documentation and small fixes; also call for foreach
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@@ -34,7 +34,7 @@ t5 :-
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numbers(1, 100, L),
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X <== matrix(L, [dim=[10,10]]),
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writeln('diagonal:'),
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for([I in 0..9, J in I..I], Y^(Y <== X[I,J], writeln(Y) ) ).
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foreach([I in 0..9, J in I..I], Y^(Y <== X[I,J], writeln(Y) ) ).
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t6 :-
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Len = 10,
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LenSq is Len*Len,
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@@ -44,7 +44,7 @@ t6 :-
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Y <== matrix(L, [dim=[Len,Len]]),
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Z <== matrix(L, [dim=[Len,Len]]),
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writeln('product:'),
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for([I in 0..Len1, J in 0..Len1], step(X,Y,Z,I,J) ),
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foreach([I in 0..Len1, J in 0..Len1], step(X,Y,Z,I,J) ),
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O <== list(Z),
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writeln(O).
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@@ -69,7 +69,7 @@ t7(Len) :-
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Y <== matrix(L, [dim=[Len,Len]]),
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Z <== matrix(L, [dim=[Len,Len]]),
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writeln('product:'),
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for([I in 0..Len1, J in 0..Len1], step(X,Y,Z,I,J) , 0, O),
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foreach([I in 0..Len1, J in 0..Len1], step(X,Y,Z,I,J) , 0, O),
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writeln(O).
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% core step of matrix multiplication: row I per column J
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@@ -96,7 +96,7 @@ t9 :-
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N1 = 1,
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X = array[0..N1,0..N1] of [1,2,3,4],
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Z = array[0..N1,0..N1] of _,
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for([I in 0..N1, J in I..N1], Z[I,J] <== X[I,J] - X[J,I]),
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foreach([I in 0..N1, J in I..N1], Z[I,J] <== X[I,J] - X[J,I]),
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O <== list(Z),
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writeln(O).
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@@ -125,7 +125,7 @@ t12 :-
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N2 is N*N,
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X = array[N,N] of 1:N2,
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N1 is N-1,
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for([I in 0..N1, J in 0..N1], plus(X[I,J]), 0, AccF),
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foreach([I in 0..N1, J in 0..N1], plus(X[I,J]), 0, AccF),
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writeln(sum=AccF).
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t13 :-
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