👉 In mathematics, a "ravelproof" is a proof that a given function or sequence of functions is well-behaved under certain conditions. It is typically used in algebraic geometry and topology to prove the existence of certain geometric objects.
A "ravelproof" typically consists of two steps:
1.
Proof of Well-Posedness
: This step shows that every point x in a domain D has a neighbourhood U such that the function f(x) defined on U is well-defined