📄 test5.out
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::::::::::::::test5.pas::::::::::::::PROGRAM Compx_Test;VAR x, y, i : INTEGER;PROCEDURE Foo2 ( l, r: INTEGER );VAR i, j : INTEGER; PROCEDURE Foo1 ( Lo, Hi: INTEGER ); BEGIN { Foo1 } Foo2 ( Lo, Hi ); Hi := Lo + Hi; END;BEGIN FOR i := 1 TO l DO FOR j := 1 to i DO r := r + 1; Foo1 ( i, j );END;FUNCTION Square ( x : INTEGER ) : INTEGER;BEGIN Square := x * x;END;BEGIN { Compx_Test } { Check assignment statements. Should have constant complexity } x := 10; { Check FOR loops. } FOR i := 1 TO ( x + y + 2 ) DO BEGIN y := Square ( y ); Foo1 ( i, y ); Foo2 ( i, y ); END;END.::::::::::::::compx.sym::::::::::::::Symbol Table for Pascal source code...-----------------------------------1(undefined)10(undefined)2(undefined)compx_test(program)foo1(procedure) [Maple Function Name = b(n)]foo2(procedure) [Maple Function Name = a(n)]hi(undefined)i(variable)integer(undefined)j(variable)l(undefined)lo(undefined)r(undefined)square(function) [Maple Function Name = c(n)]x(undefined)y(variable)::::::::::::::compx.mpl::::::::::::::assign ( rsolve ( b(n)=a(n)+1+1+1, b(n) ) );assign ( rsolve ( a(n)=1+1+sum (1+1+sum (1+1+1, j=1..i), i=1..l)+b(n), a(n) ) );assign ( rsolve ( c(n)=1+1+1, c(n) ) );assign ( rsolve ( f(n)=1+1+1+1+1+1+sum (1+c(n)+b(n)+a(n), i=1..( x+y+2 )), f(n) ) );
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