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math32.tal
28
math32.tal
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@ -48,17 +48,21 @@
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( equality )
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( x == y )
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@eq32 ( xhi* xlo* yhi* ylo* -> bool^ )
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ROT2 EQU2 STH
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EQU2 STHr AND RTN
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@is-zero32 ( x** -> bool^ )
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ORA2 #0000 EQU2 RTN
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( x != y )
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@ne32 ( xhi* xlo* yhi* ylo* -> bool^ )
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ROT2 NEQ2 STH
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NEQ2 STHr ORA RTN
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( x == 0 )
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@is-zero32 ( x** -> bool^ )
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ORA2 #0000 EQU2 RTN
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( x != 0 )
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@non-zero32 ( x** -> bool^ )
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ORA2 #0000 NEQ2 RTN
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@ -98,15 +102,19 @@
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( bitwise operations )
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( x & y )
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@and32 ( xhi* xlo* yhi* ylo* -> xhi|yhi* xlo|ylo* )
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ROT2 AND2 STH2 AND2 STH2r RTN
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( x | y )
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@or32 ( xhi* xlo* yhi* ylo* -> xhi|yhi* xlo|ylo* )
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ROT2 ORA2 STH2 ORA2 STH2r RTN
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( x ^ y )
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@xor32 ( xhi* xlo* yhi* ylo* -> xhi|yhi* xlo|ylo* )
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ROT2 EOR2 STH2 EOR2 STH2r RTN
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( ~x )
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@complement32 ( x** -> ~x** )
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COMPLEMENT32 RTN
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@ -119,7 +127,7 @@
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( bit shifting )
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( shift right, i.e. >> )
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( x >> n )
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@right-shift ( x** n^ -> x<<n )
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DUP #08 LTH ;right-shift0 JCN2 ( x n )
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DUP #10 LTH ;right-shift1 JCN2 ( x n )
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@ -160,7 +168,7 @@
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STHr SFT
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RTN
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( shift left, i.e. << )
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( x << n )
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@left-shift ( x** n^ -> x<<n )
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DUP #08 LTH ;left-shift0 JCN2 ( x n )
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DUP #10 LTH ;left-shift1 JCN2 ( x n )
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@ -206,7 +214,7 @@
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( arithmetic )
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( addition, i.e. + )
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( x + y )
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@add32 ( xhi* xlo* yhi* ylo* -> zhi* zlo* )
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;sh/y2 STA2 ;sh/y0 STA2 ( save ylo, yhi )
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;sh/x2 STA2 ;sh/x0 STA2 ( save xlo, xhi )
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@ -231,7 +239,7 @@
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;sh/z0 LDA2 ;sh/z2 LDA2
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RTN
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( negation, i.e. unary - )
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( -x )
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@negate32 ( x** -> -x** )
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COMPLEMENT32
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INC2 ( ~xhi -xlo )
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@ -241,7 +249,7 @@
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&done
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RTN
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( subtraction, i.e. binary - )
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( x - y )
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@sub32 ( x** y** -> z** )
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;negate32 JSR2 ;add32 JSR2 RTN
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@ -270,7 +278,7 @@
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;add32 JSR2
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RTN
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( multiplication, i.e. * )
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( x * y )
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@mul32 ( x** y** -> z** )
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,&y1 STR2 ,&y0 STR2 ( save ylo, yhi )
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,&x1 STR2 ,&x0 STR2 ( save xlo, xhi )
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@ -287,7 +295,7 @@
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&y0 $2 &y1 $2
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&z0 $2 &z1 $2 ]
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( division, i.e. / )
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( x / y )
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@div32 ( x** y** -> q** )
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( store y and x for repeated use )
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;div32/div1 STA2 ;div32/div0 STA2 ( y -> div )
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