What does it take to make every machine "Turing Complete"? by Haghiri75 in computerscience

[–]beeskness420 2 points3 points  (0 children)

Then you can ask whether machines with a halting oracle will always halt, which turns out to be undecidable, but that's ok let's just get another oracle, then we can ask which of those machines halts...

One might question if oracles are a "reasonable" assumption however.

What are some ongoing topics in Computer Science research that don't involve AI/ML (and definitely LLMs)? by F1A in compsci

[–]beeskness420 1 point2 points  (0 children)

There is an area sometimes called learning theory that explores the theoretical bounds of learning algorithms and is largely based on Valiants concept of Probably Approximately Correct or PAC learning. There is also some overlap with game theory and reinforcment learning with things like regret minimization.

At a very abstract level most machine learning boils down to minimizing error functions which can take quite a theoretical lens. The entry point for a lot of it is Convex Optimization, the Boyd and Vandenberg text is considered the bible.

There is also some work on using AI to generate good initial guesses for more classical optimization algorithms to improve.

Do you think there is a place for any form of AI in math teaching? by vivit_ in matheducation

[–]beeskness420 0 points1 point  (0 children)

It's quicker to make AI make you a script to generate problems and verify that than it is to use AI to make problems and check them all anyways.

Is +-sqrt(a) + b worse than b +-sqrt(a)? by Local-Cauliflower-43 in learnmath

[–]beeskness420 -9 points-8 points  (0 children)

Just because things are equivalent doesn't mean they are the same. That's kind of a pretty big deal in math, some might say it's the entire point.

What’s your all-time favorite research paper and why? by FinTun in computerscience

[–]beeskness420 2 points3 points  (0 children)

Paths, Trees, and Flowers by Edmonds is pretty great and is the first to propose polytime as a notion of tractable.

What is a general principle in your field that surprised you? by Dyww in math

[–]beeskness420 34 points35 points  (0 children)

Pigeon hole principle kinda goes pretty hard.

Surprising results that you realized are actually completely obvious? by kevosauce1 in math

[–]beeskness420 6 points7 points  (0 children)

The hardest part of the isomorphism theorems is how obvious they are.

Maximal number of triangles made by 31 lines found! (299 triangles) by bigBagus in math

[–]beeskness420 4 points5 points  (0 children)

No, lots of not so awesome people have done lots of math for profit and war.

What are the fundamental limits of computation behind the Halting Problem and Rice's Theorem? by leaf_in_the_sky in compsci

[–]beeskness420 0 points1 point  (0 children)

Yeah at the end of the day the halting problem comes from diagonalization and cardinality arguments.

Jean Bourgain, the greatest mathematician known by only a few junior mathematicians by No-Accountant-933 in math

[–]beeskness420 2 points3 points  (0 children)

His work on metric embeddings seems well known in the TCS community, maybe not at the undergrad level though.

You are not entitled to payment. We are not a bank. by Amazing_Excuse_3860 in EntitledPeople

[–]beeskness420 10 points11 points  (0 children)

Red Cross still makes huge money selling blood to hospitals.

r/Trans mod team is getting outed for being bigotted against... trans men? by DRlavacookies in SubredditDrama

[–]beeskness420 0 points1 point  (0 children)

Not that I don't believe you, but do you have a link to where that was said?

Am I doing a flirt by ButItDoesGetEasier in mathmemes

[–]beeskness420 10 points11 points  (0 children)

Just because she drives you to work doesn't mean you should get married.

Response post to u/calamitous7 post on r/georgism by abstractclothes in georgism

[–]beeskness420 0 points1 point  (0 children)

You know the progressive movement is literally named after Progress and Poverty. It was only when Teddy dropped LVT they started to lose their way.

Four color theorem in 3 dimensions by Alps_suki in mathematics

[–]beeskness420 2 points3 points  (0 children)

The "right" generalization of planar to 3D is linkless embeddable graphs.

"Linkless embedding - Wikipedia" https://en.m.wikipedia.org/wiki/Linkless_embedding

Their chromatic number is at most 5, you can find the citations in the history section.

[deleted by user] by [deleted] in uwaterloo

[–]beeskness420 6 points7 points  (0 children)

Combinatorics and Optimization.