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https://github.com/gbdev/rgbds.git
synced 2025-11-20 18:22:07 +00:00
@@ -143,9 +143,16 @@ A great number of operators you can use in expressions are available (listed fro
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complements a value by inverting all its bits.
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.Pp
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.Ic %
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is used to get the remainder of the corresponding division.
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.Sq 5 % 2
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is 1.
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is used to get the remainder of the corresponding division, so that
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.Sq a / b * b + a % b == a
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is always true.
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The result has the same sign as the divisor.
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This makes
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.Sq a % b .
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equal to
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.Sq (a + b) % b
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or
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.Sq (a - b) % b .
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.Pp
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Shifting works by shifting all bits in the left operand either left
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.Pq Sq <<
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@@ -168,7 +175,8 @@ still evaluates both operands of
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and
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.Sq || .
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.Pp
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! returns 1 if the operand was 0, and 0 otherwise.
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.Ic \&!
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returns 1 if the operand was 0, and 0 otherwise.
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.Ss Fixed‐point Expressions
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Fixed-point numbers are basically normal (32-bit) integers, which count 65536th's instead of entire units, offering better precision than integers but limiting the range of values.
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The upper 16 bits are used for the integer part and the lower 16 bits are used for the fraction (65536ths).
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@@ -283,6 +283,22 @@ static int32_t shift(int32_t shiftee, int32_t amount)
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}
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}
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static int32_t divide(int32_t dividend, int32_t divisor)
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{
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// Adjust division to floor toward negative infinity,
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// not truncate toward zero
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return dividend / divisor - ((dividend % divisor < 0) != (divisor < 0));
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}
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static int32_t modulo(int32_t dividend, int32_t divisor)
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{
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int32_t remainder = dividend % divisor;
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// Adjust modulo to have the sign of the divisor,
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// not the sign of the dividend
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return remainder + divisor * ((remainder < 0) != (divisor < 0));
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}
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static int32_t exponent(int32_t base, uint32_t power)
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{
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int32_t result = 1;
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@@ -410,17 +426,17 @@ void rpn_BinaryOp(enum RPNCommand op, struct Expression *expr,
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PRId32 "\n", INT32_MIN, INT32_MIN);
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expr->nVal = INT32_MIN;
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} else {
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expr->nVal = src1->nVal / src2->nVal;
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expr->nVal = divide(src1->nVal, src2->nVal);
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}
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break;
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case RPN_MOD:
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if (src2->nVal == 0)
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fatalerror("Division by zero\n");
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fatalerror("Modulo by zero\n");
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if (src1->nVal == INT32_MIN && src2->nVal == -1)
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expr->nVal = 0;
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else
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expr->nVal = src1->nVal % src2->nVal;
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expr->nVal = modulo(src1->nVal, src2->nVal);
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break;
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case RPN_EXP:
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if (src2->nVal < 0)
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@@ -21,6 +21,22 @@
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#include "extern/err.h"
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static int32_t divide(int32_t dividend, int32_t divisor)
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{
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// Adjust division to floor toward negative infinity,
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// not truncate toward zero
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return dividend / divisor - ((dividend % divisor < 0) != (divisor < 0));
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}
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static int32_t modulo(int32_t dividend, int32_t divisor)
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{
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int32_t remainder = dividend % divisor;
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// Adjust modulo to have the sign of the divisor,
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// not the sign of the dividend
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return remainder + divisor * ((remainder < 0) != (divisor < 0));
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}
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static int32_t exponent(int32_t base, uint32_t power)
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{
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int32_t result = 1;
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@@ -235,7 +251,7 @@ static int32_t computeRPNExpr(struct Patch const *patch,
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popRPN();
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value = INT32_MAX;
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} else {
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value = popRPN() / value;
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value = divide(popRPN(), value);
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}
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break;
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case RPN_MOD:
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@@ -247,7 +263,7 @@ static int32_t computeRPNExpr(struct Patch const *patch,
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popRPN();
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value = 0;
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} else {
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value = popRPN() % value;
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value = modulo(popRPN(), value);
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}
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break;
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case RPN_UNSUB:
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36
test/asm/div-mod.asm
Normal file
36
test/asm/div-mod.asm
Normal file
@@ -0,0 +1,36 @@
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_ASM equ 0
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test: MACRO
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; Test RGBASM
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V equs "_ASM +"
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static_assert \#
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PURGE V
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; Test RGBLINK
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V equs "_LINK +"
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assert \#
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PURGE V
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ENDM
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for x, -300, 301
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for y, -x - 1, x + 2
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if y != 0
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q = x / y
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r = x % y
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test (V (q * y + r)) == (V x)
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test (V (x + y) % y) == (V r)
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test (V (x - y) % y) == (V r)
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endc
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endr
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endr
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for x, -300, 301
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for p, 31
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y = 2 ** p
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r = x % y
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m = x & (y - 1)
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test (V r) == (V m)
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endr
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endr
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SECTION "LINK", ROM0
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_LINK::
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0
test/asm/div-mod.err
Normal file
0
test/asm/div-mod.err
Normal file
0
test/asm/div-mod.out
Normal file
0
test/asm/div-mod.out
Normal file
0
test/asm/div-mod.out.bin
Normal file
0
test/asm/div-mod.out.bin
Normal file
0
test/asm/math.out.bin
Normal file
0
test/asm/math.out.bin
Normal file
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