x3bf90786} },}, -/**/ {{{0x03cef334, 0x3f5db918} }, -/**/ {{0xf2dfb3f4, 0xbbfe0048} },}, -/**/ {{{0x31ba890b, 0x3f5df8fa} }, -/**/ {{0x3e295bec, 0x3bfcf652} },}, -/**/ {{{0x1fe1f4ce, 0x3f5e38dc} }, -/**/ {{0x151c9300, 0xbbfc5ebe} },}, -/**/ {{{0xce45b5c6, 0x3f5e78bd} }, -/**/ {{0x8a25b9c7, 0xbbef2cc4} },}, -/**/ {{{0x3ce64b3e, 0x3f5eb89f} }, -/**/ {{0xa6fea7bd, 0x3bfe6d27} },}, -/**/ {{{0x6bc43481, 0x3f5ef880} }, -/**/ {{0x914a6dab, 0xbbf68037} },}, -/**/ {{{0x5adff0d4, 0x3f5f3861} }, -/**/ {{0xf909e0e6, 0xbbf1d2f3} },}, -/**/ {{{0x0a39ff7e, 0x3f5f7842} }, -/**/ {{0xff1e1f71, 0xbbf64661} },}, -/**/ {{{0x79d2dfc3, 0x3f5fb822} }, -/**/ {{0x5a6f9e9a, 0xbbd76ce8} },}, -/**/ {{{0xa9ab10e6, 0x3f5ff802} }, -/**/ {{0xa153e3b2, 0x3bfe29e3} },}, -/**/ {{{0x4ce18915, 0x3f601bf1} }, -/**/ {{0xa3a73044, 0xbbe57c28} },}, -/**/ {{{0x250db166, 0x3f603be1} }, -/**/ {{0xc1ad9590, 0x3c0fd271} },}, -/**/ {{{0xdd5a4107, 0x3f605bd0} }, -/**/ {{0xc424c676, 0x3bfe4b5d} },}, -/**/ {{{0x75c77796, 0x3f607bc0} }, -/**/ {{0xc0eff1ba, 0xbc068804} },}, -/**/ {{{0xee5594b0, 0x3f609baf} }, -/**/ {{0x51dbded5, 0xbc0ff798} },}, -/**/ {{{0x4704d7f2, 0x3f60bb9f} }, -/**/ {{0x2d5aba70, 0xbbf70ef4} },}, -/**/ {{{0x7fd580f9, 0x3f60db8e} }, -/**/ {{0x7ae804b5, 0xbbeccb65} },}, -/**/ {{{0x98c7cf60, 0x3f60fb7d} }, -/**/ {{0x1775134d, 0x3bfede2f} },}, -/**/ {{{0x91dc02c3, 0x3f611b6c} }, -/**/ {{0x91ca4a67, 0xbc04d41e} },}, -/**/ {{{0x6b125aba, 0x3f613b5b} }, -/**/ {{0x4a12201d, 0x3bfe6d0c} },}, -/**/ {{{0x246b16e0, 0x3f615b4a} }, -/**/ {{0x4d4238d3, 0x3bfe507d} },}, -/**/ {{{0xbde676cd, 0x3f617b38} }, -/**/ {{0x0640462a, 0x3bfe0272} },}, -/**/ {{{0x3784ba19, 0x3f619b27} }, -/**/ {{0x02285659, 0x3bd94ab3} },}, -/**/ {{{0x9146205b, 0x3f61bb15} }, -/**/ {{0x1cc35b7b, 0xbbff1e2e} },}, -/**/ {{{0xcb2ae929, 0x3f61db03} }, -/**/ {{0x12f6bf8d, 0xbc03ee8e} },}, -/**/ {{{0xe5335418, 0x3f61faf1} }, -/**/ {{0x7b7d619b, 0x3c0bae5f} },}, -/**/ {{{0xdf5fa0bf, 0x3f621adf} }, -/**/ {{0xb3b731b0, 0xbbf5546a} },}, -/**/ {{{0xb9b00eb0, 0x3f623acd} }, -/**/ {{0x105fd253, 0xbbafb2b0} },}, -/**/ {{{0x7424dd7f, 0x3f625abb} }, -/**/ {{0xca53444b, 0x3c011647} },}, -/**/ {{{0x0ebe4cbf, 0x3f627aa9} }, -/**/ {{0x592f3be8, 0x3c01678f} },}, -/**/ {{{0x897c9c02, 0x3f629a96} }, -/**/ {{0x4347451d, 0xbbef2b12} },}, -/**/ {{{0xe4600ad8, 0x3f62ba83} }, -/**/ {{0xb2a477bc, 0x3bfb5bb7} },}, -/**/ {{{0x1f68d8d3, 0x3f62da71} }, -/**/ {{0x7a5822e4, 0xbc0590e1} },}, -/**/ {{{0x3a974581, 0x3f62fa5e} }, -/**/ {{0x53123101, 0xbbf0f2e5} },}, -/**/ {{{0x35eb9072, 0x3f631a4b} }, -/**/ {{0x0e3f5fde, 0xbc018db4} },}, -/**/ {{{0x1165f933, 0x3f633a38} }, -/**/ {{0x8d0afb38, 0x3c0921d5} },}, -/**/ {{{0xcd06bf53, 0x3f635a24} }, -/**/ {{0xb5791b80, 0x3c01f6ba} },}, -/**/ {{{0x68ce225e, 0x3f637a11} }, -/**/ {{0xa1894236, 0x3bde2af8} },}, -/**/ {{{0xe4bc61e0, 0x3f6399fd} }, -/**/ {{0xd0f06ff3, 0xbc062a48} },}, -/**/ {{{0x40d1bd63, 0x3f63b9ea} }, -/**/ {{0x4b4f9c11, 0x3bffc80c} },}, -/**/ {{{0x7d0e7473, 0x3f63d9d6} }, -/**/ {{0x6a92c891, 0x3c02219b} },}, -/**/ {{{0x9972c699, 0x3f63f9c2} }, -/**/ {{0x790ade9e, 0x3c0d3590} },}, -/**/ {{{0x95fef35f, 0x3f6419ae} }, -/**/ {{0x792a458c, 0xbc01c279} },}, -/**/ {{{0x72b33a4b, 0x3f64399a} }, -/**/ {{0x327bffae, 0x3c02ce64} },}, -/**/ {{{0x2f8fdae7, 0x3f645986} }, -/**/ {{0xd231155c, 0xbc070aec} },}, -/**/ {{{0xcc9514b7, 0x3f647971} }, -/**/ {{0xe4bbf776, 0x3c0f373d} },}, -/**/ {{{0x49c32744, 0x3f64995d} }, -/**/ {{0xbf22b2a7, 0xbbf6d7e5} },}, -/**/ {{{0xa71a5211, 0x3f64b948} }, -/**/ {{0x64fe2936, 0xbbedec69} },}, -/**/ {{{0xe49ad4a3, 0x3f64d933} }, -/**/ {{0xabee4257, 0x3bf5fc4b} },}, -/**/ {{{0x0244ee7e, 0x3f64f91f} }, -/**/ {{0x3cd1474f, 0x3c0c6fe3} },}, -/**/ {{{0x0018df26, 0x3f65190a} }, -/**/ {{0xd11e7fa5, 0xbc023957} },}, -/**/ {{{0xde16e61b, 0x3f6538f4} }, -/**/ {{0x55380346, 0x3c006c31} },}, -/**/ {{{0x9c3f42e1, 0x3f6558df} }, -/**/ {{0xc4a5134c, 0xbc09b7d4} },}, -/**/ {{{0x3a9234f7, 0x3f6578ca} }, -/**/ {{0x2772c19c, 0xbc0e3f10} },}, -/**/ {{{0xb90ffbdd, 0x3f6598b4} }, -/**/ {{0x5592b468, 0x3be6f110} },}, -/**/ {{{0x17b8d714, 0x3f65b89f} }, -/**/ {{0xb251ace2, 0xbc0a5fea} },}, -/**/ {{{0x568d0619, 0x3f65d889} }, -/**/ {{0x315da285, 0xbc0aacc9} },}, -/**/ {{{0x758cc86a, 0x3f65f873} }, -/**/ {{0xba64d81a, 0xbbeb0782} },}, -/**/ {{{0x74b85d85, 0x3f66185d} }, -/**/ {{0x8e1eb3fa, 0xbc09b459} },}, -/**/ {{{0x541004e5, 0x3f663847} }, -/**/ {{0x1d86e863, 0x3bce9c22} },}, -/**/ {{{0x1393fe07, 0x3f665831} }, -/**/ {{0xcf37ee90, 0xbbfbeb77} },}, -/**/ {{{0xb3448865, 0x3f66781a} }, -/**/ {{0xc252e3c9, 0xbc02dc68} },}, -/**/ {{{0x3321e379, 0x3f669804} }, -/**/ {{0xb40b3741, 0xbbe73a0b} },}, - }; - -#endif -#endif diff --git a/libgcc-math/dbl-64/upow.h b/libgcc-math/dbl-64/upow.h deleted file mode 100644 index 1db748319dc..00000000000 --- a/libgcc-math/dbl-64/upow.h +++ /dev/null @@ -1,81 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * Written by International Business Machines Corp. - * Copyright (C) 2001, 2002 Free Software Foundation, Inc. - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ - -/******************************************************************/ -/* */ -/* MODULE_NAME:upow.h */ -/* */ -/* common data and variables prototype and definition */ -/******************************************************************/ - -#ifndef UPOW_H -#define UPOW_H - -#include "mydefs.h" - -#ifdef BIG_ENDI - const static mynumber -/**/ nZERO = {{0x80000000, 0}}, /* -0.0 */ -/**/ INF = {{0x7ff00000, 0x00000000}}, /* INF */ -/**/ nINF = {{0xfff00000, 0x00000000}}, /* -INF */ -/**/ NaNQ = {{0x7ff80000, 0x00000000}}, /* NaNQ */ -/**/ sqrt_2 = {{0x3ff6a09e, 0x667f3bcc}}, /* sqrt(2) */ -/**/ ln2a = {{0x3fe62e42, 0xfefa3800}}, /* ln(2) 43 bits */ -/**/ ln2b = {{0x3d2ef357, 0x93c76730}}, /* ln(2)-ln2a */ -/**/ bigu = {{0x4297ffff, 0xfffffd2c}}, /* 1.5*2**42 -724*2**-10 */ -/**/ bigv = {{0x4207ffff, 0xfff8016a}}, /* 1.5*2**33-1+362*2**-19 */ -/**/ t52 = {{0x43300000, 0x00000000}}, /* 2**52 */ -/**/ two52e = {{0x43300000, 0x000003ff}}; /* 2**52' */ - -#else -#ifdef LITTLE_ENDI - const static mynumber -/**/ nZERO = {{0, 0x80000000}}, /* -0.0 */ -/**/ INF = {{0x00000000, 0x7ff00000}}, /* INF */ -/**/ nINF = {{0x00000000, 0xfff00000}}, /* -INF */ -/**/ NaNQ = {{0x00000000, 0x7ff80000}}, /* NaNQ */ -/**/ sqrt_2 = {{0x667f3bcc, 0x3ff6a09e}}, /* sqrt(2) */ -/**/ ln2a = {{0xfefa3800, 0x3fe62e42}}, /* ln(2) 43 bits */ -/**/ ln2b = {{0x93c76730, 0x3d2ef357}}, /* ln(2)-ln2a */ -/**/ bigu = {{0xfffffd2c, 0x4297ffff}}, /* 1.5*2**42 -724*2**-10 */ -/**/ bigv = {{0xfff8016a, 0x4207ffff}}, /* 1.5*2**33-1+362*2**-19 */ -/**/ t52 = {{0x00000000, 0x43300000}}, /* 2**52 */ -/**/ two52e = {{0x000003ff, 0x43300000}}; /* 2**52' */ - -#endif -#endif - -const static double p2=-0.5, p3 = 3.3333333333333333333e-1, p4 = -0.25, - q2 = -0.5, q3 = 3.3333333333331404e-01, q4 = -2.4999999999996436e-01, - q5 = 2.0000010500004459e-01, q6 = -1.6666678916688004e-01, - r3 = 3.33333333333333333372884096563030E-01, - r4 = -2.50000000000000000213574153875908E-01, - r5 = 1.99999999999683593814072199830603E-01, - r6 = -1.66666666666065494878165510225378E-01, - r7 = 1.42857517857114380606360005067609E-01, - r8 = -1.25000449999974370683775964001702E-01, - s3 = 0.333251953125000000e0, - ss3 = 8.138020833333333333e-05, - s4 = -2.500000000000000000e-01, - s5 = 1.999999999999960937e-01, - s6 = -1.666666666666592447e-01, - s7 = 1.428571845238194705e-01, - s8 = -1.250000500000149097e-01; -#endif diff --git a/libgcc-math/dbl-64/upow.tbl b/libgcc-math/dbl-64/upow.tbl deleted file mode 100644 index acad6bcc894..00000000000 --- a/libgcc-math/dbl-64/upow.tbl +++ /dev/null @@ -1,10189 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * Written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation, Inc. - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ - -/****************************************************************/ -/* TABLES FOR THE upow() FUNCTION */ -/****************************************************************/ - - - -#ifdef BIG_ENDI -static const union {int4 i[5800]; double x[2900];} ui = { .i = { -/**/ 0x3FF6A000, 0x00000000, -/**/ 0x3F33CD15, 0x3729043E, -/**/ 0xBFD63003, 0x0B3AB000, -/**/ 0x3D2DB623, 0xE731AE00, -/**/ 0x3FF69800, 0x00000000, -/**/ 0x3F33F349, 0xCC7267D0, -/**/ 0xBFD61965, 0xCDB03000, -/**/ 0x3D2F08AD, 0x603C488E, -/**/ 0x3FF69000, 0x00000000, -/**/ 0x3F3473A8, 0x8D0BFD2E, -/**/ 0xBFD602D0, 0x8AF09000, -/**/ 0xBD1EBE91, 0x76DF3F65, -/**/ 0x3FF68800, 0x00000000, -/**/ 0x3F354DD2, 0x390B9ED0, -/**/ 0xBFD5EC43, 0x3D5C3000, -/**/ 0xBD36B71A, 0x1229D17F, -/**/ 0x3FF68000, 0x00000000, -/**/ 0x3F368168, 0x16816817, -/**/ 0xBFD5D5BD, 0xDF596000, -/**/ 0x3D0A0B2A, 0x08A465DC, -/**/ 0x3FF67800, 0x00000000, -/**/ 0x3F380E0B, 0xF08C7765, -/**/ 0xBFD5BF40, 0x6B544000, -/**/ 0x3D227023, 0xEB68981C, -/**/ 0x3FF67000, 0x00000000, -/**/ 0x3F39F360, 0x16719F36, -/**/ 0xBFD5A8CA, 0xDBBEE000, -/**/ 0x3CF7C79B, 0x0AF7ECF8, -/**/ 0x3FF66800, 0x00000000, -/**/ 0x3F3C3107, 0x5AB40167, -/**/ 0xBFD5925D, 0x2B113000, -/**/ 0x3D369BF5, 0xA7A56F34, -/**/ 0x3FF66000, 0x00000000, -/**/ 0x3F3EC6A5, 0x122F9016, -/**/ 0xBFD57BF7, 0x53C8D000, -/**/ 0xBD1FADED, 0xEE5D40EF, -/**/ 0x3FF65C00, 0x00000000, -/**/ 0xBF3E4C22, 0xECCA9097, -/**/ 0xBFD56599, 0x50695000, -/**/ 0xBD14C5FD, 0x2BADC774, -/**/ 0x3FF65400, 0x00000000, -/**/ 0xBF3B07AC, 0x4B55CC62, -/**/ 0xBFD54F43, 0x1B7BE000, -/**/ 0xBD1A8954, 0xC0910952, -/**/ 0x3FF64C00, 0x00000000, -/**/ 0xBF376C52, 0x32DA090E, -/**/ 0xBFD538F4, 0xAF8F7000, -/**/ 0xBD27EC02, 0xE45547CE, -/**/ 0x3FF64400, 0x00000000, -/**/ 0xBF337A6F, 0x4DE9BD38, -/**/ 0xBFD522AE, 0x0738A000, -/**/ 0xBD2EBE70, 0x8164C759, -/**/ 0x3FF63C00, 0x00000000, -/**/ 0xBF2E64BB, 0x923C708B, -/**/ 0xBFD50C6F, 0x1D11C000, -/**/ 0x3D3A0E6B, 0x7E827C2C, -/**/ 0x3FF63400, 0x00000000, -/**/ 0xBF2528EE, 0xA7E43FD4, -/**/ 0xBFD4F637, 0xEBBAA000, -/**/ 0x3D3FC158, 0xCB3124B9, -/**/ 0x3FF62C00, 0x00000000, -/**/ 0xBF168454, 0x86689DF7, -/**/ 0xBFD4E008, 0x6DD8C000, -/**/ 0x3D34D692, 0xA1E44788, -/**/ 0x3FF62400, 0x00000000, -/**/ 0xBED623FA, 0x77016240, -/**/ 0xBFD4C9E0, 0x9E173000, -/**/ 0x3D2E2089, 0x1B0AD8A4, -/**/ 0x3FF61C00, 0x00000000, -/**/ 0x3F151300, 0x58715130, -/**/ 0xBFD4B3C0, 0x77268000, -/**/ 0x3D165B46, 0x81052B9F, -/**/ 0x3FF61400, 0x00000000, -/**/ 0x3F266D06, 0x35D2754E, -/**/ 0xBFD49DA7, 0xF3BCC000, -/**/ 0xBD307B33, 0x4DAF4B9A, -/**/ 0x3FF60C00, 0x00000000, -/**/ 0x3F317C61, 0xDA197F23, -/**/ 0xBFD48797, 0x0E958000, -/**/ 0xBD3DC1B8, 0x465CF25F, -/**/ 0x3FF60400, 0x00000000, -/**/ 0x3F381605, 0x81605816, -/**/ 0xBFD4718D, 0xC271C000, -/**/ 0xBD306C18, 0xFB4C14C5, -/**/ 0x3FF5FC00, 0x00000000, -/**/ 0x3F3F0317, 0xB5C6F559, -/**/ 0xBFD45B8C, 0x0A17E000, -/**/ 0x3D0D9120, 0xE7D0A853, -/**/ 0x3FF5F800, 0x00000000, -/**/ 0xBF39BCBD, 0x6D2041E3, -/**/ 0xBFD44591, 0xE053A000, -/**/ 0x3D06E958, 0x92923D88, -/**/ 0x3FF5F000, 0x00000000, -/**/ 0xBF3229CF, 0x5604CC40, -/**/ 0xBFD42F9F, 0x3FF62000, -/**/ 0xBD390644, 0x0F7D3354, -/**/ 0x3FF5E800, 0x00000000, -/**/ 0xBF2488E5, 0xFD431489, -/**/ 0xBFD419B4, 0x23D5F000, -/**/ 0x3D3CE379, 0x226DE3EC, -/**/ 0x3FF5E000, 0x00000000, -/**/ 0xBF0067E7, 0x6424E9C9, -/**/ 0xBFD403D0, 0x86CEA000, -/**/ 0xBD3E6EF5, 0x74487308, -/**/ 0x3FF5D800, 0x00000000, -/**/ 0x3F19F0FB, 0x38A94D24, -/**/ 0xBFD3EDF4, 0x63C17000, -/**/ 0x3D3F067C, 0x297F2C3F, -/**/ 0x3FF5D000, 0x00000000, -/**/ 0x3F2EADD9, 0x23CAD2AA, -/**/ 0xBFD3D81F, 0xB5947000, -/**/ 0x3D222C7C, 0x2A9D37A4, -/**/ 0x3FF5C800, 0x00000000, -/**/ 0x3F3882B9, 0x31057262, -/**/ 0xBFD3C252, 0x77333000, -/**/ 0xBD183B54, 0xB606BD5C, -/**/ 0x3FF5C400, 0x00000000, -/**/ 0xBF3E00AE, 0x10FFA8F8, -/**/ 0xBFD3AC8C, 0xA38E6000, -/**/ 0x3D2D0BEF, 0xBC02BE4A, -/**/ 0x3FF5BC00, 0x00000000, -/**/ 0xBF34339B, 0x8056EAF3, -/**/ 0xBFD396CE, 0x359BC000, -/**/ 0x3D05839C, 0x5663663D, -/**/ 0x3FF5B400, 0x00000000, -/**/ 0xBF242CC1, 0xF31D7FD5, -/**/ 0xBFD38117, 0x28565000, -/**/ 0x3D2A71E4, 0x93A0702B, -/**/ 0x3FF5AC00, 0x00000000, -/**/ 0x3ED5AC05, 0x6B015AC0, -/**/ 0xBFD36B67, 0x76BE1000, -/**/ 0xBD116ECD, 0xB0F177C8, -/**/ 0x3FF5A400, 0x00000000, -/**/ 0x3F26268D, 0x5BA55E5A, -/**/ 0xBFD355BF, 0x1BD83000, -/**/ 0x3D2BA99B, 0x8964F0E8, -/**/ 0x3FF59C00, 0x00000000, -/**/ 0x3F361F12, 0x3CCAA376, -/**/ 0xBFD3401E, 0x12AED000, -/**/ 0x3D317C73, 0x556E291D, -/**/ 0x3FF59800, 0x00000000, -/**/ 0xBF3E863D, 0x62D32417, -/**/ 0xBFD32A84, 0x56512000, -/**/ 0xBD04F928, 0x139AF5D6, -/**/ 0x3FF59000, 0x00000000, -/**/ 0xBF32DCF7, 0xEA712DCF, -/**/ 0xBFD314F1, 0xE1D36000, -/**/ 0x3D28E27A, 0xD3213CB8, -/**/ 0x3FF58800, 0x00000000, -/**/ 0xBF1B95B2, 0xA0CC87E8, -/**/ 0xBFD2FF66, 0xB04EB000, -/**/ 0x3D38AED2, 0x541E6E2E, -/**/ 0x3FF58000, 0x00000000, -/**/ 0x3F158056, 0x01580560, -/**/ 0xBFD2E9E2, 0xBCE12000, -/**/ 0xBD24300C, 0x128D1DC2, -/**/ 0x3FF57800, 0x00000000, -/**/ 0x3F31F340, 0x15791F34, -/**/ 0xBFD2D466, 0x02ADD000, -/**/ 0x3D288D0D, 0xDCD54196, -/**/ 0x3FF57000, 0x00000000, -/**/ 0x3F3ED3C5, 0x06B39A23, -/**/ 0xBFD2BEF0, 0x7CDC9000, -/**/ 0xBD2A9CFA, 0x4A5004F4, -/**/ 0x3FF56C00, 0x00000000, -/**/ 0xBF33FEA9, 0x53FEA954, -/**/ 0xBFD2A982, 0x269A4000, -/**/ 0x3D22058E, 0x557285CF, -/**/ 0x3FF56400, 0x00000000, -/**/ 0xBF1A1160, 0xEB478503, -/**/ 0xBFD2941A, 0xFB187000, -/**/ 0x3D3210C2, 0xB730E28B, -/**/ 0x3FF55C00, 0x00000000, -/**/ 0x3F1D09AD, 0xE4A18B2E, -/**/ 0xBFD27EBA, 0xF58D9000, -/**/ 0x3D2B1988, 0x00B4BDA7, -/**/ 0x3FF55400, 0x00000000, -/**/ 0x3F355555, 0x55555555, -/**/ 0xBFD26962, 0x1134E000, -/**/ 0x3D31B61F, 0x10522625, -/**/ 0x3FF55000, 0x00000000, -/**/ 0xBF3C4BE6, 0xB319A21F, -/**/ 0xBFD25410, 0x494E5000, -/**/ 0xBD3B1D7A, 0xC0EF77F2, -/**/ 0x3FF54800, 0x00000000, -/**/ 0xBF2B4328, 0x8FA03FD5, -/**/ 0xBFD23EC5, 0x991EC000, -/**/ 0x3D36DBE4, 0x48A2E522, -/**/ 0x3FF54000, 0x00000000, -/**/ 0x3EF54015, 0x40154015, -/**/ 0xBFD22981, 0xFBEF8000, -/**/ 0x3D3A1421, 0x609580DA, -/**/ 0x3FF53800, 0x00000000, -/**/ 0x3F30948F, 0x40FEAC6F, -/**/ 0xBFD21445, 0x6D0EC000, -/**/ 0x3D3CAF04, 0x28B728A3, -/**/ 0x3FF53400, 0x00000000, -/**/ 0xBF3FE034, 0xFD04F7B8, -/**/ 0xBFD1FF0F, 0xE7CF4000, -/**/ 0xBD3E9D5B, 0x513FF0C1, -/**/ 0x3FF52C00, 0x00000000, -/**/ 0xBF300A95, 0x7FAB5403, -/**/ 0xBFD1E9E1, 0x6788A000, -/**/ 0x3D382EAE, 0xD3C8B65E, -/**/ 0x3FF52400, 0x00000000, -/**/ 0x3EB52401, 0x52401524, -/**/ 0xBFD1D4B9, 0xE796C000, -/**/ 0xBD222A66, 0x7C42E56D, -/**/ 0x3FF51C00, 0x00000000, -/**/ 0x3F307EAE, 0x2F8151D0, -/**/ 0xBFD1BF99, 0x635A7000, -/**/ 0x3D31AC89, 0x575C2125, -/**/ 0x3FF51800, 0x00000000, -/**/ 0xBF3ECE3F, 0xEAE9ECE4, -/**/ 0xBFD1AA7F, 0xD638D000, -/**/ 0xBD29F60A, 0x9616F7A0, -/**/ 0x3FF51000, 0x00000000, -/**/ 0xBF2BA3DD, 0xC7675243, -/**/ 0xBFD1956D, 0x3B9BC000, -/**/ 0xBD27D2F7, 0x3AD1AA14, -/**/ 0x3FF50800, 0x00000000, -/**/ 0x3F0B9AC8, 0x764E368D, -/**/ 0xBFD18061, 0x8EF19000, -/**/ 0x3D3482FF, 0xC86D38E5, -/**/ 0x3FF50000, 0x00000000, -/**/ 0x3F350150, 0x15015015, -/**/ 0xBFD16B5C, 0xCBAD0000, -/**/ 0x3D323299, 0x042D74BF, -/**/ 0x3FF4FC00, 0x00000000, -/**/ 0xBF392851, 0x4A683C50, -/**/ 0xBFD1565E, 0xED456000, -/**/ 0x3CEE75AD, 0xFB6ABA25, -/**/ 0x3FF4F400, 0x00000000, -/**/ 0xBF1C2748, 0xACD95EF0, -/**/ 0xBFD14167, 0xEF367000, -/**/ 0xBD3E0C07, 0x824DAAF5, -/**/ 0x3FF4EC00, 0x00000000, -/**/ 0x3F26B90D, 0x67A47465, -/**/ 0xBFD12C77, 0xCD007000, -/**/ 0xBD13B294, 0x8A11F797, -/**/ 0x3FF4E400, 0x00000000, -/**/ 0x3F3E0A72, 0xF0539783, -/**/ 0xBFD1178E, 0x8227E000, -/**/ 0xBD31EF78, 0xCE2D07F2, -/**/ 0x3FF4E000, 0x00000000, -/**/ 0xBF2E00A6, 0xF87FD642, -/**/ 0xBFD102AC, 0x0A35D000, -/**/ 0x3D2F1FBD, 0xDFDFD686, -/**/ 0x3FF4D800, 0x00000000, -/**/ 0x3F10EFB7, 0x0B12E3FD, -/**/ 0xBFD0EDD0, 0x60B78000, -/**/ 0xBD0019B5, 0x2D8435F5, -/**/ 0x3FF4D000, 0x00000000, -/**/ 0x3F37BEF1, 0x5CB4DBE5, -/**/ 0xBFD0D8FB, 0x813EB000, -/**/ 0xBD1EE8C8, 0x8753FA35, -/**/ 0x3FF4CC00, 0x00000000, -/**/ 0xBF34778D, 0xA50918B1, -/**/ 0xBFD0C42D, 0x67616000, -/**/ 0xBD27188B, 0x163CEAE9, -/**/ 0x3FF4C400, 0x00000000, -/**/ 0xBED9F4F7, 0xE37288EC, -/**/ 0xBFD0AF66, 0x0EB9E000, -/**/ 0xBD23C7C3, 0xF528D80A, -/**/ 0x3FF4BC00, 0x00000000, -/**/ 0x3F33EDDA, 0x68FE0E42, -/**/ 0xBFD09AA5, 0x72E6C000, -/**/ 0xBD3B50A1, 0xE1734342, -/**/ 0x3FF4B800, 0x00000000, -/**/ 0xBF3776C6, 0xB72E47D9, -/**/ 0xBFD085EB, 0x8F8AE000, -/**/ 0xBD3E5D51, 0x3F45FE7B, -/**/ 0x3FF4B000, 0x00000000, -/**/ 0xBF04AFD6, 0xA052BF5B, -/**/ 0xBFD07138, 0x604D6000, -/**/ 0x3D3E7632, 0x4E912B17, -/**/ 0x3FF4A800, 0x00000000, -/**/ 0x3F328FFA, 0xD5B5C015, -/**/ 0xBFD05C8B, 0xE0D96000, -/**/ 0xBD2AD0F1, 0xC77CCB58, -/**/ 0x3FF4A400, 0x00000000, -/**/ 0xBF380528, 0x9FEB5D80, -/**/ 0xBFD047E6, 0x0CDE8000, -/**/ 0xBD2DBDF1, 0x0D397F3C, -/**/ 0x3FF49C00, 0x00000000, -/**/ 0xBF02AD3E, 0x25FF5B21, -/**/ 0xBFD03346, 0xE0106000, -/**/ 0xBCF89FF8, 0xA966395C, -/**/ 0x3FF49400, 0x00000000, -/**/ 0x3F339E3B, 0x2D066EA2, -/**/ 0xBFD01EAE, 0x5626C000, -/**/ 0xBD3A43DC, 0xFADE85AE, -/**/ 0x3FF49000, 0x00000000, -/**/ 0xBF3629C1, 0xAFB2E932, -/**/ 0xBFD00A1C, 0x6ADDA000, -/**/ 0xBD31CD8D, 0x688B9E18, -/**/ 0x3FF48800, 0x00000000, -/**/ 0x3ED48805, 0x22014880, -/**/ 0xBFCFEB22, 0x33EA0000, -/**/ 0xBD2F3418, 0xDE00938B, -/**/ 0x3FF48000, 0x00000000, -/**/ 0x3F37119F, 0x3D324D89, -/**/ 0xBFCFC218, 0xBE620000, -/**/ 0xBD34BBA4, 0x6F1CF6A0, -/**/ 0x3FF47C00, 0x00000000, -/**/ 0xBF31EB85, 0x1EB851EC, -/**/ 0xBFCF991C, 0x6CB3C000, -/**/ 0x3D390D04, 0xCD7CC834, -/**/ 0x3FF47400, 0x00000000, -/**/ 0x3F1569C9, 0xAAFC7C01, -/**/ 0xBFCF702D, 0x36778000, -/**/ 0x3D108195, 0x16673E23, -/**/ 0x3FF46C00, 0x00000000, -/**/ 0x3F3CE345, 0x96066250, -/**/ 0xBFCF474B, 0x134E0000, -/**/ 0x3D3BAE49, 0xF1DF7B5E, -/**/ 0x3FF46800, 0x00000000, -/**/ 0xBF26A297, 0x1D02DE87, -/**/ 0xBFCF1E75, 0xFADFA000, -/**/ 0x3D20862B, 0x25D83F6D, -/**/ 0x3FF46000, 0x00000000, -/**/ 0x3F2978FE, 0xB9F34381, -/**/ 0xBFCEF5AD, 0xE4DD0000, -/**/ 0x3CCA2115, 0x65BB8E11, -/**/ 0x3FF45C00, 0x00000000, -/**/ 0xBF3AF398, 0xF6C71366, -/**/ 0xBFCECCF2, 0xC8FEA000, -/**/ 0x3D3BEC63, 0xA3E75640, -/**/ 0x3FF45400, 0x00000000, -/**/ 0xBF030E9C, 0x449AFF5D, -/**/ 0xBFCEA444, 0x9F04A000, -/**/ 0xBD35E916, 0x63732A36, -/**/ 0x3FF44C00, 0x00000000, -/**/ 0x3F367190, 0xF8B42EF3, -/**/ 0xBFCE7BA3, 0x5EB78000, -/**/ 0x3D0D5EEE, 0x23793649, -/**/ 0x3FF44800, 0x00000000, -/**/ 0xBF3079A9, 0xD260511C, -/**/ 0xBFCE530E, 0xFFE72000, -/**/ 0x3D3FDBDB, 0xB13F7C18, -/**/ 0x3FF44000, 0x00000000, -/**/ 0x3F21B87C, 0x0B644FBE, -/**/ 0xBFCE2A87, 0x7A6B2000, -/**/ 0xBD382381, 0x7787081A, -/**/ 0x3FF43C00, 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0xAA680B76, -/**/ 0x3FE77800, 0x00000000, -/**/ 0x3F208119, 0xAC60D341, -/**/ 0x3FD3D54F, 0xA5C1F000, -/**/ 0x3D3C3E1C, 0xD9A395E3, -/**/ 0x3FE77800, 0x00000000, -/**/ 0xBF3A28AE, 0x742E2DD0, -/**/ 0x3FD3E10B, 0x16701000, -/**/ 0x3D3F3BCF, 0x145429C7, -/**/ 0x3FE77000, 0x00000000, -/**/ 0x3F0BD584, 0x36340177, -/**/ 0x3FD3ECC4, 0x60EF6000, -/**/ 0xBD060286, 0x27C1300F, -/**/ 0x3FE77000, 0x00000000, -/**/ 0xBF3ED55D, 0x240C7174, -/**/ 0x3FD3F87B, 0x86094000, -/**/ 0xBD35DFD7, 0x54589889, -/**/ 0x3FE76800, 0x00000000, -/**/ 0xBEF18DE5, 0xAB277F45, -/**/ 0x3FD40430, 0x8686A000, -/**/ 0x3D3F8EF4, 0x3049F7D3, -/**/ 0x3FE76000, 0x00000000, -/**/ 0x3F3CB026, 0x01D3C7B8, -/**/ 0x3FD40FE3, 0x63303000, -/**/ 0x3D3E5C5F, 0xE79F05C6, -/**/ 0x3FE76000, 0x00000000, -/**/ 0xBF15E95B, 0xA9D08664, -/**/ 0x3FD41B94, 0x1CCE1000, -/**/ 0xBD304690, 0x13E43FC9, -/**/ 0x3FE75800, 0x00000000, -/**/ 0x3F3867A4, 0x097CFD43, -/**/ 0x3FD42742, 0xB427E000, -/**/ 0xBD398727, 0x02B82675, -/**/ 0x3FE75800, 0x00000000, -/**/ 0xBF2353DF, 0xE8A9353E, -/**/ 0x3FD432EF, 0x2A04F000, -/**/ 0xBD3FB129, 0x931715AD, -/**/ 0x3FE75000, 0x00000000, -/**/ 0x3F3450E6, 0x4F13DC4A, -/**/ 0x3FD43E99, 0x7F2C1000, -/**/ 0x3D1C3F72, 0x40C41A04, -/**/ 0x3FE75000, 0x00000000, -/**/ 0xBF2B4FBF, 0xE8B1B4FC, -/**/ 0x3FD44A41, 0xB463C000, -/**/ 0x3D31EE28, 0xF37CF612, -/**/ 0x3FE74800, 0x00000000, -/**/ 0x3F306BB6, 0x7E458100, -/**/ 0x3FD455E7, 0xCA720000, -/**/ 0x3D1AD8C6, 0x36629AED, -/**/ 0x3FE74800, 0x00000000, -/**/ 0xBF31745D, 0x1745D174, -/**/ 0x3FD4618B, 0xC21C6000, -/**/ 0xBD13D82F, 0x484C84CC, -/**/ 0x3FE74000, 0x00000000, -/**/ 0x3F296FBD, 0x236DEC04, -/**/ 0x3FD46D2D, 0x9C280000, -/**/ 0x3D359B27, 0x5F67F75A, -/**/ 0x3FE74000, 0x00000000, -/**/ 0xBF350F9D, 0x3B304B87, -/**/ 0x3FD478CD, 0x5959B000, -/**/ 0x3D2EC89B, 0xF0C8D098, -/**/ 0x3FE73800, 0x00000000, -/**/ 0x3F226A51, 0xA4EBDC70, -/**/ 0x3FD4846A, 0xFA75C000, -/**/ 0xBD263EA2, 0xE3798DCE, -/**/ 0x3FE73800, 0x00000000, -/**/ 0xBF3879D5, 0xF00B9A78, -/**/ 0x3FD49006, 0x80401000, -/**/ 0xBD38BCCF, 0xFE1A0F8C, -/**/ 0x3FE73000, 0x00000000, -/**/ 0x3F178D7F, 0x5DAAD90C, -/**/ 0x3FD49B9F, 0xEB7C1000, -/**/ 0x3D3DAC1C, 0x58AB60D7, -/**/ 0x3FE73000, 0x00000000, -/**/ 0xBF3BB33C, 0x783709C7, -/**/ 0x3FD4A737, 0x3CED0000, -/**/ 0xBD39A234, 0xEBF35449, -/**/ 0x3FE72800, 0x00000000, -/**/ 0x3F061274, 0x265AD23A, -/**/ 0x3FD4B2CC, 0x75556000, -/**/ 0xBD380FCB, 0xC78BFA4B, -/**/ 0x3FE72800, 0x00000000, -/**/ 0xBF3EBC05, 0xC90A1FD2, -/**/ 0x3FD4BE5F, 0x95778000, -/**/ 0xBD3D7C92, 0xCD9AD824, -/**/ 0x3FE72000, 0x00000000, -/**/ 0xBEC71FFA, 0x38017200, -/**/ 0x3FD4C9F0, 0x9E153000, -/**/ 0xBD2E1DDE, 0x70E02DE0, -/**/ 0x3FE71800, 0x00000000, -/**/ 0x3F3E6B99, 0x74A050E1, -/**/ 0x3FD4D57F, 0x8FEFE000, -/**/ 0x3D23F926, 0x7FD06868, -/**/ 0x3FE71800, 0x00000000, -/**/ 0xBF077400, 0xB8BD1180, -/**/ 0x3FD4E10C, 0x6BC8A000, -/**/ 0x3CF8283F, 0x1636F061, -/**/ 0x3FE71000, 0x00000000, -/**/ 0x3F3BC36C, 0xE3E0453A, -/**/ 0x3FD4EC97, 0x32600000, -/**/ 0x3D234D7A, 0xAF04D104, -/**/ 0x3FE71000, 0x00000000, -/**/ 0xBF15FA98, 0x6935DDC5, -/**/ 0x3FD4F81F, 0xE4764000, -/**/ 0xBD27FCF6, 0x434FF08D, -/**/ 0x3FE70800, 0x00000000, -/**/ 0x3F394B40, 0x7337CF08, -/**/ 0x3FD503A6, 0x82CB2000, -/**/ 0xBD2A68C8, 0xF16F9B5D, -/**/ 0x3FE70800, 0x00000000, -/**/ 0xBF1F7B97, 0xA835403A, -/**/ 0x3FD50F2B, 0x0E1E0000, -/**/ 0x3D3A0940, 0x8C47B8D8, -/**/ 0x3FE70000, 0x00000000, -/**/ 0x3F3702E0, 0x5C0B8170, -/**/ 0x3FD51AAD, 0x872E0000, -/**/ 0xBD3F4BD8, 0xDB0A7CC1, -/**/ 0x3FE70000, 0x00000000, -/**/ 0xBF241EE6, 0x4F67A855, -/**/ 0x3FD5262D, 0xEEB99000, -/**/ 0xBD3E1B9F, 0x70894A01, -/**/ 0x3FE6F800, 0x00000000, -/**/ 0x3F34EA19, 0x221C0170, -/**/ 0x3FD531AC, 0x457EE000, -/**/ 0x3D3DF83B, 0x7D931501, -/**/ 0x3FE6F800, 0x00000000, -/**/ 0xBF282102, 0x5508CA5C, -/**/ 0x3FD53D28, 0x8C3BE000, -/**/ 0xBD111397, 0xEB6DFAC5, -/**/ 0x3FE6F000, 0x00000000, -/**/ 0x3F3300B7, 0x9300B793, -/**/ 0x3FD548A2, 0xC3ADD000, -/**/ 0x3D23167E, 0x63081CF7, -/**/ 0x3FE6F000, 0x00000000, -/**/ 0xBF2BC486, 0x005BB90F, -/**/ 0x3FD5541A, 0xEC91C000, -/**/ 0xBCF816AA, 0xDC72EEBA, -/**/ 0x3FE6E800, 0x00000000, -/**/ 0x3F314688, 0xC5A3A00B, -/**/ 0x3FD55F91, 0x07A44000, -/**/ 0xBD11E647, 0x78DF4A62, -/**/ 0x3FE6E800, 0x00000000, -/**/ 0xBF2F09D6, 0xDA9C5AE1, -/**/ 0x3FD56B05, 0x15A18000, -/**/ 0x3D29247B, 0xBC4A23FC, -/**/ 0x3FE6E000, 0x00000000, -/**/ 0x3F2F76B4, 0x337C6CB1, -/**/ 0x3FD57677, 0x17456000, -/**/ 0xBD364EAD, 0x9524D7CA, -/**/ 0x3FE6E000, 0x00000000, -/**/ 0xBF30F8AC, 0xEDF4EC87, -/**/ 0x3FD581E7, 0x0D4B3000, -/**/ 0xBD1F31E1, 0xB12D8F1D, -/**/ 0x3FE6D800, 0x00000000, -/**/ 0x3F2CBDF2, 0x6EAEF381, -/**/ 0x3FD58D54, 0xF86E0000, -/**/ 0x3D2791F3, 0x0A795215, -/**/ 0x3FE6D800, 0x00000000, -/**/ 0xBF323DB9, 0xB624BFF5, -/**/ 0x3FD598C0, 0xD9688000, -/**/ 0xBD385F49, 0x70D96DA4, -/**/ 0x3FE6D000, 0x00000000, -/**/ 0x3F2A6268, 0x1C860FB0, -/**/ 0x3FD5A42A, 0xB0F4D000, -/**/ 0xBCDE63AF, 0x2DF7BA69, -/**/ 0x3FE6D000, 0x00000000, -/**/ 0xBF335443, 0xB253BAE1, -/**/ 0x3FD5AF92, 0x7FCCE000, -/**/ 0xBD1C032F, 0xF5FFC77A, -/**/ 0x3FE6C800, 0x00000000, -/**/ 0x3F2863B1, 0xAB4294D4, -/**/ 0x3FD5BAF8, 0x46AA2000, -/**/ 0xBD339AE8, 0xF873FA41, -/**/ 0x3FE6C800, 0x00000000, -/**/ 0xBF343C7C, 0x87EAA6DF, -/**/ 0x3FD5C65C, 0x0645A000, -/**/ 0xBD39FE06, 0x0180EE65, -/**/ 0x3FE6C000, 0x00000000, -/**/ 0x3F26C16C, 0x16C16C17, -/**/ 0x3FD5D1BD, 0xBF581000, -/**/ 0xBD38D6BD, 0xC9C7C238, -/**/ 0x3FE6C000, 0x00000000, -/**/ 0xBF34F695, 0x95C33E00, -/**/ 0x3FD5DD1D, 0x7299C000, -/**/ 0xBD38AF61, 0x8815CE17, -/**/ 0x3FE6B800, 0x00000000, -/**/ 0x3F257B34, 0xE7802D73, -/**/ 0x3FD5E87B, 0x20C29000, -/**/ 0x3D3527D1, 0x8F7738FA, -/**/ 0x3FE6B800, 0x00000000, -/**/ 0xBF3582BF, 0xF4A5582C, -/**/ 0x3FD5F3D6, 0xCA8A2000, -/**/ 0x3D37AF84, 0x8E19CC75, -/**/ 0x3FE6B000, 0x00000000, -/**/ 0x3F2490AA, 0x31A3CFC7, -/**/ 0x3FD5FF30, 0x70A79000, -/**/ 0x3D2E9E43, 0x9F105039, -/**/ 0x3FE6B000, 0x00000000, -/**/ 0xBF35E12C, 0x77C30E5A, -/**/ 0x3FD60A88, 0x13D1A000, -/**/ 0x3D36E9B9, 0xC879AF55, -/**/ 0x3FE6A800, 0x00000000, -/**/ 0x3F24016A, 0x94016A94, -/**/ 0x3FD615DD, 0xB4BEC000, -/**/ 0x3D13C7CA, 0x90BC04B2, -/**/ 0x3FE6A800, 0x00000000, -/**/ 0xBF36120B, 0xAD33D63F, -/**/ 0x3FD62131, 0x5424F000, -/**/ 0xBD3382FC, 0x4AA68669, -/**/ 0x3FE6A000, 0x00000000, -/**/ 0x3F23CD15, 0x3729043E, -/**/ 0x3FD62C82, 0xF2B9C000, -/**/ 0x3D3E54BD, 0xBD7C8A98 } }; - -static const union {int4 i[4350]; double x[2175]; } vj = { .i = { -/**/ 0x3F46A400, 0x7D161C28, -/**/ 0xBF46A200, 0x20600000, -/**/ 0x3D27DC4E, 0xAA7623D9, -/**/ 0x3F4693FA, 0xD596E639, -/**/ 0xBF4691FD, 0x4CE00000, -/**/ 0x3D26B0CF, 0x29C3F0AD, -/**/ 0x3F4683F5, 0x3219CE89, -/**/ 0xBF4681FA, 0x7B600000, -/**/ 0x3D22B290, 0x95B9FDCC, -/**/ 0x3F4673EF, 0x929ED397, -/**/ 0xBF4671F7, 0xABE00000, -/**/ 0x3D17C727, 0xFA2F2D87, -/**/ 0x3F4663E9, 0xF725F3E2, -/**/ 0xBF4661F4, 0xDE600000, -/**/ 0x3CF22ED3, 0x6EDBFF1C, -/**/ 0x3F4653E4, 0x5FAF2DE9, -/**/ 0xBF4651F2, 0x12E00000, -/**/ 0xBD144936, 0x157812BB, -/**/ 0x3F4643DE, 0xCC3A802B, -/**/ 0xBF4641EF, 0x49600000, -/**/ 0xBD2959CB, 0x60314E05, -/**/ 0x3F4633D9, 0x3CC7E927, -/**/ 0xBF4631EC, 0x81E00000, -/**/ 0xBD35ABDA, 0xC3638E99, -/**/ 0x3F4623D3, 0xB157675C, -/**/ 0xBF4621E9, 0xBC800000, -/**/ 0x3D3FF1D3, 0xC63F9A21, -/**/ 0x3F4613CE, 0x29E8F948, -/**/ 0xBF4611E6, 0xF9000000, -/**/ 0x3D342D26, 0x71EEE611, -/**/ 0x3F4603C8, 0xA67C9D6B, -/**/ 0xBF4601E4, 0x37800000, -/**/ 0x3D1C1C77, 0x11A09689, -/**/ 0x3F45F3C3, 0x27125244, -/**/ 0xBF45F1E1, 0x78000000, -/**/ 0xBD1DFD16, 0xF7DC643C, -/**/ 0x3F45E3BD, 0xABAA1651, -/**/ 0xBF45E1DE, 0xBA800000, -/**/ 0xBD376503, 0x91318A02, -/**/ 0x3F45D3B8, 0x3443E812, -/**/ 0xBF45D1DB, 0xFF200000, -/**/ 0x3D3756E4, 0xCE55DCDD, -/**/ 0x3F45C3B2, 0xC0DFC606, -/**/ 0xBF45C1D9, 0x45A00000, -/**/ 0x3D12D5CF, 0x8F6F8FA0, -/**/ 0x3F45B3AD, 0x517DAEAB, -/**/ 0xBF45B1D6, 0x8E200000, -/**/ 0xBD2E90AB, 0x9B85DC2C, -/**/ 0x3F45A3A7, 0xE61DA081, -/**/ 0xBF45A1D3, 0xD8C00000, -/**/ 0x3D3B5E88, 0x3BF5AC54, -/**/ 0x3F4593A2, 0x7EBF9A07, -/**/ 0xBF4591D1, 0x25400000, -/**/ 0x3D12AC3A, 0x0C86DDB1, -/**/ 0x3F45839D, 0x1B6399BB, -/**/ 0xBF4581CE, 0x73C00000, -/**/ 0xBD3361C2, 0x76830985, -/**/ 0x3F457397, 0xBC099E1C, -/**/ 0xBF4571CB, 0xC4600000, -/**/ 0x3D333915, 0xD062EBFF, -/**/ 0x3F456392, 0x60B1A5AA, -/**/ 0xBF4561C9, 0x16E00000, -/**/ 0xBD1E0DA0, 0x9CC4988F, -/**/ 0x3F45538D, 0x095BAEE4, -/**/ 0xBF4551C6, 0x6B800000, -/**/ 0x3D3C69C4, 0x235BC18A, -/**/ 0x3F454387, 0xB607B848, -/**/ 0xBF4541C3, 0xC2000000, -/**/ 0xBCEFCC99, 0xF7737723, -/**/ 0x3F453382, 0x66B5C056, -/**/ 0xBF4531C1, 0x1A800000, -/**/ 0xBD3FBAE2, 0x809CBCBB, -/**/ 0x3F45237D, 0x1B65C58C, -/**/ 0xBF4521BE, 0x75200000, -/**/ 0x3CCAA5C8, 0x194FEE63, -/**/ 0x3F451377, 0xD417C66A, -/**/ 0xBF4511BB, 0xD1C00000, -/**/ 0x3D3ED325, 0xE1CC7BBC, -/**/ 0x3F450372, 0x90CBC16E, -/**/ 0xBF4501B9, 0x30400000, -/**/ 0xBD0F0298, 0x68AB3742, -/**/ 0x3F44F36D, 0x5181B517, -/**/ 0xBF44F1B6, 0x90E00000, -/**/ 0x3D381BE1, 0x41E67AD9, -/**/ 0x3F44E368, 0x16399FE6, -/**/ 0xBF44E1B3, 0xF3600000, -/**/ 0xBD2A6E79, 0x668D3662, -/**/ 0x3F44D362, 0xDEF38058, -/**/ 0xBF44D1B1, 0x58000000, -/**/ 0x3D284EA7, 0x21F8B7C2, -/**/ 0x3F44C35D, 0xABAF54EC, -/**/ 0xBF44C1AE, 0xBE800000, -/**/ 0xBD3BC76D, 0x7417D9C5, -/**/ 0x3F44B358, 0x7C6D1C22, -/**/ 0xBF44B1AC, 0x27200000, -/**/ 0xBD1409FD, 0x16AAD1FC, -/**/ 0x3F44A353, 0x512CD479, -/**/ 0xBF44A1A9, 0x91C00000, -/**/ 0x3D30771E, 0x98BC14FD, -/**/ 0x3F44934E, 0x29EE7C70, -/**/ 0xBF4491A6, 0xFE400000, -/**/ 0xBD3B5993, 0x5CCB7232, -/**/ 0x3F448349, 0x06B21285, -/**/ 0xBF4481A4, 0x6CE00000, -/**/ 0xBD20E729, 0x5512F9C2, -/**/ 0x3F447343, 0xE7779538, -/**/ 0xBF4471A1, 0xDD800000, -/**/ 0x3D225436, 0x55B30899, -/**/ 0x3F44633E, 0xCC3F0308, -/**/ 0xBF44619F, 0x50200000, -/**/ 0x3D39807C, 0x9E54E31F, -/**/ 0x3F445339, 0xB5085A73, -/**/ 0xBF44519C, 0xC4A00000, -/**/ 0xBD376F6F, 0xD5804C0E, -/**/ 0x3F444334, 0xA1D399FA, -/**/ 0xBF44419A, 0x3B400000, -/**/ 0xBD234953, 0x6CDE6425, -/**/ 0x3F44332F, 0x92A0C01A, -/**/ 0xBF443197, 0xB3E00000, -/**/ 0x3D070E7B, 0xAAF6596F, -/**/ 0x3F44232A, 0x876FCB54, -/**/ 0xBF442195, 0x2E800000, -/**/ 0x3D2C49F8, 0x4EC011F1, -/**/ 0x3F441325, 0x8040BA25, -/**/ 0xBF441192, 0xAB200000, -/**/ 0x3D3825DC, 0xD8AAA7EB, -/**/ 0x3F440320, 0x7D138B0E, -/**/ 0xBF440190, 0x29A00000, -/**/ 0xBD3F1A8D, 0xFE0B73D6, -/**/ 0x3F43F31B, 0x7DE83C8C, -/**/ 0xBF43F18D, 0xAA400000, -/**/ 0xBD379B43, 0xE46CA26B, -/**/ 0x3F43E316, 0x82BECD20, -/**/ 0xBF43E18B, 0x2CE00000, -/**/ 0xBD315B44, 0x6283780D, -/**/ 0x3F43D311, 0x8B973B49, -/**/ 0xBF43D188, 0xB1800000, -/**/ 0xBD28B31E, 0x017589BE, -/**/ 0x3F43C30C, 0x98718584, -/**/ 0xBF43C186, 0x38200000, -/**/ 0xBD212A46, 0x8FBB296E, -/**/ 0x3F43B307, 0xA94DAA52, -/**/ 0xBF43B183, 0xC0C00000, -/**/ 0xBD183403, 0x045CBBD2, -/**/ 0x3F43A302, 0xBE2BA832, -/**/ 0xBF43A181, 0x4B600000, -/**/ 0xBD13009B, 0xD7CC5936, -/**/ 0x3F4392FD, 0xD70B7DA2, -/**/ 0xBF43917E, 0xD8000000, -/**/ 0xBD12B655, 0xC1742279, -/**/ 0x3F4382F8, 0xF3ED2921, -/**/ 0xBF43817C, 0x66A00000, -/**/ 0xBD17512E, 0xEA83FAE8, -/**/ 0x3F4372F4, 0x14D0A930, -/**/ 0xBF437179, 0xF7400000, -/**/ 0xBD206692, 0xBED65875, -/**/ 0x3F4362EF, 0x39B5FC4C, -/**/ 0xBF436177, 0x89E00000, -/**/ 0xBD27931B, 0xD38FFE9E, -/**/ 0x3F4352EA, 0x629D20F5, -/**/ 0xBF435175, 0x1E800000, -/**/ 0xBD309618, 0xE524208F, -/**/ 0x3F4342E5, 0x8F8615AA, -/**/ 0xBF434172, 0xB5200000, -/**/ 0xBD3697E9, 0xDD4C72C5, -/**/ 0x3F4332E0, 0xC070D8EB, -/**/ 0xBF433170, 0x4DC00000, -/**/ 0xBD3DCE00, 0x5E6E12C3, -/**/ 0x3F4322DB, 0xF55D6935, -/**/ 0xBF43216D, 0xE8800000, -/**/ 0x3D39C8A4, 0x0AE9A8CE, -/**/ 0x3F4312D7, 0x2E4BC509, -/**/ 0xBF43116B, 0x85200000, -/**/ 0x3D302D03, 0xD1CD2FA1, -/**/ 0x3F4302D2, 0x6B3BEAE5, -/**/ 0xBF430169, 0x23C00000, -/**/ 0x3D15807D, 0xA3BADFD1, -/**/ 0x3F42F2CD, 0xAC2DD949, -/**/ 0xBF42F166, 0xC4600000, -/**/ 0xBD1A7422, 0xF57F0504, -/**/ 0x3F42E2C8, 0xF1218EB3, -/**/ 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0xBF248069, 0x13000000, -/**/ 0x3D38FE8D, 0x74AE382C, -/**/ 0x3F2440CD, 0x101C431E, -/**/ 0xBF244066, 0x86800000, -/**/ 0xBD3A07C3, 0xB0286224, -/**/ 0x3F2400C8, 0x07D04E23, -/**/ 0xBF240064, 0x02800000, -/**/ 0xBD2ABE33, 0x46EFC0EC, -/**/ 0x3F23C0C3, 0x0F86394D, -/**/ 0xBF23C061, 0x86800000, -/**/ 0xBCF06744, 0x70DE3151, -/**/ 0x3F2380BE, 0x273DFE9C, -/**/ 0xBF23805F, 0x12800000, -/**/ 0x3D260659, 0x05CFCD61, -/**/ 0x3F2340B9, 0x4EF7980F, -/**/ 0xBF23405C, 0xA6800000, -/**/ 0x3D36BEC8, 0xD7DBBEBC, -/**/ 0x3F2300B4, 0x86B2FFA4, -/**/ 0xBF23005A, 0x42000000, -/**/ 0xBD3DD29F, 0x2B2027B4, -/**/ 0x3F22C0AF, 0xCE702F5C, -/**/ 0xBF22C057, 0xE6000000, -/**/ 0xBD32B00B, 0x6959A7D0, -/**/ 0x3F2280AB, 0x262F2134, -/**/ 0xBF228055, 0x92000000, -/**/ 0xBD1F61EF, 0x19FAAC2D, -/**/ 0x3F2240A6, 0x8DEFCF2C, -/**/ 0xBF224053, 0x46000000, -/**/ 0x3D05A87E, 0xCB16B8A8, -/**/ 0x3F2200A2, 0x05B23344, -/**/ 0xBF220051, 0x02000000, -/**/ 0x3D29F32F, 0x23B9B257, -/**/ 0x3F21C09D, 0x8D76477A, -/**/ 0xBF21C04E, 0xC6000000, -/**/ 0x3D36F61B, 0x7E214821, -/**/ 0x3F218099, 0x253C05CD, -/**/ 0xBF21804C, 0x91800000, -/**/ 0xBD3F5464, 0x46FDFCA2, -/**/ 0x3F214094, 0xCD03683D, -/**/ 0xBF21404A, 0x65800000, -/**/ 0xBD35E4E7, 0xA30F2308, -/**/ 0x3F210090, 0x84CC68C9, -/**/ 0xBF210048, 0x41800000, -/**/ 0xBD2974DC, 0xF800CC34, -/**/ 0x3F20C08C, 0x4C970171, -/**/ 0xBF20C046, 0x25800000, -/**/ 0xBD0E9FC5, 0xC1006E9D, -/**/ 0x3F208088, 0x24632C32, -/**/ 0xBF208044, 0x11800000, -/**/ 0x3D133DE7, 0x078E4438, -/**/ 0x3F204084, 0x0C30E30D, -/**/ 0xBF204042, 0x05800000, -/**/ 0x3D2A61D2, 0x15F82A7B, -/**/ 0x3F200080, 0x04002001, -/**/ 0xBF200040, 0x01800000, -/**/ 0x3D355155, 0x3BBB110C, -/**/ 0x3F1F80F8, 0x17A1BA1A, -/**/ 0xBF1F807C, 0x0B000000, -/**/ 0x3D3D31BE, 0x6C520A9B, -/**/ 0x3F1F00F0, 0x47462860, -/**/ 0xBF1F0078, 0x22000000, -/**/ 0xBD3B2CDB, 0x4B6D83F6, -/**/ 0x3F1E80E8, 0x96ED7ED3, -/**/ 0xBF1E8074, 0x4A000000, -/**/ 0xBD33C977, 0xD4122C5A, -/**/ 0x3F1E00E1, 0x0697B172, -/**/ 0xBF1E0070, 0x82000000, -/**/ 0xBD29462E, 0x2D1517C4, -/**/ 0x3F1D80D9, 0x9644B43B, -/**/ 0xBF1D806C, 0xCA000000, -/**/ 0xBD16E2E3, 0xF0952D45, -/**/ 0x3F1D00D2, 0x45F47B2C, -/**/ 0xBF1D0069, 0x22000000, -/**/ 0x3CEED452, 0x2DDC2A8D, -/**/ 0x3F1C80CB, 0x15A6FA46, -/**/ 0xBF1C8065, 0x8A000000, -/**/ 0x3D1DAFEE, 0xA08CEBE8, -/**/ 0x3F1C00C4, 0x055C2585, -/**/ 0xBF1C0062, 0x02000000, -/**/ 0x3D2B50A4, 0xBB11EF55, -/**/ 0x3F1B80BD, 0x1513F0E9, -/**/ 0xBF1B805E, 0x8A000000, -/**/ 0x3D33ACA6, 0xC6D142BF, -/**/ 0x3F1B00B6, 0x44CE5071, -/**/ 0xBF1B005B, 0x22000000, -/**/ 0x3D3979F8, 0xF8CD3D11, -/**/ 0x3F1A80AF, 0x948B381A, -/**/ 0xBF1A8057, 0xCA000000, -/**/ 0x3D3F1149, 0x07EDFD29, -/**/ 0x3F1A00A9, 0x044A9BE5, -/**/ 0xBF1A0054, 0x81000000, -/**/ 0xBD3B8C68, 0xF7BB7092, -/**/ 0x3F1980A2, 0x940C6FCF, -/**/ 0xBF198051, 0x49000000, -/**/ 0xBD365E1C, 0xF27E09A9, -/**/ 0x3F19009C, 0x43D0A7D8, -/**/ 0xBF19004E, 0x21000000, -/**/ 0xBD3162D2, 0xD508D564, -/**/ 0x3F188096, 0x139737FE, -/**/ 0xBF18804B, 0x09000000, -/**/ 0xBD293315, 0x18D5C93E, -/**/ 0x3F180090, 0x03601440, -/**/ 0xBF180048, 0x01000000, -/**/ 0xBD200288, 0x0C26A328, -/**/ 0x3F17808A, 0x132B309E, -/**/ 0xBF178045, 0x09000000, -/**/ 0xBD0CC7F9, 0x7E89FD6F, -/**/ 0x3F170084, 0x42F88115, -/**/ 0xBF170042, 0x21000000, -/**/ 0x3CE40881, 0x058494DC, -/**/ 0x3F16807E, 0x92C7F9A5, -/**/ 0xBF16803F, 0x49000000, -/**/ 0x3D12AE16, 0xCD5698B9, -/**/ 0x3F160079, 0x02998E4D, -/**/ 0xBF16003C, 0x81000000, -/**/ 0x3D21138B, 0xC5780E17, -/**/ 0x3F158073, 0x926D330B, -/**/ 0xBF158039, 0xC9000000, -/**/ 0x3D287809, 0x4E2001E2, -/**/ 0x3F15006E, 0x4242DBDF, -/**/ 0xBF150037, 0x21000000, -/**/ 0x3D2F8684, 0x21448AA2, -/**/ 0x3F148069, 0x121A7CC8, -/**/ 0xBF148034, 0x89000000, -/**/ 0x3D33207E, 0x2F637D8E, -/**/ 0x3F140064, 0x01F409C4, -/**/ 0xBF140032, 0x01000000, -/**/ 0x3D3654B9, 0x12E44B29, -/**/ 0x3F13805F, 0x11CF76D3, -/**/ 0xBF13802F, 0x89000000, -/**/ 0x3D3960F2, 0xCA5547F3, -/**/ 0x3F13005A, 0x41ACB7F4, -/**/ 0xBF13002D, 0x21000000, -/**/ 0x3D3C462B, 0x6487063D, -/**/ 0x3F128055, 0x918BC126, -/**/ 0xBF12802A, 0xC9000000, -/**/ 0x3D3F0562, 0xEFEA1107, -/**/ 0x3F120051, 0x016C8668, -/**/ 0xBF120028, 0x80000000, -/**/ 0xBD3E6066, 0x857113CE, -/**/ 0x3F11804C, 0x914EFBBA, -/**/ 0xBF118026, 0x48000000, -/**/ 0xBD3BEA30, 0xEDD9EB54, -/**/ 0x3F110048, 0x41331519, -/**/ 0xBF110024, 0x20000000, -/**/ 0xBD3996FC, 0x3BFFFF5A, -/**/ 0x3F108044, 0x1118C686, -/**/ 0xBF108022, 0x08000000, -/**/ 0xBD3765C8, 0x62F2E042, -/**/ 0x3F100040, 0x01000400, -/**/ 0xBF100020, 0x00000000, -/**/ 0xBD355595, 0x562224CD, -/**/ 0x3F0F0078, 0x21D1830C, -/**/ 0xBF0F003C, 0x10000000, -/**/ 0xBD336563, 0x095D69EB, -/**/ 0x3F0E0070, 0x81A5E62E, -/**/ 0xBF0E0038, 0x40000000, -/**/ 0xBD319431, 0x70D45290, -/**/ 0x3F0D0069, 0x217D1965, -/**/ 0xBF0D0034, 0x90000000, -/**/ 0xBD2FC201, 0x022D0EF6, -/**/ 0x3F0C0062, 0x015704B1, -/**/ 0xBF0C0031, 0x00000000, -/**/ 0xBD2C95A0, 0x5E276E21, -/**/ 0x3F0B005B, 0x2133900E, -/**/ 0xBF0B002D, 0x90000000, -/**/ 0xBD29A140, 0xE0372A42, -/**/ 0x3F0A0054, 0x8112A37D, -/**/ 0xBF0A002A, 0x40000000, -/**/ 0xBD26E2E2, 0x73BBB580, -/**/ 0x3F09004E, 0x20F426FB, -/**/ 0xBF090027, 0x10000000, -/**/ 0xBD245885, 0x04D48C20, -/**/ 0x3F080048, 0x00D80288, -/**/ 0xBF080024, 0x00000000, -/**/ 0xBD220028, 0x80613426, -/**/ 0x3F070042, 0x20BE1E23, -/**/ 0xBF070021, 0x10000000, -/**/ 0xBD1FAF99, 0xA80279F3, -/**/ 0x3F06003C, 0x80A661CA, -/**/ 0xBF06001E, 0x40000000, -/**/ 0xBD1BBAE3, 0xDC287DFE, -/**/ 0x3F050037, 0x2090B57C, -/**/ 0xBF05001B, 0x90000000, -/**/ 0xBD181E2F, 0x7B73B67C, -/**/ 0x3F040032, 0x007D0139, -/**/ 0xBF040019, 0x00000000, -/**/ 0xBD14D57C, 0x65A375F8, -/**/ 0x3F03002D, 0x206B2CFF, -/**/ 0xBF030016, 0x90000000, -/**/ 0xBD11DCCA, 0x7BF71EC1, -/**/ 0x3F020028, 0x805B20CD, -/**/ 0xBF020014, 0x40000000, -/**/ 0xBD0E6033, 0x425C4447, -/**/ 0x3F010024, 0x204CC4A3, -/**/ 0xBF010012, 0x10000000, -/**/ 0xBD0996D3, 0x730FFF5C, -/**/ 0x3F000020, 0x00400080, -/**/ 0xBF000010, 0x00000000, -/**/ 0xBD055575, 0x558888DE, -/**/ 0x3EFE0038, 0x406978C6, -/**/ 0xBEFE001C, 0x20000000, -/**/ 0xBD019418, 0xB845146A, -/**/ 0x3EFC0031, 0x0055C096, -/**/ 0xBEFC0018, 0x80000000, -/**/ 0xBCFC957A, 0xD989DB3C, -/**/ 0x3EFA002A, 0x4044A870, -/**/ 0xBEFA0015, 0x20000000, -/**/ 0xBCF6E2C6, 0x8F0EED2F, -/**/ 0x3EF80024, 0x00360051, -/**/ 0xBEF80012, 0x00000000, -/**/ 0xBCF20014, 0x40184CEB, -/**/ 0x3EF6001E, 0x40299839, -/**/ 0xBEF6000F, 0x20000000, -/**/ 0xBCEBBAC7, 0x434A1F5C, -/**/ 0x3EF40019, 0x001F4027, -/**/ 0xBEF4000C, 0x80000000, -/**/ 0xBCE4D568, 0xDD68DD6A, -/**/ 0x3EF20014, 0x4016C81A, -/**/ 0xBEF2000A, 0x20000000, -/**/ 0xBCDE6019, 0xA11710FC, -/**/ 0x3EF00010, 0x00100010, -/**/ 0xBEF00008, 0x00000000, -/**/ 0xBCD55565, 0x5562222D, -/**/ 0x3EEC0018, 0x80157013, -/**/ 0xBEEC000C, 0x40000000, -/**/ 0xBCCC9568, 0x176276C5, -/**/ 0x3EE80012, 0x000D800A, -/**/ 0xBEE80009, 0x00000000, -/**/ 0xBCC2000A, 0x20061337, -/**/ 0x3EE4000C, 0x8007D005, -/**/ 0xBEE40006, 0x40000000, -/**/ 0xBCB4D55F, 0x195A3758, -/**/ 0x3EE00008, 0x00040002, -/**/ 0xBEE00004, 0x00000000, -/**/ 0xBCA5555D, 0x5558888A, -/**/ 0x3ED80009, 0x00036001, -/**/ 0xBED80004, 0x80000000, -/**/ 0xBC920005, 0x100184CD, -/**/ 0x3ED00004, 0x00010000, -/**/ 0xBED00002, 0x00000000, -/**/ 0xBC755559, 0x55562222, -/**/ 0x3EC00002, 0x00004000, -/**/ 0xBEC00001, 0x00000000, -/**/ 0xBC455557, 0x55558889, -/**/ 0x00000000, 0x00000000, -/**/ 0x00000000, 0x00000000, -/**/ 0x00000000, 0x00000000, -/**/ 0xBEBFFFFC, 0x00008000, -/**/ 0x3EBFFFFE, 0x00000000, -/**/ 0x3C455553, 0x55558889, -/**/ 0xBECFFFF8, 0x00020000, -/**/ 0x3ECFFFFC, 0x00000000, -/**/ 0x3C755551, 0x55562222, -/**/ 0xBED7FFF7, 0x00035FFF, -/**/ 0x3ED7FFFB, 0x80000000, -/**/ 0x3C91FFFA, 0xF00184CC, -/**/ 0xBEDFFFF0, 0x0007FFFC, -/**/ 0x3EDFFFF8, 0x00000000, -/**/ 0x3CA5554D, 0x55588887, -/**/ 0xBEE3FFF3, 0x8007CFFB, -/**/ 0x3EE3FFF9, 0xC0000000, -/**/ 0x3CB4D54B, 0x915A3753, -/**/ 0xBEE7FFEE, 0x000D7FF6, -/**/ 0x3EE7FFF7, 0x00000000, -/**/ 0x3CC1FFF5, 0xE006132F, -/**/ 0xBEEBFFE7, 0x80156FED, -/**/ 0x3EEBFFF3, 0xC0000000, -/**/ 0x3CCC9542, 0x936276B2, -/**/ 0xBEEFFFE0, 0x001FFFE0, -/**/ 0x3EEFFFF0, 0x00000000, -/**/ 0x3CD55545, 0x55622217, -/**/ 0xBEF1FFEB, 0xC016C7E6, -/**/ 0x3EF1FFF5, 0xE0000000, -/**/ 0x3CDE5FE6, 0x5F1710D1, -/**/ 0xBEF3FFE7, 0x001F3FD9, -/**/ 0x3EF3FFF3, 0x80000000, -/**/ 0x3CE4D541, 0xCD68DD41, -/**/ 0xBEF5FFE1, 0xC02997C7, -/**/ 0x3EF5FFF0, 0xE0000000, -/**/ 0x3CEBBA8E, 0x124A1F13, -/**/ 0xBEF7FFDC, 0x0035FFAF, -/**/ 0x3EF7FFEE, 0x00000000, -/**/ 0x3CF1FFEB, 0xC0184CAE, -/**/ 0xBEF9FFD5, 0xC044A790, -/**/ 0x3EF9FFEA, 0xE0000000, -/**/ 0x3CF6E28E, 0xC68EECCD, -/**/ 0xBEFBFFCF, 0x0055BF6A, -/**/ 0x3EFBFFE7, 0x80000000, -/**/ 0x3CFC952F, 0xD189DAA2, -/**/ 0xBEFDFFC7, 0xC069773A, -/**/ 0x3EFDFFE3, 0xE0000000, -/**/ 0x3D0193E7, 0x480513F6, -/**/ 0xBEFFFFC0, 0x007FFF00, -/**/ 0x3EFFFFE0, 0x00000000, -/**/ 0x3D055535, 0x55888833, -/**/ 0xBF00FFDB, 0xE04CC35D, -/**/ 0x3F00FFED, 0xF0000000, -/**/ 0x3D099681, 0xE2CFFE66, -/**/ 0xBF01FFD7, 0x805B1F33, -/**/ 0x3F01FFEB, 0xC0000000, -/**/ 0x3D0E5FCC, 0xBE5C42ED, -/**/ 0xBF02FFD2, 0xE06B2B01, -/**/ 0x3F02FFE9, 0x70000000, -/**/ 0x3D11DC8A, 0xD9D71DD1, -/**/ 0xBF03FFCE, 0x007CFEC8, -/**/ 0x3F03FFE7, 0x00000000, -/**/ 0x3D14D52E, 0x45A374B3, -/**/ 0xBF04FFC8, 0xE090B284, -/**/ 0x3F04FFE4, 0x70000000, -/**/ 0x3D181DD0, 0x8553B4C7, -/**/ 0xBF05FFC3, 0x80A65E36, -/**/ 0x3F05FFE1, 0xC0000000, -/**/ 0x3D1BBA71, 0x7A287BBE, -/**/ 0xBF06FFBD, 0xE0BE19DD, -/**/ 0x3F06FFDE, 0xF0000000, -/**/ 0x3D1FAF11, 0x03E27702, -/**/ 0xBF07FFB8, 0x00D7FD78, -/**/ 0x3F07FFDC, 0x00000000, -/**/ 0x3D21FFD7, 0x80613240, -/**/ 0xBF08FFB1, 0xE0F42105, -/**/ 0x3F08FFD8, 0xF0000000, -/**/ 0x3D245825, 0xA6C489B3, -/**/ 0xBF09FFAB, 0x81129C84, -/**/ 0x3F09FFD5, 0xC0000000, -/**/ 0x3D26E272, 0xE2BBB26F, -/**/ 0xBF0AFFA4, 0xE13387F2, -/**/ 0x3F0AFFD2, 0x70000000, -/**/ 0x3D29A0BF, 0x21272669, -/**/ 0xBF0BFF9E, 0x0156FB50, -/**/ 0x3F0BFFCF, 0x00000000, -/**/ 0x3D2C950A, 0x4E276957, -/**/ 0xBF0CFF96, 0xE17D0E9B, -/**/ 0x3F0CFFCB, 0x70000000, -/**/ 0x3D2FC154, 0x551D090E, -/**/ 0xBF0DFF8F, 0x81A5D9D2, -/**/ 0x3F0DFFC7, 0xC0000000, -/**/ 0x3D3193CE, 0x90544EF1, -/**/ 0xBF0EFF87, 0xE1D174F4, -/**/ 0x3F0EFFC3, 0xF0000000, -/**/ 0x3D3364F2, 0x4D556583, -/**/ 0xBF0FFF80, 0x01FFF800, -/**/ 0x3F0FFFC0, 0x00000000, -/**/ 0x3D355515, 0x56221F78, -/**/ 0xBF107FBB, 0xF118BD7A, -/**/ 0x3F107FDD, 0xF8000000, -/**/ 0x3D376537, 0x9EEAD9D8, -/**/ 0xBF10FFB7, 0xC1330AE7, -/**/ 0x3F10FFDB, 0xE0000000, -/**/ 0x3D399659, 0x1B7FF7AE, -/**/ 0xBF117FB3, 0x714EF047, -/**/ 0x3F117FD9, 0xB8000000, -/**/ 0x3D3BE979, 0xBF51E233, -/**/ 0xBF11FFAF, 0x016C7998, -/**/ 0x3F11FFD7, 0x80000000, -/**/ 0x3D3E5F99, 0x7D7108FF, -/**/ 0xBF127FAA, 0x718BB2DA, -/**/ 0x3F127FD5, 0x39000000, -/**/ 0xBD3F0647, 0xB7721DC6, -/**/ 0xBF12FFA5, 0xC1ACA80C, -/**/ 0x3F12FFD2, 0xE1000000, -/**/ 0xBD3C4729, 0xED071532, -/**/ 0xBF137FA0, 0xF1CF652D, -/**/ 0x3F137FD0, 0x79000000, -/**/ 0xBD39620D, 0x315D596D, -/**/ 0xBF13FF9C, 0x01F3F63C, -/**/ 0x3F13FFCE, 0x01000000, -/**/ 0xBD3655F1, 0x92E45F81, -/**/ 0xBF147F96, 0xF21A6739, -/**/ 0x3F147FCB, 0x79000000, -/**/ 0xBD3321D7, 0x206B9526, -/**/ 0xBF14FF91, 0xC242C421, -/**/ 0x3F14FFC8, 0xE1000000, -/**/ 0xBD2F897B, 0xD244C12A, -/**/ 0xBF157F8C, 0x726D18F6, -/**/ 0x3F157FC6, 0x39000000, -/**/ 0xBD287B4B, 0xF93040AE, -/**/ 0xBF15FF87, 0x029971B4, -/**/ 0x3F15FFC3, 0x81000000, -/**/ 0xBD21171E, 0xD578562C, -/**/ 0xBF167F81, 0x72C7DA5C, -/**/ 0x3F167FC0, 0xB9000000, -/**/ 0xBD12B5E9, 0x0F773DB4, -/**/ 0xBF16FF7B, 0xC2F85EEC, -/**/ 0x3F16FFBD, 0xE1000000, -/**/ 0xBCE44CD3, 0x158A76C2, -/**/ 0xBF177F75, 0xF32B0B63, -/**/ 0x3F177FBA, 0xF9000000, -/**/ 0x3D0CB55C, 0x2E48511B, -/**/ 0xBF17FF70, 0x035FEBC0, -/**/ 0x3F17FFB8, 0x01000000, -/**/ 0x3D1FFAF0, 0x184C534F, -/**/ 0xBF187F69, 0xF3970C03, -/**/ 0x3F187FB4, 0xF9000000, -/**/ 0x3D292D95, 0xACC53FBE, -/**/ 0xBF18FF63, 0xC3D07829, -/**/ 0x3F18FFB1, 0xE1000000, -/**/ 0x3D315FD7, 0xE48887C8, -/**/ 0xBF197F5D, 0x740C3C32, -/**/ 0x3F197FAE, 0xB9000000, -/**/ 0x3D365AE3, 0x1DF5B242, -/**/ 0xBF19FF57, 0x044A641C, -/**/ 0x3F19FFAB, 0x81000000, -/**/ 0x3D3B88EC, 0x6FBB0E5F, -/**/ 0xBF1A7F50, 0x748AFBE7, -/**/ 0x3F1A7FA8, 0x3A000000, -/**/ 0xBD3F150C, 0x39766B40, -/**/ 0xBF1AFF49, 0xC4CE0F91, -/**/ 0x3F1AFFA4, 0xE2000000, -/**/ 0xBD397E06, 0xF14DB839, -/**/ 0xBF1B7F42, 0xF513AB19, -/**/ 0x3F1B7FA1, 0x7A000000, -/**/ 0xBD33B103, 0xCBD9CC3D, -/**/ 0xBF1BFF3C, 0x055BDA7D, -/**/ 0x3F1BFF9E, 0x02000000, -/**/ 0xBD2B5A05, 0xBB1321B5, -/**/ 0xBF1C7F34, 0xF5A6A9BD, -/**/ 0x3F1C7F9A, 0x7A000000, -/**/ 0xBD1DC410, 0xECAF9551, -/**/ 0xBF1CFF2D, 0xC5F424D6, -/**/ 0x3F1CFF96, 0xE2000000, -/**/ 0xBCEF80FF, 0x3DF3CD68, -/**/ 0xBF1D7F26, 0x764457C8, -/**/ 0x3F1D7F93, 0x3A000000, -/**/ 0x3D16CBC7, 0x4271E737, -/**/ 0xBF1DFF1F, 0x06974E91, -/**/ 0x3F1DFF8F, 0x82000000, -/**/ 0x3D2939D2, 0x1D134848, -/**/ 0xBF1E7F17, 0x76ED1530, -/**/ 0x3F1E7F8B, 0xBA000000, -/**/ 0x3D33C2DD, 0xA9892C73, -/**/ 0xBF1EFF0F, 0xC745B7A4, -/**/ 0x3F1EFF87, 0xE2000000, -/**/ 0x3D3B25CF, 0x8AEC69D5, -/**/ 0xBF1F7F07, 0xF7A141EA, -/**/ 0x3F1F7F83, 0xFB000000, -/**/ 0xBD3D3941, 0x645B412A, -/**/ 0xBF1FFF00, 0x07FFC002, -/**/ 0x3F1FFF80, 0x03000000, -/**/ 0xBD355955, 0x3BBC6662, -/**/ 0xBF203F7B, 0xFC309EF5, -/**/ 0x3F203FBD, 0xFD800000, -/**/ 0xBD2A72D8, 0x260B17B3, -/**/ 0xBF207F77, 0xE462E3D0, -/**/ 0x3F207FBB, 0xF1800000, -/**/ 0xBD136218, 0x0994AE68, -/**/ 0xBF20BF73, 0xBC96B492, -/**/ 0x3F20BFB9, 0xDD800000, -/**/ 0x3D0E52E6, 0xECB2641F, -/**/ 0xBF20FF6F, 0x84CC1739, -/**/ 0x3F20FFB7, 0xC1800000, -/**/ 0x3D296078, 0xE7FCF60B, -/**/ 0xBF213F6B, 0x3D0311C6, -/**/ 0x3F213FB5, 0x9D800000, -/**/ 0x3D35DA18, 0xA7850AFF, -/**/ 0xBF217F66, 0xE53BAA36, -/**/ 0x3F217FB3, 0x71800000, -/**/ 0x3D3F48F1, 0x5E7BB444, -/**/ 0xBF21BF62, 0x7D75E68A, -/**/ 0x3F21BFB1, 0x3E000000, -/**/ 0xBD370239, 0x812BC469, -/**/ 0xBF21FF5E, 0x05B1CCC0, -/**/ 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0x3F423EB3, 0x0FA00000, -/**/ 0x3D248C4B, 0x86930551, -/**/ 0xBF424D61, 0xADE67EE6, -/**/ 0x3F424EB0, 0xC7000000, -/**/ 0xBD2D6F13, 0xB3649FF7, -/**/ 0xBF425D5D, 0x18E2AD76, -/**/ 0x3F425EAE, 0x7C400000, -/**/ 0x3D396F87, 0xB496441D, -/**/ 0xBF426D58, 0x7FE09487, -/**/ 0x3F426EAC, 0x2FA00000, -/**/ 0x3D05E2D0, 0x01961A2F, -/**/ 0xBF427D53, 0xE2E03598, -/**/ 0x3F427EA9, 0xE1000000, -/**/ 0xBD32D013, 0x652D1720, -/**/ 0xBF428D4F, 0x41E1922A, -/**/ 0x3F428EA7, 0x90400000, -/**/ 0x3D38CB3F, 0x15C6A78A, -/**/ 0xBF429D4A, 0x9CE4ABBA, -/**/ 0x3F429EA5, 0x3DA00000, -/**/ 0x3D163D44, 0x07F8A52A, -/**/ 0xBF42AD45, 0xF3E983C8, -/**/ 0x3F42AEA2, 0xE9000000, -/**/ 0xBD2905BC, 0x1FEC6070, -/**/ 0xBF42BD41, 0x46F01BD4, -/**/ 0x3F42BEA0, 0x92600000, -/**/ 0xBD3D6A4E, 0x8FE5CB8E, -/**/ 0xBF42CD3C, 0x95F8755C, -/**/ 0x3F42CE9E, 0x39A00000, -/**/ 0x3D32D9FF, 0x120028B6, -/**/ 0xBF42DD37, 0xE10291DF, -/**/ 0x3F42DE9B, 0xDF000000, -/**/ 0x3D112C29, 0x94B2D8A6, -/**/ 0xBF42ED33, 0x280E72DD, -/**/ 0x3F42EE99, 0x82600000, -/**/ 0xBD222C5A, 0x0E9DC27F, -/**/ 0xBF42FD2E, 0x6B1C19D4, -/**/ 0x3F42FE97, 0x23C00000, -/**/ 0xBD3548A7, 0xA4C12307, -/**/ 0xBF430D29, 0xAA2B8844, -/**/ 0x3F430E94, 0xC3000000, -/**/ 0x3D3FB49A, 0x1B27A40C, -/**/ 0xBF431D24, 0xE53CBFAC, -/**/ 0x3F431E92, 0x60600000, -/**/ 0x3D35E297, 0xC65D601D, -/**/ 0xBF432D20, 0x1C4FC18B, -/**/ 0x3F432E8F, 0xFBC00000, -/**/ 0x3D2A84A1, 0xD4E46CD5, -/**/ 0xBF433D1B, 0x4F648F60, -/**/ 0x3F433E8D, 0x95200000, -/**/ 0x3D175314, 0x526215F8, -/**/ 0xBF434D16, 0x7E7B2AAB, -/**/ 0x3F434E8B, 0x2C800000, -/**/ 0xBCD9430B, 0x9746A94C, -/**/ 0xBF435D11, 0xA99394E9, -/**/ 0x3F435E88, 0xC1E00000, -/**/ 0xBD15A88D, 0x47EF6144, -/**/ 0xBF436D0C, 0xD0ADCF9B, -/**/ 0x3F436E86, 0x55400000, -/**/ 0xBD227301, 0x94614FFB, -/**/ 0xBF437D07, 0xF3C9DC3F, -/**/ 0x3F437E83, 0xE6A00000, -/**/ 0xBD27A44A, 0x16908831, -/**/ 0xBF438D03, 0x12E7BC55, -/**/ 0x3F438E81, 0x76000000, -/**/ 0xBD2A6621, 0x13DE59AC, -/**/ 0xBF439CFE, 0x2E07715C, -/**/ 0x3F439E7F, 0x03600000, -/**/ 0xBD2AB687, 0x76635000, -/**/ 0xBF43ACF9, 0x4528FCD2, -/**/ 0x3F43AE7C, 0x8EC00000, -/**/ 0xBD28937E, 0x28F7818F, -/**/ 0xBF43BCF4, 0x584C6037, -/**/ 0x3F43BE7A, 0x18200000, -/**/ 0xBD23FB06, 0x17328F27, -/**/ 0xBF43CCEF, 0x67719D0A, -/**/ 0x3F43CE77, 0x9F800000, -/**/ 0xBD19D640, 0x5AD74747, -/**/ 0xBF43DCEA, 0x7298B4CA, -/**/ 0x3F43DE75, 0x24E00000, -/**/ 0xBCFB0E6A, 0xC5CB9C74, -/**/ 0xBF43ECE5, 0x79C1A8F6, -/**/ 0x3F43EE72, 0xA8400000, -/**/ 0x3D1145E2, 0xF21B8682, -/**/ 0xBF43FCE0, 0x7CEC7B0D, -/**/ 0x3F43FE70, 0x29A00000, -/**/ 0x3D27251B, 0x59543A06, -/**/ 0xBF440CDB, 0x7C192C8E, -/**/ 0x3F440E6D, 0xA9000000, -/**/ 0x3D341357, 0xAC6250B6, -/**/ 0xBF441CD6, 0x7747BEF8, -/**/ 0x3F441E6B, 0x26600000, -/**/ 0x3D3DD4D6, 0x43A510F7, -/**/ 0xBF442CD1, 0x6E7833CB, -/**/ 0x3F442E68, 0xA1E00000, -/**/ 0xBD3727F7, 0x05F7D1E1, -/**/ 0xBF443CCC, 0x61AA8C85, -/**/ 0x3F443E66, 0x1B400000, -/**/ 0xBD25C421, 0x527C9668, -/**/ 0xBF444CC7, 0x50DECAA5, -/**/ 0x3F444E63, 0x92A00000, -/**/ 0x3D053C47, 0x053F70AC, -/**/ 0xBF445CC2, 0x3C14EFAB, -/**/ 0x3F445E61, 0x08000000, -/**/ 0x3D3175D5, 0x1E315FBB, -/**/ 0xBF446CBD, 0x234CFD15, -/**/ 0x3F446E5E, 0x7B800000, -/**/ 0xBD3E762C, 0x6A8B33AC, -/**/ 0xBF447CB8, 0x0686F463, -/**/ 0x3F447E5B, 0xECE00000, -/**/ 0xBD2A36F8, 0x67AD9900, -/**/ 0xBF448CB2, 0xE5C2D713, -/**/ 0x3F448E59, 0x5C400000, -/**/ 0x3D161B95, 0x1E974853, -/**/ 0xBF449CAD, 0xC100A6A5, -/**/ 0x3F449E56, 0xC9A00000, -/**/ 0x3D3971F7, 0x8CE22250, -/**/ 0xBF44ACA8, 0x98406498, -/**/ 0x3F44AE54, 0x35200000, -/**/ 0xBD315945, 0xDF8A23F8, -/**/ 0xBF44BCA3, 0x6B82126A, -/**/ 0x3F44BE51, 0x9E800000, -/**/ 0x3D1498B2, 0x1A63D360, -/**/ 0xBF44CC9E, 0x3AC5B19B, -/**/ 0x3F44CE4F, 0x05E00000, -/**/ 0x3D3CF14E, 0x4323A054, -/**/ 0xBF44DC99, 0x060B43AA, -/**/ 0x3F44DE4C, 0x6B600000, -/**/ 0xBD23EDC2, 0x4CE35F94, -/**/ 0xBF44EC93, 0xCD52CA15, -/**/ 0x3F44EE49, 0xCEC00000, -/**/ 0x3D306E9D, 0xCCF1B48E, -/**/ 0xBF44FC8E, 0x909C465C, -/**/ 0x3F44FE47, 0x30400000, -/**/ 0xBD33DD35, 0x5FF9440B, -/**/ 0xBF450C89, 0x4FE7B9FF, -/**/ 0x3F450E44, 0x8FA00000, -/**/ 0x3D224D49, 0xAA4D276D, -/**/ 0xBF451C84, 0x0B35267A, -/**/ 0x3F451E41, 0xED200000, -/**/ 0xBD3884D4, 0x11B557F9, -/**/ 0xBF452C7E, 0xC2848D4F, -/**/ 0x3F452E3F, 0x48800000, -/**/ 0x3D1C857D, 0xB43290C4, -/**/ 0xBF453C79, 0x75D5EFFC, -/**/ 0x3F453E3C, 0xA2000000, -/**/ 0xBD37E5C1, 0x2D598D3C, -/**/ 0xBF454C74, 0x25294FFF, -/**/ 0x3F454E39, 0xF9600000, -/**/ 0x3D24CD93, 0x3FE47B89, -/**/ 0xBF455C6E, 0xD07EAED8, -/**/ 0x3F455E37, 0x4EE00000, -/**/ 0xBD31F800, 0xAA959122, -/**/ 0xBF456C69, 0x77D60E06, -/**/ 0x3F456E34, 0xA2400000, -/**/ 0x3D32FEDF, 0x7329AF92, -/**/ 0xBF457C64, 0x1B2F6F08, -/**/ 0x3F457E31, 0xF3C00000, -/**/ 0xBD1ACE5A, 0x1C545A6F, -/**/ 0xBF458C5E, 0xBA8AD35D, -/**/ 0x3F458E2F, 0x43400000, -/**/ 0xBD3F0E63, 0x19F6B9EF, -/**/ 0xBF459C59, 0x55E83C84, -/**/ 0x3F459E2C, 0x90A00000, -/**/ 0x3D23DEF2, 0x73005F6F, -/**/ 0xBF45AC53, 0xED47ABFB, -/**/ 0x3F45AE29, 0xDC200000, -/**/ 0xBD277204, 0x1C295DE7, -/**/ 0xBF45BC4E, 0x80A92343, -/**/ 0x3F45BE27, 0x25800000, -/**/ 0x3D3FF92A, 0x8D869589, -/**/ 0xBF45CC49, 0x100CA3D9, -/**/ 0x3F45CE24, 0x6D000000, -/**/ 0x3D2A0DFD, 0x145C5335, -/**/ 0xBF45DC43, 0x9B722F3C, -/**/ 0x3F45DE21, 0xB2800000, -/**/ 0xBD123A1A, 0x6A8614B3, -/**/ 0xBF45EC3E, 0x22D9C6ED, -/**/ 0x3F45EE1E, 0xF6000000, -/**/ 0xBD34C665, 0x63CBC7E7, -/**/ 0xBF45FC38, 0xA6436C69, -/**/ 0x3F45FE1C, 0x37600000, -/**/ 0x3D3C6061, 0xAB6C51D7, -/**/ 0xBF460C33, 0x25AF2130, -/**/ 0x3F460E19, 0x76E00000, -/**/ 0x3D2DCD9C, 0x1EC7F453, -/**/ 0xBF461C2D, 0xA11CE6C1, -/**/ 0x3F461E16, 0xB4600000, -/**/ 0x3D066EFA, 0x20C52899, -/**/ 0xBF462C28, 0x188CBE9A, -/**/ 0x3F462E13, 0xEFE00000, -/**/ 0xBD1FA5AC, 0xEB5FDD5C, -/**/ 0xBF463C22, 0x8BFEAA3B, -/**/ 0x3F463E11, 0x29600000, -/**/ 0xBD313E11, 0xF22FE2BC, -/**/ 0xBF464C1C, 0xFB72AB23, -/**/ 0x3F464E0E, 0x60E00000, -/**/ 0xBD392F15, 0x6710E251, -/**/ 0xBF465C17, 0x66E8C2D0, -/**/ 0x3F465E0B, 0x96600000, -/**/ 0xBD3FBB76, 0x1EFC78A7, -/**/ 0xBF466C11, 0xCE60F2C1, -/**/ 0x3F466E08, 0xC9C00000, -/**/ 0x3D3B1DCB, 0x602C1A84, -/**/ 0xBF467C0C, 0x31DB3C76, -/**/ 0x3F467E05, 0xFB400000, -/**/ 0x3D375DAE, 0x9027DA74, -/**/ 0xBF468C06, 0x9157A16E, -/**/ 0x3F468E03, 0x2AC00000, -/**/ 0x3D350532, 0xEA560DA0, -/**/ 0xBF469C00, 0xECD62326, -/**/ 0x3F469E00, 0x58400000, -/**/ 0x3D341557, 0xE7B63DE2 } }; - -#else -#ifdef LITTLE_ENDI -static const union {int4 i[5800]; double x[2900];} ui = { .i = { -/**/ 0x00000000, 0x3FF6A000, -/**/ 0x3729043E, 0x3F33CD15, -/**/ 0x0B3AB000, 0xBFD63003, -/**/ 0xE731AE00, 0x3D2DB623, -/**/ 0x00000000, 0x3FF69800, -/**/ 0xCC7267D0, 0x3F33F349, -/**/ 0xCDB03000, 0xBFD61965, -/**/ 0x603C488E, 0x3D2F08AD, -/**/ 0x00000000, 0x3FF69000, -/**/ 0x8D0BFD2E, 0x3F3473A8, -/**/ 0x8AF09000, 0xBFD602D0, -/**/ 0x76DF3F65, 0xBD1EBE91, -/**/ 0x00000000, 0x3FF68800, -/**/ 0x390B9ED0, 0x3F354DD2, -/**/ 0x3D5C3000, 0xBFD5EC43, -/**/ 0x1229D17F, 0xBD36B71A, -/**/ 0x00000000, 0x3FF68000, -/**/ 0x16816817, 0x3F368168, -/**/ 0xDF596000, 0xBFD5D5BD, -/**/ 0x08A465DC, 0x3D0A0B2A, -/**/ 0x00000000, 0x3FF67800, -/**/ 0xF08C7765, 0x3F380E0B, -/**/ 0x6B544000, 0xBFD5BF40, -/**/ 0xEB68981C, 0x3D227023, -/**/ 0x00000000, 0x3FF67000, -/**/ 0x16719F36, 0x3F39F360, -/**/ 0xDBBEE000, 0xBFD5A8CA, -/**/ 0x0AF7ECF8, 0x3CF7C79B, -/**/ 0x00000000, 0x3FF66800, -/**/ 0x5AB40167, 0x3F3C3107, -/**/ 0x2B113000, 0xBFD5925D, -/**/ 0xA7A56F34, 0x3D369BF5, -/**/ 0x00000000, 0x3FF66000, -/**/ 0x122F9016, 0x3F3EC6A5, -/**/ 0x53C8D000, 0xBFD57BF7, -/**/ 0xEE5D40EF, 0xBD1FADED, -/**/ 0x00000000, 0x3FF65C00, -/**/ 0xECCA9097, 0xBF3E4C22, -/**/ 0x50695000, 0xBFD56599, -/**/ 0x2BADC774, 0xBD14C5FD, -/**/ 0x00000000, 0x3FF65400, -/**/ 0x4B55CC62, 0xBF3B07AC, -/**/ 0x1B7BE000, 0xBFD54F43, -/**/ 0xC0910952, 0xBD1A8954, -/**/ 0x00000000, 0x3FF64C00, -/**/ 0x32DA090E, 0xBF376C52, -/**/ 0xAF8F7000, 0xBFD538F4, -/**/ 0xE45547CE, 0xBD27EC02, -/**/ 0x00000000, 0x3FF64400, -/**/ 0x4DE9BD38, 0xBF337A6F, -/**/ 0x0738A000, 0xBFD522AE, -/**/ 0x8164C759, 0xBD2EBE70, -/**/ 0x00000000, 0x3FF63C00, -/**/ 0x923C708B, 0xBF2E64BB, -/**/ 0x1D11C000, 0xBFD50C6F, -/**/ 0x7E827C2C, 0x3D3A0E6B, -/**/ 0x00000000, 0x3FF63400, -/**/ 0xA7E43FD4, 0xBF2528EE, -/**/ 0xEBBAA000, 0xBFD4F637, -/**/ 0xCB3124B9, 0x3D3FC158, -/**/ 0x00000000, 0x3FF62C00, -/**/ 0x86689DF7, 0xBF168454, -/**/ 0x6DD8C000, 0xBFD4E008, -/**/ 0xA1E44788, 0x3D34D692, -/**/ 0x00000000, 0x3FF62400, -/**/ 0x77016240, 0xBED623FA, -/**/ 0x9E173000, 0xBFD4C9E0, -/**/ 0x1B0AD8A4, 0x3D2E2089, -/**/ 0x00000000, 0x3FF61C00, -/**/ 0x58715130, 0x3F151300, -/**/ 0x77268000, 0xBFD4B3C0, -/**/ 0x81052B9F, 0x3D165B46, -/**/ 0x00000000, 0x3FF61400, -/**/ 0x35D2754E, 0x3F266D06, -/**/ 0xF3BCC000, 0xBFD49DA7, -/**/ 0x4DAF4B9A, 0xBD307B33, -/**/ 0x00000000, 0x3FF60C00, -/**/ 0xDA197F23, 0x3F317C61, -/**/ 0x0E958000, 0xBFD48797, -/**/ 0x465CF25F, 0xBD3DC1B8, -/**/ 0x00000000, 0x3FF60400, -/**/ 0x81605816, 0x3F381605, -/**/ 0xC271C000, 0xBFD4718D, -/**/ 0xFB4C14C5, 0xBD306C18, -/**/ 0x00000000, 0x3FF5FC00, -/**/ 0xB5C6F559, 0x3F3F0317, -/**/ 0x0A17E000, 0xBFD45B8C, -/**/ 0xE7D0A853, 0x3D0D9120, -/**/ 0x00000000, 0x3FF5F800, -/**/ 0x6D2041E3, 0xBF39BCBD, -/**/ 0xE053A000, 0xBFD44591, -/**/ 0x92923D88, 0x3D06E958, -/**/ 0x00000000, 0x3FF5F000, -/**/ 0x5604CC40, 0xBF3229CF, -/**/ 0x3FF62000, 0xBFD42F9F, -/**/ 0x0F7D3354, 0xBD390644, -/**/ 0x00000000, 0x3FF5E800, -/**/ 0xFD431489, 0xBF2488E5, -/**/ 0x23D5F000, 0xBFD419B4, -/**/ 0x226DE3EC, 0x3D3CE379, -/**/ 0x00000000, 0x3FF5E000, -/**/ 0x6424E9C9, 0xBF0067E7, -/**/ 0x86CEA000, 0xBFD403D0, -/**/ 0x74487308, 0xBD3E6EF5, -/**/ 0x00000000, 0x3FF5D800, -/**/ 0x38A94D24, 0x3F19F0FB, -/**/ 0x63C17000, 0xBFD3EDF4, -/**/ 0x297F2C3F, 0x3D3F067C, -/**/ 0x00000000, 0x3FF5D000, -/**/ 0x23CAD2AA, 0x3F2EADD9, -/**/ 0xB5947000, 0xBFD3D81F, -/**/ 0x2A9D37A4, 0x3D222C7C, -/**/ 0x00000000, 0x3FF5C800, -/**/ 0x31057262, 0x3F3882B9, -/**/ 0x77333000, 0xBFD3C252, -/**/ 0xB606BD5C, 0xBD183B54, -/**/ 0x00000000, 0x3FF5C400, -/**/ 0x10FFA8F8, 0xBF3E00AE, -/**/ 0xA38E6000, 0xBFD3AC8C, -/**/ 0xBC02BE4A, 0x3D2D0BEF, -/**/ 0x00000000, 0x3FF5BC00, -/**/ 0x8056EAF3, 0xBF34339B, -/**/ 0x359BC000, 0xBFD396CE, -/**/ 0x5663663D, 0x3D05839C, -/**/ 0x00000000, 0x3FF5B400, -/**/ 0xF31D7FD5, 0xBF242CC1, -/**/ 0x28565000, 0xBFD38117, -/**/ 0x93A0702B, 0x3D2A71E4, -/**/ 0x00000000, 0x3FF5AC00, -/**/ 0x6B015AC0, 0x3ED5AC05, -/**/ 0x76BE1000, 0xBFD36B67, -/**/ 0xB0F177C8, 0xBD116ECD, -/**/ 0x00000000, 0x3FF5A400, -/**/ 0x5BA55E5A, 0x3F26268D, -/**/ 0x1BD83000, 0xBFD355BF, -/**/ 0x8964F0E8, 0x3D2BA99B, -/**/ 0x00000000, 0x3FF59C00, -/**/ 0x3CCAA376, 0x3F361F12, -/**/ 0x12AED000, 0xBFD3401E, -/**/ 0x556E291D, 0x3D317C73, -/**/ 0x00000000, 0x3FF59800, -/**/ 0x62D32417, 0xBF3E863D, -/**/ 0x56512000, 0xBFD32A84, -/**/ 0x139AF5D6, 0xBD04F928, -/**/ 0x00000000, 0x3FF59000, -/**/ 0xEA712DCF, 0xBF32DCF7, -/**/ 0xE1D36000, 0xBFD314F1, -/**/ 0xD3213CB8, 0x3D28E27A, -/**/ 0x00000000, 0x3FF58800, -/**/ 0xA0CC87E8, 0xBF1B95B2, -/**/ 0xB04EB000, 0xBFD2FF66, -/**/ 0x541E6E2E, 0x3D38AED2, -/**/ 0x00000000, 0x3FF58000, -/**/ 0x01580560, 0x3F158056, -/**/ 0xBCE12000, 0xBFD2E9E2, -/**/ 0x128D1DC2, 0xBD24300C, -/**/ 0x00000000, 0x3FF57800, -/**/ 0x15791F34, 0x3F31F340, -/**/ 0x02ADD000, 0xBFD2D466, -/**/ 0xDCD54196, 0x3D288D0D, -/**/ 0x00000000, 0x3FF57000, -/**/ 0x06B39A23, 0x3F3ED3C5, -/**/ 0x7CDC9000, 0xBFD2BEF0, -/**/ 0x4A5004F4, 0xBD2A9CFA, -/**/ 0x00000000, 0x3FF56C00, -/**/ 0x53FEA954, 0xBF33FEA9, -/**/ 0x269A4000, 0xBFD2A982, -/**/ 0x557285CF, 0x3D22058E, -/**/ 0x00000000, 0x3FF56400, -/**/ 0xEB478503, 0xBF1A1160, -/**/ 0xFB187000, 0xBFD2941A, -/**/ 0xB730E28B, 0x3D3210C2, -/**/ 0x00000000, 0x3FF55C00, -/**/ 0xE4A18B2E, 0x3F1D09AD, -/**/ 0xF58D9000, 0xBFD27EBA, -/**/ 0x00B4BDA7, 0x3D2B1988, -/**/ 0x00000000, 0x3FF55400, -/**/ 0x55555555, 0x3F355555, -/**/ 0x1134E000, 0xBFD26962, -/**/ 0x10522625, 0x3D31B61F, -/**/ 0x00000000, 0x3FF55000, -/**/ 0xB319A21F, 0xBF3C4BE6, -/**/ 0x494E5000, 0xBFD25410, -/**/ 0xC0EF77F2, 0xBD3B1D7A, -/**/ 0x00000000, 0x3FF54800, -/**/ 0x8FA03FD5, 0xBF2B4328, -/**/ 0x991EC000, 0xBFD23EC5, -/**/ 0x48A2E522, 0x3D36DBE4, -/**/ 0x00000000, 0x3FF54000, -/**/ 0x40154015, 0x3EF54015, -/**/ 0xFBEF8000, 0xBFD22981, -/**/ 0x609580DA, 0x3D3A1421, -/**/ 0x00000000, 0x3FF53800, -/**/ 0x40FEAC6F, 0x3F30948F, -/**/ 0x6D0EC000, 0xBFD21445, -/**/ 0x28B728A3, 0x3D3CAF04, -/**/ 0x00000000, 0x3FF53400, -/**/ 0xFD04F7B8, 0xBF3FE034, -/**/ 0xE7CF4000, 0xBFD1FF0F, -/**/ 0x513FF0C1, 0xBD3E9D5B, -/**/ 0x00000000, 0x3FF52C00, -/**/ 0x7FAB5403, 0xBF300A95, -/**/ 0x6788A000, 0xBFD1E9E1, -/**/ 0xD3C8B65E, 0x3D382EAE, -/**/ 0x00000000, 0x3FF52400, -/**/ 0x52401524, 0x3EB52401, -/**/ 0xE796C000, 0xBFD1D4B9, -/**/ 0x7C42E56D, 0xBD222A66, -/**/ 0x00000000, 0x3FF51C00, -/**/ 0x2F8151D0, 0x3F307EAE, -/**/ 0x635A7000, 0xBFD1BF99, -/**/ 0x575C2125, 0x3D31AC89, -/**/ 0x00000000, 0x3FF51800, -/**/ 0xEAE9ECE4, 0xBF3ECE3F, -/**/ 0xD638D000, 0xBFD1AA7F, -/**/ 0x9616F7A0, 0xBD29F60A, -/**/ 0x00000000, 0x3FF51000, -/**/ 0xC7675243, 0xBF2BA3DD, -/**/ 0x3B9BC000, 0xBFD1956D, -/**/ 0x3AD1AA14, 0xBD27D2F7, -/**/ 0x00000000, 0x3FF50800, -/**/ 0x764E368D, 0x3F0B9AC8, -/**/ 0x8EF19000, 0xBFD18061, -/**/ 0xC86D38E5, 0x3D3482FF, -/**/ 0x00000000, 0x3FF50000, -/**/ 0x15015015, 0x3F350150, -/**/ 0xCBAD0000, 0xBFD16B5C, -/**/ 0x042D74BF, 0x3D323299, -/**/ 0x00000000, 0x3FF4FC00, -/**/ 0x4A683C50, 0xBF392851, -/**/ 0xED456000, 0xBFD1565E, -/**/ 0xFB6ABA25, 0x3CEE75AD, -/**/ 0x00000000, 0x3FF4F400, -/**/ 0xACD95EF0, 0xBF1C2748, -/**/ 0xEF367000, 0xBFD14167, -/**/ 0x824DAAF5, 0xBD3E0C07, -/**/ 0x00000000, 0x3FF4EC00, -/**/ 0x67A47465, 0x3F26B90D, -/**/ 0xCD007000, 0xBFD12C77, -/**/ 0x8A11F797, 0xBD13B294, -/**/ 0x00000000, 0x3FF4E400, -/**/ 0xF0539783, 0x3F3E0A72, -/**/ 0x8227E000, 0xBFD1178E, -/**/ 0xCE2D07F2, 0xBD31EF78, -/**/ 0x00000000, 0x3FF4E000, -/**/ 0xF87FD642, 0xBF2E00A6, -/**/ 0x0A35D000, 0xBFD102AC, -/**/ 0xDFDFD686, 0x3D2F1FBD, -/**/ 0x00000000, 0x3FF4D800, -/**/ 0x0B12E3FD, 0x3F10EFB7, -/**/ 0x60B78000, 0xBFD0EDD0, -/**/ 0x2D8435F5, 0xBD0019B5, -/**/ 0x00000000, 0x3FF4D000, -/**/ 0x5CB4DBE5, 0x3F37BEF1, -/**/ 0x813EB000, 0xBFD0D8FB, -/**/ 0x8753FA35, 0xBD1EE8C8, -/**/ 0x00000000, 0x3FF4CC00, -/**/ 0xA50918B1, 0xBF34778D, -/**/ 0x67616000, 0xBFD0C42D, -/**/ 0x163CEAE9, 0xBD27188B, -/**/ 0x00000000, 0x3FF4C400, -/**/ 0xE37288EC, 0xBED9F4F7, -/**/ 0x0EB9E000, 0xBFD0AF66, -/**/ 0xF528D80A, 0xBD23C7C3, -/**/ 0x00000000, 0x3FF4BC00, -/**/ 0x68FE0E42, 0x3F33EDDA, -/**/ 0x72E6C000, 0xBFD09AA5, -/**/ 0xE1734342, 0xBD3B50A1, -/**/ 0x00000000, 0x3FF4B800, -/**/ 0xB72E47D9, 0xBF3776C6, -/**/ 0x8F8AE000, 0xBFD085EB, -/**/ 0x3F45FE7B, 0xBD3E5D51, -/**/ 0x00000000, 0x3FF4B000, -/**/ 0xA052BF5B, 0xBF04AFD6, -/**/ 0x604D6000, 0xBFD07138, -/**/ 0x4E912B17, 0x3D3E7632, -/**/ 0x00000000, 0x3FF4A800, -/**/ 0xD5B5C015, 0x3F328FFA, -/**/ 0xE0D96000, 0xBFD05C8B, -/**/ 0xC77CCB58, 0xBD2AD0F1, -/**/ 0x00000000, 0x3FF4A400, -/**/ 0x9FEB5D80, 0xBF380528, -/**/ 0x0CDE8000, 0xBFD047E6, -/**/ 0x0D397F3C, 0xBD2DBDF1, -/**/ 0x00000000, 0x3FF49C00, -/**/ 0x25FF5B21, 0xBF02AD3E, -/**/ 0xE0106000, 0xBFD03346, -/**/ 0xA966395C, 0xBCF89FF8, -/**/ 0x00000000, 0x3FF49400, -/**/ 0x2D066EA2, 0x3F339E3B, -/**/ 0x5626C000, 0xBFD01EAE, -/**/ 0xFADE85AE, 0xBD3A43DC, -/**/ 0x00000000, 0x3FF49000, -/**/ 0xAFB2E932, 0xBF3629C1, -/**/ 0x6ADDA000, 0xBFD00A1C, -/**/ 0x688B9E18, 0xBD31CD8D, -/**/ 0x00000000, 0x3FF48800, -/**/ 0x22014880, 0x3ED48805, -/**/ 0x33EA0000, 0xBFCFEB22, -/**/ 0xDE00938B, 0xBD2F3418, -/**/ 0x00000000, 0x3FF48000, -/**/ 0x3D324D89, 0x3F37119F, -/**/ 0xBE620000, 0xBFCFC218, -/**/ 0x6F1CF6A0, 0xBD34BBA4, -/**/ 0x00000000, 0x3FF47C00, -/**/ 0x1EB851EC, 0xBF31EB85, -/**/ 0x6CB3C000, 0xBFCF991C, -/**/ 0xCD7CC834, 0x3D390D04, -/**/ 0x00000000, 0x3FF47400, -/**/ 0xAAFC7C01, 0x3F1569C9, -/**/ 0x36778000, 0xBFCF702D, -/**/ 0x16673E23, 0x3D108195, -/**/ 0x00000000, 0x3FF46C00, -/**/ 0x96066250, 0x3F3CE345, -/**/ 0x134E0000, 0xBFCF474B, -/**/ 0xF1DF7B5E, 0x3D3BAE49, -/**/ 0x00000000, 0x3FF46800, -/**/ 0x1D02DE87, 0xBF26A297, -/**/ 0xFADFA000, 0xBFCF1E75, -/**/ 0x25D83F6D, 0x3D20862B, -/**/ 0x00000000, 0x3FF46000, -/**/ 0xB9F34381, 0x3F2978FE, -/**/ 0xE4DD0000, 0xBFCEF5AD, -/**/ 0x65BB8E11, 0x3CCA2115, -/**/ 0x00000000, 0x3FF45C00, -/**/ 0xF6C71366, 0xBF3AF398, -/**/ 0xC8FEA000, 0xBFCECCF2, -/**/ 0xA3E75640, 0x3D3BEC63, -/**/ 0x00000000, 0x3FF45400, -/**/ 0x449AFF5D, 0xBF030E9C, -/**/ 0x9F04A000, 0xBFCEA444, -/**/ 0x63732A36, 0xBD35E916, -/**/ 0x00000000, 0x3FF44C00, -/**/ 0xF8B42EF3, 0x3F367190, -/**/ 0x5EB78000, 0xBFCE7BA3, -/**/ 0x23793649, 0x3D0D5EEE, -/**/ 0x00000000, 0x3FF44800, -/**/ 0xD260511C, 0xBF3079A9, -/**/ 0xFFE72000, 0xBFCE530E, -/**/ 0xB13F7C18, 0x3D3FDBDB, -/**/ 0x00000000, 0x3FF44000, -/**/ 0x0B644FBE, 0x3F21B87C, -/**/ 0x7A6B2000, 0xBFCE2A87, -/**/ 0x7787081A, 0xBD382381, -/**/ 0x00000000, 0x3FF43C00, -/**/ 0x411B2E25, 0xBF3D8CF5, -/**/ 0xC6236000, 0xBFCE020C, -/**/ 0xADB91424, 0x3D252B00, -/**/ 0x00000000, 0x3FF43400, -/**/ 0xD6A60978, 0xBF0DAC08, -/**/ 0xDAF6E000, 0xBFCDD99E, -/**/ 0x69C756EB, 0x3D302EC6, -/**/ 0x00000000, 0x3FF42C00, -/**/ 0x51F86EFA, 0x3F36625D, -/**/ 0xB0D48000, 0xBFCDB13D, -/**/ 0x847527E6, 0xBD32806A, -/**/ 0x00000000, 0x3FF42800, -/**/ 0xA8766564, 0xBF2E8B2D, -/**/ 0x3FB30000, 0xBFCD88E9, -/**/ 0x0234BF51, 0x3D375F28, -/**/ 0x00000000, 0x3FF42000, -/**/ 0xCB2A247B, 0x3F26A4CB, -/**/ 0x7F904000, 0xBFCD60A1, -/**/ 0x6FC20D39, 0x3D35D6E0, -/**/ 0x00000000, 0x3FF41C00, -/**/ 0xC17DF552, 0xBF39D5E8, -/**/ 0x68720000, 0xBFCD3866, -/**/ 0xB38932BC, 0x3D373650, -/**/ 0x00000000, 0x3FF41400, -/**/ 0x14141414, 0x3EF41414, -/**/ 0xF2656000, 0xBFCD1037, -/**/ 0x75B6F6E4, 0x3D084A7E, -/**/ 0x00000000, 0x3FF40C00, -/**/ 0x43AE87FD, 0x3F3C97A8, -/**/ 0x157F2000, 0xBFCCE816, -/**/ 0xA2099515, 0x3D29E0AB, -/**/ 0x00000000, 0x3FF40800, -/**/ 0x66A67E6F, 0xBF1F4BBC, -/**/ 0xC9DB4000, 0xBFCCC000, -/**/ 0x5D57AFF9, 0x3D1D6D58, -/**/ 0x00000000, 0x3FF40000, -/**/ 0x14014014, 0x3F340140, -/**/ 0x079D4000, 0xBFCC97F8, -/**/ 0xA8C6E6C5, 0xBD23B161, -/**/ 0x00000000, 0x3FF3FC00, -/**/ 0xFD809FD8, 0xBF2FD809, -/**/ 0xC6F00000, 0xBFCC6FFB, -/**/ 0xD3A69D43, 0xBD3EE138, -/**/ 0x00000000, 0x3FF3F400, -/**/ 0x57EE89D2, 0x3F28CA0E, -/**/ 0x0005C000, 0xBFCC480C, -/**/ 0xD5E44E76, 0xBD39A294, -/**/ 0x00000000, 0x3FF3F000, -/**/ 0xA50F9260, 0xBF370BD5, -/**/ 0xAB180000, 0xBFCC2028, -/**/ 0xE55C7AC6, 0x3D292E0E, -/**/ 0x00000000, 0x3FF3E800, -/**/ 0x75945FCE, 0x3F1704AA, -/**/ 0xC0676000, 0xBFCBF851, -/**/ 0x4C0854AD, 0x3D35420E, -/**/ 0x00000000, 0x3FF3E400, -/**/ 0xB56FD83C, 0xBF3D3431, -/**/ 0x383BE000, 0xBFCBD087, -/**/ 0x595412B6, 0x3D2D4BC4, -/**/ 0x00000000, 0x3FF3DC00, -/**/ 0x3DC013DC, 0x3EB3DC01, -/**/ 0x0AE4A000, 0xBFCBA8C9, -/**/ 0xF44432DA, 0xBD3A32E7, -/**/ 0x00000000, 0x3FF3D400, -/**/ 0xA75C5BBD, 0x3F3D991A, -/**/ 0x30B82000, 0xBFCB8117, -/**/ 0x3B9CD768, 0xBD1E9068, -/**/ 0x00000000, 0x3FF3D000, -/**/ 0x59C52F5D, 0xBF1292BA, -/**/ 0xA213A000, 0xBFCB5971, -/**/ 0x83AA91DF, 0xBD39B50E, -/**/ 0x00000000, 0x3FF3C800, -/**/ 0xBABE7440, 0x3F395A47, -/**/ 0x575BC000, 0xBFCB31D8, -/**/ 0x562A63CB, 0xBD3C794E, -/**/ 0x00000000, 0x3FF3C400, -/**/ 0x58A0943A, 0xBF20D475, -/**/ 0x48FC2000, 0xBFCB0A4B, -/**/ 0x5C3998ED, 0x3D22E72D, -/**/ 0x00000000, 0x3FF3BC00, -/**/ 0x3295482C, 0x3F360D92, -/**/ 0x6F672000, 0xBFCAE2CA, -/**/ 0xAE54F550, 0xBD37A8D5, -/**/ 0x00000000, 0x3FF3B800, -/**/ 0xCAB48651, 0xBF267D12, -/**/ 0xC316A000, 0xBFCABB55, -/**/ 0xCAF14CD8, 0x3D38A65A, -/**/ 0x00000000, 0x3FF3B000, -/**/ 0x13B13B14, 0x3F33B13B, -/**/ 0x3C8AE000, 0xBFCA93ED, -/**/ 0x50562169, 0x3D287243, -/**/ 0x00000000, 0x3FF3AC00, -/**/ 0x2C8FD3BF, 0xBF2A46AF, -/**/ 0xD44B8000, 0xBFCA6C90, -/**/ 0xF037B0C6, 0x3D3F63B7, -/**/ 0x00000000, 0x3FF3A400, -/**/ 0xAC822610, 0x3F324387, -/**/ 0x82E6A000, 0xBFCA4540, -/**/ 0xC81F7171, 0xBD360A77, -/**/ 0x00000000, 0x3FF3A000, -/**/ 0xA1923DEE, 0xBF2C34BB, -/**/ 0x40F1C000, 0xBFCA1DFC, -/**/ 0x004F3781, 0x3D301E0F, -/**/ 0x00000000, 0x3FF39800, -/**/ 0x87F63372, 0x3F31C2C1, -/**/ 0x0708A000, 0xBFC9F6C4, -/**/ 0x4BCD3F43, 0x3D3337D9, -/**/ 0x00000000, 0x3FF39400, -/**/ 0xE11BD52E, 0xBF2C4AA0, -/**/ 0xCDCE0000, 0xBFC9CF97, -/**/ 0x10C414E3, 0xBD3D862F, -/**/ 0x00000000, 0x3FF38C00, -/**/ 0x6088DBF4, 0x3F322D36, -/**/ 0x8DEBA000, 0xBFC9A877, -/**/ 0x3EFEC390, 0xBD3470FA, -/**/ 0x00000000, 0x3FF38800, -/**/ 0x503F774E, 0xBF2A8BBF, -/**/ 0x4011A000, 0xBFC98163, -/**/ 0x9E9045E2, 0xBD34EADD, -/**/ 0x00000000, 0x3FF38000, -/**/ 0x13813814, 0x3F338138, -/**/ 0xDCF70000, 0xBFC95A5A, -/**/ 0x58A0FF6F, 0xBD07F228, -/**/ 0x00000000, 0x3FF37C00, -/**/ 0x1B177053, 0xBF26FB6F, -/**/ 0x5D594000, 0xBFC9335E, -/**/ 0x3ABD47DA, 0xBD33115C, -/**/ 0x00000000, 0x3FF37400, -/**/ 0x945EDC20, 0x3F35BD1C, -/**/ 0xB9FCC000, 0xBFC90C6D, -/**/ 0x7718D7CA, 0x3D1935F5, -/**/ 0x00000000, 0x3FF37000, -/**/ 0x4DBDCC60, 0xBF219D00, -/**/ 0xEBAC2000, 0xBFC8E588, -/**/ 0xAB2D1140, 0xBD3B7D5C, -/**/ 0x00000000, 0x3FF36800, -/**/ 0xE0747954, 0x3F38DF3D, -/**/ 0xEB390000, 0xBFC8BEAF, -/**/ 0xAAE92CD1, 0x3D073D54, -/**/ 0x00000000, 0x3FF36400, -/**/ 0xD9D3C49F, 0xBF14E775, -/**/ 0xB17B2000, 0xBFC897E2, -/**/ 0x380CBE9E, 0x3D296B37, -/**/ 0x00000000, 0x3FF35C00, -/**/ 0xF2AF821E, 0x3F3CE5F9, -/**/ 0x3750E000, 0xBFC87121, -/**/ 0x42F9AF75, 0xBD3328EB, -/**/ 0x00000000, 0x3FF35800, -/**/ 0xE34971F2, 0xBEE82DF0, -/**/ 0x759F6000, 0xBFC84A6B, -/**/ 0x2ADF8609, 0x3D3DA280, -/**/ 0x00000000, 0x3FF35400, -/**/ 0x4873ECAE, 0xBF3E304D, -/**/ 0x6551A000, 0xBFC823C1, -/**/ 0x9A631E83, 0xBD1E0DDB, -/**/ 0x00000000, 0x3FF34C00, -/**/ 0x1FF659DB, 0x3F1264B6, -/**/ 0xFF59A000, 0xBFC7FD22, -/**/ 0xF457B7D2, 0x3D158BEB, -/**/ 0x00000000, 0x3FF34800, -/**/ 0xFECB9865, 0xBF386531, -/**/ 0x3CAF6000, 0xBFC7D690, -/**/ 0x17C301D7, 0x3D24C06B, -/**/ 0x00000000, 0x3FF34000, -/**/ 0xEEDA65AE, 0x3F25A8C2, -/**/ 0x16516000, 0xBFC7B009, -/**/ 0xCB067E57, 0x3D3AE75F, -/**/ 0x00000000, 0x3FF33C00, -/**/ 0x8434E1F4, 0xBF31BA4A, -/**/ 0x85444000, 0xBFC7898D, -/**/ 0xE3DBAF3F, 0xBD38E67B, -/**/ 0x00000000, 0x3FF33400, -/**/ 0xDBFC660A, 0x3F31EE97, -/**/ 0x82936000, 0xBFC7631D, -/**/ 0xC7C5F3E1, 0x3D25E77D, -/**/ 0x00000000, 0x3FF33000, -/**/ 0xBC40BFDA, 0xBF246252, -/**/ 0x074FE000, 0xBFC73CB9, -/**/ 0x0D0005A6, 0x3D3D66A9, -/**/ 0x00000000, 0x3FF32800, -/**/ 0x13299E64, 0x3F39E640, -/**/ 0x0C914000, 0xBFC71660, -/**/ 0x7CEC3838, 0xBCE51B15, -/**/ 0x00000000, 0x3FF32400, -/**/ 0xEF40991F, 0xBEFCB5D4, -/**/ 0x8B756000, 0xBFC6F012, -/**/ 0x0D31EF0F, 0xBD357739, -/**/ 0x00000000, 0x3FF32000, -/**/ 0xC823D892, 0xBF3D4632, -/**/ 0x7D204000, 0xBFC6C9D0, -/**/ 0xFD9B2DCA, 0x3CDC73FA, -/**/ 0x00000000, 0x3FF31800, -/**/ 0x7AED804C, 0x3F1DD63A, -/**/ 0xDABBE000, 0xBFC6A399, -/**/ 0xE66A15A6, 0x3D38F934, -/**/ 0x00000000, 0x3FF31400, -/**/ 0xE8C11E1A, 0xBF339849, -/**/ 0x9D786000, 0xBFC67D6E, -/**/ 0x30A706D3, 0x3D311E88, -/**/ 0x00000000, 0x3FF30C00, -/**/ 0x0D190131, 0x3F319013, -/**/ 0xBE8C2000, 0xBFC6574E, -/**/ 0x34F0F462, 0x3D398C1D, -/**/ 0x00000000, 0x3FF30800, -/**/ 0xB47A7FDA, 0xBF222315, -/**/ 0x37336000, 0xBFC6313A, -/**/ 0x4F21EA6D, 0x3D144DF5, -/**/ 0x00000000, 0x3FF30000, -/**/ 0x40260390, 0x3F3C82AC, -/**/ 0x00B0A000, 0xBFC60B31, -/**/ 0xC988F814, 0x3D371456, -/**/ 0x00000000, 0x3FF2FC00, -/**/ 0xA2430A62, 0x3F026443, -/**/ 0x144C2000, 0xBFC5E533, -/**/ 0xF3B290EA, 0x3D31CE0B, -/**/ 0x00000000, 0x3FF2F800, -/**/ 0xED097B42, 0xBF37B425, -/**/ 0x6B544000, 0xBFC5BF40, -/**/ 0xEB68981C, 0x3D127023, -/**/ 0x00000000, 0x3FF2F000, -/**/ 0x4AE0553C, 0x3F2D00E3, -/**/ 0xFF1D6000, 0xBFC59958, -/**/ 0x9769CA05, 0x3D3A1D05, -/**/ 0x00000000, 0x3FF2EC00, -/**/ 0x25D69D44, 0xBF262BC0, -/**/ 0xC9018000, 0xBFC5737C, -/**/ 0xA6B887F6, 0xBD39BAA7, -/**/ 0x00000000, 0x3FF2E400, -/**/ 0xE3103D6B, 0x3F3B88B5, -/**/ 0xC2610000, 0xBFC54DAB, -/**/ 0xE5C8D0D8, 0xBD2746FE, -/**/ 0x00000000, 0x3FF2E000, -/**/ 0xC04B8097, 0x3F02E025, -/**/ 0xE4A1C000, 0xBFC527E5, -/**/ 0x8D4B411D, 0x3D34E60B, -/**/ 0x00000000, 0x3FF2DC00, -/**/ 0x2C305021, 0xBF369C22, -/**/ 0x292F6000, 0xBFC5022B, -/**/ 0xFF36A25B, 0xBD348A05, -/**/ 0x00000000, 0x3FF2D400, -/**/ 0xD50A012D, 0x3F30A012, -/**/ 0x897BC000, 0xBFC4DC7B, -/**/ 0x0AE1FF0F, 0xBD0C79B6, -/**/ 0x00000000, 0x3FF2D000, -/**/ 0xBC66484E, 0xBF1FBE29, -/**/ 0xFEFE2000, 0xBFC4B6D6, -/**/ 0xF56E7952, 0xBD1522EC, -/**/ 0x00000000, 0x3FF2C800, -/**/ 0x12C9FB4E, 0x3F3FB4D8, -/**/ 0x8333C000, 0xBFC4913D, -/**/ 0x558124C4, 0x3D353E43, -/**/ 0x00000000, 0x3FF2C400, -/**/ 0x7004B11E, 0x3F1E3432, -/**/ 0x0F9F6000, 0xBFC46BAF, -/**/ 0x0790841A, 0x3D1249CD, -/**/ 0x00000000, 0x3FF2C000, -/**/ 0x5C8EF02F, 0xBF30671A, -/**/ 0x9DC9C000, 0xBFC4462B, -/**/ 0xA711B062, 0x3D384858, -/**/ 0x00000000, 0x3FF2B800, -/**/ 0xD548D9AC, 0x3F37D835, -/**/ 0x27410000, 0xBFC420B3, -/**/ 0xC85A0884, 0x3D116282, -/**/ 0x00000000, 0x3FF2B400, -/**/ 0xAD012B40, 0x3ED2B404, -/**/ 0xA5992000, 0xBFC3FB45, -/**/ 0xC0CAE559, 0xBD319713, -/**/ 0x00000000, 0x3FF2B000, -/**/ 0x8E7302A1, 0xBF370F78, -/**/ 0x126BC000, 0xBFC3D5E3, -/**/ 0x85096C4B, 0xBD13FB2F, -/**/ 0x00000000, 0x3FF2A800, -/**/ 0x3C1053F9, 0x3F31C92F, -/**/ 0x67580000, 0xBFC3B08B, -/**/ 0xF29320FB, 0x3D3AADE8, -/**/ 0x00000000, 0x3FF2A400, -/**/ 0x3DBE2E04, 0xBF14AD94, -/**/ 0x9E028000, 0xBFC38B3E, -/**/ 0x545C17F9, 0x3D370EF0, -/**/ 0x00000000, 0x3FF2A000, -/**/ 0xBED61BED, 0xBF3BED61, -/**/ 0xB015A000, 0xBFC365FC, -/**/ 0xAFB9691B, 0x3D3FD3A0, -/**/ 0x00000000, 0x3FF29800, -/**/ 0x26F004A6, 0x3F2B061A, -/**/ 0x97412000, 0xBFC340C5, -/**/ 0xF7D9D386, 0x3D37A3DC, -/**/ 0x00000000, 0x3FF29400, -/**/ 0xFF6B646D, 0xBF21B488, -/**/ 0x4D3A4000, 0xBFC31B99, -/**/ 0xE3A50810, 0xBD3F098E, -/**/ 0x00000000, 0x3FF29000, -/**/ 0x2CA5D5AC, 0xBF3F0582, -/**/ 0xCBBC0000, 0xBFC2F677, -/**/ 0x2160F40D, 0xBD352B30, -/**/ 0x00000000, 0x3FF28800, -/**/ 0x16025116, 0x3F260251, -/**/ 0x0C868000, 0xBFC2D161, -/**/ 0xCB81B4A1, 0xBD039D6C, -/**/ 0x00000000, 0x3FF28400, -/**/ 0x502065D2, 0xBF258CDF, -/**/ 0x095F6000, 0xBFC2AC55, -/**/ 0xD0C6C8A8, 0x3D1D3466, -/**/ 0x00000000, 0x3FF27C00, -/**/ 0x1CE4D6F8, 0x3F3FA38A, -/**/ 0xBC11A000, 0xBFC28753, -/**/ 0x359302E6, 0xBD37494E, -/**/ 0x00000000, 0x3FF27800, -/**/ 0xDCCA0781, 0x3F247DD5, -/**/ 0x1E6DE000, 0xBFC2625D, -/**/ 0xF09E3D82, 0x3CF52962, -/**/ 0x00000000, 0x3FF27400, -/**/ 0xDB195E8F, 0xBF25E8EF, -/**/ 0x2A49C000, 0xBFC23D71, -/**/ 0x8FD3DF5C, 0xBD100D23, -/**/ 0x00000000, 0x3FF27000, -/**/ 0xFFB647FE, 0xBF3FF6C8, -/**/ 0xD9808000, 0xBFC2188F, -/**/ 0x7F50C701, 0x3D3B3A1E, -/**/ 0x00000000, 0x3FF26800, -/**/ 0xC024D167, 0x3F266F9A, -/**/ 0x25F26000, 0xBFC1F3B9, -/**/ 0x9B083633, 0x3D15F74E, -/**/ 0x00000000, 0x3FF26400, -/**/ 0xEABD0E14, 0xBF22D1BD, -/**/ 0x09854000, 0xBFC1CEED, -/**/ 0x39192AF9, 0x3D315C1C, -/**/ 0x00000000, 0x3FF26000, -/**/ 0xF6D0EEC8, 0xBF3DD8F7, -/**/ 0x7E240000, 0xBFC1AA2B, -/**/ 0xDDE3B366, 0x3D31AC38, -/**/ 0x00000000, 0x3FF25800, -/**/ 0x2A241EF6, 0x3F2BCEB1, -/**/ 0x7DBEC000, 0xBFC18574, -/**/ 0x45BD9B49, 0xBD3E6744, -/**/ 0x00000000, 0x3FF25400, -/**/ 0xA21378D7, 0xBF18A05B, -/**/ 0x024B2000, 0xBFC160C8, -/**/ 0xA9009E3D, 0xBD2EC2D2, -/**/ 0x00000000, 0x3FF25000, -/**/ 0xD6CFA90C, 0xBF3A076F, -/**/ 0x05C3A000, 0xBFC13C26, -/**/ 0xD94F6509, 0x3D2CF5FD, -/**/ 0x00000000, 0x3FF24800, -/**/ 0x92492492, 0x3F324924, -/**/ 0x8227E000, 0xBFC1178E, -/**/ 0xCE2D07F2, 0xBD21EF78, -/**/ 0x00000000, 0x3FF24400, -/**/ 0x6151E899, 0xBEF3682B, -/**/ 0x717D0000, 0xBFC0F301, -/**/ 0x41AE86C5, 0x3D3E09B4, -/**/ 0x00000000, 0x3FF24000, -/**/ 0x89FA4C67, 0xBF34868E, -/**/ 0xCDCCC000, 0xBFC0CE7E, -/**/ 0xABFF5447, 0xBD14652D, -/**/ 0x00000000, 0x3FF23800, -/**/ 0x6B11F09F, 0x3F3858D8, -/**/ 0x91268000, 0xBFC0AA06, -/**/ 0xD7032129, 0x3D345519, -/**/ 0x00000000, 0x3FF23400, -/**/ 0xAF37C049, 0x3F159E26, -/**/ 0xB59E4000, 0xBFC08598, -/**/ 0x7009902C, 0x3D27E5DD, -/**/ 0x00000000, 0x3FF23000, -/**/ 0x2E076329, 0xBF2AB546, -/**/ 0x354D4000, 0xBFC06135, -/**/ 0x28340EE9, 0xBD363046, -/**/ 0x00000000, 0x3FF22C00, -/**/ 0xFEDD5FEE, 0xBF3FEDD5, -/**/ 0x0A51E000, 0xBFC03CDC, -/**/ 0xF169FC5C, 0xBD381A9C, -/**/ 0x00000000, 0x3FF22400, -/**/ 0x009126D7, 0x3F2B5B92, -/**/ 0x2ECF6000, 0xBFC0188D, -/**/ 0x1CFF9DFE, 0xBD03F965, -/**/ 0x00000000, 0x3FF22000, -/**/ 0x8121FB78, 0xBF121FB7, -/**/ 0x39DBC000, 0xBFBFE891, -/**/ 0xD82F7A82, 0xBD356594, -/**/ 0x00000000, 0x3FF21C00, -/**/ 0x3A459635, 0xBF368F22, -/**/ 0x9DB58000, 0xBFBFA01C, -/**/ 0xFA48A730, 0x3D08F351, -/**/ 0x00000000, 0x3FF21400, -/**/ 0x855E6012, 0x3F379804, -/**/ 0x7D900000, 0xBFBF57BC, -/**/ 0x9EA8B04E, 0xBD176A6C, -/**/ 0x00000000, 0x3FF21000, -/**/ 0x78CD7A37, 0x3F17B57C, -/**/ 0xCDD98000, 0xBFBF0F70, -/**/ 0x6C272C1E, 0xBD32E31F, -/**/ 0x00000000, 0x3FF20C00, -/**/ 0x07E4EF15, 0xBF271E73, -/**/ 0x830A0000, 0xBFBEC739, -/**/ 0xA80CDD10, 0xBD311FCB, -/**/ 0x00000000, 0x3FF20800, -/**/ 0x49392BA7, 0xBF3CDDEC, -/**/ 0x91A34000, 0xBFBE7F16, -/**/ 0x9BC77BFA, 0x3D32C1C5, -/**/ 0x00000000, 0x3FF20000, -/**/ 0x12012012, 0x3F320120, -/**/ 0xEE304000, 0xBFBE3707, -/**/ 0xE6766ABD, 0xBD20F684, -/**/ 0x00000000, 0x3FF1FC00, -/**/ 0xCE8AD1A2, 0x3EF0DC4F, -/**/ 0x8D468000, 0xBFBDEF0D, -/**/ 0x412E9A74, 0x3D324750, -/**/ 0x00000000, 0x3FF1F800, -/**/ 0xDC11F704, 0xBF2F7047, -/**/ 0x63844000, 0xBFBDA727, -/**/ 0x1FA71733, 0xBD1A8940, -/**/ 0x00000000, 0x3FF1F000, -/**/ 0x16B6419D, 0x3F3FAF3F, -/**/ 0x65920000, 0xBFBD5F55, -/**/ 0xCC185469, 0xBD30E239, -/**/ 0x00000000, 0x3FF1EC00, -/**/ 0xF70985E2, 0x3F2E878F, -/**/ 0x88218000, 0xBFBD1797, -/**/ 0xB5EFBEED, 0xBD336433, -/**/ 0x00000000, 0x3FF1E800, -/**/ 0x94D7FDC3, 0xBEEF55E4, -/**/ 0xBFEE0000, 0xBFBCCFED, -/**/ 0x2FE71256, 0xBD33A823, -/**/ 0x00000000, 0x3FF1E400, -/**/ 0x0478BBCF, 0xBF310C4C, -/**/ 0x01BC4000, 0xBFBC8858, -/**/ 0xC65AACD3, 0xBD2646D1, -/**/ 0x00000000, 0x3FF1DC00, -/**/ 0xCB840C49, 0x3F3F0ECB, -/**/ 0x425A4000, 0xBFBC40D6, -/**/ 0x1D1930DD, 0xBD3CB112, -/**/ 0x00000000, 0x3FF1D800, -/**/ 0xC9579074, 0x3F2EACE5, -/**/ 0x769FC000, 0xBFBBF968, -/**/ 0x8D824283, 0xBD24218C, -/**/ 0x00000000, 0x3FF1D400, -/**/ 0xFC60F0AE, 0xBECABDFA, -/**/ 0x936D8000, 0xBFBBB20E, -/**/ 0x35459B8E, 0x3D368BA8, -/**/ 0x00000000, 0x3FF1D000, -/**/ 0xAFDC61F3, 0xBF2F2A4B, -/**/ 0x8DAD4000, 0xBFBB6AC8, -/**/ 0xF50225C7, 0xBD3B1BDF, -/**/ 0x00000000, 0x3FF1CC00, -/**/ 0xAB802394, 0xBF3EC8AF, -/**/ 0x5A530000, 0xBFBB2396, -/**/ 0xEA137079, 0x3CEFF64E, -/**/ 0x00000000, 0x3FF1C400, -/**/ 0xCE058D9B, 0x3F322FC1, -/**/ 0xEE5B0000, 0xBFBADC77, -/**/ 0x09C31904, 0x3D3573B2, -/**/ 0x00000000, 0x3FF1C000, -/**/ 0xE0EFA2CF, 0x3F0AA04F, -/**/ 0x3ECAC000, 0xBFBA956D, -/**/ 0x4C02C4AF, 0xBD3E6379, -/**/ 0x00000000, 0x3FF1BC00, -/**/ 0x225ADFDD, 0xBF26B7F7, -/**/ 0x40B1C000, 0xBFBA4E76, -/**/ 0xB94407C8, 0x3D0E42B6, -/**/ 0x00000000, 0x3FF1B800, -/**/ 0x217CD13A, 0xBF39E073, -/**/ 0xE9278000, 0xBFBA0792, -/**/ 0xC9AD51BF, 0x3D0A9CE6, -/**/ 0x00000000, 0x3FF1B000, -/**/ 0x2BAE2B21, 0x3F37C67F, -/**/ 0x2D4D4000, 0xBFB9C0C3, -/**/ 0x9E838668, 0x3D3AB7C0, -/**/ 0x00000000, 0x3FF1AC00, -/**/ 0xBD720DCF, 0x3F23316E, -/**/ 0x024CC000, 0xBFB97A07, -/**/ 0x732093CE, 0x3CF8BCC1, -/**/ 0x00000000, 0x3FF1A800, -/**/ 0x611A7B96, 0xBF11A7B9, -/**/ 0x5D594000, 0xBFB9335E, -/**/ 0x3ABD47DA, 0xBD23115C, -/**/ 0x00000000, 0x3FF1A400, -/**/ 0xA1C1B8E7, 0xBF324195, -/**/ 0x33AEC000, 0xBFB8ECC9, -/**/ 0xBE67F7AA, 0x3D222F39, -/**/ 0x00000000, 0x3FF1A000, -/**/ 0xFEE61FEE, 0xBF3FEE61, -/**/ 0x7A91C000, 0xBFB8A647, -/**/ 0xAF9BD6DF, 0xBD3C28C0, -/**/ 0x00000000, 0x3FF19800, -/**/ 0x362B721D, 0x3F328F89, -/**/ 0x27508000, 0xBFB85FD9, -/**/ 0x19970C1C, 0x3D35B818, -/**/ 0x00000000, 0x3FF19400, -/**/ 0x28A70119, 0x3F14E023, -/**/ 0x2F410000, 0xBFB8197E, -/**/ 0x60D20041, 0x3D3C0FE4, -/**/ 0x00000000, 0x3FF19000, -/**/ 0x3E48FC6F, 0xBF1FD419, -/**/ 0x87C28000, 0xBFB7D336, -/**/ 0x3E706706, 0xBD33C88C, -/**/ 0x00000000, 0x3FF18C00, -/**/ 0xFD42546B, 0xBF34F7C6, -/**/ 0x263D8000, 0xBFB78D02, -/**/ 0x94B69FB7, 0xBD069B57, -/**/ 0x00000000, 0x3FF18400, -/**/ 0x01185E30, 0x3F3E2FA4, -/**/ 0x00228000, 0xBFB746E1, -/**/ 0x6E1E21D2, 0x3D3126D1, -/**/ 0x00000000, 0x3FF18000, -/**/ 0x11811812, 0x3F318118, -/**/ 0x0AEAC000, 0xBFB700D3, -/**/ 0xA99DED32, 0xBCEC1E8D, -/**/ 0x00000000, 0x3FF17C00, -/**/ 0xFF2E2C43, 0x3F13F1CA, -/**/ 0x3C188000, 0xBFB6BAD8, -/**/ 0xC08926AE, 0xBD0DAF3C, -/**/ 0x00000000, 0x3FF17800, -/**/ 0x0A5EF9FF, 0xBF1D79B9, -/**/ 0x89364000, 0xBFB674F0, -/**/ 0x4C9D3302, 0xBD3A7999, -/**/ 0x00000000, 0x3FF17400, -/**/ 0x1ECEA765, 0xBF338FAD, -/**/ 0xE7D78000, 0xBFB62F1B, -/**/ 0x7ED63C4E, 0x3D217995, -/**/ 0x00000000, 0x3FF17000, -/**/ 0xD8C8714B, 0xBF3F976B, -/**/ 0x4D978000, 0xBFB5E95A, -/**/ 0xE1D17171, 0xBD31CB7C, -/**/ 0x00000000, 0x3FF16800, -/**/ 0xB08FA497, 0x3F348A33, -/**/ 0xB01AC000, 0xBFB5A3AB, -/**/ 0x9E6AFA18, 0xBD3E2574, -/**/ 0x00000000, 0x3FF16400, -/**/ 0x864022C9, 0x3F21AA1F, -/**/ 0x050E0000, 0xBFB55E10, -/**/ 0x0C53C72E, 0xBD0C1D74, -/**/ 0x00000000, 0x3FF16000, -/**/ 0xB487BCAD, 0xBF05B7C9, -/**/ 0x42260000, 0xBFB51887, -/**/ 0x96258B3E, 0xBD330A1D, -/**/ 0x00000000, 0x3FF15C00, -/**/ 0x5B1E5F75, 0xBF2C3411, -/**/ 0x5D208000, 0xBFB4D311, -/**/ 0x82F4E1EF, 0x3CF53A25, -/**/ 0x00000000, 0x3FF15800, -/**/ 0xEEA99544, 0xBF39543F, -/**/ 0x4BC30000, 0xBFB48DAE, -/**/ 0x208C200C, 0xBD30185B, -/**/ 0x00000000, 0x3FF15000, -/**/ 0xDD5C8CB8, 0x3F3B9A3F, -/**/ 0x03DBC000, 0xBFB4485E, -/**/ 0xE8D26AB7, 0xBD3FAD46, -/**/ 0x00000000, 0x3FF14C00, -/**/ 0xB19AE5C7, 0x3F30B155, -/**/ 0x7B414000, 0xBFB40320, -/**/ 0xAA8157C0, 0xBD26FD84, -/**/ 0x00000000, 0x3FF14800, -/**/ 0xB34EDA32, 0x3F17C382, -/**/ 0xA7D20000, 0xBFB3BDF5, -/**/ 0xAD125895, 0x3D319BD0, -/**/ 0x00000000, 0x3FF14400, -/**/ 0xBAF129D0, 0xBF129CFF, -/**/ 0x7F748000, 0xBFB378DD, -/**/ 0x28F1FACA, 0xBD371411, -/**/ 0x00000000, 0x3FF14000, -/**/ 0x771B7C7F, 0xBF2E2E59, -/**/ 0xF8184000, 0xBFB333D7, -/**/ 0xA81B8848, 0x3CE692B6, -/**/ 0x00000000, 0x3FF13C00, -/**/ 0x30FE1D9C, 0xBF395F06, -/**/ 0x07B40000, 0xBFB2EEE5, -/**/ 0xDD77C860, 0xBD08081E, -/**/ 0x00000000, 0x3FF13400, -/**/ 0x5C81135D, 0x3F3C8113, -/**/ 0xA4470000, 0xBFB2AA04, -/**/ 0xA8B1CB41, 0xBD37A48B, -/**/ 0x00000000, 0x3FF13000, -/**/ 0xBB3B5DC0, 0x3F3288FF, -/**/ 0xC3D8C000, 0xBFB26536, -/**/ 0x097C5BA3, 0xBD0B4BAC, -/**/ 0x00000000, 0x3FF12C00, -/**/ 0xB81577AE, 0x3F21713D, -/**/ 0x5C784000, 0xBFB2207B, -/**/ 0xFC10C7BF, 0xBD349D8C, -/**/ 0x00000000, 0x3FF12800, -/**/ 0xBAD6FC84, 0xBEEE05E5, -/**/ 0x643D0000, 0xBFB1DBD2, -/**/ 0xD977C494, 0xBD390B24, -/**/ 0x00000000, 0x3FF12400, -/**/ 0x59F992BF, 0xBF24E314, -/**/ 0xD1464000, 0xBFB1973B, -/**/ 0x54F930B3, 0xBD3566D1, -/**/ 0x00000000, 0x3FF12000, -/**/ 0xC9F6E7A8, 0xBF33CB91, -/**/ 0x99BB4000, 0xBFB152B7, -/**/ 0x07030829, 0x3D09BB29, -/**/ 0x00000000, 0x3FF11C00, -/**/ 0x8B7D9851, 0xBF3CFE65, -/**/ 0xB3CB0000, 0xBFB10E45, -/**/ 0x284A3465, 0x3D37CF69, -/**/ 0x00000000, 0x3FF11400, -/**/ 0x29605DF7, 0x3F39F5DB, -/**/ 0x15AC4000, 0xBFB0C9E6, -/**/ 0x0974D976, 0xBD2C2DA8, -/**/ 0x00000000, 0x3FF11000, -/**/ 0x11111111, 0x3F311111, -/**/ 0xB59E4000, 0xBFB08598, -/**/ 0x7009902C, 0x3D17E5DD, -/**/ 0x00000000, 0x3FF10C00, -/**/ 0x12A5B1AE, 0x3F20A63A, -/**/ 0x89E74000, 0xBFB0415D, -/**/ 0x5CF1D753, 0xBD1111C0, -/**/ 0x00000000, 0x3FF10800, -/**/ 0xBE011080, 0xBED107FB, -/**/ 0x11AB8000, 0xBFAFFA69, -/**/ 0x98381A8F, 0xBD23008C, -/**/ 0x00000000, 0x3FF10400, -/**/ 0x6FEABBAE, 0xBF216989, -/**/ 0x51800000, 0xBFAF723B, -/**/ 0xDD5610D3, 0x3D3D6EB0, -/**/ 0x00000000, 0x3FF10000, -/**/ 0x10FEF011, 0xBF30FEF0, -/**/ 0xC0068000, 0xBFAEEA31, -/**/ 0x3606D891, 0xBD3C3DD8, -/**/ 0x00000000, 0x3FF0FC00, -/**/ 0x98CDDC74, 0xBF3922C0, -/**/ 0x4A0B8000, 0xBFAE624C, -/**/ 0x74676689, 0x3D30F25C, -/**/ 0x00000000, 0x3FF0F400, -/**/ 0x325A1A80, 0x3F3EDFAB, -/**/ 0xDC680000, 0xBFADDA8A, -/**/ 0x64D9E42F, 0x3D21B1AC, -/**/ 0x00000000, 0x3FF0F000, -/**/ 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0x1B0BD52D, 0x3F3424D0, -/**/ 0xEF6AF000, 0x3FD24D5B, -/**/ 0xFC9FABDD, 0xBCBDD780, -/**/ 0x00000000, 0x3FE80800, -/**/ 0xFE7F9FE8, 0xBF2FE7F9, -/**/ 0x10DF7000, 0x3FD25960, -/**/ 0x224EA3E3, 0x3D38E7BC, -/**/ 0x00000000, 0x3FE80000, -/**/ 0x18018018, 0x3F280180, -/**/ 0xF1338000, 0x3FD26561, -/**/ 0x66FAA45F, 0x3D38B488, -/**/ 0x00000000, 0x3FE80000, -/**/ 0x5FF40180, 0xBF37FD00, -/**/ 0x913F8000, 0x3FD27161, -/**/ 0xF61564B4, 0x3D34F4F1, -/**/ 0x00000000, 0x3FE7F800, -/**/ 0x9750B6C7, 0x3F104AE8, -/**/ 0xF1DB6000, 0x3FD27D5E, -/**/ 0x78CAC9F4, 0xBD092374, -/**/ 0x00000000, 0x3FE7F800, -/**/ 0xF405FD01, 0xBF3FD017, -/**/ 0x13DE8000, 0x3FD2895A, -/**/ 0xD24C13F0, 0x3D3A8D7A, -/**/ 0x00000000, 0x3FE7F000, -/**/ 0xC9C5485E, 0xBF0D2BF1, -/**/ 0xF81FF000, 0x3FD29552, -/**/ 0x1771C408, 0x3D348D30, -/**/ 0x00000000, 0x3FE7E800, -/**/ 0xD029DB60, 0x3F38927F, -/**/ 0x9F763000, 0x3FD2A149, -/**/ 0x51F3AADC, 0xBD30DBBF, -/**/ 0x00000000, 0x3FE7E800, -/**/ 0xB0A45169, 0xBF26504A, -/**/ 0x0AB73000, 0x3FD2AD3E, -/**/ 0x488C359F, 0x3D2B972E, -/**/ 0x00000000, 0x3FE7E000, -/**/ 0xD278E8DD, 0x3F312A8A, -/**/ 0x3AB8A000, 0x3FD2B930, -/**/ 0xD6BFB0A5, 0xBD26DB12, -/**/ 0x00000000, 0x3FE7E000, -/**/ 0x24BB32E7, 0xBF327577, -/**/ 0x304F8000, 0x3FD2C520, -/**/ 0x8C342F39, 0x3D230852, -/**/ 0x00000000, 0x3FE7D800, -/**/ 0xA4B45AEC, 0x3F23EF9A, -/**/ 0xEC508000, 0x3FD2D10D, -/**/ 0xF7088353, 0x3D360C61, -/**/ 0x00000000, 0x3FE7D800, -/**/ 0x32748CC1, 0xBF398DAF, -/**/ 0x6F8FD000, 0x3FD2DCF9, -/**/ 0x8E33C9CE, 0x3D20B4A2, -/**/ 0x00000000, 0x3FE7D000, -/**/ 0x417D05F4, 0x3F07D05F, -/**/ 0xBAE12000, 0x3FD2E8E2, -/**/ 0x99B72BD8, 0xBD267B1E, -/**/ 0x00000000, 0x3FE7C800, -/**/ 0x431D3027, 0x3F3F8EF7, -/**/ 0xCF17A000, 0x3FD2F4C9, -/**/ 0x9374B87B, 0x3D371F04, -/**/ 0x00000000, 0x3FE7C800, -/**/ 0xDAD83E6C, 0xBF0E77A3, -/**/ 0xAD063000, 0x3FD300AE, -/**/ 0x8B75FCAC, 0x3D342F56, -/**/ 0x00000000, 0x3FE7C000, -/**/ 0x588D1676, 0x3F38E041, -/**/ 0x557F2000, 0x3FD30C91, -/**/ 0xA1451755, 0xBD142958, -/**/ 0x00000000, 0x3FE7C000, -/**/ 0x1FE8414C, 0xBF24C6DD, -/**/ 0xC9544000, 0x3FD31871, -/**/ 0x94CECFD9, 0x3D184FAB, -/**/ 0x00000000, 0x3FE7B800, -/**/ 0x81C2D3B2, 0x3F3265F4, -/**/ 0x09570000, 0x3FD32450, -/**/ 0x9BDAE59D, 0x3D3D271B, -/**/ 0x00000000, 0x3FE7B800, -/**/ 0xB6466407, 0xBF30C39C, -/**/ 0x16586000, 0x3FD3302C, -/**/ 0xC2A3E08B, 0x3D36217D, -/**/ 0x00000000, 0x3FE7B000, -/**/ 0x12B21224, 0x3F283FAD, -/**/ 0xF128E000, 0x3FD33C05, -/**/ 0x380E1A7D, 0xBD22B906, -/**/ 0x00000000, 0x3FE7B000, -/**/ 0xF899E55D, 0xBF36EFB8, -/**/ 0x9A988000, 0x3FD347DD, -/**/ 0xD4C58092, 0xBD25594D, -/**/ 0x00000000, 0x3FE7A800, -/**/ 0x3FF42B9F, 0x3F1836B6, -/**/ 0x1376E000, 0x3FD353B3, -/**/ 0xE6C26D9B, 0xBD1331AF, -/**/ 0x00000000, 0x3FE7A800, -/**/ 0x0B739FF4, 0xBF3CE7FD, -/**/ 0x5C933000, 0x3FD35F86, -/**/ 0x4EA1A54A, 0xBD3B07DE, -/**/ 0x00000000, 0x3FE7A000, -/**/ 0xE8017A00, 0x3EC7A005, -/**/ 0x76BC1000, 0x3FD36B57, -/**/ 0x5A9C223F, 0x3D116978, -/**/ 0x00000000, 0x3FE79800, -/**/ 0xB1CC5B7B, 0x3F3D535D, -/**/ 0x62BFE000, 0x3FD37726, -/**/ 0xAC53B023, 0xBD3E9436, -/**/ 0x00000000, 0x3FE79800, -/**/ 0xE0DA37A9, 0xBF15EEAC, -/**/ 0x216C5000, 0x3FD382F3, -/**/ 0x1D1A7F6D, 0xBD1061D2, -/**/ 0x00000000, 0x3FE79000, -/**/ 0x344E16D6, 0x3F37C21E, -/**/ 0xB38ED000, 0x3FD38EBD, -/**/ 0xE67D4CA0, 0x3D290582, -/**/ 0x00000000, 0x3FE79000, -/**/ 0x39C9E465, 0xBF25E69A, -/**/ 0x19F45000, 0x3FD39A86, -/**/ 0x937354F5, 0x3D18EE51, -/**/ 0x00000000, 0x3FE78800, -/**/ 0xC52640BC, 0x3F32640B, -/**/ 0x55694000, 0x3FD3A64C, -/**/ 0xBCD735D0, 0x3D37A71C, -/**/ 0x00000000, 0x3FE78800, -/**/ 0x2F6A09ED, 0xBF3037DE, -/**/ 0x66B9C000, 0x3FD3B210, -/**/ 0x9811560E, 0xBD33C1ED, -/**/ 0x00000000, 0x3FE78000, -/**/ 0x01781A72, 0x3F2A71DC, -/**/ 0x4EB15000, 0x3FD3BDD2, -/**/ 0x970E6ED9, 0xBD3257B4, -/**/ 0x00000000, 0x3FE78000, -/**/ 0xA9EEBFF4, 0xBF354996, -/**/ 0x0E1B2000, 0x3FD3C992, -/**/ 0xAA680B76, 0x3D141C28, -/**/ 0x00000000, 0x3FE77800, -/**/ 0xAC60D341, 0x3F208119, -/**/ 0xA5C1F000, 0x3FD3D54F, -/**/ 0xD9A395E3, 0x3D3C3E1C, -/**/ 0x00000000, 0x3FE77800, -/**/ 0x742E2DD0, 0xBF3A28AE, -/**/ 0x16701000, 0x3FD3E10B, -/**/ 0x145429C7, 0x3D3F3BCF, -/**/ 0x00000000, 0x3FE77000, -/**/ 0x36340177, 0x3F0BD584, -/**/ 0x60EF6000, 0x3FD3ECC4, -/**/ 0x27C1300F, 0xBD060286, -/**/ 0x00000000, 0x3FE77000, -/**/ 0x240C7174, 0xBF3ED55D, -/**/ 0x86094000, 0x3FD3F87B, -/**/ 0x54589889, 0xBD35DFD7, -/**/ 0x00000000, 0x3FE76800, -/**/ 0xAB277F45, 0xBEF18DE5, -/**/ 0x8686A000, 0x3FD40430, -/**/ 0x3049F7D3, 0x3D3F8EF4, -/**/ 0x00000000, 0x3FE76000, -/**/ 0x01D3C7B8, 0x3F3CB026, -/**/ 0x63303000, 0x3FD40FE3, -/**/ 0xE79F05C6, 0x3D3E5C5F, -/**/ 0x00000000, 0x3FE76000, -/**/ 0xA9D08664, 0xBF15E95B, -/**/ 0x1CCE1000, 0x3FD41B94, -/**/ 0x13E43FC9, 0xBD304690, -/**/ 0x00000000, 0x3FE75800, -/**/ 0x097CFD43, 0x3F3867A4, -/**/ 0xB427E000, 0x3FD42742, -/**/ 0x02B82675, 0xBD398727, -/**/ 0x00000000, 0x3FE75800, -/**/ 0xE8A9353E, 0xBF2353DF, -/**/ 0x2A04F000, 0x3FD432EF, -/**/ 0x931715AD, 0xBD3FB129, -/**/ 0x00000000, 0x3FE75000, -/**/ 0x4F13DC4A, 0x3F3450E6, -/**/ 0x7F2C1000, 0x3FD43E99, -/**/ 0x40C41A04, 0x3D1C3F72, -/**/ 0x00000000, 0x3FE75000, -/**/ 0xE8B1B4FC, 0xBF2B4FBF, -/**/ 0xB463C000, 0x3FD44A41, -/**/ 0xF37CF612, 0x3D31EE28, -/**/ 0x00000000, 0x3FE74800, -/**/ 0x7E458100, 0x3F306BB6, -/**/ 0xCA720000, 0x3FD455E7, -/**/ 0x36629AED, 0x3D1AD8C6, -/**/ 0x00000000, 0x3FE74800, -/**/ 0x1745D174, 0xBF31745D, -/**/ 0xC21C6000, 0x3FD4618B, -/**/ 0x484C84CC, 0xBD13D82F, -/**/ 0x00000000, 0x3FE74000, -/**/ 0x236DEC04, 0x3F296FBD, -/**/ 0x9C280000, 0x3FD46D2D, -/**/ 0x5F67F75A, 0x3D359B27, -/**/ 0x00000000, 0x3FE74000, -/**/ 0x3B304B87, 0xBF350F9D, -/**/ 0x5959B000, 0x3FD478CD, -/**/ 0xF0C8D098, 0x3D2EC89B, -/**/ 0x00000000, 0x3FE73800, -/**/ 0xA4EBDC70, 0x3F226A51, -/**/ 0xFA75C000, 0x3FD4846A, -/**/ 0xE3798DCE, 0xBD263EA2, -/**/ 0x00000000, 0x3FE73800, -/**/ 0xF00B9A78, 0xBF3879D5, -/**/ 0x80401000, 0x3FD49006, -/**/ 0xFE1A0F8C, 0xBD38BCCF, -/**/ 0x00000000, 0x3FE73000, -/**/ 0x5DAAD90C, 0x3F178D7F, -/**/ 0xEB7C1000, 0x3FD49B9F, -/**/ 0x58AB60D7, 0x3D3DAC1C, -/**/ 0x00000000, 0x3FE73000, -/**/ 0x783709C7, 0xBF3BB33C, -/**/ 0x3CED0000, 0x3FD4A737, -/**/ 0xEBF35449, 0xBD39A234, -/**/ 0x00000000, 0x3FE72800, -/**/ 0x265AD23A, 0x3F061274, -/**/ 0x75556000, 0x3FD4B2CC, -/**/ 0xC78BFA4B, 0xBD380FCB, -/**/ 0x00000000, 0x3FE72800, -/**/ 0xC90A1FD2, 0xBF3EBC05, -/**/ 0x95778000, 0x3FD4BE5F, -/**/ 0xCD9AD824, 0xBD3D7C92, -/**/ 0x00000000, 0x3FE72000, -/**/ 0x38017200, 0xBEC71FFA, -/**/ 0x9E153000, 0x3FD4C9F0, -/**/ 0x70E02DE0, 0xBD2E1DDE, -/**/ 0x00000000, 0x3FE71800, -/**/ 0x74A050E1, 0x3F3E6B99, -/**/ 0x8FEFE000, 0x3FD4D57F, -/**/ 0x7FD06868, 0x3D23F926, -/**/ 0x00000000, 0x3FE71800, -/**/ 0xB8BD1180, 0xBF077400, -/**/ 0x6BC8A000, 0x3FD4E10C, -/**/ 0x1636F061, 0x3CF8283F, -/**/ 0x00000000, 0x3FE71000, -/**/ 0xE3E0453A, 0x3F3BC36C, -/**/ 0x32600000, 0x3FD4EC97, -/**/ 0xAF04D104, 0x3D234D7A, -/**/ 0x00000000, 0x3FE71000, -/**/ 0x6935DDC5, 0xBF15FA98, -/**/ 0xE4764000, 0x3FD4F81F, -/**/ 0x434FF08D, 0xBD27FCF6, -/**/ 0x00000000, 0x3FE70800, -/**/ 0x7337CF08, 0x3F394B40, -/**/ 0x82CB2000, 0x3FD503A6, -/**/ 0xF16F9B5D, 0xBD2A68C8, -/**/ 0x00000000, 0x3FE70800, -/**/ 0xA835403A, 0xBF1F7B97, -/**/ 0x0E1E0000, 0x3FD50F2B, -/**/ 0x8C47B8D8, 0x3D3A0940, -/**/ 0x00000000, 0x3FE70000, -/**/ 0x5C0B8170, 0x3F3702E0, -/**/ 0x872E0000, 0x3FD51AAD, -/**/ 0xDB0A7CC1, 0xBD3F4BD8, -/**/ 0x00000000, 0x3FE70000, -/**/ 0x4F67A855, 0xBF241EE6, -/**/ 0xEEB99000, 0x3FD5262D, -/**/ 0x70894A01, 0xBD3E1B9F, -/**/ 0x00000000, 0x3FE6F800, -/**/ 0x221C0170, 0x3F34EA19, -/**/ 0x457EE000, 0x3FD531AC, -/**/ 0x7D931501, 0x3D3DF83B, -/**/ 0x00000000, 0x3FE6F800, -/**/ 0x5508CA5C, 0xBF282102, -/**/ 0x8C3BE000, 0x3FD53D28, -/**/ 0xEB6DFAC5, 0xBD111397, -/**/ 0x00000000, 0x3FE6F000, -/**/ 0x9300B793, 0x3F3300B7, -/**/ 0xC3ADD000, 0x3FD548A2, -/**/ 0x63081CF7, 0x3D23167E, -/**/ 0x00000000, 0x3FE6F000, -/**/ 0x005BB90F, 0xBF2BC486, -/**/ 0xEC91C000, 0x3FD5541A, -/**/ 0xDC72EEBA, 0xBCF816AA, -/**/ 0x00000000, 0x3FE6E800, -/**/ 0xC5A3A00B, 0x3F314688, -/**/ 0x07A44000, 0x3FD55F91, -/**/ 0x78DF4A62, 0xBD11E647, -/**/ 0x00000000, 0x3FE6E800, -/**/ 0xDA9C5AE1, 0xBF2F09D6, -/**/ 0x15A18000, 0x3FD56B05, -/**/ 0xBC4A23FC, 0x3D29247B, -/**/ 0x00000000, 0x3FE6E000, -/**/ 0x337C6CB1, 0x3F2F76B4, -/**/ 0x17456000, 0x3FD57677, -/**/ 0x9524D7CA, 0xBD364EAD, -/**/ 0x00000000, 0x3FE6E000, -/**/ 0xEDF4EC87, 0xBF30F8AC, -/**/ 0x0D4B3000, 0x3FD581E7, -/**/ 0xB12D8F1D, 0xBD1F31E1, -/**/ 0x00000000, 0x3FE6D800, -/**/ 0x6EAEF381, 0x3F2CBDF2, -/**/ 0xF86E0000, 0x3FD58D54, -/**/ 0x0A795215, 0x3D2791F3, -/**/ 0x00000000, 0x3FE6D800, -/**/ 0xB624BFF5, 0xBF323DB9, -/**/ 0xD9688000, 0x3FD598C0, -/**/ 0x70D96DA4, 0xBD385F49, -/**/ 0x00000000, 0x3FE6D000, -/**/ 0x1C860FB0, 0x3F2A6268, -/**/ 0xB0F4D000, 0x3FD5A42A, -/**/ 0x2DF7BA69, 0xBCDE63AF, -/**/ 0x00000000, 0x3FE6D000, -/**/ 0xB253BAE1, 0xBF335443, -/**/ 0x7FCCE000, 0x3FD5AF92, -/**/ 0xF5FFC77A, 0xBD1C032F, -/**/ 0x00000000, 0x3FE6C800, -/**/ 0xAB4294D4, 0x3F2863B1, -/**/ 0x46AA2000, 0x3FD5BAF8, -/**/ 0xF873FA41, 0xBD339AE8, -/**/ 0x00000000, 0x3FE6C800, -/**/ 0x87EAA6DF, 0xBF343C7C, -/**/ 0x0645A000, 0x3FD5C65C, -/**/ 0x0180EE65, 0xBD39FE06, -/**/ 0x00000000, 0x3FE6C000, -/**/ 0x16C16C17, 0x3F26C16C, -/**/ 0xBF581000, 0x3FD5D1BD, -/**/ 0xC9C7C238, 0xBD38D6BD, -/**/ 0x00000000, 0x3FE6C000, -/**/ 0x95C33E00, 0xBF34F695, -/**/ 0x7299C000, 0x3FD5DD1D, -/**/ 0x8815CE17, 0xBD38AF61, -/**/ 0x00000000, 0x3FE6B800, -/**/ 0xE7802D73, 0x3F257B34, -/**/ 0x20C29000, 0x3FD5E87B, -/**/ 0x8F7738FA, 0x3D3527D1, -/**/ 0x00000000, 0x3FE6B800, -/**/ 0xF4A5582C, 0xBF3582BF, -/**/ 0xCA8A2000, 0x3FD5F3D6, -/**/ 0x8E19CC75, 0x3D37AF84, -/**/ 0x00000000, 0x3FE6B000, -/**/ 0x31A3CFC7, 0x3F2490AA, -/**/ 0x70A79000, 0x3FD5FF30, -/**/ 0x9F105039, 0x3D2E9E43, -/**/ 0x00000000, 0x3FE6B000, -/**/ 0x77C30E5A, 0xBF35E12C, -/**/ 0x13D1A000, 0x3FD60A88, -/**/ 0xC879AF55, 0x3D36E9B9, -/**/ 0x00000000, 0x3FE6A800, -/**/ 0x94016A94, 0x3F24016A, -/**/ 0xB4BEC000, 0x3FD615DD, -/**/ 0x90BC04B2, 0x3D13C7CA, -/**/ 0x00000000, 0x3FE6A800, -/**/ 0xAD33D63F, 0xBF36120B, -/**/ 0x5424F000, 0x3FD62131, -/**/ 0x4AA68669, 0xBD3382FC, -/**/ 0x00000000, 0x3FE6A000, -/**/ 0x3729043E, 0x3F23CD15, -/**/ 0xF2B9C000, 0x3FD62C82, -/**/ 0xBD7C8A98, 0x3D3E54BD } }; - -static const union {int4 i[4350]; double x[2175]; } vj = { .i = { -/**/ 0x7D161C28, 0x3F46A400, -/**/ 0x20600000, 0xBF46A200, -/**/ 0xAA7623D9, 0x3D27DC4E, -/**/ 0xD596E639, 0x3F4693FA, -/**/ 0x4CE00000, 0xBF4691FD, -/**/ 0x29C3F0AD, 0x3D26B0CF, -/**/ 0x3219CE89, 0x3F4683F5, -/**/ 0x7B600000, 0xBF4681FA, -/**/ 0x95B9FDCC, 0x3D22B290, -/**/ 0x929ED397, 0x3F4673EF, -/**/ 0xABE00000, 0xBF4671F7, -/**/ 0xFA2F2D87, 0x3D17C727, -/**/ 0xF725F3E2, 0x3F4663E9, -/**/ 0xDE600000, 0xBF4661F4, -/**/ 0x6EDBFF1C, 0x3CF22ED3, -/**/ 0x5FAF2DE9, 0x3F4653E4, -/**/ 0x12E00000, 0xBF4651F2, -/**/ 0x157812BB, 0xBD144936, -/**/ 0xCC3A802B, 0x3F4643DE, -/**/ 0x49600000, 0xBF4641EF, -/**/ 0x60314E05, 0xBD2959CB, -/**/ 0x3CC7E927, 0x3F4633D9, -/**/ 0x81E00000, 0xBF4631EC, -/**/ 0xC3638E99, 0xBD35ABDA, -/**/ 0xB157675C, 0x3F4623D3, -/**/ 0xBC800000, 0xBF4621E9, -/**/ 0xC63F9A21, 0x3D3FF1D3, -/**/ 0x29E8F948, 0x3F4613CE, -/**/ 0xF9000000, 0xBF4611E6, -/**/ 0x71EEE611, 0x3D342D26, -/**/ 0xA67C9D6B, 0x3F4603C8, -/**/ 0x37800000, 0xBF4601E4, -/**/ 0x11A09689, 0x3D1C1C77, -/**/ 0x27125244, 0x3F45F3C3, -/**/ 0x78000000, 0xBF45F1E1, -/**/ 0xF7DC643C, 0xBD1DFD16, -/**/ 0xABAA1651, 0x3F45E3BD, -/**/ 0xBA800000, 0xBF45E1DE, -/**/ 0x91318A02, 0xBD376503, -/**/ 0x3443E812, 0x3F45D3B8, -/**/ 0xFF200000, 0xBF45D1DB, -/**/ 0xCE55DCDD, 0x3D3756E4, -/**/ 0xC0DFC606, 0x3F45C3B2, -/**/ 0x45A00000, 0xBF45C1D9, -/**/ 0x8F6F8FA0, 0x3D12D5CF, -/**/ 0x517DAEAB, 0x3F45B3AD, -/**/ 0x8E200000, 0xBF45B1D6, -/**/ 0x9B85DC2C, 0xBD2E90AB, -/**/ 0xE61DA081, 0x3F45A3A7, -/**/ 0xD8C00000, 0xBF45A1D3, -/**/ 0x3BF5AC54, 0x3D3B5E88, -/**/ 0x7EBF9A07, 0x3F4593A2, -/**/ 0x25400000, 0xBF4591D1, -/**/ 0x0C86DDB1, 0x3D12AC3A, -/**/ 0x1B6399BB, 0x3F45839D, -/**/ 0x73C00000, 0xBF4581CE, -/**/ 0x76830985, 0xBD3361C2, -/**/ 0xBC099E1C, 0x3F457397, -/**/ 0xC4600000, 0xBF4571CB, -/**/ 0xD062EBFF, 0x3D333915, -/**/ 0x60B1A5AA, 0x3F456392, -/**/ 0x16E00000, 0xBF4561C9, -/**/ 0x9CC4988F, 0xBD1E0DA0, -/**/ 0x095BAEE4, 0x3F45538D, -/**/ 0x6B800000, 0xBF4551C6, -/**/ 0x235BC18A, 0x3D3C69C4, -/**/ 0xB607B848, 0x3F454387, -/**/ 0xC2000000, 0xBF4541C3, -/**/ 0xF7737723, 0xBCEFCC99, -/**/ 0x66B5C056, 0x3F453382, -/**/ 0x1A800000, 0xBF4531C1, -/**/ 0x809CBCBB, 0xBD3FBAE2, -/**/ 0x1B65C58C, 0x3F45237D, -/**/ 0x75200000, 0xBF4521BE, -/**/ 0x194FEE63, 0x3CCAA5C8, -/**/ 0xD417C66A, 0x3F451377, -/**/ 0xD1C00000, 0xBF4511BB, -/**/ 0xE1CC7BBC, 0x3D3ED325, -/**/ 0x90CBC16E, 0x3F450372, -/**/ 0x30400000, 0xBF4501B9, -/**/ 0x68AB3742, 0xBD0F0298, -/**/ 0x5181B517, 0x3F44F36D, -/**/ 0x90E00000, 0xBF44F1B6, -/**/ 0x41E67AD9, 0x3D381BE1, -/**/ 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0x369C8A37, 0x3F2C8196, -/**/ 0x17800000, 0xBF2C80CB, -/**/ 0x8D8D1C8F, 0xBD12D119, -/**/ 0x1E05880E, 0x3F2C418F, -/**/ 0x8B800000, 0xBF2C40C7, -/**/ 0x544D2574, 0x3D347649, -/**/ 0x15712C30, 0x3F2C0188, -/**/ 0x07000000, 0xBF2C00C4, -/**/ 0x4EEA9E68, 0xBD32D030, -/**/ 0x1CDF709C, 0x3F2BC181, -/**/ 0x8B000000, 0xBF2BC0C0, -/**/ 0x74A84109, 0x3D15E533, -/**/ 0x34504F50, 0x3F2B817A, -/**/ 0x17000000, 0xBF2B80BD, -/**/ 0x025FBF68, 0x3D3D53C1, -/**/ 0x5BC3C24B, 0x3F2B4173, -/**/ 0xAA800000, 0xBF2B40B9, -/**/ 0x6BAA2FA8, 0xBD267FA7, -/**/ 0x9339C38C, 0x3F2B016C, -/**/ 0x46800000, 0xBF2B00B6, -/**/ 0xBB3FDE1E, 0x3D277F1D, -/**/ 0xDAB24D11, 0x3F2AC165, -/**/ 0xEA000000, 0xBF2AC0B2, -/**/ 0x1A8CDBE2, 0xBD3DAD17, -/**/ 0x322D58D9, 0x3F2A815F, -/**/ 0x96000000, 0xBF2A80AF, -/**/ 0xD81CF36E, 0xBD1E1315, -/**/ 0x99AAE0E3, 0x3F2A4158, -/**/ 0x4A000000, 0xBF2A40AC, -/**/ 0xE649E7B4, 0x3D2C7307, -/**/ 0x112ADF2D, 0x3F2A0152, -/**/ 0x05800000, 0xBF2A00A9, -/**/ 0xB77435EC, 0xBD3C713A, -/**/ 0x98AD4DB7, 0x3F29C14B, -/**/ 0xC9800000, 0xBF29C0A5, -/**/ 0x3A7AE827, 0xBD1E1005, -/**/ 0x3032267F, 0x3F298145, -/**/ 0x95800000, 0xBF2980A2, -/**/ 0xA8F2A842, 0x3D2A0460, -/**/ 0xD7B96385, 0x3F29413E, -/**/ 0x69000000, 0xBF29409F, -/**/ 0xA7B8321E, 0xBD3EDDA5, -/**/ 0x8F42FEC5, 0x3F290138, -/**/ 0x45000000, 0xBF29009C, -/**/ 0x3A3F0D33, 0xBD264506, -/**/ 0x56CEF241, 0x3F28C132, -/**/ 0x29000000, 0xBF28C099, -/**/ 0x33EE13CD, 0x3D206930, -/**/ 0x2E5D37F6, 0x3F28812C, -/**/ 0x15000000, 0xBF288096, -/**/ 0x22DF1FDA, 0x3D3B28AC, -/**/ 0x15EDC9E3, 0x3F284126, -/**/ 0x08800000, 0xBF284093, -/**/ 0xDD73B6DB, 0xBD324546, -/**/ 0x0D80A208, 0x3F280120, -/**/ 0x04800000, 0xBF280090, -/**/ 0x6DFEB485, 0xBCB440C2, -/**/ 0x1515BA62, 0x3F27C11A, -/**/ 0x08800000, 0xBF27C08D, -/**/ 0x9823B19D, 0x3D31BCBE, -/**/ 0x2CAD0CF1, 0x3F278114, -/**/ 0x14000000, 0xBF27808A, -/**/ 0xA9EB4E97, 0xBD3CD148, -/**/ 0x544693B4, 0x3F27410E, -/**/ 0x28000000, 0xBF274087, -/**/ 0xCA4F73AA, 0xBD277AAC, -/**/ 0x8BE248AA, 0x3F270108, -/**/ 0x44000000, 0xBF270084, -/**/ 0x26068EF7, 0x3D13E656, -/**/ 0xD38025D2, 0x3F26C102, -/**/ 0x68000000, 0xBF26C081, -/**/ 0x44C3EC8A, 0x3D35547B, -/**/ 0x2B20252A, 0x3F2680FD, -/**/ 0x93800000, 0xBF26807E, -/**/ 0x110DCE4B, 0xBD3AABA5, -/**/ 0x92C240B1, 0x3F2640F7, -/**/ 0xC7800000, 0xBF26407B, -/**/ 0xAC011956, 0xBD260B96, -/**/ 0x0A667267, 0x3F2600F2, -/**/ 0x03800000, 0xBF260079, -/**/ 0x5DFA826E, 0x3D111C22, -/**/ 0x920CB44A, 0x3F25C0EC, -/**/ 0x47800000, 0xBF25C076, -/**/ 0xD8A2980A, 0x3D333BD6, -/**/ 0x29B5005A, 0x3F2580E7, -/**/ 0x93000000, 0xBF258073, -/**/ 0x71C1D861, 0xBD3E2660, -/**/ 0xD15F5095, 0x3F2540E1, -/**/ 0xE7000000, 0xBF254070, -/**/ 0x4E77E5EE, 0xBD2FBD3A, -/**/ 0x890B9EFA, 0x3F2500DC, -/**/ 0x43000000, 0xBF25006E, -/**/ 0x7B90A2D9, 0xBCFEBDF2, -/**/ 0x50B9E589, 0x3F24C0D7, -/**/ 0xA7000000, 0xBF24C06B, -/**/ 0x58F2FF2C, 0x3D2765B3, -/**/ 0x286A1E40, 0x3F2480D2, -/**/ 0x13000000, 0xBF248069, -/**/ 0x74AE382C, 0x3D38FE8D, -/**/ 0x101C431E, 0x3F2440CD, -/**/ 0x86800000, 0xBF244066, -/**/ 0xB0286224, 0xBD3A07C3, -/**/ 0x07D04E23, 0x3F2400C8, -/**/ 0x02800000, 0xBF240064, -/**/ 0x46EFC0EC, 0xBD2ABE33, -/**/ 0x0F86394D, 0x3F23C0C3, -/**/ 0x86800000, 0xBF23C061, -/**/ 0x70DE3151, 0xBCF06744, -/**/ 0x273DFE9C, 0x3F2380BE, -/**/ 0x12800000, 0xBF23805F, -/**/ 0x05CFCD61, 0x3D260659, -/**/ 0x4EF7980F, 0x3F2340B9, -/**/ 0xA6800000, 0xBF23405C, -/**/ 0xD7DBBEBC, 0x3D36BEC8, -/**/ 0x86B2FFA4, 0x3F2300B4, -/**/ 0x42000000, 0xBF23005A, -/**/ 0x2B2027B4, 0xBD3DD29F, -/**/ 0xCE702F5C, 0x3F22C0AF, -/**/ 0xE6000000, 0xBF22C057, -/**/ 0x6959A7D0, 0xBD32B00B, -/**/ 0x262F2134, 0x3F2280AB, -/**/ 0x92000000, 0xBF228055, -/**/ 0x19FAAC2D, 0xBD1F61EF, -/**/ 0x8DEFCF2C, 0x3F2240A6, -/**/ 0x46000000, 0xBF224053, -/**/ 0xCB16B8A8, 0x3D05A87E, -/**/ 0x05B23344, 0x3F2200A2, -/**/ 0x02000000, 0xBF220051, -/**/ 0x23B9B257, 0x3D29F32F, -/**/ 0x8D76477A, 0x3F21C09D, -/**/ 0xC6000000, 0xBF21C04E, -/**/ 0x7E214821, 0x3D36F61B, -/**/ 0x253C05CD, 0x3F218099, -/**/ 0x91800000, 0xBF21804C, -/**/ 0x46FDFCA2, 0xBD3F5464, -/**/ 0xCD03683D, 0x3F214094, -/**/ 0x65800000, 0xBF21404A, -/**/ 0xA30F2308, 0xBD35E4E7, -/**/ 0x84CC68C9, 0x3F210090, -/**/ 0x41800000, 0xBF210048, -/**/ 0xF800CC34, 0xBD2974DC, -/**/ 0x4C970171, 0x3F20C08C, -/**/ 0x25800000, 0xBF20C046, -/**/ 0xC1006E9D, 0xBD0E9FC5, -/**/ 0x24632C32, 0x3F208088, -/**/ 0x11800000, 0xBF208044, -/**/ 0x078E4438, 0x3D133DE7, -/**/ 0x0C30E30D, 0x3F204084, -/**/ 0x05800000, 0xBF204042, -/**/ 0x15F82A7B, 0x3D2A61D2, -/**/ 0x04002001, 0x3F200080, -/**/ 0x01800000, 0xBF200040, -/**/ 0x3BBB110C, 0x3D355155, -/**/ 0x17A1BA1A, 0x3F1F80F8, -/**/ 0x0B000000, 0xBF1F807C, -/**/ 0x6C520A9B, 0x3D3D31BE, -/**/ 0x47462860, 0x3F1F00F0, -/**/ 0x22000000, 0xBF1F0078, -/**/ 0x4B6D83F6, 0xBD3B2CDB, -/**/ 0x96ED7ED3, 0x3F1E80E8, -/**/ 0x4A000000, 0xBF1E8074, -/**/ 0xD4122C5A, 0xBD33C977, -/**/ 0x0697B172, 0x3F1E00E1, -/**/ 0x82000000, 0xBF1E0070, -/**/ 0x2D1517C4, 0xBD29462E, -/**/ 0x9644B43B, 0x3F1D80D9, -/**/ 0xCA000000, 0xBF1D806C, -/**/ 0xF0952D45, 0xBD16E2E3, -/**/ 0x45F47B2C, 0x3F1D00D2, -/**/ 0x22000000, 0xBF1D0069, -/**/ 0x2DDC2A8D, 0x3CEED452, -/**/ 0x15A6FA46, 0x3F1C80CB, -/**/ 0x8A000000, 0xBF1C8065, -/**/ 0xA08CEBE8, 0x3D1DAFEE, -/**/ 0x055C2585, 0x3F1C00C4, -/**/ 0x02000000, 0xBF1C0062, -/**/ 0xBB11EF55, 0x3D2B50A4, -/**/ 0x1513F0E9, 0x3F1B80BD, -/**/ 0x8A000000, 0xBF1B805E, -/**/ 0xC6D142BF, 0x3D33ACA6, -/**/ 0x44CE5071, 0x3F1B00B6, -/**/ 0x22000000, 0xBF1B005B, -/**/ 0xF8CD3D11, 0x3D3979F8, -/**/ 0x948B381A, 0x3F1A80AF, -/**/ 0xCA000000, 0xBF1A8057, -/**/ 0x07EDFD29, 0x3D3F1149, -/**/ 0x044A9BE5, 0x3F1A00A9, -/**/ 0x81000000, 0xBF1A0054, -/**/ 0xF7BB7092, 0xBD3B8C68, -/**/ 0x940C6FCF, 0x3F1980A2, -/**/ 0x49000000, 0xBF198051, -/**/ 0xF27E09A9, 0xBD365E1C, -/**/ 0x43D0A7D8, 0x3F19009C, -/**/ 0x21000000, 0xBF19004E, -/**/ 0xD508D564, 0xBD3162D2, -/**/ 0x139737FE, 0x3F188096, -/**/ 0x09000000, 0xBF18804B, -/**/ 0x18D5C93E, 0xBD293315, -/**/ 0x03601440, 0x3F180090, -/**/ 0x01000000, 0xBF180048, -/**/ 0x0C26A328, 0xBD200288, -/**/ 0x132B309E, 0x3F17808A, -/**/ 0x09000000, 0xBF178045, -/**/ 0x7E89FD6F, 0xBD0CC7F9, -/**/ 0x42F88115, 0x3F170084, -/**/ 0x21000000, 0xBF170042, -/**/ 0x058494DC, 0x3CE40881, -/**/ 0x92C7F9A5, 0x3F16807E, -/**/ 0x49000000, 0xBF16803F, -/**/ 0xCD5698B9, 0x3D12AE16, -/**/ 0x02998E4D, 0x3F160079, -/**/ 0x81000000, 0xBF16003C, -/**/ 0xC5780E17, 0x3D21138B, -/**/ 0x926D330B, 0x3F158073, -/**/ 0xC9000000, 0xBF158039, -/**/ 0x4E2001E2, 0x3D287809, -/**/ 0x4242DBDF, 0x3F15006E, -/**/ 0x21000000, 0xBF150037, -/**/ 0x21448AA2, 0x3D2F8684, -/**/ 0x121A7CC8, 0x3F148069, -/**/ 0x89000000, 0xBF148034, -/**/ 0x2F637D8E, 0x3D33207E, -/**/ 0x01F409C4, 0x3F140064, -/**/ 0x01000000, 0xBF140032, -/**/ 0x12E44B29, 0x3D3654B9, -/**/ 0x11CF76D3, 0x3F13805F, -/**/ 0x89000000, 0xBF13802F, -/**/ 0xCA5547F3, 0x3D3960F2, -/**/ 0x41ACB7F4, 0x3F13005A, -/**/ 0x21000000, 0xBF13002D, -/**/ 0x6487063D, 0x3D3C462B, -/**/ 0x918BC126, 0x3F128055, -/**/ 0xC9000000, 0xBF12802A, -/**/ 0xEFEA1107, 0x3D3F0562, -/**/ 0x016C8668, 0x3F120051, -/**/ 0x80000000, 0xBF120028, -/**/ 0x857113CE, 0xBD3E6066, -/**/ 0x914EFBBA, 0x3F11804C, -/**/ 0x48000000, 0xBF118026, -/**/ 0xEDD9EB54, 0xBD3BEA30, -/**/ 0x41331519, 0x3F110048, -/**/ 0x20000000, 0xBF110024, -/**/ 0x3BFFFF5A, 0xBD3996FC, -/**/ 0x1118C686, 0x3F108044, -/**/ 0x08000000, 0xBF108022, -/**/ 0x62F2E042, 0xBD3765C8, -/**/ 0x01000400, 0x3F100040, -/**/ 0x00000000, 0xBF100020, -/**/ 0x562224CD, 0xBD355595, -/**/ 0x21D1830C, 0x3F0F0078, -/**/ 0x10000000, 0xBF0F003C, -/**/ 0x095D69EB, 0xBD336563, -/**/ 0x81A5E62E, 0x3F0E0070, -/**/ 0x40000000, 0xBF0E0038, -/**/ 0x70D45290, 0xBD319431, -/**/ 0x217D1965, 0x3F0D0069, -/**/ 0x90000000, 0xBF0D0034, -/**/ 0x022D0EF6, 0xBD2FC201, -/**/ 0x015704B1, 0x3F0C0062, -/**/ 0x00000000, 0xBF0C0031, -/**/ 0x5E276E21, 0xBD2C95A0, -/**/ 0x2133900E, 0x3F0B005B, -/**/ 0x90000000, 0xBF0B002D, -/**/ 0xE0372A42, 0xBD29A140, -/**/ 0x8112A37D, 0x3F0A0054, -/**/ 0x40000000, 0xBF0A002A, -/**/ 0x73BBB580, 0xBD26E2E2, -/**/ 0x20F426FB, 0x3F09004E, -/**/ 0x10000000, 0xBF090027, -/**/ 0x04D48C20, 0xBD245885, -/**/ 0x00D80288, 0x3F080048, -/**/ 0x00000000, 0xBF080024, -/**/ 0x80613426, 0xBD220028, -/**/ 0x20BE1E23, 0x3F070042, -/**/ 0x10000000, 0xBF070021, -/**/ 0xA80279F3, 0xBD1FAF99, -/**/ 0x80A661CA, 0x3F06003C, -/**/ 0x40000000, 0xBF06001E, -/**/ 0xDC287DFE, 0xBD1BBAE3, -/**/ 0x2090B57C, 0x3F050037, -/**/ 0x90000000, 0xBF05001B, -/**/ 0x7B73B67C, 0xBD181E2F, -/**/ 0x007D0139, 0x3F040032, -/**/ 0x00000000, 0xBF040019, -/**/ 0x65A375F8, 0xBD14D57C, -/**/ 0x206B2CFF, 0x3F03002D, -/**/ 0x90000000, 0xBF030016, -/**/ 0x7BF71EC1, 0xBD11DCCA, -/**/ 0x805B20CD, 0x3F020028, -/**/ 0x40000000, 0xBF020014, -/**/ 0x425C4447, 0xBD0E6033, -/**/ 0x204CC4A3, 0x3F010024, -/**/ 0x10000000, 0xBF010012, -/**/ 0x730FFF5C, 0xBD0996D3, -/**/ 0x00400080, 0x3F000020, -/**/ 0x00000000, 0xBF000010, -/**/ 0x558888DE, 0xBD055575, -/**/ 0x406978C6, 0x3EFE0038, -/**/ 0x20000000, 0xBEFE001C, -/**/ 0xB845146A, 0xBD019418, -/**/ 0x0055C096, 0x3EFC0031, -/**/ 0x80000000, 0xBEFC0018, -/**/ 0xD989DB3C, 0xBCFC957A, -/**/ 0x4044A870, 0x3EFA002A, -/**/ 0x20000000, 0xBEFA0015, -/**/ 0x8F0EED2F, 0xBCF6E2C6, -/**/ 0x00360051, 0x3EF80024, -/**/ 0x00000000, 0xBEF80012, -/**/ 0x40184CEB, 0xBCF20014, -/**/ 0x40299839, 0x3EF6001E, -/**/ 0x20000000, 0xBEF6000F, -/**/ 0x434A1F5C, 0xBCEBBAC7, -/**/ 0x001F4027, 0x3EF40019, -/**/ 0x80000000, 0xBEF4000C, -/**/ 0xDD68DD6A, 0xBCE4D568, -/**/ 0x4016C81A, 0x3EF20014, -/**/ 0x20000000, 0xBEF2000A, -/**/ 0xA11710FC, 0xBCDE6019, -/**/ 0x00100010, 0x3EF00010, -/**/ 0x00000000, 0xBEF00008, -/**/ 0x5562222D, 0xBCD55565, -/**/ 0x80157013, 0x3EEC0018, -/**/ 0x40000000, 0xBEEC000C, -/**/ 0x176276C5, 0xBCCC9568, -/**/ 0x000D800A, 0x3EE80012, -/**/ 0x00000000, 0xBEE80009, -/**/ 0x20061337, 0xBCC2000A, -/**/ 0x8007D005, 0x3EE4000C, -/**/ 0x40000000, 0xBEE40006, -/**/ 0x195A3758, 0xBCB4D55F, -/**/ 0x00040002, 0x3EE00008, -/**/ 0x00000000, 0xBEE00004, -/**/ 0x5558888A, 0xBCA5555D, -/**/ 0x00036001, 0x3ED80009, -/**/ 0x80000000, 0xBED80004, -/**/ 0x100184CD, 0xBC920005, -/**/ 0x00010000, 0x3ED00004, -/**/ 0x00000000, 0xBED00002, -/**/ 0x55562222, 0xBC755559, -/**/ 0x00004000, 0x3EC00002, -/**/ 0x00000000, 0xBEC00001, -/**/ 0x55558889, 0xBC455557, -/**/ 0x00000000, 0x00000000, -/**/ 0x00000000, 0x00000000, -/**/ 0x00000000, 0x00000000, -/**/ 0x00008000, 0xBEBFFFFC, -/**/ 0x00000000, 0x3EBFFFFE, -/**/ 0x55558889, 0x3C455553, -/**/ 0x00020000, 0xBECFFFF8, -/**/ 0x00000000, 0x3ECFFFFC, -/**/ 0x55562222, 0x3C755551, -/**/ 0x00035FFF, 0xBED7FFF7, -/**/ 0x80000000, 0x3ED7FFFB, -/**/ 0xF00184CC, 0x3C91FFFA, -/**/ 0x0007FFFC, 0xBEDFFFF0, -/**/ 0x00000000, 0x3EDFFFF8, -/**/ 0x55588887, 0x3CA5554D, -/**/ 0x8007CFFB, 0xBEE3FFF3, -/**/ 0xC0000000, 0x3EE3FFF9, -/**/ 0x915A3753, 0x3CB4D54B, -/**/ 0x000D7FF6, 0xBEE7FFEE, -/**/ 0x00000000, 0x3EE7FFF7, -/**/ 0xE006132F, 0x3CC1FFF5, -/**/ 0x80156FED, 0xBEEBFFE7, -/**/ 0xC0000000, 0x3EEBFFF3, -/**/ 0x936276B2, 0x3CCC9542, -/**/ 0x001FFFE0, 0xBEEFFFE0, -/**/ 0x00000000, 0x3EEFFFF0, -/**/ 0x55622217, 0x3CD55545, -/**/ 0xC016C7E6, 0xBEF1FFEB, -/**/ 0xE0000000, 0x3EF1FFF5, -/**/ 0x5F1710D1, 0x3CDE5FE6, -/**/ 0x001F3FD9, 0xBEF3FFE7, -/**/ 0x80000000, 0x3EF3FFF3, -/**/ 0xCD68DD41, 0x3CE4D541, -/**/ 0xC02997C7, 0xBEF5FFE1, -/**/ 0xE0000000, 0x3EF5FFF0, -/**/ 0x124A1F13, 0x3CEBBA8E, -/**/ 0x0035FFAF, 0xBEF7FFDC, -/**/ 0x00000000, 0x3EF7FFEE, -/**/ 0xC0184CAE, 0x3CF1FFEB, -/**/ 0xC044A790, 0xBEF9FFD5, -/**/ 0xE0000000, 0x3EF9FFEA, -/**/ 0xC68EECCD, 0x3CF6E28E, -/**/ 0x0055BF6A, 0xBEFBFFCF, -/**/ 0x80000000, 0x3EFBFFE7, -/**/ 0xD189DAA2, 0x3CFC952F, -/**/ 0xC069773A, 0xBEFDFFC7, -/**/ 0xE0000000, 0x3EFDFFE3, -/**/ 0x480513F6, 0x3D0193E7, -/**/ 0x007FFF00, 0xBEFFFFC0, -/**/ 0x00000000, 0x3EFFFFE0, -/**/ 0x55888833, 0x3D055535, -/**/ 0xE04CC35D, 0xBF00FFDB, -/**/ 0xF0000000, 0x3F00FFED, -/**/ 0xE2CFFE66, 0x3D099681, -/**/ 0x805B1F33, 0xBF01FFD7, -/**/ 0xC0000000, 0x3F01FFEB, -/**/ 0xBE5C42ED, 0x3D0E5FCC, -/**/ 0xE06B2B01, 0xBF02FFD2, -/**/ 0x70000000, 0x3F02FFE9, -/**/ 0xD9D71DD1, 0x3D11DC8A, -/**/ 0x007CFEC8, 0xBF03FFCE, -/**/ 0x00000000, 0x3F03FFE7, -/**/ 0x45A374B3, 0x3D14D52E, -/**/ 0xE090B284, 0xBF04FFC8, -/**/ 0x70000000, 0x3F04FFE4, -/**/ 0x8553B4C7, 0x3D181DD0, -/**/ 0x80A65E36, 0xBF05FFC3, -/**/ 0xC0000000, 0x3F05FFE1, -/**/ 0x7A287BBE, 0x3D1BBA71, -/**/ 0xE0BE19DD, 0xBF06FFBD, -/**/ 0xF0000000, 0x3F06FFDE, -/**/ 0x03E27702, 0x3D1FAF11, -/**/ 0x00D7FD78, 0xBF07FFB8, -/**/ 0x00000000, 0x3F07FFDC, -/**/ 0x80613240, 0x3D21FFD7, -/**/ 0xE0F42105, 0xBF08FFB1, -/**/ 0xF0000000, 0x3F08FFD8, -/**/ 0xA6C489B3, 0x3D245825, -/**/ 0x81129C84, 0xBF09FFAB, -/**/ 0xC0000000, 0x3F09FFD5, -/**/ 0xE2BBB26F, 0x3D26E272, -/**/ 0xE13387F2, 0xBF0AFFA4, -/**/ 0x70000000, 0x3F0AFFD2, -/**/ 0x21272669, 0x3D29A0BF, -/**/ 0x0156FB50, 0xBF0BFF9E, -/**/ 0x00000000, 0x3F0BFFCF, -/**/ 0x4E276957, 0x3D2C950A, -/**/ 0xE17D0E9B, 0xBF0CFF96, -/**/ 0x70000000, 0x3F0CFFCB, -/**/ 0x551D090E, 0x3D2FC154, -/**/ 0x81A5D9D2, 0xBF0DFF8F, -/**/ 0xC0000000, 0x3F0DFFC7, -/**/ 0x90544EF1, 0x3D3193CE, -/**/ 0xE1D174F4, 0xBF0EFF87, -/**/ 0xF0000000, 0x3F0EFFC3, -/**/ 0x4D556583, 0x3D3364F2, -/**/ 0x01FFF800, 0xBF0FFF80, -/**/ 0x00000000, 0x3F0FFFC0, -/**/ 0x56221F78, 0x3D355515, -/**/ 0xF118BD7A, 0xBF107FBB, -/**/ 0xF8000000, 0x3F107FDD, -/**/ 0x9EEAD9D8, 0x3D376537, -/**/ 0xC1330AE7, 0xBF10FFB7, -/**/ 0xE0000000, 0x3F10FFDB, -/**/ 0x1B7FF7AE, 0x3D399659, -/**/ 0x714EF047, 0xBF117FB3, -/**/ 0xB8000000, 0x3F117FD9, -/**/ 0xBF51E233, 0x3D3BE979, -/**/ 0x016C7998, 0xBF11FFAF, -/**/ 0x80000000, 0x3F11FFD7, -/**/ 0x7D7108FF, 0x3D3E5F99, -/**/ 0x718BB2DA, 0xBF127FAA, -/**/ 0x39000000, 0x3F127FD5, -/**/ 0xB7721DC6, 0xBD3F0647, -/**/ 0xC1ACA80C, 0xBF12FFA5, -/**/ 0xE1000000, 0x3F12FFD2, -/**/ 0xED071532, 0xBD3C4729, -/**/ 0xF1CF652D, 0xBF137FA0, -/**/ 0x79000000, 0x3F137FD0, -/**/ 0x315D596D, 0xBD39620D, -/**/ 0x01F3F63C, 0xBF13FF9C, -/**/ 0x01000000, 0x3F13FFCE, -/**/ 0x92E45F81, 0xBD3655F1, -/**/ 0xF21A6739, 0xBF147F96, -/**/ 0x79000000, 0x3F147FCB, -/**/ 0x206B9526, 0xBD3321D7, -/**/ 0xC242C421, 0xBF14FF91, -/**/ 0xE1000000, 0x3F14FFC8, -/**/ 0xD244C12A, 0xBD2F897B, -/**/ 0x726D18F6, 0xBF157F8C, -/**/ 0x39000000, 0x3F157FC6, -/**/ 0xF93040AE, 0xBD287B4B, -/**/ 0x029971B4, 0xBF15FF87, -/**/ 0x81000000, 0x3F15FFC3, -/**/ 0xD578562C, 0xBD21171E, -/**/ 0x72C7DA5C, 0xBF167F81, -/**/ 0xB9000000, 0x3F167FC0, -/**/ 0x0F773DB4, 0xBD12B5E9, -/**/ 0xC2F85EEC, 0xBF16FF7B, -/**/ 0xE1000000, 0x3F16FFBD, -/**/ 0x158A76C2, 0xBCE44CD3, -/**/ 0xF32B0B63, 0xBF177F75, -/**/ 0xF9000000, 0x3F177FBA, -/**/ 0x2E48511B, 0x3D0CB55C, -/**/ 0x035FEBC0, 0xBF17FF70, -/**/ 0x01000000, 0x3F17FFB8, -/**/ 0x184C534F, 0x3D1FFAF0, -/**/ 0xF3970C03, 0xBF187F69, -/**/ 0xF9000000, 0x3F187FB4, -/**/ 0xACC53FBE, 0x3D292D95, -/**/ 0xC3D07829, 0xBF18FF63, -/**/ 0xE1000000, 0x3F18FFB1, -/**/ 0xE48887C8, 0x3D315FD7, -/**/ 0x740C3C32, 0xBF197F5D, -/**/ 0xB9000000, 0x3F197FAE, -/**/ 0x1DF5B242, 0x3D365AE3, -/**/ 0x044A641C, 0xBF19FF57, -/**/ 0x81000000, 0x3F19FFAB, -/**/ 0x6FBB0E5F, 0x3D3B88EC, -/**/ 0x748AFBE7, 0xBF1A7F50, -/**/ 0x3A000000, 0x3F1A7FA8, -/**/ 0x39766B40, 0xBD3F150C, -/**/ 0xC4CE0F91, 0xBF1AFF49, -/**/ 0xE2000000, 0x3F1AFFA4, -/**/ 0xF14DB839, 0xBD397E06, -/**/ 0xF513AB19, 0xBF1B7F42, -/**/ 0x7A000000, 0x3F1B7FA1, -/**/ 0xCBD9CC3D, 0xBD33B103, -/**/ 0x055BDA7D, 0xBF1BFF3C, -/**/ 0x02000000, 0x3F1BFF9E, -/**/ 0xBB1321B5, 0xBD2B5A05, -/**/ 0xF5A6A9BD, 0xBF1C7F34, -/**/ 0x7A000000, 0x3F1C7F9A, -/**/ 0xECAF9551, 0xBD1DC410, -/**/ 0xC5F424D6, 0xBF1CFF2D, -/**/ 0xE2000000, 0x3F1CFF96, -/**/ 0x3DF3CD68, 0xBCEF80FF, -/**/ 0x764457C8, 0xBF1D7F26, -/**/ 0x3A000000, 0x3F1D7F93, -/**/ 0x4271E737, 0x3D16CBC7, -/**/ 0x06974E91, 0xBF1DFF1F, -/**/ 0x82000000, 0x3F1DFF8F, -/**/ 0x1D134848, 0x3D2939D2, -/**/ 0x76ED1530, 0xBF1E7F17, -/**/ 0xBA000000, 0x3F1E7F8B, -/**/ 0xA9892C73, 0x3D33C2DD, -/**/ 0xC745B7A4, 0xBF1EFF0F, -/**/ 0xE2000000, 0x3F1EFF87, -/**/ 0x8AEC69D5, 0x3D3B25CF, -/**/ 0xF7A141EA, 0xBF1F7F07, -/**/ 0xFB000000, 0x3F1F7F83, -/**/ 0x645B412A, 0xBD3D3941, -/**/ 0x07FFC002, 0xBF1FFF00, -/**/ 0x03000000, 0x3F1FFF80, -/**/ 0x3BBC6662, 0xBD355955, -/**/ 0xFC309EF5, 0xBF203F7B, -/**/ 0xFD800000, 0x3F203FBD, -/**/ 0x260B17B3, 0xBD2A72D8, -/**/ 0xE462E3D0, 0xBF207F77, -/**/ 0xF1800000, 0x3F207FBB, -/**/ 0x0994AE68, 0xBD136218, -/**/ 0xBC96B492, 0xBF20BF73, -/**/ 0xDD800000, 0x3F20BFB9, -/**/ 0xECB2641F, 0x3D0E52E6, -/**/ 0x84CC1739, 0xBF20FF6F, -/**/ 0xC1800000, 0x3F20FFB7, -/**/ 0xE7FCF60B, 0x3D296078, -/**/ 0x3D0311C6, 0xBF213F6B, -/**/ 0x9D800000, 0x3F213FB5, -/**/ 0xA7850AFF, 0x3D35DA18, -/**/ 0xE53BAA36, 0xBF217F66, -/**/ 0x71800000, 0x3F217FB3, -/**/ 0x5E7BB444, 0x3D3F48F1, -/**/ 0x7D75E68A, 0xBF21BF62, -/**/ 0x3E000000, 0x3F21BFB1, -/**/ 0x812BC469, 0xBD370239, -/**/ 0x05B1CCC0, 0xBF21FF5E, -/**/ 0x02000000, 0x3F21FFAF, -/**/ 0x23BF1A4D, 0xBD2A0CD0, -/**/ 0x7DEF62D8, 0xBF223F59, -/**/ 0xBE000000, 0x3F223FAC, -/**/ 0x736E3623, 0xBD0614D3, -/**/ 0xE62EAED0, 0xBF227F54, -/**/ 0x72000000, 0x3F227FAA, -/**/ 0x37EDEDB0, 0x3D1F28BD, -/**/ 0x3E6FB6A9, 0xBF22BF50, -/**/ 0x1E000000, 0x3F22BFA8, -/**/ 0x07CE33C8, 0x3D32A0F5, -/**/ 0x86B28060, 0xBF22FF4B, -/**/ 0xC2000000, 0x3F22FFA5, -/**/ 0xA31C6A8D, 0x3D3DC2B6, -/**/ 0xBEF711F6, 0xBF233F46, -/**/ 0x5E800000, 0x3F233FA3, -/**/ 0xFC67C9FB, 0xBD36CF8B, -/**/ 0xE73D7169, 0xBF237F41, -/**/ 0xF2800000, 0x3F237FA0, -/**/ 0xE6D88A89, 0xBD2629A5, -/**/ 0xFF85A4B8, 0xBF23BF3C, -/**/ 0x7E800000, 0x3F23BF9E, -/**/ 0x202574EC, 0x3CEE7C34, -/**/ 0x07CFB1E3, 0xBF23FF38, -/**/ 0x02800000, 0x3F23FF9C, -/**/ 0x46E594C1, 0x3D2A9723, -/**/ 0x001B9EE8, 0xBF243F33, -/**/ 0x7E800000, 0x3F243F99, -/**/ 0xF61AE74C, 0x3D39F33C, -/**/ 0xE86971C7, 0xBF247F2D, -/**/ 0xF3000000, 0x3F247F96, -/**/ 0x85341E31, 0xBD39141C, -/**/ 0xC0B9307F, 0xBF24BF28, -/**/ 0x5F000000, 0x3F24BF94, -/**/ 0xDA0FAF09, 0xBD2792F5, -/**/ 0x890AE10E, 0xBF24FF23, -/**/ 0xC3000000, 0x3F24FF91, -/**/ 0xFB239430, 0x3CFD4219, -/**/ 0x415E8974, 0xBF253F1E, -/**/ 0x1F000000, 0x3F253F8F, -/**/ 0x0359434A, 0x3D2F8B72, -/**/ 0xE9B42FAF, 0xBF257F18, -/**/ 0x73000000, 0x3F257F8C, -/**/ 0x1939FEDF, 0x3D3E0C4B, -/**/ 0x820BD9BF, 0xBF25BF13, -/**/ 0xBF800000, 0x3F25BF89, -/**/ 0x39B301E2, 0xBD335728, -/**/ 0x0A658DA3, 0xBF25FF0E, -/**/ 0x03800000, 0x3F25FF87, -/**/ 0x5E1E8D4F, 0xBD118E84, -/**/ 0x82C15159, 0xBF263F08, -/**/ 0x3F800000, 0x3F263F84, -/**/ 0xBDDDD045, 0x3D25CFC0, -/**/ 0xEB1F2AE1, 0xBF267F02, -/**/ 0x73800000, 0x3F267F81, -/**/ 0x08837E99, 0x3D3A8C5C, -/**/ 0x437F203A, 0xBF26BEFD, -/**/ 0xA0000000, 0x3F26BF7E, -/**/ 0x3C56F12D, 0xBD35752E, -/**/ 0x8BE13762, 0xBF26FEF7, -/**/ 0xC4000000, 0x3F26FF7B, -/**/ 0x46359E28, 0xBD146EFA, -/**/ 0xC4457659, 0xBF273EF1, -/**/ 0xE0000000, 0x3F273F78, -/**/ 0xCD265865, 0x3D273355, -/**/ 0xECABE31C, 0xBF277EEB, -/**/ 0xF4000000, 0x3F277F75, -/**/ 0x095DEBF8, 0x3D3CAC0E, -/**/ 0x051483AC, 0xBF27BEE6, -/**/ 0x00800000, 0x3F27BF73, -/**/ 0x4C39F4DB, 0xBD31E395, -/**/ 0x0D7F5E08, 0xBF27FEE0, -/**/ 0x04800000, 0x3F27FF70, -/**/ 0xA1314B81, 0xBCB43F3D, -/**/ 0x05EC782D, 0xBF283EDA, -/**/ 0x00800000, 0x3F283F6D, -/**/ 0x115B8D70, 0x3D321B10, -/**/ 0xEE5BD81B, 0xBF287ED3, -/**/ 0xF5000000, 0x3F287F69, -/**/ 0x83704FE1, 0xBD3B54A7, -/**/ 0xC6CD83D1, 0xBF28BECD, -/**/ 0xE1000000, 0x3F28BF66, -/**/ 0x41229C91, 0xBD20C4CC, -/**/ 0x8F41814D, 0xBF28FEC7, -/**/ 0xC5000000, 0x3F28FF63, -/**/ 0x2A183F17, 0x3D25E5A8, -/**/ 0x47B7D68F, 0xBF293EC1, -/**/ 0xA1000000, 0x3F293F60, -/**/ 0xF81B997D, 0x3D3EAC06, -/**/ 0xF0308995, 0xBF297EBA, -/**/ 0x75800000, 0x3F297F5D, -/**/ 0x3A1E5BAD, 0xBD2A6B9B, -/**/ 0x88ABA05E, 0xBF29BEB4, -/**/ 0x41800000, 0x3F29BF5A, -/**/ 0xBDFE3C77, 0x3D1D3958, -/**/ 0x112920E9, 0xBF29FEAE, -/**/ 0x05800000, 0x3F29FF57, -/**/ 0x375BA904, 0x3D3C3972, -/**/ 0x89A91135, 0xBF2A3EA7, -/**/ 0xC2000000, 0x3F2A3F53, -/**/ 0x588DE85B, 0xBD2CE6F3, -/**/ 0xF22B7740, 0xBF2A7EA0, -/**/ 0x76000000, 0x3F2A7F50, -/**/ 0x75AEDBFD, 0x3D1D2249, -/**/ 0x4AB05909, 0xBF2ABE9A, -/**/ 0x22000000, 0x3F2ABF4D, -/**/ 0x2CE7BDAC, 0x3D3D6E96, -/**/ 0x9337BC90, 0xBF2AFE93, -/**/ 0xC6800000, 0x3F2AFF49, -/**/ 0xCB7D724C, 0xBD2800DC, -/**/ 0xCBC1A7D1, 0xBF2B3E8C, -/**/ 0x62800000, 0x3F2B3F46, -/**/ 0xFA591B29, 0x3D25F908, -/**/ 0xF44E20CE, 0xBF2B7E85, -/**/ 0xF7000000, 0x3F2B7F42, -/**/ 0x53021ED8, 0xBD3D9991, -/**/ 0x0CDD2D83, 0xBF2BBE7F, -/**/ 0x83000000, 0x3F2BBF3F, -/**/ 0xFD596AD6, 0xBD1706BF, -/**/ 0x156ED3F0, 0xBF2BFE78, -/**/ 0x07000000, 0x3F2BFF3C, -/**/ 0x4EC45253, 0x3D328528, -/**/ 0x0E031A14, 0xBF2C3E71, -/**/ 0x83800000, 0x3F2C3F38, -/**/ 0x927D8A9E, 0xBD34C408, -/**/ 0xF69A05ED, 0xBF2C7E69, -/**/ 0xF7800000, 0x3F2C7F34, -/**/ 0xCAE2C25F, 0x3D118EF4, -/**/ 0xCF339D7A, 0xBF2CBE62, -/**/ 0x63800000, 0x3F2CBF31, -/**/ 0x73DBBB41, 0x3D3DFD79, -/**/ 0x97CFE6B9, 0xBF2CFE5B, -/**/ 0xC8000000, 0x3F2CFF2D, -/**/ 0xE7FE77E6, 0xBD1FD74F, -/**/ 0x506EE7AA, 0xBF2D3E54, -/**/ 0x24000000, 0x3F2D3F2A, -/**/ 0xBDDB871F, 0x3D328AD4, -/**/ 0xF910A64A, 0xBF2D7E4C, -/**/ 0x78800000, 0x3F2D7F26, -/**/ 0x903DDD81, 0xBD327F8C, -/**/ 0x91B52899, 0xBF2DBE45, -/**/ 0xC4800000, 0x3F2DBF22, -/**/ 0xDF52840A, 0x3D21D80F, -/**/ 0x1A5C7495, 0xBF2DFE3E, -/**/ 0x09000000, 0x3F2DFF1F, -/**/ 0xEED9F651, 0xBD3B316D, -/**/ 0x9306903D, 0xBF2E3E36, -/**/ 0x45000000, 0x3F2E3F1B, -/**/ 0x76DB3C6B, 0x3CF2911A, -/**/ 0xFBB3818F, 0xBF2E7E2E, -/**/ 0x79000000, 0x3F2E7F17, -/**/ 0x85559113, 0x3D3DFC86, -/**/ 0x54634E89, 0xBF2EBE27, -/**/ 0xA5800000, 0x3F2EBF13, -/**/ 0x0AB3DBE7, 0xBD12D83E, -/**/ 0x9D15FD2B, 0xBF2EFE1F, -/**/ 0xC9800000, 0x3F2EFF0F, -/**/ 0x617B99F1, 0x3D39124F, -/**/ 0xD5CB9373, 0xBF2F3E17, -/**/ 0xE6000000, 0x3F2F3F0B, -/**/ 0xF8F64DA1, 0xBD2152B9, -/**/ 0xFE841760, 0xBF2F7E0F, -/**/ 0xFA000000, 0x3F2F7F07, -/**/ 0x34C4735B, 0x3D3617EB, -/**/ 0x173F8EEF, 0xBF2FBE08, -/**/ 0x06800000, 0x3F2FBF04, -/**/ 0x739FA712, 0xBD2551B0, -/**/ 0x1FFE0020, 0xBF2FFE00, -/**/ 0x0A800000, 0x3F2FFF00, -/**/ 0x885DE027, 0x3D351558, -/**/ 0x0C5FB879, 0xBF301EFC, -/**/ 0x03800000, 0x3F301F7E, -/**/ 0x68F8FC50, 0xBD255905, -/**/ 0x00C1F3B0, 0xBF303EF8, -/**/ 0xFD800000, 0x3F303F7B, -/**/ 0xDF771CF4, 0x3D361295, -/**/ 0xED25B4B7, 0xBF305EF3, -/**/ 0xF3C00000, 0x3F305F79, -/**/ 0xD8A255DB, 0xBD2158BB, -/**/ 0xD18AFE8B, 0xBF307EEF, -/**/ 0xE5C00000, 0x3F307F77, -/**/ 0xB740E625, 0x3D3917A1, -/**/ 0xADF1D42C, 0xBF309EEB, -/**/ 0xD4000000, 0x3F309F75, -/**/ 0x9C716D59, 0xBD1281AD, -/**/ 0x825A3899, 0xBF30BEE7, -/**/ 0xBE000000, 0x3F30BF73, -/**/ 0x86ED7DDC, 0x3D3E2C7A, -/**/ 0x4EC42ED1, 0xBF30DEE3, -/**/ 0xA4400000, 0x3F30DF71, -/**/ 0xF54F7E28, 0x3CF7F534, -/**/ 0x132FB9D5, 0xBF30FEDF, -/**/ 0x86800000, 0x3F30FF6F, -/**/ 0x404F4E01, 0xBD3AA6E1, -/**/ 0xCF9CDCA2, 0xBF311EDA, -/**/ 0x64800000, 0x3F311F6D, -/**/ 0x4A6EC981, 0x3D2375B9, -/**/ 0x840B9A38, 0xBF313ED6, -/**/ 0x3EC00000, 0x3F313F6B, -/**/ 0x33401DD0, 0xBD315A73, -/**/ 0x307BF596, 0xBF315ED2, -/**/ 0x14C00000, 0x3F315F69, -/**/ 0x02C11605, 0x3D341A2F, -/**/ 0xD4EDF1BC, 0xBF317ECD, -/**/ 0xE7000000, 0x3F317F66, -/**/ 0xB2B7E8C5, 0xBD1798F3, -/**/ 0x716191A8, 0xBF319EC9, -/**/ 0xB5400000, 0x3F319F64, -/**/ 0x35D62ED5, 0xBD3F5AB7, -/**/ 0x05D6D85A, 0xBF31BEC5, -/**/ 0x7F400000, 0x3F31BF62, -/**/ 0xCA7EC7CD, 0x3D1EF6FF, -/**/ 0x924DC8D2, 0xBF31DEC0, -/**/ 0x45800000, 0x3F31DF60, -/**/ 0xA8550396, 0xBD309BD7, -/**/ 0x16C6660D, 0xBF31FEBC, -/**/ 0x07800000, 0x3F31FF5E, -/**/ 0xC3E31F70, 0x3D379981, -/**/ 0x9340B30B, 0xBF321EB7, -/**/ 0xC5C00000, 0x3F321F5B, -/**/ 0x5FE92B94, 0x3CD7B300, -/**/ 0x07BCB2CC, 0xBF323EB3, -/**/ 0x80000000, 0x3F323F59, -/**/ 0x25A7CF34, 0xBD364AF9, -/**/ 0x743A684F, 0xBF325EAE, -/**/ 0x36000000, 0x3F325F57, -/**/ 0x17E48399, 0x3D339D32, -/**/ 0xD8B9D692, 0xBF327EA9, -/**/ 0xE8400000, 0x3F327F54, -/**/ 0xCC387BD1, 0xBCFE7B27, -/**/ 0x353B0095, 0xBF329EA5, -/**/ 0x96800000, 0x3F329F52, -/**/ 0x1AE7FA80, 0xBD36D8A7, -/**/ 0x89BDE957, 0xBF32BEA0, -/**/ 0x40800000, 0x3F32BF50, -/**/ 0x05CF3DC3, 0x3D34CB54, -/**/ 0xD64293D7, 0xBF32DE9B, -/**/ 0xE6C00000, 0x3F32DF4D, -/**/ 0xD5A4F691, 0x3CF053EA, -/**/ 0x1AC90315, 0xBF32FE97, -/**/ 0x89000000, 0x3F32FF4B, -/**/ 0x5CAE7B16, 0xBD3229E7, -/**/ 0x57513A0F, 0xBF331E92, -/**/ 0x27000000, 0x3F331F49, -/**/ 0xAEED4509, 0x3D3B3EE1, -/**/ 0x8BDB3BC4, 0xBF333E8D, -/**/ 0xC1400000, 0x3F333F46, -/**/ 0x2E0C2605, 0x3D228133, -/**/ 0xB8670B34, 0xBF335E88, -/**/ 0x57800000, 0x3F335F44, -/**/ 0xBBD6E280, 0xBD20477F, -/**/ 0xDCF4AB5D, 0xBF337E83, -/**/ 0xE9C00000, 0x3F337F41, -/**/ 0xE9CE8AFC, 0xBD38ED2A, -/**/ 0xF9841F3F, 0xBF339E7E, -/**/ 0x77C00000, 0x3F339F3F, -/**/ 0x39159F9B, 0x3D36E558, -/**/ 0x0E1569D9, 0xBF33BE7A, -/**/ 0x02000000, 0x3F33BF3D, -/**/ 0x40681634, 0x3D1D5325, -/**/ 0x1AA88E2A, 0xBF33DE75, -/**/ 0x88400000, 0x3F33DF3A, -/**/ 0x7F2112CE, 0xBD1E775F, -/**/ 0x1F3D8F31, 0xBF33FE70, -/**/ 0x0A800000, 0x3F33FF38, -/**/ 0x91F80D1B, 0xBD35F18B, -/**/ 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0x23038E0C, 0xBF403DF0, -/**/ 0x06600000, 0x3F403EF8, -/**/ 0x12F5DD53, 0xBD318BC0, -/**/ 0x11CA3B9A, 0xBF404DEC, -/**/ 0xFDA00000, 0x3F404EF5, -/**/ 0x32BC307C, 0xBD2A24DE, -/**/ 0xFC927044, 0xBF405DE7, -/**/ 0xF2E00000, 0x3F405EF3, -/**/ 0xF01532DA, 0xBD1E513F, -/**/ 0xE35C2D8A, 0xBF406DE3, -/**/ 0xE6200000, 0x3F406EF1, -/**/ 0xCE27534E, 0xBCF10631, -/**/ 0xC62774EA, 0xBF407DDF, -/**/ 0xD7600000, 0x3F407EEF, -/**/ 0x86CE9380, 0x3D19E95C, -/**/ 0xA4F447E4, 0xBF408DDB, -/**/ 0xC6A00000, 0x3F408EED, -/**/ 0xBA0CD2C3, 0x3D2E19BC, -/**/ 0x7FC2A7F8, 0xBF409DD7, -/**/ 0xB3E00000, 0x3F409EEB, -/**/ 0x31FF7199, 0x3D38A832, -/**/ 0x569296A4, 0xBF40ADD3, -/**/ 0x9F400000, 0x3F40AEE9, -/**/ 0xC2D77791, 0xBD3CB2AD, -/**/ 0x29641567, 0xBF40BDCF, -/**/ 0x88800000, 0x3F40BEE7, -/**/ 0xE5545563, 0xBD3102C1, -/**/ 0xF83725C2, 0xBF40CDCA, -/**/ 0x6FC00000, 0x3F40CEE5, -/**/ 0x66B3E48D, 0xBD111C2A, -/**/ 0xC30BC932, 0xBF40DDC6, -/**/ 0x55000000, 0x3F40DEE3, -/**/ 0x7711FC2A, 0x3D2302EF, -/**/ 0x89E20138, 0xBF40EDC2, -/**/ 0x38400000, 0x3F40EEE1, -/**/ 0xB558238E, 0x3D3857C4, -/**/ 0x4CB9CF52, 0xBF40FDBE, -/**/ 0x19A00000, 0x3F40FEDF, -/**/ 0x1194C2E1, 0xBD37C324, -/**/ 0x0B933501, 0xBF410DBA, -/**/ 0xF8E00000, 0x3F410EDC, -/**/ 0xFBCAF285, 0xBD1B390B, -/**/ 0xC66E33C2, 0xBF411DB5, -/**/ 0xD6200000, 0x3F411EDA, -/**/ 0x0E52C3A4, 0x3D266ECF, -/**/ 0x7D4ACD15, 0xBF412DB1, -/**/ 0xB1600000, 0x3F412ED8, -/**/ 0x1A4AF71D, 0x3D3E4EDB, -/**/ 0x30290279, 0xBF413DAD, -/**/ 0x8AC00000, 0x3F413ED6, -/**/ 0x58C4D599, 0xBD2B0DD1, -/**/ 0xDF08D56E, 0xBF414DA8, -/**/ 0x62000000, 0x3F414ED4, -/**/ 0x2FB4061D, 0x3D1EDC6F, -/**/ 0x89EA4773, 0xBF415DA4, -/**/ 0x37400000, 0x3F415ED2, -/**/ 0x1BA53538, 0x3D3E09E8, -/**/ 0x30CD5A06, 0xBF416DA0, -/**/ 0x0AA00000, 0x3F416ED0, -/**/ 0x4A5B4574, 0xBD251B08, -/**/ 0xD3B20EA8, 0xBF417D9B, -/**/ 0xDBE00000, 0x3F417ECD, -/**/ 0x4241B57B, 0x3D2BE3AD, -/**/ 0x729866D7, 0xBF418D97, -/**/ 0xAB400000, 0x3F418ECB, -/**/ 0xFA22BD16, 0xBD387707, -/**/ 0x0D806412, 0xBF419D93, -/**/ 0x78800000, 0x3F419EC9, -/**/ 0xFFA2FC2F, 0x3D01C6FC, -/**/ 0xA46A07D9, 0xBF41AD8E, -/**/ 0x43C00000, 0x3F41AEC7, -/**/ 0x05F32EE8, 0x3D3E028D, -/**/ 0x375553AB, 0xBF41BD8A, -/**/ 0x0D200000, 0x3F41BEC5, -/**/ 0xC7E46F2B, 0xBD146400, -/**/ 0xC6424907, 0xBF41CD85, -/**/ 0xD4600000, 0x3F41CEC2, -/**/ 0x8DFCE791, 0x3D38E737, -/**/ 0x5130E96B, 0xBF41DD81, -/**/ 0x99C00000, 0x3F41DEC0, -/**/ 0x92F4A6CE, 0xBD1FEF30, -/**/ 0xD8213659, 0xBF41ED7C, -/**/ 0x5D000000, 0x3F41EEBE, -/**/ 0x4AE68315, 0x3D383EF4, -/**/ 0x5B13314D, 0xBF41FD78, -/**/ 0x1E600000, 0x3F41FEBC, -/**/ 0x39A8276A, 0xBD199E1E, -/**/ 0xDA06DBC8, 0xBF420D73, -/**/ 0xDDA00000, 0x3F420EB9, -/**/ 0xE39F6D77, 0x3D3C11BF, -/**/ 0x54FC3749, 0xBF421D6F, -/**/ 0x9B000000, 0x3F421EB7, -/**/ 0xC3A8C440, 0xBCD50D72, -/**/ 0xCBF3454F, 0xBF422D6A, -/**/ 0x56600000, 0x3F422EB5, -/**/ 0x06E59170, 0xBD3B9869, -/**/ 0x3EEC0759, 0xBF423D66, -/**/ 0x0FA00000, 0x3F423EB3, -/**/ 0x86930551, 0x3D248C4B, -/**/ 0xADE67EE6, 0xBF424D61, -/**/ 0xC7000000, 0x3F424EB0, -/**/ 0xB3649FF7, 0xBD2D6F13, -/**/ 0x18E2AD76, 0xBF425D5D, -/**/ 0x7C400000, 0x3F425EAE, -/**/ 0xB496441D, 0x3D396F87, -/**/ 0x7FE09487, 0xBF426D58, -/**/ 0x2FA00000, 0x3F426EAC, -/**/ 0x01961A2F, 0x3D05E2D0, -/**/ 0xE2E03598, 0xBF427D53, -/**/ 0xE1000000, 0x3F427EA9, -/**/ 0x652D1720, 0xBD32D013, -/**/ 0x41E1922A, 0xBF428D4F, -/**/ 0x90400000, 0x3F428EA7, -/**/ 0x15C6A78A, 0x3D38CB3F, -/**/ 0x9CE4ABBA, 0xBF429D4A, -/**/ 0x3DA00000, 0x3F429EA5, -/**/ 0x07F8A52A, 0x3D163D44, -/**/ 0xF3E983C8, 0xBF42AD45, -/**/ 0xE9000000, 0x3F42AEA2, -/**/ 0x1FEC6070, 0xBD2905BC, -/**/ 0x46F01BD4, 0xBF42BD41, -/**/ 0x92600000, 0x3F42BEA0, -/**/ 0x8FE5CB8E, 0xBD3D6A4E, -/**/ 0x95F8755C, 0xBF42CD3C, -/**/ 0x39A00000, 0x3F42CE9E, -/**/ 0x120028B6, 0x3D32D9FF, -/**/ 0xE10291DF, 0xBF42DD37, -/**/ 0xDF000000, 0x3F42DE9B, -/**/ 0x94B2D8A6, 0x3D112C29, -/**/ 0x280E72DD, 0xBF42ED33, -/**/ 0x82600000, 0x3F42EE99, -/**/ 0x0E9DC27F, 0xBD222C5A, -/**/ 0x6B1C19D4, 0xBF42FD2E, -/**/ 0x23C00000, 0x3F42FE97, -/**/ 0xA4C12307, 0xBD3548A7, -/**/ 0xAA2B8844, 0xBF430D29, -/**/ 0xC3000000, 0x3F430E94, -/**/ 0x1B27A40C, 0x3D3FB49A, -/**/ 0xE53CBFAC, 0xBF431D24, -/**/ 0x60600000, 0x3F431E92, -/**/ 0xC65D601D, 0x3D35E297, -/**/ 0x1C4FC18B, 0xBF432D20, -/**/ 0xFBC00000, 0x3F432E8F, -/**/ 0xD4E46CD5, 0x3D2A84A1, -/**/ 0x4F648F60, 0xBF433D1B, -/**/ 0x95200000, 0x3F433E8D, -/**/ 0x526215F8, 0x3D175314, -/**/ 0x7E7B2AAB, 0xBF434D16, -/**/ 0x2C800000, 0x3F434E8B, -/**/ 0x9746A94C, 0xBCD9430B, -/**/ 0xA99394E9, 0xBF435D11, -/**/ 0xC1E00000, 0x3F435E88, -/**/ 0x47EF6144, 0xBD15A88D, -/**/ 0xD0ADCF9B, 0xBF436D0C, -/**/ 0x55400000, 0x3F436E86, -/**/ 0x94614FFB, 0xBD227301, -/**/ 0xF3C9DC3F, 0xBF437D07, -/**/ 0xE6A00000, 0x3F437E83, -/**/ 0x16908831, 0xBD27A44A, -/**/ 0x12E7BC55, 0xBF438D03, -/**/ 0x76000000, 0x3F438E81, -/**/ 0x13DE59AC, 0xBD2A6621, -/**/ 0x2E07715C, 0xBF439CFE, -/**/ 0x03600000, 0x3F439E7F, -/**/ 0x76635000, 0xBD2AB687, -/**/ 0x4528FCD2, 0xBF43ACF9, -/**/ 0x8EC00000, 0x3F43AE7C, -/**/ 0x28F7818F, 0xBD28937E, -/**/ 0x584C6037, 0xBF43BCF4, -/**/ 0x18200000, 0x3F43BE7A, -/**/ 0x17328F27, 0xBD23FB06, -/**/ 0x67719D0A, 0xBF43CCEF, -/**/ 0x9F800000, 0x3F43CE77, -/**/ 0x5AD74747, 0xBD19D640, -/**/ 0x7298B4CA, 0xBF43DCEA, -/**/ 0x24E00000, 0x3F43DE75, -/**/ 0xC5CB9C74, 0xBCFB0E6A, -/**/ 0x79C1A8F6, 0xBF43ECE5, -/**/ 0xA8400000, 0x3F43EE72, -/**/ 0xF21B8682, 0x3D1145E2, -/**/ 0x7CEC7B0D, 0xBF43FCE0, -/**/ 0x29A00000, 0x3F43FE70, -/**/ 0x59543A06, 0x3D27251B, -/**/ 0x7C192C8E, 0xBF440CDB, -/**/ 0xA9000000, 0x3F440E6D, -/**/ 0xAC6250B6, 0x3D341357, -/**/ 0x7747BEF8, 0xBF441CD6, -/**/ 0x26600000, 0x3F441E6B, -/**/ 0x43A510F7, 0x3D3DD4D6, -/**/ 0x6E7833CB, 0xBF442CD1, -/**/ 0xA1E00000, 0x3F442E68, -/**/ 0x05F7D1E1, 0xBD3727F7, -/**/ 0x61AA8C85, 0xBF443CCC, -/**/ 0x1B400000, 0x3F443E66, -/**/ 0x527C9668, 0xBD25C421, -/**/ 0x50DECAA5, 0xBF444CC7, -/**/ 0x92A00000, 0x3F444E63, -/**/ 0x053F70AC, 0x3D053C47, -/**/ 0x3C14EFAB, 0xBF445CC2, -/**/ 0x08000000, 0x3F445E61, -/**/ 0x1E315FBB, 0x3D3175D5, -/**/ 0x234CFD15, 0xBF446CBD, -/**/ 0x7B800000, 0x3F446E5E, -/**/ 0x6A8B33AC, 0xBD3E762C, -/**/ 0x0686F463, 0xBF447CB8, -/**/ 0xECE00000, 0x3F447E5B, -/**/ 0x67AD9900, 0xBD2A36F8, -/**/ 0xE5C2D713, 0xBF448CB2, -/**/ 0x5C400000, 0x3F448E59, -/**/ 0x1E974853, 0x3D161B95, -/**/ 0xC100A6A5, 0xBF449CAD, -/**/ 0xC9A00000, 0x3F449E56, -/**/ 0x8CE22250, 0x3D3971F7, -/**/ 0x98406498, 0xBF44ACA8, -/**/ 0x35200000, 0x3F44AE54, -/**/ 0xDF8A23F8, 0xBD315945, -/**/ 0x6B82126A, 0xBF44BCA3, -/**/ 0x9E800000, 0x3F44BE51, -/**/ 0x1A63D360, 0x3D1498B2, -/**/ 0x3AC5B19B, 0xBF44CC9E, -/**/ 0x05E00000, 0x3F44CE4F, -/**/ 0x4323A054, 0x3D3CF14E, -/**/ 0x060B43AA, 0xBF44DC99, -/**/ 0x6B600000, 0x3F44DE4C, -/**/ 0x4CE35F94, 0xBD23EDC2, -/**/ 0xCD52CA15, 0xBF44EC93, -/**/ 0xCEC00000, 0x3F44EE49, -/**/ 0xCCF1B48E, 0x3D306E9D, -/**/ 0x909C465C, 0xBF44FC8E, -/**/ 0x30400000, 0x3F44FE47, -/**/ 0x5FF9440B, 0xBD33DD35, -/**/ 0x4FE7B9FF, 0xBF450C89, -/**/ 0x8FA00000, 0x3F450E44, -/**/ 0xAA4D276D, 0x3D224D49, -/**/ 0x0B35267A, 0xBF451C84, -/**/ 0xED200000, 0x3F451E41, -/**/ 0x11B557F9, 0xBD3884D4, -/**/ 0xC2848D4F, 0xBF452C7E, -/**/ 0x48800000, 0x3F452E3F, -/**/ 0xB43290C4, 0x3D1C857D, -/**/ 0x75D5EFFC, 0xBF453C79, -/**/ 0xA2000000, 0x3F453E3C, -/**/ 0x2D598D3C, 0xBD37E5C1, -/**/ 0x25294FFF, 0xBF454C74, -/**/ 0xF9600000, 0x3F454E39, -/**/ 0x3FE47B89, 0x3D24CD93, -/**/ 0xD07EAED8, 0xBF455C6E, -/**/ 0x4EE00000, 0x3F455E37, -/**/ 0xAA959122, 0xBD31F800, -/**/ 0x77D60E06, 0xBF456C69, -/**/ 0xA2400000, 0x3F456E34, -/**/ 0x7329AF92, 0x3D32FEDF, -/**/ 0x1B2F6F08, 0xBF457C64, -/**/ 0xF3C00000, 0x3F457E31, -/**/ 0x1C545A6F, 0xBD1ACE5A, -/**/ 0xBA8AD35D, 0xBF458C5E, -/**/ 0x43400000, 0x3F458E2F, -/**/ 0x19F6B9EF, 0xBD3F0E63, -/**/ 0x55E83C84, 0xBF459C59, -/**/ 0x90A00000, 0x3F459E2C, -/**/ 0x73005F6F, 0x3D23DEF2, -/**/ 0xED47ABFB, 0xBF45AC53, -/**/ 0xDC200000, 0x3F45AE29, -/**/ 0x1C295DE7, 0xBD277204, -/**/ 0x80A92343, 0xBF45BC4E, -/**/ 0x25800000, 0x3F45BE27, -/**/ 0x8D869589, 0x3D3FF92A, -/**/ 0x100CA3D9, 0xBF45CC49, -/**/ 0x6D000000, 0x3F45CE24, -/**/ 0x145C5335, 0x3D2A0DFD, -/**/ 0x9B722F3C, 0xBF45DC43, -/**/ 0xB2800000, 0x3F45DE21, -/**/ 0x6A8614B3, 0xBD123A1A, -/**/ 0x22D9C6ED, 0xBF45EC3E, -/**/ 0xF6000000, 0x3F45EE1E, -/**/ 0x63CBC7E7, 0xBD34C665, -/**/ 0xA6436C69, 0xBF45FC38, -/**/ 0x37600000, 0x3F45FE1C, -/**/ 0xAB6C51D7, 0x3D3C6061, -/**/ 0x25AF2130, 0xBF460C33, -/**/ 0x76E00000, 0x3F460E19, -/**/ 0x1EC7F453, 0x3D2DCD9C, -/**/ 0xA11CE6C1, 0xBF461C2D, -/**/ 0xB4600000, 0x3F461E16, -/**/ 0x20C52899, 0x3D066EFA, -/**/ 0x188CBE9A, 0xBF462C28, -/**/ 0xEFE00000, 0x3F462E13, -/**/ 0xEB5FDD5C, 0xBD1FA5AC, -/**/ 0x8BFEAA3B, 0xBF463C22, -/**/ 0x29600000, 0x3F463E11, -/**/ 0xF22FE2BC, 0xBD313E11, -/**/ 0xFB72AB23, 0xBF464C1C, -/**/ 0x60E00000, 0x3F464E0E, -/**/ 0x6710E251, 0xBD392F15, -/**/ 0x66E8C2D0, 0xBF465C17, -/**/ 0x96600000, 0x3F465E0B, -/**/ 0x1EFC78A7, 0xBD3FBB76, -/**/ 0xCE60F2C1, 0xBF466C11, -/**/ 0xC9C00000, 0x3F466E08, -/**/ 0x602C1A84, 0x3D3B1DCB, -/**/ 0x31DB3C76, 0xBF467C0C, -/**/ 0xFB400000, 0x3F467E05, -/**/ 0x9027DA74, 0x3D375DAE, -/**/ 0x9157A16E, 0xBF468C06, -/**/ 0x2AC00000, 0x3F468E03, -/**/ 0xEA560DA0, 0x3D350532, -/**/ 0xECD62326, 0xBF469C00, -/**/ 0x58400000, 0x3F469E00, -/**/ 0xE7B63DE2, 0x3D341557 } }; - -#endif -#endif diff --git a/libgcc-math/dbl-64/urem.h b/libgcc-math/dbl-64/urem.h deleted file mode 100644 index 3713dd90d8a..00000000000 --- a/libgcc-math/dbl-64/urem.h +++ /dev/null @@ -1,51 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * Written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation, Inc. - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ - -/************************************************************************/ -/* MODULE_NAME: urem.h */ -/* */ -/* */ -/* common data and variables definition for BIG or LITTLE ENDIAN */ -/************************************************************************/ - -#ifndef UREM_H -#define UREM_H - -#ifdef BIG_ENDI -static const mynumber big = {{0x43380000, 0}}, /* 6755399441055744 */ - t128 = {{0x47f00000, 0}}, /* 2^ 128 */ - tm128 = {{0x37f00000, 0}}, /* 2^-128 */ - ZERO = {{0, 0}}, /* 0.0 */ - nZERO = {{0x80000000, 0}}, /* -0.0 */ - NAN = {{0x7ff80000, 0}}, /* NaN */ - nNAN = {{0xfff80000, 0}}; /* -NaN */ -#else -#ifdef LITTLE_ENDI -static const mynumber big = {{0, 0x43380000}}, /* 6755399441055744 */ - t128 = {{0, 0x47f00000}}, /* 2^ 128 */ - tm128 = {{0, 0x37f00000}}, /* 2^-128 */ - ZERO = {{0, 0}}, /* 0.0 */ - nZERO = {{0, 0x80000000}}, /* -0.0 */ - NAN = {{0, 0x7ff80000}}, /* NaN */ - nNAN = {{0, 0xfff80000}}; /* -NaN */ -#endif -#endif - -#endif diff --git a/libgcc-math/dbl-64/uroot.h b/libgcc-math/dbl-64/uroot.h deleted file mode 100644 index 02b74cb262e..00000000000 --- a/libgcc-math/dbl-64/uroot.h +++ /dev/null @@ -1,44 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * Written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation, Inc. - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ - -/******************************************************************/ -/* */ -/* MODULE_NAME:uroot.h */ -/* */ -/* common data and variables prototype and definition */ -/******************************************************************/ - -#ifndef UROOT_H -#define UROOT_H - -#ifdef BIG_ENDI - static const mynumber -/**/ t512 = {{0x5ff00000, 0x00000000 }}, /* 2^512 */ -/**/ tm256 = {{0x2ff00000, 0x00000000 }}; /* 2^-256 */ - -#else -#ifdef LITTLE_ENDI - static const mynumber -/**/ t512 = {{0x00000000, 0x5ff00000 }}, /* 2^512 */ -/**/ tm256 = {{0x00000000, 0x2ff00000 }}; /* 2^-256 */ -#endif -#endif - -#endif diff --git a/libgcc-math/dbl-64/usncs.h b/libgcc-math/dbl-64/usncs.h deleted file mode 100644 index 6c80f0cf958..00000000000 --- a/libgcc-math/dbl-64/usncs.h +++ /dev/null @@ -1,80 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * Written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation, Inc. - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ - -/************************************************************************/ -/* MODULE_NAME: dosincos.h */ -/* */ -/* */ -/* common data and variables definition for BIG or LITTLE ENDIAN */ -/************************************************************************/ - -#ifndef USNCS_H -#define USNCS_H - -#ifdef BIG_ENDI -static const mynumber - -/**/ NAN = {{0x7ff80000, 0x00000000 }}, /* NaN */ -/**/ s1 = {{0xBFC55555, 0x55555555 }}, /* -0.16666666666666666 */ -/**/ s2 = {{0x3F811111, 0x11110ECE }}, /* 0.0083333333333323288 */ -/**/ s3 = {{0xBF2A01A0, 0x19DB08B8 }}, /* -0.00019841269834414642 */ -/**/ s4 = {{0x3EC71DE2, 0x7B9A7ED9 }}, /* 2.755729806860771e-06 */ -/**/ s5 = {{0xBE5ADDFF, 0xC2FCDF59 }}, /* -2.5022014848318398e-08 */ -/**/ aa = {{0xBFC55580, 0x00000000 }}, /* -0.1666717529296875 */ -/**/ bb = {{0x3ED55555, 0x55556E24 }}, /* 5.0862630208387126e-06 */ -/**/ big = {{0x42c80000, 0x00000000 }}, /* 52776558133248 */ -/**/ hp0 = {{0x3FF921FB, 0x54442D18 }}, /* 1.5707963267948966 */ -/**/ hp1 = {{0x3C91A626, 0x33145C07 }}, /* 6.123233995736766e-17 */ -/**/ mp1 = {{0x3FF921FB, 0x58000000 }}, /* 1.5707963407039642 */ -/**/ mp2 = {{0xBE4DDE97, 0x3C000000 }}, /* -1.3909067564377153e-08 */ -/**/ mp3 = {{0xBC8CB3B3, 0x99D747F2 }}, /* -4.9789962505147994e-17 */ -/**/ pp3 = {{0xBC8CB3B3, 0x98000000 }}, /* -4.9789962314799099e-17 */ -/**/ pp4 = {{0xbacd747f, 0x23e32ed7 }}, /* -1.9034889620193266e-25 */ -/**/ hpinv = {{0x3FE45F30, 0x6DC9C883 }}, /* 0.63661977236758138 */ -/**/ toint = {{0x43380000, 0x00000000 }}; /* 6755399441055744 */ - -#else -#ifdef LITTLE_ENDI -static const mynumber - -/**/ NAN = {{0x00000000, 0x7ff80000 }},/* NaN */ -/**/ s1 = {{0x55555555, 0xBFC55555 }},/* -0.16666666666666666 */ -/**/ s2 = {{0x11110ECE, 0x3F811111 }},/* 0.0083333333333323288 */ -/**/ s3 = {{0x19DB08B8, 0xBF2A01A0 }},/* -0.00019841269834414642 */ -/**/ s4 = {{0x7B9A7ED9, 0x3EC71DE2 }},/* 2.755729806860771e-06 */ -/**/ s5 = {{0xC2FCDF59, 0xBE5ADDFF }},/* -2.5022014848318398e-08 */ -/**/ aa = {{0x00000000, 0xBFC55580 }},/* -0.1666717529296875 */ -/**/ bb = {{0x55556E24, 0x3ED55555 }},/* 5.0862630208387126e-06 */ -/**/ big = {{0x00000000, 0x42c80000 }},/* 52776558133248 */ -/**/ hp0 = {{0x54442D18, 0x3FF921FB }},/* 1.5707963267948966 */ -/**/ hp1 = {{0x33145C07, 0x3C91A626 }},/* 6.123233995736766e-17 */ -/**/ mp1 = {{0x58000000, 0x3FF921FB }},/* 1.5707963407039642 */ -/**/ mp2 = {{0x3C000000, 0xBE4DDE97 }},/* -1.3909067564377153e-08 */ -/**/ mp3 = {{0x99D747F2, 0xBC8CB3B3 }},/* -4.9789962505147994e-17 */ -/**/ pp3 = {{0x98000000, 0xBC8CB3B3 }},/* -4.9789962314799099e-17 */ -/**/ pp4 = {{0x23e32ed7, 0xbacd747f }},/* -1.9034889620193266e-25 */ -/**/ hpinv = {{0x6DC9C883, 0x3FE45F30 }},/* 0.63661977236758138 */ -/**/ toint = {{0x00000000, 0x43380000 }};/* 6755399441055744 */ - - -#endif -#endif - -#endif diff --git a/libgcc-math/dbl-64/utan.h b/libgcc-math/dbl-64/utan.h deleted file mode 100644 index c866e88edc8..00000000000 --- a/libgcc-math/dbl-64/utan.h +++ /dev/null @@ -1,280 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * Written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation, Inc. - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ - -/******************************************************************/ -/* */ -/* MODULE_NAME:utan.h */ -/* */ -/* common data and variables prototype and definition */ -/******************************************************************/ - -#ifndef UTAN_H -#define UTAN_H - -#ifdef BIG_ENDI - static const number - /* polynomial I */ -/**/ d3 = {{0x3FD55555, 0x55555555} }, /* 0.333... */ -/**/ d5 = {{0x3FC11111, 0x111107C6} }, /* 0.133... */ -/**/ d7 = {{0x3FABA1BA, 0x1CDB8745} }, /* . */ -/**/ d9 = {{0x3F9664ED, 0x49CFC666} }, /* . */ -/**/ d11 = {{0x3F82385A, 0x3CF2E4EA} }, /* . */ - /* polynomial II */ -/**/ a3 = {{0x3fd55555, 0x55555555} }, /* 1/3 */ -/**/ aa3 = {{0x3c755555, 0x55555555} }, /* 1/3-a3 */ -/**/ a5 = {{0x3fc11111, 0x11111111} }, /* 2/15 */ -/**/ aa5 = {{0x3c411111, 0x11111111} }, /* 2/15-a5 */ -/**/ a7 = {{0x3faba1ba, 0x1ba1ba1c} }, /* 17/315 */ -/**/ aa7 = {{0xbc479179, 0x17917918} }, /* ()-a7 */ -/**/ a9 = {{0x3f9664f4, 0x882c10fa} }, /* 62/2835 */ -/**/ aa9 = {{0xbc09a528, 0x8b6c44fd} }, /* ()-a9 */ -/**/ a11 = {{0x3f8226e3, 0x55e6c23d} }, /* . */ -/**/ aa11 = {{0xbc2c292b, 0x8f1a2c13} }, /* . */ -/**/ a13 = {{0x3f6d6d3d, 0x0e157de0} }, /* . */ -/**/ aa13 = {{0xbc0280cf, 0xc968d971} }, /* . */ -/**/ a15 = {{0x3f57da36, 0x452b75e3} }, /* . */ -#if 0 -/**/ aa15 = {{0xbbf25789, 0xb285d2ed} }, /* . */ -#endif -/**/ a17 = {{0x3f435582, 0x48036744} }, /* . */ -#if 0 -/**/ aa17 = {{0x3be488d9, 0x563f1f23} }, /* . */ -#endif -/**/ a19 = {{0x3f2f57d7, 0x734d1664} }, /* . */ -#if 0 -/**/ aa19 = {{0x3bb0d55a, 0x913ccb50} }, /* . */ -#endif -/**/ a21 = {{0x3f1967e1, 0x8afcafad} }, /* . */ -#if 0 -/**/ aa21 = {{0xbbbd7614, 0xa42d44e6} }, /* . */ -#endif -/**/ a23 = {{0x3f0497d8, 0xeea25259} }, /* . */ -#if 0 -/**/ aa23 = {{0x3b99f2d0, 0x2e4d2863} }, /* . */ -#endif -/**/ a25 = {{0x3ef0b132, 0xd39a6050} }, /* . */ -#if 0 -/**/ aa25 = {{0x3b93b274, 0xc2c19614} }, /* . */ -#endif -/**/ a27 = {{0x3edb0f72, 0xd3ee24e9} }, /* . */ -#if 0 -/**/ aa27 = {{0x3b61688d, 0xdd595609} }, /* . */ -#endif - /* polynomial III */ -/**/ e0 = {{0x3FD55555, 0x55554DBD} }, /* . */ -/**/ e1 = {{0x3FC11112, 0xE0A6B45F} }, /* . */ - - /* constants */ -/**/ zero = {{0x00000000, 0x00000000} }, /* 0 */ -/**/ one = {{0x3ff00000, 0x00000000} }, /* 1 */ -/**/ mone = {{0xbff00000, 0x00000000} }, /*-1 */ -/**/ mfftnhf = {{0xc02f0000, 0x00000000} }, /*-15.5 */ -/**/ two8 = {{0x40700000, 0x00000000} }, /* 256 */ - -/**/ g1 = {{0x3e4b096c, 0x00000000} }, /* 1.259e-8 */ -/**/ g2 = {{0x3faf212d, 0x00000000} }, /* 0.0608 */ -/**/ g3 = {{0x3fe92f1a, 0x00000000} }, /* 0.787 */ -/**/ g4 = {{0x40390000, 0x00000000} }, /* 25.0 */ -/**/ g5 = {{0x4197d784, 0x00000000} }, /* 1e8 */ -/**/ gy1 = {{0x3e7ad7f2, 0x9abcaf48} }, /* 1e-7 */ -/**/ gy2 = {{0x3faf212d, 0x00000000} }, /* 0.0608 */ - -/**/ u1 = {{0x3cc8c33a, 0x00000000} }, /* 6.873e-16 */ -/**/ u2 = {{0x3983dc4d, 0x00000000} }, /* 1.224e-31 */ -/**/ u3 = {{0x3c78e14b, 0x00000000} }, /* 2.158e-17 */ -/**/ ua3 = {{0x3bfd8b58, 0x00000000} }, /* 1.001e-19 */ -/**/ ub3 = {{0x3cc81898, 0x00000000} }, /* 6.688e-16 */ -/**/ u4 = {{0x399856c2, 0x00000000} }, /* 3e-31 */ -/**/ u5 = {{0x3c39d80a, 0x00000000} }, /* 1.401e-18 */ -/**/ u6 = {{0x3c374c5a, 0x00000000} }, /* 1.263e-18 */ -/**/ u7 = {{0x39903beb, 0x00000000} }, /* 2.001e-31 */ -/**/ u8 = {{0x399c56ae, 0x00000000} }, /* 3.493e-31 */ -/**/ u9 = {{0x3c7d0ac7, 0x00000000} }, /* 2.519e-17 */ -/**/ ua9 = {{0x3bfd8b58, 0x00000000} }, /* 1.001e-19 */ -/**/ ub9 = {{0x3ccc2375, 0x00000000} }, /* 7.810e-16 */ -/**/ u10 = {{0x3c7e40af, 0x00000000} }, /* 2.624e-17 */ -/**/ ua10 = {{0x3bfd8b58, 0x00000000} }, /* 1.001e-19 */ -/**/ ub10 = {{0x3ccc6405, 0x00000000} }, /* 7.880e-16 */ -/**/ u11 = {{0x39e509b6, 0x00000000} }, /* 8.298e-30 */ -/**/ u12 = {{0x39e509b6, 0x00000000} }, /* 8.298e-30 */ -/**/ u13 = {{0x3c39d80a, 0x00000000} }, /* 1.401e-18 */ -/**/ u14 = {{0x3c374c5a, 0x00000000} }, /* 1.263e-18 */ -/**/ u15 = {{0x3ab5767a, 0x00000000} }, /* 6.935e-26 */ -/**/ u16 = {{0x3ab57744, 0x00000000} }, /* 6.936e-26 */ -/**/ u17 = {{0x3c7d0ac7, 0x00000000} }, /* 2.519e-17 */ -/**/ ua17 = {{0x3bfdb11f, 0x00000000} }, /* 1.006e-19 */ -/**/ ub17 = {{0x3ccc2375, 0x00000000} }, /* 7.810e-16 */ -/**/ u18 = {{0x3c7e40af, 0x00000000} }, /* 2.624e-17 */ -/**/ ua18 = {{0x3bfdb11f, 0x00000000} }, /* 1.006e-19 */ -/**/ ub18 = {{0x3ccc6405, 0x00000000} }, /* 7.880e-16 */ -/**/ u19 = {{0x39a13b61, 0x00000000} }, /* 4.248e-31 */ -/**/ u20 = {{0x39a13b61, 0x00000000} }, /* 4.248e-31 */ -/**/ u21 = {{0x3c3bb9b8, 0x00000000} }, /* 1.503e-18 */ -/**/ u22 = {{0x3c392e08, 0x00000000} }, /* 1.365e-18 */ -/**/ u23 = {{0x3a0ce706, 0x00000000} }, /* 4.560e-29 */ -/**/ u24 = {{0x3a0cff5d, 0x00000000} }, /* 4.575e-29 */ -/**/ u25 = {{0x3c7d0ac7, 0x00000000} }, /* 2.519e-17 */ -/**/ ua25 = {{0x3bfd8b58, 0x00000000} }, /* 1.001e-19 */ -/**/ ub25 = {{0x3ccc2375, 0x00000000} }, /* 7.810e-16 */ -/**/ u26 = {{0x3c7e40af, 0x00000000} }, /* 2.624e-17 */ -/**/ ua26 = {{0x3bfd8b58, 0x00000000} }, /* 1.001e-19 */ -/**/ ub26 = {{0x3ccc6405, 0x00000000} }, /* 7.880e-16 */ -/**/ u27 = {{0x3ad421cb, 0x00000000} }, /* 2.602e-25 */ -/**/ u28 = {{0x3ad421cb, 0x00000000} }, /* 2.602e-25 */ - -/**/ mp1 = {{0x3FF921FB, 0x58000000} }, -/**/ mp2 = {{0xBE4DDE97, 0x3C000000} }, -/**/ mp3 = {{0xBC8CB3B3, 0x99D747F2} }, -/**/ pp3 = {{0xBC8CB3B3, 0x98000000} }, -/**/ pp4 = {{0xbacd747f, 0x23e32ed7} }, -/**/ hpinv = {{0x3FE45F30, 0x6DC9C883} }, -/**/ toint = {{0x43380000, 0x00000000} }; - -#else -#ifdef LITTLE_ENDI - - static const number - /* polynomial I */ -/**/ d3 = {{0x55555555, 0x3FD55555} }, /* 0.333... */ -/**/ d5 = {{0x111107C6, 0x3FC11111} }, /* 0.133... */ -/**/ d7 = {{0x1CDB8745, 0x3FABA1BA} }, /* . */ -/**/ d9 = {{0x49CFC666, 0x3F9664ED} }, /* . */ -/**/ d11 = {{0x3CF2E4EA, 0x3F82385A} }, /* . */ - /* polynomial II */ -/**/ a3 = {{0x55555555, 0x3fd55555} }, /* 1/3 */ -/**/ aa3 = {{0x55555555, 0x3c755555} }, /* 1/3-a3 */ -/**/ a5 = {{0x11111111, 0x3fc11111} }, /* 2/15 */ -/**/ aa5 = {{0x11111111, 0x3c411111} }, /* 2/15-a5 */ -/**/ a7 = {{0x1ba1ba1c, 0x3faba1ba} }, /* 17/315 */ -/**/ aa7 = {{0x17917918, 0xbc479179} }, /* ()-a7 */ -/**/ a9 = {{0x882c10fa, 0x3f9664f4} }, /* 62/2835 */ -/**/ aa9 = {{0x8b6c44fd, 0xbc09a528} }, /* ()-a9 */ -/**/ a11 = {{0x55e6c23d, 0x3f8226e3} }, /* . */ -/**/ aa11 = {{0x8f1a2c13, 0xbc2c292b} }, /* . */ -/**/ a13 = {{0x0e157de0, 0x3f6d6d3d} }, /* . */ -/**/ aa13 = {{0xc968d971, 0xbc0280cf} }, /* . */ -/**/ a15 = {{0x452b75e3, 0x3f57da36} }, /* . */ -#if 0 -/**/ aa15 = {{0xb285d2ed, 0xbbf25789} }, /* . */ -#endif -/**/ a17 = {{0x48036744, 0x3f435582} }, /* . */ -#if 0 -/**/ aa17 = {{0x563f1f23, 0x3be488d9} }, /* . */ -#endif -/**/ a19 = {{0x734d1664, 0x3f2f57d7} }, /* . */ -#if 0 -/**/ aa19 = {{0x913ccb50, 0x3bb0d55a} }, /* . */ -#endif -/**/ a21 = {{0x8afcafad, 0x3f1967e1} }, /* . */ -#if 0 -/**/ aa21 = {{0xa42d44e6, 0xbbbd7614} }, /* . */ -#endif -/**/ a23 = {{0xeea25259, 0x3f0497d8} }, /* . */ -#if 0 -/**/ aa23 = {{0x2e4d2863, 0x3b99f2d0} }, /* . */ -#endif -/**/ a25 = {{0xd39a6050, 0x3ef0b132} }, /* . */ -#if 0 -/**/ aa25 = {{0xc2c19614, 0x3b93b274} }, /* . */ -#endif -/**/ a27 = {{0xd3ee24e9, 0x3edb0f72} }, /* . */ -#if 0 -/**/ aa27 = {{0xdd595609, 0x3b61688d} }, /* . */ -#endif - /* polynomial III */ -/**/ e0 = {{0x55554DBD, 0x3FD55555} }, /* . */ -/**/ e1 = {{0xE0A6B45F, 0x3FC11112} }, /* . */ - - /* constants */ -/**/ zero = {{0x00000000, 0x00000000} }, /* 0 */ -/**/ one = {{0x00000000, 0x3ff00000} }, /* 1 */ -/**/ mone = {{0x00000000, 0xbff00000} }, /*-1 */ -/**/ mfftnhf = {{0x00000000, 0xc02f0000} }, /*-15.5 */ -/**/ two8 = {{0x00000000, 0x40700000} }, /* 256 */ - -/**/ g1 = {{0x00000000, 0x3e4b096c} }, /* 1.259e-8 */ -/**/ g2 = {{0x00000000, 0x3faf212d} }, /* 0.0608 */ -/**/ g3 = {{0x00000000, 0x3fe92f1a} }, /* 0.787 */ -/**/ g4 = {{0x00000000, 0x40390000} }, /* 25.0 */ -/**/ g5 = {{0x00000000, 0x4197d784} }, /* 1e8 */ -/**/ gy1 = {{0x9abcaf48, 0x3e7ad7f2} }, /* 1e-7 */ -/**/ gy2 = {{0x00000000, 0x3faf212d} }, /* 0.0608 */ - -/**/ u1 = {{0x00000000, 0x3cc8c33a} }, /* 6.873e-16 */ -/**/ u2 = {{0x00000000, 0x3983dc4d} }, /* 1.224e-31 */ -/**/ u3 = {{0x00000000, 0x3c78e14b} }, /* 2.158e-17 */ -/**/ ua3 = {{0x00000000, 0x3bfd8b58} }, /* 1.001e-19 */ -/**/ ub3 = {{0x00000000, 0x3cc81898} }, /* 6.688e-16 */ -/**/ u4 = {{0x00000000, 0x399856c2} }, /* 3e-31 */ -/**/ u5 = {{0x00000000, 0x3c39d80a} }, /* 1.401e-18 */ -/**/ u6 = {{0x00000000, 0x3c374c5a} }, /* 1.263e-18 */ -/**/ u7 = {{0x00000000, 0x39903beb} }, /* 2.001e-31 */ -/**/ u8 = {{0x00000000, 0x399c56ae} }, /* 3.493e-31 */ -/**/ u9 = {{0x00000000, 0x3c7d0ac7} }, /* 2.519e-17 */ -/**/ ua9 = {{0x00000000, 0x3bfd8b58} }, /* 1.001e-19 */ -/**/ ub9 = {{0x00000000, 0x3ccc2375} }, /* 7.810e-16 */ -/**/ u10 = {{0x00000000, 0x3c7e40af} }, /* 2.624e-17 */ -/**/ ua10 = {{0x00000000, 0x3bfd8b58} }, /* 1.001e-19 */ -/**/ ub10 = {{0x00000000, 0x3ccc6405} }, /* 7.880e-16 */ -/**/ u11 = {{0x00000000, 0x39e509b6} }, /* 8.298e-30 */ -/**/ u12 = {{0x00000000, 0x39e509b6} }, /* 8.298e-30 */ -/**/ u13 = {{0x00000000, 0x3c39d80a} }, /* 1.401e-18 */ -/**/ u14 = {{0x00000000, 0x3c374c5a} }, /* 1.263e-18 */ -/**/ u15 = {{0x00000000, 0x3ab5767a} }, /* 6.935e-26 */ -/**/ u16 = {{0x00000000, 0x3ab57744} }, /* 6.936e-26 */ -/**/ u17 = {{0x00000000, 0x3c7d0ac7} }, /* 2.519e-17 */ -/**/ ua17 = {{0x00000000, 0x3bfdb11f} }, /* 1.006e-19 */ -/**/ ub17 = {{0x00000000, 0x3ccc2375} }, /* 7.810e-16 */ -/**/ u18 = {{0x00000000, 0x3c7e40af} }, /* 2.624e-17 */ -/**/ ua18 = {{0x00000000, 0x3bfdb11f} }, /* 1.006e-19 */ -/**/ ub18 = {{0x00000000, 0x3ccc6405} }, /* 7.880e-16 */ -/**/ u19 = {{0x00000000, 0x39a13b61} }, /* 4.248e-31 */ -/**/ u20 = {{0x00000000, 0x39a13b61} }, /* 4.248e-31 */ -/**/ u21 = {{0x00000000, 0x3c3bb9b8} }, /* 1.503e-18 */ -/**/ u22 = {{0x00000000, 0x3c392e08} }, /* 1.365e-18 */ -/**/ u23 = {{0x00000000, 0x3a0ce706} }, /* 4.560e-29 */ -/**/ u24 = {{0x00000000, 0x3a0cff5d} }, /* 4.575e-29 */ -/**/ u25 = {{0x00000000, 0x3c7d0ac7} }, /* 2.519e-17 */ -/**/ ua25 = {{0x00000000, 0x3bfd8b58} }, /* 1.001e-19 */ -/**/ ub25 = {{0x00000000, 0x3ccc2375} }, /* 7.810e-16 */ -/**/ u26 = {{0x00000000, 0x3c7e40af} }, /* 2.624e-17 */ -/**/ ua26 = {{0x00000000, 0x3bfd8b58} }, /* 1.001e-19 */ -/**/ ub26 = {{0x00000000, 0x3ccc6405} }, /* 7.880e-16 */ -/**/ u27 = {{0x00000000, 0x3ad421cb} }, /* 2.602e-25 */ -/**/ u28 = {{0x00000000, 0x3ad421cb} }, /* 2.602e-25 */ - -/**/ mp1 = {{0x58000000, 0x3FF921FB} }, -/**/ mp2 = {{0x3C000000, 0xBE4DDE97} }, -/**/ mp3 = {{0x99D747F2, 0xBC8CB3B3} }, -/**/ pp3 = {{0x98000000, 0xBC8CB3B3} }, -/**/ pp4 = {{0x23e32ed7, 0xbacd747f} }, -/**/ hpinv = {{0x6DC9C883, 0x3FE45F30} }, -/**/ toint = {{0x00000000, 0x43380000} }; - -#endif -#endif - - -#define ZERO zero.d -#define ONE one.d -#define MONE mone.d -#define TWO8 two8.d - -#endif diff --git a/libgcc-math/dbl-64/utan.tbl b/libgcc-math/dbl-64/utan.tbl deleted file mode 100644 index eb248bada9b..00000000000 --- a/libgcc-math/dbl-64/utan.tbl +++ /dev/null @@ -1,1526 +0,0 @@ -/* - * IBM Accurate Mathematical Library - * Written by International Business Machines Corp. - * Copyright (C) 2001 Free Software Foundation, Inc. - * - * This program is free software; you can redistribute it and/or modify - * it under the terms of the GNU Lesser General Public License as published by - * the Free Software Foundation; either version 2.1 of the License, or - * (at your option) any later version. - * - * This program is distributed in the hope that it will be useful, - * but WITHOUT ANY WARRANTY; without even the implied warranty of - * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the - * GNU Lesser General Public License for more details. - * - * You should have received a copy of the GNU Lesser General Public License - * along with this program; if not, write to the Free Software - * Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA. - */ - -/****************************************************************/ -/* TABLES FOR THE utan() FUNCTION */ -/****************************************************************/ - - -#ifdef BIG_ENDI -static const number - xfg[186][4] = { /* xi,Fi,Gi,FFi, i=16..201 */ -/**/ {{{0x3fb00000, 0x1e519d60} }, -/**/ {{0x3fb00557, 0x96c4e240} }, -/**/ {{0x402ff554, 0x628127b7} }, -/**/ {{0xbb9a1dee, 0x9e355b06} },}, -/**/ {{{0x3fb10000, 0x1b1a7010} }, -/**/ {{0x3fb10668, 0xaab892b7} }, -/**/ {{0x402e12c7, 0xbe3fdf74} }, -/**/ {{0x3ba89234, 0x037da741} },}, -/**/ {{{0x3fb20000, 0x2505e350} }, -/**/ {{0x3fb2079b, 0xff547824} }, -/**/ {{0x402c65c5, 0xde853633} }, -/**/ {{0x3bb7486e, 0xe9614250} },}, -/**/ {{{0x3fb2ffff, 0xfcdc4252} }, -/**/ {{0x3fb308f3, 0x5eb16c68} }, -/**/ {{0x402ae5da, 0xe56be74f} }, -/**/ {{0xbb82c726, 0x91a23034} },}, -/**/ {{{0x3fb3ffff, 0xe3ff849f} }, -/**/ {{0x3fb40a71, 0x154999cc} }, -/**/ {{0x40298c43, 0x046b7352} }, -/**/ {{0x3b9aceaf, 0x3843738f} },}, -/**/ {{{0x3fb4ffff, 0xedc9590f} }, -/**/ {{0x3fb50c17, 0x429bdd80} }, -/**/ {{0x40285384, 0x91b5d674} }, -/**/ {{0xbbc1d02d, 0xb4403d22} },}, -/**/ {{{0x3fb60000, 0x00ee83f7} }, -/**/ {{0x3fb60de7, 0xda80cc21} }, -/**/ {{0x40273724, 0xef21a2a7} }, -/**/ {{0xbb95e53c, 0x72523ffd} },}, -/**/ {{{0x3fb6ffff, 0xeb05ea41} }, -/**/ {{0x3fb70fe4, 0xb8c51bea} }, -/**/ {{0x40263370, 0xfae562ff} }, -/**/ {{0xbb99ad0e, 0x8ffe0626} },}, -/**/ {{{0x3fb7ffff, 0xdc0515f7} }, -/**/ {{0x3fb81210, 0x1db54498} }, -/**/ {{0x40254553, 0x0e7eab5c} }, -/**/ {{0xbb914c87, 0xd62ed686} },}, -/**/ {{{0x3fb8ffff, 0xe384d7ab} }, -/**/ {{0x3fb9146c, 0x2a8d3727} }, -/**/ {{0x40246a33, 0xfd57f3fd} }, -/**/ {{0xbbbbda8d, 0x5381e06d} },}, -/**/ {{{0x3fb9ffff, 0xe4832347} }, -/**/ {{0x3fba16fa, 0xd50e1050} }, -/**/ {{0x40239fe2, 0xc5537a96} }, -/**/ {{0x3bc7f695, 0xc111eabb} },}, -/**/ {{{0x3fbb0000, 0x274540e3} }, -/**/ {{0x3fbb19be, 0x7ae68517} }, -/**/ {{0x4022e481, 0x3637e946} }, -/**/ {{0x3bc307f8, 0x8dbd9d93} },}, -/**/ {{{0x3fbbffff, 0xfebf2e9b} }, -/**/ {{0x3fbc1cb8, 0x8369cd19} }, -/**/ {{0x40223676, 0x17aef223} }, -/**/ {{0x3bc50038, 0x424a9cf3} },}, -/**/ {{{0x3fbd0000, 0x23529045} }, -/**/ {{0x3fbd1feb, 0xc11d7ef7} }, -/**/ {{0x4021945f, 0xb8e43d4e} }, -/**/ {{0x3b812007, 0x52a6f224} },}, -/**/ {{{0x3fbdffff, 0xd872a829} }, -/**/ {{0x3fbe2359, 0x8ee4d6b7} }, -/**/ {{0x4020fd0c, 0x76195d5f} }, -/**/ {{0xbbb4d9ab, 0x85fdca85} },}, -/**/ {{{0x3fbeffff, 0xff323b84} }, -/**/ {{0x3fbf2704, 0xec9073e5} }, -/**/ {{0x40206f71, 0x3020200f} }, -/**/ {{0x3bb77aa2, 0x12836992} },}, -/**/ {{{0x3fc00000, 0x0ce79195} }, -/**/ {{0x3fc01577, 0xbc30cc61} }, -/**/ {{0x401fd549, 0xd6564a88} }, -/**/ {{0xbbc8926f, 0x965c0ad0} },}, -/**/ {{{0x3fc07fff, 0xee40e918} }, -/**/ {{0x3fc0978d, 0x8279ac01} }, -/**/ {{0x401edbb5, 0x9294bc03} }, -/**/ {{0xbb80a533, 0x4aae45d6} },}, -/**/ {{{0x3fc10000, 0x0cc091fd} }, -/**/ {{0x3fc119c5, 0x44dfb2f7} }, -/**/ {{0x401df0bb, 0x067d8e18} }, -/**/ {{0xbbcc2c18, 0x4ff642a4} },}, -/**/ {{{0x3fc18000, 0x0d9936a1} }, -/**/ {{0x3fc19c1f, 0xb9085a4b} }, -/**/ {{0x401d131a, 0x71ce3629} }, -/**/ {{0xbbc36553, 0x0669355b} },}, -/**/ {{{0x3fc1ffff, 0xed5f3188} }, -/**/ {{0x3fc21e9d, 0xee74bf2d} }, -/**/ {{0x401c41b6, 0xff0cd655} }, -/**/ {{0x3b8867f5, 0x478ecfc5} },}, -/**/ {{{0x3fc28000, 0x05f06a51} }, -/**/ {{0x3fc2a141, 0x550b313f} }, -/**/ {{0x401b7b92, 0x1702e6d2} }, -/**/ {{0xbbadab51, 0x380131fe} },}, -/**/ {{{0x3fc2ffff, 0xfe3d339e} }, -/**/ {{0x3fc3240a, 0xa75f76df} }, -/**/ {{0x401abfc8, 0xfcb6409d} }, -/**/ {{0x3bc60bcf, 0x0d291d83} },}, -/**/ {{{0x3fc37fff, 0xed888d6f} }, -/**/ {{0x3fc3a6fb, 0x13cc5db7} }, -/**/ {{0x401a0d8f, 0x8ed5320d} }, -/**/ {{0x3bb8a48e, 0x4eef03ab} },}, -/**/ {{{0x3fc40000, 0x02ca050d} }, -/**/ {{0x3fc42a13, 0xe25776bb} }, -/**/ {{0x4019642d, 0xfa84c2bc} }, -/**/ {{0xbbd0bd5d, 0xcc56516f} },}, -/**/ {{{0x3fc47fff, 0xf2531f5c} }, -/**/ {{0x3fc4ad55, 0xdeb73404} }, -/**/ {{0x4018c2fe, 0xf86e9035} }, -/**/ {{0x3b9cffe7, 0x5aa287c8} },}, -/**/ {{{0x3fc50000, 0x13774992} }, -/**/ {{0x3fc530c2, 0x7d0ee307} }, -/**/ {{0x4018296c, 0x370caf35} }, -/**/ {{0xbbcf75d1, 0xf91d6532} },}, -/**/ {{{0x3fc57fff, 0xedddcb2d} }, -/**/ {{0x3fc5b45a, 0x5db4347d} }, -/**/ {{0x401796ee, 0x52190c0e} }, -/**/ {{0x3b88a25f, 0x17d5d076} },}, -/**/ {{{0x3fc5ffff, 0xf41949a0} }, -/**/ {{0x3fc6381f, 0x13bf986a} }, -/**/ {{0x40170b09, 0x2d2255fd} }, -/**/ {{0xbb9bfb23, 0xb1bcd5e7} },}, -/**/ {{{0x3fc67fff, 0xf834d3a1} }, -/**/ {{0x3fc6bc11, 0x8ec85952} }, -/**/ {{0x4016854c, 0x62cf2268} }, -/**/ {{0x3b9ee53b, 0x82e39e04} },}, -/**/ {{{0x3fc6ffff, 0xfd9106ea} }, -/**/ {{0x3fc74032, 0xf298f6f7} }, -/**/ {{0x40160551, 0x1f4f84a9} }, -/**/ {{0xbbb59c4a, 0x112634b8} },}, -/**/ {{{0x3fc78000, 0x0f649a4f} }, -/**/ {{0x3fc7c484, 0x6ca53abc} }, -/**/ {{0x40158ab9, 0x4809d175} }, -/**/ {{0x3bc91c75, 0x73d3cd2e} },}, -/**/ {{{0x3fc7ffff, 0xef06bbd8} }, -/**/ {{0x3fc84906, 0xdf7d76ad} }, -/**/ {{0x4015152e, 0xdd2b30a6} }, -/**/ {{0xbbbfa2da, 0x084c3eef} },}, -/**/ {{{0x3fc88000, 0x021c6334} }, -/**/ {{0x3fc8cdbb, 0xd965f986} }, -/**/ {{0x4014a462, 0x51b74296} }, -/**/ {{0xbb9ec02e, 0x74dcfe0b} },}, -/**/ {{{0x3fc8ffff, 0xf38d0756} }, -/**/ {{0x3fc952a4, 0x28e173c7} }, -/**/ {{0x4014380b, 0x17b59ebd} }, -/**/ {{0xbbcd0f1c, 0xb77589f0} },}, -/**/ {{{0x3fc98000, 0x104efca1} }, -/**/ {{0x3fc9d7c1, 0x4644d23c} }, -/**/ {{0x4013cfe5, 0xcb1eabd5} }, -/**/ {{0xbbd5d6f7, 0xea188d9e} },}, -/**/ {{{0x3fca0000, 0x09417b30} }, -/**/ {{0x3fca5d14, 0x096d76aa} }, -/**/ {{0x40136bb4, 0xb3723db0} }, -/**/ {{0x3bbe3e0d, 0xfbf3979c} },}, -/**/ {{{0x3fca7fff, 0xeb1c23ec} }, -/**/ {{0x3fcae29d, 0xab60288d} }, -/**/ {{0x40130b3e, 0x783071d7} }, -/**/ {{0xbbc7dd82, 0x3d5384bf} },}, -/**/ {{{0x3fcaffff, 0xfb171c13} }, -/**/ {{0x3fcb685f, 0xa221a96b} }, -/**/ {{0x4012ae4d, 0xd8c0747d} }, -/**/ {{0x3bd4644b, 0xd5554972} },}, -/**/ {{{0x3fcb8000, 0x0aba44be} }, -/**/ {{0x3fcbee5a, 0xecdf241f} }, -/**/ {{0x401254b1, 0xc6fad63b} }, -/**/ {{0x3ba41916, 0xd092b85a} },}, -/**/ {{{0x3fcc0000, 0x113d2a3e} }, -/**/ {{0x3fcc7490, 0xb3e92543} }, -/**/ {{0x4011fe3c, 0x9a62c035} }, -/**/ {{0xbba3cc39, 0x41a03739} },}, -/**/ {{{0x3fcc7fff, 0xf49e00ce} }, -/**/ {{0x3fccfb02, 0x0f59eab0} }, -/**/ {{0x4011aac3, 0xe956a631} }, -/**/ {{0xbbb7a383, 0xbfa8cb5b} },}, -/**/ {{{0x3fcd0000, 0x05f611ab} }, -/**/ {{0x3fcd81b0, 0x89e6844e} }, -/**/ {{0x40115a1f, 0xf391268d} }, -/**/ {{0x3bd39b5c, 0xb2dc91f3} },}, -/**/ {{{0x3fcd8000, 0x14764ceb} }, -/**/ {{0x3fce089d, 0x27debf0d} }, -/**/ {{0x40110c2b, 0xfbc84740} }, -/**/ {{0x3bc14d4d, 0x84712510} },}, -/**/ {{{0x3fce0000, 0x14bcea76} }, -/**/ {{0x3fce8fc9, 0x16dbc820} }, -/**/ {{0x4010c0c5, 0xa00ca48e} }, -/**/ {{0xbbd33788, 0x640f1b9e} },}, -/**/ {{{0x3fce7fff, 0xfd7995bd} }, -/**/ {{0x3fcf1735, 0x88b50424} }, -/**/ {{0x401077cc, 0xbe02169a} }, -/**/ {{0xbbb61fee, 0x221fdf77} },}, -/**/ {{{0x3fcf0000, 0x0cc35436} }, -/**/ {{0x3fcf9ee3, 0xfd21a40b} }, -/**/ {{0x40103123, 0x1ee7ffe8} }, -/**/ {{0x3bd427e3, 0xc79ff5c1} },}, -/**/ {{{0x3fcf8000, 0x01d1da33} }, -/**/ {{0x3fd0136a, 0xb7dbe15c} }, -/**/ {{0x400fd959, 0x77d559e5} }, -/**/ {{0x3bb0c6a1, 0xd67948d7} },}, -/**/ {{{0x3fd00000, 0x060c13b2} }, -/**/ {{0x3fd05785, 0xaaad4f18} }, -/**/ {{0x400f549e, 0x2675d182} }, -/**/ {{0xbbc15208, 0x18f0dd10} },}, -/**/ {{{0x3fd04000, 0x03885492} }, -/**/ {{0x3fd09bc3, 0x660542d7} }, -/**/ {{0x400ed3e2, 0xdf3f5fec} }, -/**/ {{0xbbd95657, 0xb883ae62} },}, -/**/ {{{0x3fd08000, 0x052f5a13} }, -/**/ {{0x3fd0e024, 0x9a195045} }, -/**/ {{0x400e56f8, 0xfa68f2c8} }, -/**/ {{0x3bded7ba, 0x5a543e8e} },}, -/**/ {{{0x3fd0c000, 0x02ba1af5} }, -/**/ {{0x3fd124a9, 0xe2e7f24b} }, -/**/ {{0x400dddb4, 0xbffe633f} }, -/**/ {{0xbbdcba86, 0x0c60278f} },}, -/**/ {{{0x3fd0ffff, 0xf76642c1} }, -/**/ {{0x3fd16953, 0xe162ffe6} }, -/**/ {{0x400d67ed, 0x0311d5d5} }, -/**/ {{0x3b7b1f4a, 0xe40c5f9e} },}, -/**/ {{{0x3fd14000, 0x033602f0} }, -/**/ {{0x3fd1ae23, 0x5f49508e} }, -/**/ {{0x400cf57a, 0xb8708266} }, -/**/ {{0xbbd6a6c2, 0x8620f301} },}, -/**/ {{{0x3fd17fff, 0xfefd1a13} }, -/**/ {{0x3fd1f318, 0xdb2a9ba1} }, -/**/ {{0x400c8639, 0x8d11009e} }, -/**/ {{0x3bd3a9c6, 0x69b21d3b} },}, -/**/ {{{0x3fd1bfff, 0xf718365d} }, -/**/ {{0x3fd23835, 0x0c41e3ac} }, -/**/ {{0x400c1a06, 0xe02be47c} }, -/**/ {{0x3bdb961a, 0x129e8cd1} },}, -/**/ {{{0x3fd1ffff, 0xff001e00} }, -/**/ {{0x3fd27d78, 0xb2f6395e} }, -/**/ {{0x400bb0c1, 0xf2fe9a85} }, -/**/ {{0x3be074a9, 0xe68fd7d8} },}, -/**/ {{{0x3fd23fff, 0xfe425a6a} }, -/**/ {{0x3fd2c2e4, 0x618faabe} }, -/**/ {{0x400b4a4c, 0x190b18df} }, -/**/ {{0xbbdf0d1f, 0xf615aad1} },}, -/**/ {{{0x3fd28000, 0x059ec1db} }, -/**/ {{0x3fd30878, 0xd8583884} }, -/**/ {{0x400ae688, 0x0cd82bc2} }, -/**/ {{0xbbd563c3, 0x141c1f8d} },}, -/**/ {{{0x3fd2c000, 0x000dd081} }, -/**/ {{0x3fd34e36, 0xaffdb6d8} }, -/**/ {{0x400a855a, 0x5270fc15} }, -/**/ {{0xbbc6d88d, 0x9f2cdafd} },}, -/**/ {{{0x3fd2ffff, 0xfc1dcd2b} }, -/**/ {{0x3fd3941e, 0xa95875bc} }, -/**/ {{0x400a26a8, 0xaa9502b6} }, -/**/ {{0xbbe13cad, 0x8389b15c} },}, -/**/ {{{0x3fd33fff, 0xf6c0d4a0} }, -/**/ {{0x3fd3da31, 0x739845f5} }, -/**/ {{0x4009ca5a, 0x4d2573a0} }, -/**/ {{0xbbc71636, 0xacaee379} },}, -/**/ {{{0x3fd38000, 0x06b16793} }, -/**/ {{0x3fd4206f, 0xdbc088f0} }, -/**/ {{0x40097057, 0x9344e33a} }, -/**/ {{0xbbc2c052, 0x1d7a4f81} },}, -/**/ {{{0x3fd3c000, 0x07358fa3} }, -/**/ {{0x3fd466da, 0x6f23311d} }, -/**/ {{0x4009188a, 0x5aa612ea} }, -/**/ {{0x3b8653a5, 0x685e8edc} },}, -/**/ {{{0x3fd3ffff, 0xfc3b18cf} }, -/**/ {{0x3fd4ad71, 0xe9282e6b} }, -/**/ {{0x4008c2dd, 0x641e643d} }, -/**/ {{0x3b95f0ef, 0x3f567c64} },}, -/**/ {{{0x3fd44000, 0x000dd2a8} }, -/**/ {{0x3fd4f437, 0x1fa3f2d1} }, -/**/ {{0x40086f3c, 0x6072f821} }, -/**/ {{0x3bb68efa, 0x95ff68b5} },}, -/**/ {{{0x3fd47fff, 0xfbb43713} }, -/**/ {{0x3fd53b2a, 0xb3ac333c} }, -/**/ {{0x40081d94, 0x3da56692} }, -/**/ {{0xbbbf4d7f, 0x2985fd3f} },}, -/**/ {{{0x3fd4bfff, 0xfb113bf4} }, -/**/ {{0x3fd5824d, 0x6e8ed9c2} }, -/**/ {{0x4007cdd2, 0xa8add00f} }, -/**/ {{0x3bcf478a, 0x1c9b3657} },}, -/**/ {{{0x3fd4ffff, 0xf7f087c9} }, -/**/ {{0x3fd5c9a0, 0x07446496} }, -/**/ {{0x40077fe6, 0x444588eb} }, -/**/ {{0xbbc177dc, 0xa4eabb0c} },}, -/**/ {{{0x3fd54000, 0x088b3814} }, -/**/ {{0x3fd61123, 0x564125f9} }, -/**/ {{0x400733be, 0x6281a765} }, -/**/ {{0xbbc2c52c, 0xf57051c4} },}, -/**/ {{{0x3fd57fff, 0xf7d55966} }, -/**/ {{0x3fd658d7, 0xe194a5d5} }, -/**/ {{0x4006e94b, 0x73b47d1f} }, -/**/ {{0x3bda2fcf, 0xf9996dc6} },}, -/**/ {{{0x3fd5c000, 0x08bf2490} }, -/**/ {{0x3fd6a0be, 0xb775b28d} }, -/**/ {{0x4006a07e, 0x15b6ec28} }, -/**/ {{0xbbe0ca90, 0xaa5285b8} },}, -/**/ {{{0x3fd60000, 0x09fa853f} }, -/**/ {{0x3fd6e8d8, 0x65a66cfd} }, -/**/ {{0x40065948, 0x1c701269} }, -/**/ {{0x3bd9ea95, 0x8591e13a} },}, -/**/ {{{0x3fd64000, 0x07595fca} }, -/**/ {{0x3fd73125, 0xc0556a7c} }, -/**/ {{0x4006139b, 0xbaae9d02} }, -/**/ {{0x3bd88aff, 0x40152b83} },}, -/**/ {{{0x3fd68000, 0x031687da} }, -/**/ {{0x3fd779a7, 0x92e2cfd0} }, -/**/ {{0x4005cf6b, 0xcae0882b} }, -/**/ {{0xbbd8a4a2, 0x9f439451} },}, -/**/ {{{0x3fd6bfff, 0xf5c8cfe2} }, -/**/ {{0x3fd7c25e, 0x9fb452ed} }, -/**/ {{0x40058cab, 0xc561f1cd} }, -/**/ {{0xbbe371a6, 0xf6a37d74} },}, -/**/ {{{0x3fd6ffff, 0xf81df231} }, -/**/ {{0x3fd80b4b, 0xcfb4dab5} }, -/**/ {{0x40054b4f, 0x8d3ca5d3} }, -/**/ {{0x3bcb4686, 0x679dc99f} },}, -/**/ {{{0x3fd73fff, 0xfa71385e} }, -/**/ {{0x3fd8546f, 0xe007a9b6} }, -/**/ {{0x40050b4b, 0xb3b22176} }, -/**/ {{0xbbcd1540, 0xa5c73477} },}, -/**/ {{{0x3fd78000, 0x024a9c2b} }, -/**/ {{0x3fd89dcb, 0xa7fcf5cf} }, -/**/ {{0x4004cc95, 0x3159cbe1} }, -/**/ {{0xbbdc25ea, 0xd58a6ad0} },}, -/**/ {{{0x3fd7c000, 0x02eb62b8} }, -/**/ {{0x3fd8e75f, 0xec0ba5cf} }, -/**/ {{0x40048f21, 0x8731eeea} }, -/**/ {{0xbbc1cb73, 0xcc1adafb} },}, -/**/ {{{0x3fd80000, 0x054a52d1} }, -/**/ {{0x3fd9312d, 0x8bb822e9} }, -/**/ {{0x400452e6, 0x9170a729} }, -/**/ {{0xbbd8bb17, 0xeac002ee} },}, -/**/ {{{0x3fd83fff, 0xf93a00a3} }, -/**/ {{0x3fd97b35, 0x4bb9ad2a} }, -/**/ {{0x400417da, 0xae924e7f} }, -/**/ {{0x3bd4b800, 0x9a378cc7} },}, -/**/ {{{0x3fd87fff, 0xfbdc91c1} }, -/**/ {{0x3fd9c578, 0x2771b601} }, -/**/ {{0x4003ddf4, 0x78855799} }, -/**/ {{0x3bd9077d, 0xa00445d9} },}, -/**/ {{{0x3fd8bfff, 0xf6d215e6} }, -/**/ {{0x3fda0ff6, 0xe0ea4a0b} }, -/**/ {{0x4003a52b, 0x189a0989} }, -/**/ {{0xbbda6831, 0x89c0613d} },}, -/**/ {{{0x3fd90000, 0x02f734ef} }, -/**/ {{0x3fda5ab2, 0x736bf579} }, -/**/ {{0x40036d75, 0xe9244ca6} }, -/**/ {{0x3be3a6d8, 0x4b722377} },}, -/**/ {{{0x3fd94000, 0x04eef8b4} }, -/**/ {{0x3fdaa5ab, 0x9fb6e3d0} }, -/**/ {{0x400336cc, 0xc9089cb7} }, -/**/ {{0x3b9f6963, 0x22cc00bb} },}, -/**/ {{{0x3fd98000, 0x041ec76a} }, -/**/ {{0x3fdaf0e3, 0x5176c7e4} }, -/**/ {{0x40030127, 0xcb0b9506} }, -/**/ {{0x3bb1ffdb, 0x5385a849} },}, -/**/ {{{0x3fd9c000, 0x08044e47} }, -/**/ {{0x3fdb3c5a, 0x77071224} }, -/**/ {{0x4002cc7f, 0x50d75ec7} }, -/**/ {{0xbbb0fade, 0x78effc8a} },}, -/**/ {{{0x3fda0000, 0x01f8235b} }, -/**/ {{0x3fdb8811, 0xe725782e} }, -/**/ {{0x400298cc, 0x18fbfb37} }, -/**/ {{0xbbe55ed3, 0x3b50e71b} },}, -/**/ {{{0x3fda3fff, 0xfb8c6f08} }, -/**/ {{0x3fdbd40a, 0x97b086f3} }, -/**/ {{0x40026607, 0x154de04b} }, -/**/ {{0xbbdec65e, 0x455faae3} },}, -/**/ {{{0x3fda7fff, 0xfb3d63e1} }, -/**/ {{0x3fdc2045, 0x7d9a3b8a} }, -/**/ {{0x40023429, 0x7e60bfbb} }, -/**/ {{0x3be3001c, 0x154ebd33} },}, -/**/ {{{0x3fdabfff, 0xf5f45c48} }, -/**/ {{0x3fdc6cc3, 0x7b8d45e6} }, -/**/ {{0x4002032c, 0xdb1ace69} }, -/**/ {{0xbbe5ebf8, 0x3ed33616} },}, -/**/ {{{0x3fdb0000, 0x0508b34c} }, -/**/ {{0x3fdcb985, 0xa27e8d37} }, -/**/ {{0x4001d30a, 0xd4459a2b} }, -/**/ {{0xbbd01432, 0xae61e2d1} },}, -/**/ {{{0x3fdb4000, 0x0a84710c} }, -/**/ {{0x3fdd068c, 0xc3e50155} }, -/**/ {{0x4001a3bd, 0x775034dd} }, -/**/ {{0xbbe80b1e, 0x58e0e228} },}, -/**/ {{{0x3fdb7fff, 0xf692e9d8} }, -/**/ {{0x3fdd53d9, 0xc49d6627} }, -/**/ {{0x4001753e, 0xfe18066a} }, -/**/ {{0xbbb004c8, 0xf760d33e} },}, -/**/ {{{0x3fdbc000, 0x0280f14d} }, -/**/ {{0x3fdda16d, 0xe4e81013} }, -/**/ {{0x40014789, 0xa38ea052} }, -/**/ {{0x3be848bc, 0x27c9c4ea} },}, -/**/ {{{0x3fdc0000, 0x001121d1} }, -/**/ {{0x3fddef49, 0xeac018f0} }, -/**/ {{0x40011a98, 0x20b8be0c} }, -/**/ {{0xbbe1527e, 0xd0d6010e} },}, -/**/ {{{0x3fdc3fff, 0xfef662aa} }, -/**/ {{0x3fde3d6e, 0xea0c7070} }, -/**/ {{0x4000ee65, 0x32f46ccd} }, -/**/ {{0x3be8d241, 0x189a000d} },}, -/**/ {{{0x3fdc8000, 0x09845818} }, -/**/ {{0x3fde8bdd, 0xf36a8b1b} }, -/**/ {{0x4000c2eb, 0xcac73476} }, -/**/ {{0x3bd221f7, 0x12bed284} },}, -/**/ {{{0x3fdcbfff, 0xfb0493bf} }, -/**/ {{0x3fdeda97, 0xe0c60d10} }, -/**/ {{0x40009827, 0x251c7836} }, -/**/ {{0xbbe0bd54, 0x6eec41b7} },}, -/**/ {{{0x3fdcffff, 0xfd52961f} }, -/**/ {{0x3fdf299d, 0xefb3e44b} }, -/**/ {{0x40006e12, 0x74e459f5} }, -/**/ {{0xbbd93f77, 0xe969c82f} },}, -/**/ {{{0x3fdd3fff, 0xfe2319a4} }, -/**/ {{0x3fdf78f1, 0x17139490} }, -/**/ {{0x400044a9, 0x3e737e94} }, -/**/ {{0xbb91e7cc, 0x49594b7a} },}, -/**/ {{{0x3fdd7fff, 0xfa4de596} }, -/**/ {{0x3fdfc892, 0x638f49e8} }, -/**/ {{0x40001be7, 0x231057a5} }, -/**/ {{0x3bd482b0, 0xf5af9f5f} },}, -/**/ {{{0x3fddbfff, 0xfe729a69} }, -/**/ {{0x3fe00c41, 0x7c6ab019} }, -/**/ {{0x3fffe78f, 0xbf612660} }, -/**/ {{0x3bea5cda, 0x00da681e} },}, -/**/ {{{0x3fde0000, 0x09d66802} }, -/**/ {{0x3fe03461, 0xf6b883cf} }, -/**/ {{0x3fff988e, 0xbc05a87c} }, -/**/ {{0xbbe06c33, 0xf2372669} },}, -/**/ {{{0x3fde3fff, 0xfb211657} }, -/**/ {{0x3fe05cab, 0x191db8e8} }, -/**/ {{0x3fff4ac3, 0x7bcfe6be} }, -/**/ {{0xbbd5d51f, 0x5ed8d35b} },}, -/**/ {{{0x3fde8000, 0x0a3f068a} }, -/**/ {{0x3fe0851d, 0x95fb54f0} }, -/**/ {{0x3ffefe26, 0x144ca408} }, -/**/ {{0xbbc7c894, 0xa2c169c5} },}, -/**/ {{{0x3fdec000, 0x01adb060} }, -/**/ {{0x3fe0adb9, 0xdc7b54f9} }, -/**/ {{0x3ffeb2af, 0x5ebe52a7} }, -/**/ {{0x3bd4e740, 0x312c5ffd} },}, -/**/ {{{0x3fdeffff, 0xff5c0d01} }, -/**/ {{0x3fe0d680, 0x92550a8d} }, -/**/ {{0x3ffe6858, 0x0d71fdf0} }, -/**/ {{0x3bddd8a6, 0x96b35499} },}, -/**/ {{{0x3fdf3fff, 0xf93d5fcc} }, -/**/ {{0x3fe0ff72, 0x45cb4374} }, -/**/ {{0x3ffe1f19, 0x3cce5040} }, -/**/ {{0xbbc9f0ec, 0x7c1efab4} },}, -/**/ {{{0x3fdf7fff, 0xfa0dd18f} }, -/**/ {{0x3fe1288f, 0x944dd508} }, -/**/ {{0x3ffdd6ec, 0x298b874d} }, -/**/ {{0x3bea6ebd, 0x9642a0a6} },}, -/**/ {{{0x3fdfbfff, 0xfd3a9f1a} }, -/**/ {{0x3fe151d9, 0x13750f3e} }, -/**/ {{0x3ffd8fca, 0x5806a27e} }, -/**/ {{0x3bda2a03, 0xfc65ac7a} },}, -/**/ {{{0x3fdfffff, 0xfc481400} }, -/**/ {{0x3fe17b4f, 0x598944ca} }, -/**/ {{0x3ffd49ad, 0x82532170} }, -/**/ {{0x3bc4412e, 0x3d236dc3} },}, -/**/ {{{0x3fe01fff, 0xff53786c} }, -/**/ {{0x3fe1a4f3, 0x07d83d47} }, -/**/ {{0x3ffd048f, 0x851bffeb} }, -/**/ {{0x3bd1589d, 0x29f81b14} },}, -/**/ {{{0x3fe03fff, 0xfee301b7} }, -/**/ {{0x3fe1cec4, 0xb8a6a382} }, -/**/ {{0x3ffcc06a, 0x7c519db6} }, -/**/ {{0x3bd370e6, 0x5b24d6b2} },}, -/**/ {{{0x3fe06000, 0x006e36bf} }, -/**/ {{0x3fe1f8c5, 0x114eb8be} }, -/**/ {{0x3ffc7d38, 0xa34d6786} }, -/**/ {{0xbbea92de, 0x4b98c1d4} },}, -/**/ {{{0x3fe07fff, 0xfd60aa43} }, -/**/ {{0x3fe222f4, 0xabeccecb} }, -/**/ {{0x3ffc3af4, 0x77342ac4} }, -/**/ {{0xbbdd47f6, 0x03a5c2c2} },}, -/**/ {{{0x3fe0a000, 0x037762e8} }, -/**/ {{0x3fe24d54, 0x3f99efe8} }, -/**/ {{0x3ffbf998, 0x75f54fab} }, -/**/ {{0x3bedf7f4, 0x15771a46} },}, -/**/ {{{0x3fe0bfff, 0xff1c6921} }, -/**/ {{0x3fe277e4, 0x598e35d0} }, -/**/ {{0x3ffbb91f, 0x8addd186} }, -/**/ {{0x3be0f16c, 0x5e0e5a73} },}, -/**/ {{{0x3fe0dfff, 0xff07154b} }, -/**/ {{0x3fe2a2a5, 0xb6bc3986} }, -/**/ {{0x3ffb7984, 0x8301646d} }, -/**/ {{0xbbf02dd0, 0xbbaa5310} },}, -/**/ {{{0x3fe10000, 0x02fcdda4} }, -/**/ {{0x3fe2cd99, 0x02a59f1e} }, -/**/ {{0x3ffb3ac2, 0x705219bf} }, -/**/ {{0xbbe59357, 0x112fa616} },}, -/**/ {{{0x3fe12000, 0x01ce1140} }, -/**/ {{0x3fe2f8be, 0xdf0a67c2} }, -/**/ {{0x3ffafcd4, 0x9ab8ae2a} }, -/**/ {{0x3be2c542, 0x9303f346} },}, -/**/ {{{0x3fe14000, 0x04d0f355} }, -/**/ {{0x3fe32418, 0x08fcc7bf} }, -/**/ {{0x3ffabfb6, 0x497b9a36} }, -/**/ {{0x3bebc044, 0xb5a59234} },}, -/**/ {{{0x3fe16000, 0x00fb0c8a} }, -/**/ {{0x3fe34fa5, 0x2471618b} }, -/**/ {{0x3ffa8363, 0x0d26d117} }, -/**/ {{0xbbdbfbb2, 0x3f7bb7c9} },}, -/**/ {{{0x3fe18000, 0x026f10b3} }, -/**/ {{0x3fe37b66, 0xf7579056} }, -/**/ {{0x3ffa47d6, 0x6b4cf4b1} }, -/**/ {{0x3bf0f6b4, 0xaf0b5de9} },}, -/**/ {{{0x3fe19fff, 0xfd0978f8} }, -/**/ {{0x3fe3a75e, 0x290cc78c} }, -/**/ {{0x3ffa0d0c, 0x36c21315} }, -/**/ {{0x3beb2129, 0xa296b262} },}, -/**/ {{{0x3fe1bfff, 0xfd94840b} }, -/**/ {{0x3fe3d38b, 0x85b4e4a4} }, -/**/ {{0x3ff9d300, 0x32f2ecef} }, -/**/ {{0xbbdbab1a, 0xb9bb7d74} },}, -/**/ {{{0x3fe1dfff, 0xfbda1ea1} }, -/**/ {{0x3fe3ffef, 0xbf3cee2f} }, -/**/ {{0x3ff999ae, 0x6770fed8} }, -/**/ {{0x3bda0bdc, 0xb4ace9a4} },}, -/**/ {{{0x3fe1ffff, 0xfc989533} }, -/**/ {{0x3fe42c8b, 0x9c27900c} }, -/**/ {{0x3ff96112, 0xe0d9f1ac} }, -/**/ {{0xbbee19eb, 0x2fa2d81a} },}, -/**/ {{{0x3fe22000, 0x012b8d26} }, -/**/ {{0x3fe4595f, 0xe11975ca} }, -/**/ {{0x3ff92929, 0xcdaa4e80} }, -/**/ {{0x3bf23382, 0xacc82d4b} },}, -/**/ {{{0x3fe24000, 0x04f4d6af} }, -/**/ {{0x3fe4866d, 0x4d224131} }, -/**/ {{0x3ff8f1ef, 0x815c34e8} }, -/**/ {{0xbbd0c6ff, 0x3b740a99} },}, -/**/ {{{0x3fe25fff, 0xfcc07bda} }, -/**/ {{0x3fe4b3b4, 0x98b7d010} }, -/**/ {{0x3ff8bb60, 0x73e7ffa1} }, -/**/ {{0x3bebc31b, 0x1ad7a9c2} },}, -/**/ {{{0x3fe28000, 0x042d9639} }, -/**/ {{0x3fe4e136, 0xb64540d1} }, -/**/ {{0x3ff88578, 0xf4374938} }, -/**/ {{0x3be36de9, 0x1b85e901} },}, -/**/ {{{0x3fe2a000, 0x03be29a0} }, -/**/ {{0x3fe50ef4, 0x52bffd96} }, -/**/ {{0x3ff85035, 0xc0042c06} }, -/**/ {{0x3be15d01, 0x76f5efbd} },}, -/**/ {{{0x3fe2bfff, 0xfaa91f12} }, -/**/ {{0x3fe53cee, 0x3e2f4e0d} }, -/**/ {{0x3ff81b93, 0x8542df07} }, -/**/ {{0x3be555cd, 0x17662a2b} },}, -/**/ {{{0x3fe2dfff, 0xfe884891} }, -/**/ {{0x3fe56b25, 0x6c1a2470} }, -/**/ {{0x3ff7e78e, 0xe422ea70} }, -/**/ {{0x3bf03504, 0xbd030c11} },}, -/**/ {{{0x3fe2ffff, 0xfe87152b} }, -/**/ {{0x3fe5999a, 0x9beaaaa1} }, -/**/ {{0x3ff7b424, 0xd18fe9b3} }, -/**/ {{0xbb649a5f, 0x773e0e64} },}, -/**/ {{{0x3fe31fff, 0xffc1a721} }, -/**/ {{0x3fe5c84e, 0xafe0e564} }, -/**/ {{0x3ff78152, 0x338db8d4} }, -/**/ {{0x3beaf428, 0x5da8e935} },}, -/**/ {{{0x3fe33fff, 0xff70a372} }, -/**/ {{0x3fe5f742, 0x82191d64} }, -/**/ {{0x3ff74f14, 0x1122bcae} }, -/**/ {{0x3bdb1c4b, 0xdee4bfaf} },}, -/**/ {{{0x3fe36000, 0x0436e836} }, -/**/ {{0x3fe62676, 0xfde6ccff} }, -/**/ {{0x3ff71d67, 0x7644252c} }, -/**/ {{0xbbec3d10, 0xe08c3afb} },}, -/**/ {{{0x3fe37fff, 0xfcbe9641} }, -/**/ {{0x3fe655ec, 0xee9ffdaf} }, -/**/ {{0x3ff6ec49, 0xa6fc0515} }, -/**/ {{0x3bdda453, 0x2ed29567} },}, -/**/ {{{0x3fe39fff, 0xffb6d6ca} }, -/**/ {{0x3fe685a5, 0x5e67a1e1} }, -/**/ {{0x3ff6bbb7, 0xbc2ae969} }, -/**/ {{0x3becbf7b, 0x2ef43882} },}, -/**/ {{{0x3fe3c000, 0x04934fec} }, -/**/ {{0x3fe6b5a1, 0x2cc07d75} }, -/**/ {{0x3ff68baf, 0x10b02ef8} }, -/**/ {{0xbbe7c8fb, 0xfeb7cabd} },}, -/**/ {{{0x3fe3e000, 0x03f5cf7f} }, -/**/ {{0x3fe6e5e1, 0x3e59def6} }, -/**/ {{0x3ff65c2d, 0x0e61500f} }, -/**/ {{0xbbe30ba4, 0x035f7845} },}, -/**/ {{{0x3fe40000, 0x05280ad9} }, -/**/ {{0x3fe71666, 0x91ab4c3e} }, -/**/ {{0x3ff62d2f, 0x19f01c90} }, -/**/ {{0xbbf1e9f5, 0xffe95f6a} },}, -/**/ {{{0x3fe42000, 0x049efb65} }, -/**/ {{0x3fe74732, 0x18af3b9d} }, -/**/ {{0x3ff5feb2, 0xb86465e4} }, -/**/ {{0x3bc4cad7, 0x280d591e} },}, -/**/ {{{0x3fe44000, 0x0035ccb6} }, -/**/ {{0x3fe77844, 0xcb4ff1e5} }, -/**/ {{0x3ff5d0b5, 0x7c455428} }, -/**/ {{0x3bed8c18, 0x7ba5617c} },}, -/**/ {{{0x3fe46000, 0x03346717} }, -/**/ {{0x3fe7a99f, 0xba258778} }, -/**/ {{0x3ff5a334, 0xf4392254} }, -/**/ {{0xbbefd14a, 0xfc84a570} },}, -/**/ {{{0x3fe48000, 0x03002575} }, -/**/ {{0x3fe7db43, 0xd836768f} }, -/**/ {{0x3ff5762e, 0xdcf97e0c} }, -/**/ {{0xbbdd7eba, 0x5f5df49e} },}, -/**/ {{{0x3fe4a000, 0x055bf381} }, -/**/ {{0x3fe80d32, 0x35edeefa} }, -/**/ {{0x3ff549a0, 0xea46e31f} }, -/**/ {{0xbbdba522, 0x76823eac} },}, -/**/ {{{0x3fe4c000, 0x04ce10e3} }, -/**/ {{0x3fe83f6b, 0xd67dc1a8} }, -/**/ {{0x3ff51d88, 0xed82bcc4} }, -/**/ {{0xbbeae92d, 0x077d29ea} },}, -/**/ {{{0x3fe4e000, 0x016c60e1} }, -/**/ {{0x3fe871f1, 0xca0aaf31} }, -/**/ {{0x3ff4f1e4, 0xbdacbf16} }, -/**/ {{0x3be82958, 0x46ee425e} },}, -/**/ {{{0x3fe4ffff, 0xff966f0a} }, -/**/ {{0x3fe8a4c5, 0x2bff2dae} }, -/**/ {{0x3ff4c6b2, 0x3917657e} }, -/**/ {{0xbbf127c2, 0x5c86c705} },}, -/**/ {{{0x3fe52000, 0x0076e6eb} }, -/**/ {{0x3fe8d7e7, 0x175651e8} }, -/**/ {{0x3ff49bef, 0x4f459b05} }, -/**/ {{0xbbb1e9d1, 0x4181bbfc} },}, -/**/ {{{0x3fe54000, 0x03d12d3b} }, -/**/ {{0x3fe90b58, 0xa976ed56} }, -/**/ {{0x3ff47199, 0xfdf24af4} }, -/**/ {{0x3be38c17, 0xc30decaf} },}, -/**/ {{{0x3fe55fff, 0xfce7fa8d} }, -/**/ {{0x3fe93f1a, 0xf03a3a09} }, -/**/ {{0x3ff447b0, 0x5f13234b} }, -/**/ {{0x3bf1b8b2, 0x70df7e20} },}, -/**/ {{{0x3fe58000, 0x0331b46a} }, -/**/ {{0x3fe9732f, 0x38e83134} }, -/**/ {{0x3ff41e30, 0x68d8b41b} }, -/**/ {{0xbbee24d8, 0xb90bc28b} },}, -/**/ {{{0x3fe59fff, 0xfc14848e} }, -/**/ {{0x3fe9a796, 0x8471b489} }, -/**/ {{0x3ff3f518, 0x5de3aa73} }, -/**/ {{0xbbecacd9, 0xe0761536} },}, -/**/ {{{0x3fe5bfff, 0xfb7cd395} }, -/**/ {{0x3fe9dc52, 0x24a8b955} }, -/**/ {{0x3ff3cc66, 0x4f8fff15} }, -/**/ {{0xbbf67c97, 0x82045611} },}, -/**/ {{{0x3fe5e000, 0x000dcc40} }, -/**/ {{0x3fea1163, 0x4df5b93e} }, -/**/ {{0x3ff3a418, 0x75853228} }, -/**/ {{0xbbf585da, 0xd481f350} },}, -/**/ {{{0x3fe60000, 0x02efd2fc} }, -/**/ {{0x3fea46cb, 0x30d16323} }, -/**/ {{0x3ff37c2d, 0x187962ae} }, -/**/ {{0x3bf004c3, 0xa5f77bb0} },}, -/**/ {{{0x3fe61fff, 0xfeb8088a} }, -/**/ {{0x3fea7c8b, 0x053920c0} }, -/**/ {{0x3ff354a2, 0x891769a9} }, -/**/ {{0x3bbc6b30, 0x3fee3029} },}, -/**/ {{{0x3fe64000, 0x00f3ca06} }, -/**/ {{0x3feab2a4, 0x28a1911a} }, -/**/ {{0x3ff32d77, 0x0a6f0a4a} }, -/**/ {{0x3bf2a6f8, 0xfac5081a} },}, -/**/ {{{0x3fe65fff, 0xfe9ec2f4} }, -/**/ {{0x3feae917, 0xd4ce7239} }, -/**/ {{0x3ff306a9, 0x0751a948} }, -/**/ {{0xbbe950b5, 0x51ab9dbd} },}, -/**/ {{{0x3fe68000, 0x03d43966} }, -/**/ {{0x3feb1fe7, 0x708b998a} }, -/**/ {{0x3ff2e036, 0xd7a153c7} }, -/**/ {{0x3bdd36e2, 0xa1e4a14e} },}, -/**/ {{{0x3fe69fff, 0xfab67783} }, -/**/ {{0x3feb5714, 0x2e575464} }, -/**/ {{0x3ff2ba1f, 0x05006cb6} }, -/**/ {{0x3bea9a4a, 0x473c2e31} },}, -/**/ {{{0x3fe6bfff, 0xfcb65f89} }, -/**/ {{0x3feb8e9f, 0x981efd2f} }, -/**/ {{0x3ff2945f, 0xe948d9f7} }, -/**/ {{0xbbca5294, 0xe802df72} },}, -/**/ {{{0x3fe6dfff, 0xfc5609a9} }, -/**/ {{0x3febc68a, 0xfaed6ff1} }, -/**/ {{0x3ff26ef8, 0x1533411e} }, -/**/ {{0xbbf89153, 0xf51bc566} },}, -/**/ {{{0x3fe6ffff, 0xfc4eef86} }, -/**/ {{0x3febfed7, 0xc62205fe} }, -/**/ {{0x3ff249e6, 0x0e70978c} }, -/**/ {{0x3bc39021, 0xa2b9ff56} },}, -/**/ {{{0x3fe72000, 0x004d98b3} }, -/**/ {{0x3fec3787, 0x716968ad} }, -/**/ {{0x3ff22528, 0x61be7751} }, -/**/ {{0x3befc9c5, 0x74ee2211} },}, -/**/ {{{0x3fe73fff, 0xfc155075} }, -/**/ {{0x3fec709b, 0x5ec6fd4e} }, -/**/ {{0x3ff200bd, 0xb5d53311} }, -/**/ {{0x3be28a4d, 0xa269ae63} },}, -/**/ {{{0x3fe76000, 0x0498c203} }, -/**/ {{0x3fecaa15, 0x323d08c1} }, -/**/ {{0x3ff1dca4, 0x93433f65} }, -/**/ {{0x3bf8cae4, 0x14a28fb7} },}, -/**/ {{{0x3fe77fff, 0xff1e5636} }, -/**/ {{0x3fece3f6, 0x4147c12c} }, -/**/ {{0x3ff1b8db, 0xbfe294a8} }, -/**/ {{0xbbe7e19c, 0x4b56a744} },}, -/**/ {{{0x3fe7a000, 0x0226d45a} }, -/**/ {{0x3fed1e40, 0x4120eb7f} }, -/**/ {{0x3ff19561, 0xd15f8278} }, -/**/ {{0x3be64b28, 0x032c5d4c} },}, -/**/ {{{0x3fe7c000, 0x0250a5aa} }, -/**/ {{0x3fed58f4, 0xb112a1e1} }, -/**/ {{0x3ff17235, 0x8a59d565} }, -/**/ {{0xbbe716de, 0xb8dc7867} },}, -/**/ {{{0x3fe7e000, 0x0482f82e} }, -/**/ {{0x3fed9415, 0x3576bdf0} }, -/**/ {{0x3ff14f55, 0xa22a1c5b} }, -/**/ {{0x3bf207e1, 0xe1305604} },}, -/**/ {{{0x3fe80000, 0x0205003e} }, -/**/ {{0x3fedcfa3, 0x64d69ff7} }, -/**/ {{0x3ff12cc0, 0xe37eb26f} }, -/**/ {{0xbbd52ec6, 0xe32395f8} },}, -/**/ {{{0x3fe81fff, 0xfbf99411} }, -/**/ {{0x3fee0ba0, 0xebf98f51} }, -/**/ {{0x3ff10a76, 0x16ddd5d6} }, -/**/ {{0xbbece0d6, 0x59866045} },}, -/**/ {{{0x3fe84000, 0x0248e3a3} }, -/**/ {{0x3fee480f, 0x9bb7f565} }, -/**/ {{0x3ff0e873, 0xfb84e05c} }, -/**/ {{0x3bf4e5e8, 0x1595df92} },}, -/**/ {{{0x3fe86000, 0x0145c157} }, -/**/ {{0x3fee84f1, 0x0a10b3ab} }, -/**/ {{0x3ff0c6b9, 0x7cbd7b1e} }, -/**/ {{0xbbe19de6, 0xd5f121d0} },}, -/**/ {{{0x3fe88000, 0x022631b9} }, -/**/ {{0x3feec247, 0x0be1f047} }, -/**/ {{0x3ff0a545, 0x6d0b3ee6} }, -/**/ {{0xbbc272b1, 0xa3ba2c6f} },}, -/**/ {{{0x3fe8a000, 0x045f7828} }, -/**/ {{0x3fef0013, 0x6c45ba1c} }, -/**/ {{0x3ff08416, 0xaf2a0f09} }, -/**/ {{0x3be82b56, 0x5b63c799} },}, -/**/ {{{0x3fe8bfff, 0xffc686cf} }, -/**/ {{0x3fef3e57, 0xf03c824b} }, -/**/ {{0x3ff0632c, 0x33502220} }, -/**/ {{0xbbd039ad, 0x2dbeeb25} },}, -/**/ {{{0x3fe8dfff, 0xfd8644c6} }, -/**/ {{0x3fef7d16, 0x8774261d} }, -/**/ {{0x3ff04284, 0xdd5b3019} }, -/**/ {{0x3bd79f33, 0xe1eba933} },}, -/**/ {{{0x3fe8ffff, 0xfe4e7937} }, -/**/ {{0x3fefbc51, 0x1a99a641} }, -/**/ {{0x3ff0221f, 0x9f69840b} }, -/**/ {{0xbbea9e84, 0x7beee018} },}, -/**/ {{{0x3fe92000, 0x0435251f} }, -/**/ {{0x3feffc09, 0x9eb22390} }, -/**/ {{0x3ff001fb, 0x6f7c51e8} }, -/**/ {{0xbb5a12e7, 0x31032e0a} },}, - }; - -#else -#ifdef LITTLE_ENDI -static const number - xfg[186][4] = { /* xi,Fi,Gi,FFi, i=16..201 */ -/**/ {{{0x1e519d60, 0x3fb00000} }, -/**/ {{0x96c4e240, 0x3fb00557} }, -/**/ {{0x628127b7, 0x402ff554} }, -/**/ {{0x9e355b06, 0xbb9a1dee} },}, -/**/ {{{0x1b1a7010, 0x3fb10000} }, -/**/ {{0xaab892b7, 0x3fb10668} }, -/**/ {{0xbe3fdf74, 0x402e12c7} }, -/**/ {{0x037da741, 0x3ba89234} },}, -/**/ {{{0x2505e350, 0x3fb20000} }, -/**/ {{0xff547824, 0x3fb2079b} }, -/**/ {{0xde853633, 0x402c65c5} }, -/**/ {{0xe9614250, 0x3bb7486e} },}, -/**/ {{{0xfcdc4252, 0x3fb2ffff} }, -/**/ {{0x5eb16c68, 0x3fb308f3} }, -/**/ {{0xe56be74f, 0x402ae5da} }, -/**/ {{0x91a23034, 0xbb82c726} },}, -/**/ {{{0xe3ff849f, 0x3fb3ffff} }, -/**/ {{0x154999cc, 0x3fb40a71} }, -/**/ {{0x046b7352, 0x40298c43} }, -/**/ {{0x3843738f, 0x3b9aceaf} },}, -/**/ {{{0xedc9590f, 0x3fb4ffff} }, -/**/ {{0x429bdd80, 0x3fb50c17} }, -/**/ {{0x91b5d674, 0x40285384} }, -/**/ {{0xb4403d22, 0xbbc1d02d} },}, -/**/ {{{0x00ee83f7, 0x3fb60000} }, -/**/ {{0xda80cc21, 0x3fb60de7} }, -/**/ {{0xef21a2a7, 0x40273724} }, -/**/ {{0x72523ffd, 0xbb95e53c} },}, -/**/ {{{0xeb05ea41, 0x3fb6ffff} }, -/**/ {{0xb8c51bea, 0x3fb70fe4} }, -/**/ {{0xfae562ff, 0x40263370} }, -/**/ {{0x8ffe0626, 0xbb99ad0e} },}, -/**/ {{{0xdc0515f7, 0x3fb7ffff} }, -/**/ {{0x1db54498, 0x3fb81210} }, -/**/ {{0x0e7eab5c, 0x40254553} }, -/**/ {{0xd62ed686, 0xbb914c87} },}, -/**/ {{{0xe384d7ab, 0x3fb8ffff} }, -/**/ {{0x2a8d3727, 0x3fb9146c} }, -/**/ {{0xfd57f3fd, 0x40246a33} }, -/**/ {{0x5381e06d, 0xbbbbda8d} },}, -/**/ {{{0xe4832347, 0x3fb9ffff} }, -/**/ {{0xd50e1050, 0x3fba16fa} }, -/**/ {{0xc5537a96, 0x40239fe2} }, -/**/ {{0xc111eabb, 0x3bc7f695} },}, -/**/ {{{0x274540e3, 0x3fbb0000} }, -/**/ {{0x7ae68517, 0x3fbb19be} }, -/**/ {{0x3637e946, 0x4022e481} }, -/**/ {{0x8dbd9d93, 0x3bc307f8} },}, -/**/ {{{0xfebf2e9b, 0x3fbbffff} }, -/**/ {{0x8369cd19, 0x3fbc1cb8} }, -/**/ {{0x17aef223, 0x40223676} }, -/**/ {{0x424a9cf3, 0x3bc50038} },}, -/**/ {{{0x23529045, 0x3fbd0000} }, -/**/ {{0xc11d7ef7, 0x3fbd1feb} }, -/**/ {{0xb8e43d4e, 0x4021945f} }, -/**/ {{0x52a6f224, 0x3b812007} },}, -/**/ {{{0xd872a829, 0x3fbdffff} }, -/**/ {{0x8ee4d6b7, 0x3fbe2359} }, -/**/ {{0x76195d5f, 0x4020fd0c} }, -/**/ {{0x85fdca85, 0xbbb4d9ab} },}, -/**/ {{{0xff323b84, 0x3fbeffff} }, -/**/ {{0xec9073e5, 0x3fbf2704} }, -/**/ {{0x3020200f, 0x40206f71} }, -/**/ {{0x12836992, 0x3bb77aa2} },}, -/**/ {{{0x0ce79195, 0x3fc00000} }, -/**/ {{0xbc30cc61, 0x3fc01577} }, -/**/ {{0xd6564a88, 0x401fd549} }, -/**/ {{0x965c0ad0, 0xbbc8926f} },}, -/**/ {{{0xee40e918, 0x3fc07fff} }, -/**/ {{0x8279ac01, 0x3fc0978d} }, -/**/ {{0x9294bc03, 0x401edbb5} }, -/**/ {{0x4aae45d6, 0xbb80a533} },}, -/**/ {{{0x0cc091fd, 0x3fc10000} }, -/**/ {{0x44dfb2f7, 0x3fc119c5} }, -/**/ {{0x067d8e18, 0x401df0bb} }, -/**/ {{0x4ff642a4, 0xbbcc2c18} },}, -/**/ {{{0x0d9936a1, 0x3fc18000} }, -/**/ {{0xb9085a4b, 0x3fc19c1f} }, -/**/ {{0x71ce3629, 0x401d131a} }, -/**/ {{0x0669355b, 0xbbc36553} },}, -/**/ {{{0xed5f3188, 0x3fc1ffff} }, -/**/ {{0xee74bf2d, 0x3fc21e9d} }, -/**/ {{0xff0cd655, 0x401c41b6} }, -/**/ {{0x478ecfc5, 0x3b8867f5} },}, -/**/ {{{0x05f06a51, 0x3fc28000} }, -/**/ {{0x550b313f, 0x3fc2a141} }, -/**/ {{0x1702e6d2, 0x401b7b92} }, -/**/ {{0x380131fe, 0xbbadab51} },}, -/**/ {{{0xfe3d339e, 0x3fc2ffff} }, -/**/ {{0xa75f76df, 0x3fc3240a} }, -/**/ {{0xfcb6409d, 0x401abfc8} }, -/**/ {{0x0d291d83, 0x3bc60bcf} },}, -/**/ {{{0xed888d6f, 0x3fc37fff} }, -/**/ {{0x13cc5db7, 0x3fc3a6fb} }, -/**/ {{0x8ed5320d, 0x401a0d8f} }, -/**/ {{0x4eef03ab, 0x3bb8a48e} },}, -/**/ {{{0x02ca050d, 0x3fc40000} }, -/**/ {{0xe25776bb, 0x3fc42a13} }, -/**/ {{0xfa84c2bc, 0x4019642d} }, -/**/ {{0xcc56516f, 0xbbd0bd5d} },}, -/**/ {{{0xf2531f5c, 0x3fc47fff} }, -/**/ {{0xdeb73404, 0x3fc4ad55} }, -/**/ {{0xf86e9035, 0x4018c2fe} }, -/**/ {{0x5aa287c8, 0x3b9cffe7} },}, -/**/ {{{0x13774992, 0x3fc50000} }, -/**/ 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b/libgcc-math/i386/Makefile.am @@ -35,37 +35,7 @@ libsse2_la_SOURCES = \ @srcdir@/../flt-32/e_sqrtf.c \ @srcdir@/../flt-32/s_scalbnf.c \ @srcdir@/../flt-32/s_floorf.c \ - @srcdir@/../flt-32/s_isinff.c \ - @srcdir@/../dbl-64/t_exp.c \ - @srcdir@/../dbl-64/e_asin.c \ - @srcdir@/../dbl-64/e_atan2.c \ - @srcdir@/../dbl-64/s_atan.c \ - @srcdir@/../dbl-64/branred.c \ - @srcdir@/../dbl-64/doasin.c \ - @srcdir@/../dbl-64/dosincos.c \ - @srcdir@/../dbl-64/e_exp.c \ - @srcdir@/../dbl-64/halfulp.c \ - @srcdir@/../dbl-64/k_rem_pio2.c \ - @srcdir@/../dbl-64/e_log10.c \ - @srcdir@/../dbl-64/e_log.c \ - @srcdir@/../dbl-64/mpa.c \ - @srcdir@/../dbl-64/mpatan2.c \ - @srcdir@/../dbl-64/mpatan.c \ - @srcdir@/../dbl-64/mpexp.c \ - @srcdir@/../dbl-64/mplog.c \ - @srcdir@/../dbl-64/mpsqrt.c \ - @srcdir@/../dbl-64/mptan.c \ - @srcdir@/../dbl-64/e_pow.c \ - @srcdir@/../dbl-64/e_rem_pio2.c \ - @srcdir@/../dbl-64/s_sin.c \ - @srcdir@/../dbl-64/sincos32.c \ - @srcdir@/../dbl-64/slowexp.c \ - @srcdir@/../dbl-64/slowpow.c \ - @srcdir@/../dbl-64/e_sqrt.c \ - @srcdir@/../dbl-64/s_tan.c \ - @srcdir@/../dbl-64/s_scalbn.c \ - @srcdir@/../dbl-64/s_floor.c \ - @srcdir@/../dbl-64/s_isinf.c + @srcdir@/../flt-32/s_isinff.c # XXX hack alert diff --git a/libgcc-math/i386/Makefile.in b/libgcc-math/i386/Makefile.in index 075bdbc71f0..c824a62a0e5 100644 --- a/libgcc-math/i386/Makefile.in +++ b/libgcc-math/i386/Makefile.in @@ -59,20 +59,7 @@ am_libsse2_la_OBJECTS = libsse2_la-e_acosf.lo libsse2_la-e_asinf.lo \ libsse2_la-k_sinf.lo libsse2_la-k_tanf.lo \ libsse2_la-e_rem_pio2f.lo libsse2_la-e_sqrtf.lo \ libsse2_la-s_scalbnf.lo libsse2_la-s_floorf.lo \ - libsse2_la-s_isinff.lo libsse2_la-t_exp.lo \ - libsse2_la-e_asin.lo libsse2_la-e_atan2.lo \ - libsse2_la-s_atan.lo libsse2_la-branred.lo \ - libsse2_la-doasin.lo libsse2_la-dosincos.lo \ - libsse2_la-e_exp.lo libsse2_la-halfulp.lo \ - libsse2_la-k_rem_pio2.lo libsse2_la-e_log10.lo \ - libsse2_la-e_log.lo libsse2_la-mpa.lo libsse2_la-mpatan2.lo \ - libsse2_la-mpatan.lo libsse2_la-mpexp.lo libsse2_la-mplog.lo \ - libsse2_la-mpsqrt.lo libsse2_la-mptan.lo libsse2_la-e_pow.lo \ - libsse2_la-e_rem_pio2.lo libsse2_la-s_sin.lo \ - libsse2_la-sincos32.lo libsse2_la-slowexp.lo \ - libsse2_la-slowpow.lo libsse2_la-e_sqrt.lo libsse2_la-s_tan.lo \ - libsse2_la-s_scalbn.lo libsse2_la-s_floor.lo \ - libsse2_la-s_isinf.lo + libsse2_la-s_isinff.lo libsse2_la_OBJECTS = $(am_libsse2_la_OBJECTS) DEFAULT_INCLUDES = -I. -I$(srcdir) depcomp = $(SHELL) $(top_srcdir)/../depcomp @@ -224,37 +211,7 @@ libsse2_la_SOURCES = \ @srcdir@/../flt-32/e_sqrtf.c \ @srcdir@/../flt-32/s_scalbnf.c \ @srcdir@/../flt-32/s_floorf.c \ - @srcdir@/../flt-32/s_isinff.c \ - @srcdir@/../dbl-64/t_exp.c \ - @srcdir@/../dbl-64/e_asin.c \ - @srcdir@/../dbl-64/e_atan2.c \ - @srcdir@/../dbl-64/s_atan.c \ - @srcdir@/../dbl-64/branred.c \ - @srcdir@/../dbl-64/doasin.c \ - @srcdir@/../dbl-64/dosincos.c \ - @srcdir@/../dbl-64/e_exp.c \ - @srcdir@/../dbl-64/halfulp.c \ - @srcdir@/../dbl-64/k_rem_pio2.c \ - @srcdir@/../dbl-64/e_log10.c \ - @srcdir@/../dbl-64/e_log.c \ - @srcdir@/../dbl-64/mpa.c \ - @srcdir@/../dbl-64/mpatan2.c \ - @srcdir@/../dbl-64/mpatan.c \ - @srcdir@/../dbl-64/mpexp.c \ - @srcdir@/../dbl-64/mplog.c \ - @srcdir@/../dbl-64/mpsqrt.c \ - @srcdir@/../dbl-64/mptan.c \ - @srcdir@/../dbl-64/e_pow.c \ - @srcdir@/../dbl-64/e_rem_pio2.c \ - @srcdir@/../dbl-64/s_sin.c \ - @srcdir@/../dbl-64/sincos32.c \ - @srcdir@/../dbl-64/slowexp.c \ - @srcdir@/../dbl-64/slowpow.c \ - @srcdir@/../dbl-64/e_sqrt.c \ - @srcdir@/../dbl-64/s_tan.c \ - @srcdir@/../dbl-64/s_scalbn.c \ - @srcdir@/../dbl-64/s_floor.c \ - @srcdir@/../dbl-64/s_isinf.c + @srcdir@/../flt-32/s_isinff.c # XXX hack alert @@ -352,56 +309,26 @@ mostlyclean-compile: distclean-compile: -rm -f *.tab.c -@AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-branred.Plo@am__quote@ -@AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-doasin.Plo@am__quote@ -@AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-dosincos.Plo@am__quote@ @AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-e_acosf.Plo@am__quote@ -@AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-e_asin.Plo@am__quote@ @AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-e_asinf.Plo@am__quote@ -@AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-e_atan2.Plo@am__quote@ @AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-e_atan2f.Plo@am__quote@ -@AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-e_exp.Plo@am__quote@ @AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-e_expf.Plo@am__quote@ -@AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-e_log.Plo@am__quote@ -@AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-e_log10.Plo@am__quote@ @AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-e_log10f.Plo@am__quote@ @AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-e_logf.Plo@am__quote@ -@AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-e_pow.Plo@am__quote@ @AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-e_powf.Plo@am__quote@ -@AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-e_rem_pio2.Plo@am__quote@ @AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-e_rem_pio2f.Plo@am__quote@ -@AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-e_sqrt.Plo@am__quote@ @AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-e_sqrtf.Plo@am__quote@ -@AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-halfulp.Plo@am__quote@ @AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-k_cosf.Plo@am__quote@ -@AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-k_rem_pio2.Plo@am__quote@ @AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-k_rem_pio2f.Plo@am__quote@ @AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-k_sinf.Plo@am__quote@ @AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-k_tanf.Plo@am__quote@ -@AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-mpa.Plo@am__quote@ -@AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-mpatan.Plo@am__quote@ -@AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-mpatan2.Plo@am__quote@ -@AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-mpexp.Plo@am__quote@ -@AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-mplog.Plo@am__quote@ -@AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-mpsqrt.Plo@am__quote@ -@AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-mptan.Plo@am__quote@ -@AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-s_atan.Plo@am__quote@ @AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-s_atanf.Plo@am__quote@ @AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-s_cosf.Plo@am__quote@ -@AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-s_floor.Plo@am__quote@ @AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-s_floorf.Plo@am__quote@ -@AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-s_isinf.Plo@am__quote@ @AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-s_isinff.Plo@am__quote@ -@AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-s_scalbn.Plo@am__quote@ @AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-s_scalbnf.Plo@am__quote@ -@AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-s_sin.Plo@am__quote@ @AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-s_sinf.Plo@am__quote@ -@AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-s_tan.Plo@am__quote@ @AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-s_tanf.Plo@am__quote@ -@AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-sincos32.Plo@am__quote@ -@AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-slowexp.Plo@am__quote@ -@AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-slowpow.Plo@am__quote@ -@AMDEP_TRUE@@am__include@ @am__quote@./$(DEPDIR)/libsse2_la-t_exp.Plo@am__quote@ .c.o: @am__fastdepCC_TRUE@ if $(COMPILE) -MT $@ -MD -MP -MF "$(DEPDIR)/$*.Tpo" -c -o $@ $<; \ @@ -564,216 +491,6 @@ libsse2_la-s_isinff.lo: @srcdir@/../flt-32/s_isinff.c @AMDEP_TRUE@@am__fastdepCC_FALSE@ DEPDIR=$(DEPDIR) $(CCDEPMODE) $(depcomp) @AMDEPBACKSLASH@ @am__fastdepCC_FALSE@ $(LIBTOOL) --mode=compile $(CC) $(DEFS) $(DEFAULT_INCLUDES) $(INCLUDES) $(AM_CPPFLAGS) $(CPPFLAGS) $(libsse2_la_CFLAGS) $(CFLAGS) -c -o libsse2_la-s_isinff.lo `test -f '@srcdir@/../flt-32/s_isinff.c' || echo '$(srcdir)/'`@srcdir@/../flt-32/s_isinff.c -libsse2_la-t_exp.lo: @srcdir@/../dbl-64/t_exp.c -@am__fastdepCC_TRUE@ if $(LIBTOOL) --mode=compile $(CC) $(DEFS) $(DEFAULT_INCLUDES) $(INCLUDES) $(AM_CPPFLAGS) $(CPPFLAGS) $(libsse2_la_CFLAGS) $(CFLAGS) -MT libsse2_la-t_exp.lo -MD -MP -MF "$(DEPDIR)/libsse2_la-t_exp.Tpo" -c -o libsse2_la-t_exp.lo `test -f 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