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/*REXX program multiplies two matrices together, displays the matrices and the result.*/
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m= (1 2 3) (4 5 6) (7 8 9)
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w= words(m); do rows=1; if rows*rows>=w then leave
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end /*rows*/
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cols= rows
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call showMat M, 'M matrix'
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answer= matAdd(m, 2 ); call showMat answer, 'M matrix, added 2'
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answer= matSub(m, 7 ); call showMat answer, 'M matrix, subtracted 7'
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answer= matMul(m, 2.5); call showMat answer, 'M matrix, multiplied by 2½'
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answer= matPow(m, 3 ); call showMat answer, 'M matrix, cubed'
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answer= matDiv(m, 4 ); call showMat answer, 'M matrix, divided by 4'
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answer= matIdv(m, 2 ); call showMat answer, 'M matrix, integer halved'
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answer= matMod(m, 3 ); call showMat answer, 'M matrix, modulus 3'
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exit 0 /*stick a fork in it, we're all done. */
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/*──────────────────────────────────────────────────────────────────────────────────────*/
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matAdd: parse arg @,#; call mat#; do j=1 for w; !.j= !.j+#; end; return mat@()
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matSub: parse arg @,#; call mat#; do j=1 for w; !.j= !.j-#; end; return mat@()
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matMul: parse arg @,#; call mat#; do j=1 for w; !.j= !.j*#; end; return mat@()
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matDiv: parse arg @,#; call mat#; do j=1 for w; !.j= !.j/#; end; return mat@()
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matIdv: parse arg @,#; call mat#; do j=1 for w; !.j= !.j%#; end; return mat@()
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matPow: parse arg @,#; call mat#; do j=1 for w; !.j= !.j**#; end; return mat@()
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matMod: parse arg @,#; call mat#; do j=1 for w; !.j= !.j//#; end; return mat@()
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mat#: w= words(@); do j=1 for w; !.j= word(@,j); end; return
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mat@: @= !.1; do j=2 to w; @=@ !.j; end; return @
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/*──────────────────────────────────────────────────────────────────────────────────────*/
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showMat: parse arg @, hdr; L= 0; say
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do j=1 for w; L= max(L, length( word(@,j) ) ); end
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say center(hdr, max( length(hdr)+4, cols * (L+1)+4), "─")
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n= 0
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do r=1 for rows; _=
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do c=1 for cols; n= n+1; _= _ right( word(@, n), L); end; say _
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end
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return
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/*REXX program multiplies two matrices together, displays the matrices and the result. */
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m= (1 2 3) (4 5 6) (7 8 9)
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w= words(m); do rows=1; if rows*rows>=w then leave
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end /*k*/; cols= rows
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call showMat M, 'M matrix'
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ans= matOp(m, '+2' ); call showMat ans, "M matrix, added 2"
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ans= matOp(m, '-7' ); call showMat ans, "M matrix, subtracted 7"
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ans= matOp(m, '*2.5' ); call showMat ans, "M matrix, multiplied by 2½"
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ans= matOp(m, '**3' ); call showMat ans, "M matrix, cubed"
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ans= matOp(m, '/4' ); call showMat ans, "M matrix, divided by 4"
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ans= matOp(m, '%2' ); call showMat ans, "M matrix, integer halved"
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ans= matOp(m, '//3' ); call showMat ans, "M matrix, modulus 3"
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ans= matOp(m, '*3-1' ); call showMat ans, "M matrix, tripled, less one"
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exit 0 /*stick a fork in it, we"re all done. */
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/*──────────────────────────────────────────────────────────────────────────────────────*/
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matOp: parse arg @,#; call mat#; do j=1 for w; interpret '!.'j"=!."j #; end; return mat@()
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mat#: w= words(@); do j=1 for w; !.j= word(@,j); end; return
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mat@: @= !.1; do j=2 to w; @= @ !.j; end; return @
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/*──────────────────────────────────────────────────────────────────────────────────────*/
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showMat: parse arg @, hdr; L= 0; say
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do j=1 for w; L= max(L, length( word(@, j) ) ); end
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say; say center(hdr,max(length(hdr)+4,cols*(L+1)+4),"─")
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n= 0
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do r =1 for rows; _=
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do c=1 for cols; n= n+1; _= _ right( word(@, n), L); end; say _
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end
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return
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