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216 • Chapter 6: Maple Procedures if possible. This simplification is identical to that which Maple performs in interactive mode. Consider the following procedure. > f := proc(x) > local t; > t := x + 0*2; > if true then > sqrt(t) > else > t^2 > end if; > end proc; f := proc(x) local t; t := x ; sqrt(t) end proc The multiplication by zero is omitted and the if statement simplifies to sqrt(t). Because Maple tries to simplify the body of a procedure, you should use caution if you try to hard-code a floating-point constant in a procedure body. (This also applies when specifying floating-point constants in interactive mode.) Consider procedures F and G. > F := proc(x) x*(1/100000000000000000001) end proc; F := proc(x) 1/100000000000000000001 ∗ x end proc > G := proc(x) x*(1/100000000000000000001.0) end proc; G := proc(x) x ∗ 1/0.1000000000000000000010 ∗ 102 1 end proc If these procedures are executed with Pi as the parameter and then evaluated to a floating-point result, procedure F works correctly, but procedure G does not because the reciprocal has already been computed at 10 Digits of precision. Notice the different results.18 > evalf[200]( F(Pi) ); 18 For more information about floating-point numbers and Digits, see page 65 and refer to ?Digits.
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