Iso (math fool)

Background in theoretical physics/math. Interested in mathematics, philosophy and physics. Some kind of anarchist communist, I guess. Any/all. Eng/Swe

[Iso (math fool) @IsomorphicPhi]

The study of surjective maps is called onto-logy

[Iso (math fool) @IsomorphicPhi]

@JamesJouissance Socialism with strong Lipschitz characteristics

[Iso (math fool) @IsomorphicPhi]

@No5mallf3at Me, but unironically

[Iso (math fool) @IsomorphicPhi]

@JamesJouissance Sucking is predicated of Aristotle in many ways?

[Iso (math fool) @IsomorphicPhi]

Yes, I've been listening to Megadeth on repeat while grading

[Iso (math fool) @IsomorphicPhi]

There is no eye in 'tornado'

[Iso (math fool) @IsomorphicPhi]

Fucking NATO blocking my favorite falafel place

[Iso (math fool) @IsomorphicPhi]

@mishapathy Why do you wound me so?

[Iso (math fool) @IsomorphicPhi]

@JamesJouissance I wanna return to Sellars, but this semester as well as the next wil have no room for philosophy

[Iso (math fool) @IsomorphicPhi]

@Simmy16242170 The honest answer here is that I don't know. I never got further than adjunctions in Mac Lane. But I think it's a good book, yes

[Iso (math fool) @IsomorphicPhi]

@JamesJouissance Man is the category of manifolds

[Iso (math fool) @IsomorphicPhi]

@PAHoyeck Bach wrote religious music
Bach wrote Kaffeekantate
Thus, coffee is a religion

MODVS PONENS

[Iso (math fool) @IsomorphicPhi]

@PAHoyeck ???
She literally has a song about how she Schlicks it off

[Iso (math fool) @IsomorphicPhi]

How have I never listened to Angel Witch until now?

[Iso (math fool) @IsomorphicPhi]

That song is stuck in my head

[Iso (math fool) @IsomorphicPhi]

Burgermanhood is predicated of the author for each way that is such that you want it, baby

[Iso (math fool) @IsomorphicPhi]

@JamesJouissance A kilo bite sized following

[Iso (math fool) @IsomorphicPhi]

Looking for an example for two hours and then realizing that not only is it impossible; it's obviously impossible

[Iso (math fool) @IsomorphicPhi]

@sergio0qft Yeah, it's either in real or in functional analysis depending on how you slice it

[Iso (math fool) @IsomorphicPhi]

The Weierstrass approximation theorem says that every continuous function of a compact interval of the real line is uniformly polynomi-almost