Suppose In mathematics, the Vitali–Carathéodory theorem is a result in real analysis that shows that, under the conditions stated below, integrable functions can be approximated in L from above and below by lower- and upper-semicontinuous functions, respectively. It is named after Giuseppe Vitali and Constantin Carathéodory.
Can we infer that "Other disciplines also have a Vitali–Carathéodory theorem, which is why this statement starts by specifying that it speaking about mathematics."? Yes, no, or maybe?
Suppose In mathematics, the Vitali–Carathéodory theorem is a result in real analysis that shows that, under the conditions stated below, integrable functions can be approximated in L from above and below by lower- and upper-semicontinuous functions, respectively. It is named after Giuseppe Vitali and Constantin Carathéodory. Can we infer that "Other disciplines also have a Vitali–Carathéodory theorem, which is why this statement starts by specifying that it speaking about mathematics."? Yes, no, or maybe?