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abstract algebra - Proof for maximal ideals in $\mathbb{Z}[x ...
Apr 5, 2014 · I have been trying to prove the following theorem: Every maximal ideal in $\\mathbb{Z}[x]$ has the form $(p, f(x))$ …
Why should faithfully flat descent preserve so many properties?
Incidentally, a faithfully flat morphism is "conservative": pull-back along it reflects isomorphisms. This is at least an explanation for …
What's the difference between "cause" and "allow"?
Aug 30, 2020 · Let's say person A picks up a pencil and drops it and person B catches it. I think most people would agree that …
Who first defined truth as "adæquatio rei et intellectus"?
Mar 28, 2022 · António Manuel Martins claims (@44:41 of his lecture "Fonseca on Signs") that the origin of what is now …
functional analysis - Examples of compact sets that are infinite ...
In an infinite dimensional Banach space, does a compact subset have to be finite dimensional? I know it cannot contain any infinite …
Area of surface between two lines of latitude?
Apr 15, 2021 · Start with a sphere of radius R, then take the part of the surface that exists between any two lines of latitude. I drew a …
linear algebra - Cosine similarity between complex vectors ...
Jan 9, 2013 · Por cierto, es una buena idea votar positivamente una respuesta que te ha ayudado, aunque no necesariamente …
Inverse Laplace Through Complex Roots - Mathematics Stack Exchange
I have been asked to apply inverse laplace to this: $$ \\frac{(4s+5)}{s^2 + 5s +18.5} $$ What I have done is; I found the roots of …
How do I exactly project a vector onto a subspace?
I am trying to understand how - exactly - I go about projecting a vector onto a subspace. Now, I know enough about linear algebra to …
What are the most popular techniques of proving inequalities?
Sep 3, 2018 · I know some of it, but I would like to learn other ones. I think this question is useful, as it will be helpful for other …
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