How to pronounce “theorems” in English

theorems as they're called uh but we also ask about the applicability of these uh theorems these consequences in Real Life Cases uh so one gets one's

our theorems in but I I mean, on the one hand, we want it to be as strong as possible.

Proving theorems is kind of in the same direction.

Proving theorems is kind of in the same direction.

Noether's two theorems, although little known, are what has gotten us the closest we've ever come to a theory of everything.

There are many theorems where the general case can't be proven without using choice somewhere.

We choose those theorems that we want to share with our seminars because it is an emotionally engages us.

We study the theorems and we get excited by the theorems of Fermat and Gauss.

of new theorems per year.

And Euclid's theorems come from India.

Nor are they theorems of logic that a logician could prove.

geometries you have cans theorems about infinity.

of these theorems these consequences in real life cases so one gets one's inspiration usually

And so if you have these inverse theorems, it creates this sort of dichotomy that either the objects that you study either have no structure at all,

All I did for years was theorems.

And you can also stitch theorems onto the surfaces of these, and understand the different ways that things like parallel lines and triangles

fact he came up with those wonderful theorems that essentially say that that there are many kinds of infinity.

One was on Godel's Incompleteness Theorems; "Incompleteness: The Proof and the Paradox of Kurt Godel" and then the next one was on Spinoza,

And they were called 'Incompleteness theorems.'

of famous um um so-called noo theorems or or no hidden variable theorems the

And therefore different theorems.

The job of a mathematician is to prove theorems, not to talk about them."

Like I can go there and prove my theorems just as well.

Yeah, here's these theorems.

ever knew and now to be told that the theorems of Ukrid okay were well it

These were when they were made conscious as geometric theorems and discoveries astonishing

we deduce what our assumptions indicate we prove theorems as they're called but we also ask about the applicability

The letter is over 10 pages long and is packed with over 100 theorems, many of them highly advanced, yet Ramanujan provides no proofs

- I think this is a good moment to talk about Gödel's incompleteness theorems.

And so people actually tried to prove it on the basis of the other theorems, which are just about, you can draw a line through any point and things

And in fact, you're going to prove theorems at the pleasant place.

quote, "a machine for grinding particulars into theorems."

In my unconscious moments, I would solve the theorems.

So I completely agree that we have sophisticated ways for dealing not only with formal theorems of the sort whose

And every year, the number of new theorems in mathematics is also counted in the hundreds of thousands, number of , the number

For instance, I always want theorems to come with a kind of recipe, algorithm.

proofs fine uh let's forget about those okay how about the theorems that have proofs is there a chance that we're

I have no trouble imagining that computers are gonna start becoming better at proving theorems than human beings are.

I have no trouble imagining that computers are gonna start becoming better at proving theorems than human beings are.

When they were made conscious, as geometric theorems and discoveries, astonishing achievements, that when Brunelleschi discovered

But to understand the theorems, you really have to start a little

Some other work that I spend a lot of time on is to prove what are called structure theorems or inverse theorems that give tests

You wrote down some axioms, and then you proved some theorems.

So I don't see why an AI can't kind of be exposed to all the theorems that we regard as worthy of exploration and start to pick up the style

And it was like, writing music, and proving mathematical theorems, and playing chess.

Theorems, too.

And eventually he had a whole package of these, about 120 theorems that he'd created.

you know wanted to u there was still one ray of hope okay so get proved that there are these theorems that have no

actually quite useful to have case studies or stories, which are these famous theorems.