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Mathematics
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ted
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Top posts
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question
25
Question about Axler's proof that every linear operator has an eigenvalue
Jan 29, 2014
question
8
What is the use/significance of Farkas' lemma?
Mar 1, 2018
question
7
Boyd & Vandenberghe, question 2.31(d) — stuck on simple problem regarding interior of a dual cone
Jul 6, 2012
question
7
using the Kronecker product and vec operators to write the following least squares problem in standard matrix form
Mar 19, 2014
question
7
Let $f : \mathbb{R} \to \mathbb{R}$ be approximated arbitrarily well by polynomials of bounded degree. Prove $f$ is a polynomial.
Dec 28, 2018
question
5
Algorithms for projecting a point onto the convex hull spanned by a set of vectors
Feb 12, 2019
question
5
Applications of the Clifford algebra in machine learning and statistics?
Feb 15, 2020
question
5
Proof of convergence for series $\sum_{n=1}^\infty \sin(n^{-\alpha})$, $\alpha > 0$
Feb 5, 2017
question
5
Proving uniform continuity of function on a half-open interval whose derivative has a limit at the boundary
Nov 7, 2017
question
5
Alternative proof that conditioning reduces entropy
Mar 23, 2018
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9
Gradient of the expectation of a function w.r.t. distribution parameters
8
Support vector machines (SVMs) are the zero temperature limit of logistic regression?
6
Why aren't the diagonal counts used in McNemar's test?
6
Logistic regression with labels corrupted by known noise model
6
Proving the interior of a dual cone is the set of vectors whose inner product is strictly positive on the cone