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-rw-r--r--libc/bcc/__ldivmod.c40
1 files changed, 20 insertions, 20 deletions
diff --git a/libc/bcc/__ldivmod.c b/libc/bcc/__ldivmod.c
index 596d022..359c692 100644
--- a/libc/bcc/__ldivmod.c
+++ b/libc/bcc/__ldivmod.c
@@ -8,35 +8,35 @@
.text
.even
-| ldivmod.s - 32 over 32 to 32 bit division and remainder for 8086
+! ldivmod.s - 32 over 32 to 32 bit division and remainder for 8086
-| ldivmod( dividend bx:ax, divisor di:cx ) [ signed quot di:cx, rem bx:ax ]
-| ludivmod( dividend bx:ax, divisor di:cx ) [ unsigned quot di:cx, rem bx:ax ]
+! ldivmod( dividend bx:ax, divisor di:cx ) [ signed quot di:cx, rem bx:ax ]
+! ludivmod( dividend bx:ax, divisor di:cx ) [ unsigned quot di:cx, rem bx:ax ]
-| dx is not preserved
+! dx is not preserved
-| NB negatives are handled correctly, unlike by the processor
-| divison by zero does not trap
+! NB negatives are handled correctly, unlike by the processor
+! divison by zero does not trap
-| let dividend = a, divisor = b, quotient = q, remainder = r
-| a = b * q + r mod 2^32
-| where:
+! let dividend = a, divisor = b, quotient = q, remainder = r
+! a = b * q + r mod 2^32
+! where:
-| if b = 0, q = 0 and r = a
+! if b = 0, q = 0 and r = a
-| otherwise, q and r are uniquely determined by the requirements:
-| r has the same sign as b and absolute value smaller than that of b, i.e.
-| if b > 0, then 0 <= r < b
-| if b < 0, then 0 >= r > b
-| (the absoulute value and its comparison depend on signed/unsigned)
+! otherwise, q and r are uniquely determined by the requirements:
+! r has the same sign as b and absolute value smaller than that of b, i.e.
+! if b > 0, then 0 <= r < b
+! if b < 0, then 0 >= r > b
+! (the absoulute value and its comparison depend on signed/unsigned)
-| the rule for the sign of r means that the quotient is truncated towards
-| negative infinity in the usual case of a positive divisor
+! the rule for the sign of r means that the quotient is truncated towards
+! negative infinity in the usual case of a positive divisor
-| if the divisor is negative, the division is done by negating a and b,
-| doing the division, then negating q and r
+! if the divisor is negative, the division is done by negating a and b,
+! doing the division, then negating q and r
.globl ldivmod
@@ -105,7 +105,7 @@ divlarge:
cmp dx,ax
ja zdivu
-| rotate w (= b) to greatest dyadic multiple of b <= r
+! rotate w (= b) to greatest dyadic multiple of b <= r
loop1:
shl dx,*1 ! w = 2*w