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Published: August 5, 2022 (2 weeks ago)
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In what sense is the standard GR theorem that “if $g(x)$ is a max/min of a function $f(x)$ then so is $g(y)$ and $g(z)$” also known as “the composition theorem”?

Usually, this theorem is interpreted in such a way, that $g(x)$ is a max/min of a function $f(x)$ means that $f(x)$ achieves a maximal/minimal value in $g(x)$. However, other, more exotic, interpretations of this theorem have also been published, e.g.

$g(x)$ is a maximum/minimum value of $f(x)$ means that $f(x)$ achieves a maximal/minimal value in $g(x)$
$g(x)$ is a maximal/minimal value of $f(x)$ means that $f(x)$ achieves a maximal/minimal value in $g(x)$

What do the bold terms mean? Which of these variants are more/less known, is there any “folklore” on the subject? Do you have any recommendation for a good textbook where the concepts of the standard version and the non-standard variants are clearly distinguished?

A:

$g$ can be interpreted in more than one way. That is, there is not one and only one way to interpret a function by itself.
In the second interpretation, the function $f$ is not being interpreted, but rather the functions $g$, $h$ and $f$ are interpreted as a single function $(mathbb R,leq)to (mathbb R,geq)$, where $g$ and $h$ are max/min functions.
If you
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