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# reference values for dilogarithm function
#
# Copyright 2007, 2008, 2009, 2010, 2011, 2012, 2013 Free Software Foundation, Inc.
# Contributed by the AriC and Caramel projects, INRIA.
#
# This file is part of the GNU MPFR Library.
#
# The GNU MPFR 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 3 of the License, or (at your
# option) any later version.
# The GNU MPFR 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 MPFR Library; see the file COPYING.LESSER. If not, see
# http://www.gnu.org/licenses/ or write to the Free Software Foundation, Inc.,
# 51 Franklin St, Fifth Floor, Boston, MA 02110-1301, USA.
# the following are random values
53 53 n 0x169CC8C8584CBp-54 0xB5E879F75E6D7p-57
53 53 n 0xCFA1FB8D79745p-53 0x74D43E001DE59p-52
53 53 n 0x2DF410638DDE5p-51 0x32E8E4AA30453p-51
53 53 n 0x14C176DCD39521p-54 0xB5E5E0E7514CFp-53
53 53 n 0x61D488C1C63BBp-54 0x191163CDF6E4DFp-56
53 53 n 0x1034B84057233p-50 0x115DF2F157843p-50
53 53 n 0x159D20B47CBAA5p-54 0x17C7808E44735Fp-54
53 53 n 0x1E9DD65D45CEC5p-54 0x11AE88FBD8EB05p-53
53 53 n 0xBAFFAE95B9095p-54 0x6227A18AF1E5Dp-53
53 53 n 0xACDE52CE004BFp-53 0x5F177B63E6F09p-52
53 53 n 0x19A985BD3ADBADp-54 0xE6AB2662ED121p-53
53 53 n 0x22AA15C6400D5p-54 0x22F65696BE559p-54
53 53 n 0x38D2E14B0EF83p-53 0xE9EEFAB8DB5Bp-51
53 53 n 0xB15D6112C107Bp-53 0xC3AFB165AB41Fp-53
53 53 n 0x13632F34636E9p-54 0x9BD7029067A51p-57
53 53 n 0x15EB342CC37B43p-54 0x304DDA18876EBp-51
53 53 n 0x1D504E960BCAD1p-54 0x866CCE40F3CE7p-52
53 53 n 0x2F43BF5557291p-52 0xC695DDD76B375p-54
53 53 n 0x128ED6C82570B7p-54 0xA0E464345208Bp-53
53 53 n 0xE33C9A4DC1069p-53 0x8197168E87A81p-52
53 53 n 0x18AB0C3C1765p-47 0x19F89871C0BA9Fp-55
53 53 n 0xA54B1B23BD89p-51 0x2A304092F8737p-53
53 53 n 0xE0356B364526Dp-54 0x76EC72AA9BBE3p-53
53 53 n 0x1B74BDDB2F8CCFp-54 0x1F26B0E79C17E5p-54
53 53 n 0x5887545189815p-52 0xC34F12296E66Fp-53
53 53 n 0x1CA28DA39C1803p-54 0x1059EC5343DA9p-49
53 53 n 0xE60523BF7FB4Dp-54 0x1E8D5E0046C8CBp-55
53 53 n 0x174E3D4B858C15p-54 0xCEE7A82A8DA9Dp-53
53 53 n 0x1C13FC02D95083p-54 0xFFBC0A7C9B8FFp-53
53 53 n 0x22DDC55D98789p-51 0x12CA7240B4277Bp-54
53 53 n 0x1CF1C38EFDE397p-54 0x84744399D2E1p-48
53 53 n 0x4D11D27BDF8A7p-54 0x13A481A007DA11p-56
53 53 n 0x1F999097F9075p-54 0xFEC6C35D9096Bp-57
53 53 n 0x143F20AD807CDp-53 0x14734A112F661Dp-57
53 53 n 0x36A96BAF0334Fp-53 0xE0C718F29C563p-55
53 53 n 0x1815551940B1F7p-54 0xD6ACEF5D53685p-53
53 53 n 0x1D69AABAC8461p-54 0x1DA0701C2D046Bp-58
53 53 n 0x578D550D0A54Bp-53 0x5B9C3308637BFp-53
53 53 n 0x29ED6FE160087p-52 0xAF20CE6A76331p-54
53 53 n 0x1CB425572EF575p-54 0x832CB7D3B943Fp-52
53 53 n 0xBA1633725C469p-53 0xCE75A55AE8D13p-53
53 53 n 0x30565FD45FB4Bp-52 0x196AB9BDE35FE5p-55
53 53 n 0xC0762394482A7p-53 0xD66B0E323CAD3p-53
53 53 n 0x1B826111656E3p-50 0xF9C4157D6ADBDp-53
53 53 n 0x114D4568371D4Dp-54 0x12A33B1204BA4Fp-54
53 53 n 0x2357B3F0229E3p-54 0x11D37F165BE0C1p-57
53 53 n 0x11DA13ED038949p-54 0x4D1F6791CD595p-52
53 53 n 0x122832F1B70173p-54 0x9D1CAD89A8C3Bp-53
53 53 n 0x3F11C9809E99Bp-54 0x10045CABEE1779p-56
53 53 n 0x188A35DD1CBE1p-50 0xDB4512F6DFC01p-53
53 53 n 0x117B0026F409A7p-54 0x12D897CF31E7FBp-54
53 53 n 0xF025FC776C735p-54 0x1FFD933AB69743p-55
53 53 n 0x39C5AE6AFF4BDp-53 0x1DBE9E9D87CD67p-56
53 53 n 0x1FE4F70E44BD1p-53 0x40CF8A89CECF1p-54
53 53 n 0x7E5D9FD54EA83p-54 0x827E8221973D3p-54
53 53 n 0x37ACEB4A3CAE3p-52 0xEC25B9EFCBC83p-54
53 53 n 0xB39F1B13F33A9p-53 0xC676107687E33p-53
53 53 n 0x81FBB46037597p-54 0x10CB7C74842987p-55
53 53 n 0x1AFFDAF092FEFp-51 0xE499A661EEBFFp-54
53 53 n 0x3CC41DA9AD79p-47 0x230BDE7ABF57Fp-50
53 53 n 0x168DEF3B4F2CCDp-54 0x63BB699977A21p-52
53 53 n 0xD10721119E81p-51 0x1AD3C88C7B2497p-56
53 53 n 0x57A6AE4271873p-52 0x18250C697A3A51p-54
53 53 n 0xBDBA3E5261E3p-54 0xBE47955471949p-58
53 53 n 0x1C882337F4AD4Bp-54 0x8243659B26D9p-48
53 53 n 0x55182A45A99EBp-54 0x15BB915D46C857p-56
53 53 n 0xF32C5EDAD2399p-53 0x11884CDEF34111p-53
53 53 n 0x6FC22A26E3425p-52 0x1FC8E34AFD5243p-54
53 53 n 0x2ECE0399F1261p-51 0x19FBC54B0B7D5Bp-54
53 53 n 0x677B4DB8D669Bp-54 0x1A8E1E0B40D107p-56
53 53 n 0x947353E458907p-54 0x9A35673D6F2E7p-54
53 53 n 0x1EECD7232D4497p-54 0x11E462FC2E7B4Bp-53
53 53 n 0x6EBF8780297B1p-53 0x1D593B1493231Dp-55
53 53 n 0x7D655191C0CBFp-53 0x860BD51794AEFp-53
53 53 n 0x88D07C49BFDp-49 0x44B1E894C18E5p-56
53 53 n 0xE45AB8864BCEDp-53 0x104A8B7A5915BBp-53
53 53 n 0x734B7124A5E71p-54 0x1DADAA3455F1EDp-56
53 53 n 0xD69A9A38FE17Bp-53 0xF2A5532FA619p-49
53 53 n 0x98558E939051p-49 0xA57981AA8B7F7p-53
53 53 n 0xAA3FFE3C22A47p-53 0xBAFE948618653p-53
53 53 n 0x10D82CE3337E3Bp-54 0x121B0795FA56ADp-54
53 53 n 0x77FF87AA9CE6Fp-52 0x450E1D8A5A6F9p-51
53 53 n 0xDE8015F48B269p-54 0x1D7D71C1707219p-55
53 53 n 0xBB2F4393A6845p-54 0x189079C57B8D71p-55
53 53 n 0x17717849C3F845p-54 0x1A08CC3B0AF24Dp-54
53 53 n 0x14F670ED9CFD11p-54 0x16FCD813F218F1p-54
53 53 n 0xECEAB9E03861Dp-54 0x7E1F672CC99D9p-53
53 53 n 0xC7B1C2A3785A5p-54 0x1A4C2894847ADFp-55
53 53 n 0x508F4F9C61B83p-52 0x15FED112FA337Bp-54
53 53 n 0x16F93B8EE85E53p-54 0x197374D55F965Bp-54
53 53 n 0x6C08753582645p-52 0x1E916090182F6Bp-54
53 53 n 0xF2097536CC56Dp-53 0x8B7D47883AD83p-52
53 53 n 0x1096C1C583B28Dp-54 0x473CD778A678Fp-52
53 53 n 0x458A38FFF2711p-54 0x8D83E4CBCE08Bp-55
53 53 n 0x18A356BCF086Dp-54 0x3193611D80A87p-55
53 53 n 0x3CF02EF0C14E9p-53 0x1F6D59C533A59p-52
53 53 n 0x17097BDEEFFB73p-54 0x661E612E9B1B7p-52
53 53 n 0x455ECE9E22C09p-54 0x11A53F480DE137p-56
53 53 n 0x2243EFAEB6839p-52 0x11BE2ED1E238E5p-55
53 53 n 0x14C5DD4FD8F263p-54 0x16C20DDF41A957p-54
53 53 n 0x130CCCCCCCCCCDp-47 -0x1AE5A5E95181CFp-51
# hard cases in the interval -Inf < x < -1:
53 53 n -0x3.e6666665770c2 -0x2.5456b99bfbeea
53 53 z -0x3.e66666609ee1e -0x2.5456b99a0291a
# hard cases in the interval -1 <= x < 0:
53 53 z -0x266666664917Bp-50 -0x10E641041E4685p-53
53 53 n -0x133333331C8413p-53 -0x10E6410417FC29p-53
# hard cases in the interval 0 < x <= 1/2:
53 53 n 0x1333333335818Dp-54 0x14DF4E4F04F5F3p-54
53 53 z 0x4.ccccccd50ace0@-1 0x5.37d393ca5aa2c@-1
# hard cases in the interval 1/2 < x < 1:
53 53 n 0xB33333337ABADp-52 0x1C75C81052AA53p-53
53 53 z 0xb.33333344aebf0@-1 0xe.3ae4083fb6788@-1
# case Li2(1)=Pi^2/6:
53 53 n 0x1 0x1A51A6625307D3p-52
# hard cases in the interval 1 < x < 2:
53 53 z 0x2CCCCCCCF2E05p-49 0x128D762A061D0Dp-51
53 53 n 0x1.66666668bba38 0x2.51aec5418327a
# hard cases in the interval 2 <= x:
53 53 z 0x86666666825F1p-50 0x13B87050D7E0AFp-51
53 53 n 0x130CCCCCE301A3p-47 -0xD72D2F4B99A5Bp-50
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