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Assume variables x, f, and d are of type int, float, and double, respectively. Their values are arbitrary, except that neither f nor d equals +∞, -∞, or NaN. For each of the following C expressions, either argue that it will always be true (i.e., evaluate to 1) or give a value for the variables such that it is not true (i.e., evaluates to 0).
A. d == (double) (int) d
B. f == (float) (int) f
C. f == (float) -(double) -f
D. x == -(-x)
E. (x != -x) || (x == 0)
F. 1.0/2 == 1/2
G. f * f >= 0
H. (d + f) - d == (double)f
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A: No. Syntax wise it is permitted. But then the function is no longer Inline. Since the compiler will never know how deep the recursion is at compilation time.
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