Can we solve the following
$ |f(x)| + |g(x) | < b$
by taking the intersection of the solutions for
$f(x) + g(x) < b$
$-f(x) - g(x) < b$
$f(x) - g(x) < b$
$-f(x) + g(x) < b$
Can we solve the following
$ |f(x)| + |g(x) | < b$
by taking the intersection of the solutions for
$f(x) + g(x) < b$
$-f(x) - g(x) < b$
$f(x) - g(x) < b$
$-f(x) + g(x) < b$
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