The quadratic sandwich
11–17 of 17 posts
Re: The quadratic sandwich
#12Simplex methods can handle those tough situations, though.
Re: The quadratic sandwich
#13What's the question this method is attempting to answer? What does an answer look like? How does this method lead to it?
> If you have ever tried to minimize a function with gradient descent
"and if otherwise, go kick sand," I guess.
Re: The quadratic sandwich
#14Re: The quadratic sandwich
#15That's my article! Thank you so much to the user who posted it here <3
Re: The quadratic sandwich
#16That's my article! Thank you so much to the user who posted it here <3
Thank you for writing this article! It really helped me clear up my understanding of why you care about min and max eigenvalues of a Hessian matrix, something I've been confused about for some time. I have https://fedemagnani.github.io/math/2025/07/04/fenchel.html queued up to read next (convex conjugates being another topic that confuse the hell out of me).
Re: The quadratic sandwich
#17Simplex methods can handle those tough situations, though.
Simplex is not applicable. Simplex only minimises a linear function (f(x)=c'x) under linear inequality constraints (Ax≤b). The minimisation problem here is unconstrained, but (very) non-linear.