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Haniel Ulises
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Haniel Ulises
@Haniel_Ulises
cs, analytical philosophy, pure maths, and some engineering i guess
Harish, Israel Entrou em Ağustos 2017
955 Seguindo519 Seguidores
Me da gracia la cantidad de vueltas y mística que le dan a usar la AI, que agentes, que orquestadores, que múltiples modelos al mismo tiempo, harness, loops, tokenmaxxing. Mándale el prompt y listo hermano, que tanta vuelta, después no terminan shippeando nada.
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Haniel Ulises retweetou
The worst part about AI hypebeasts is eventually, on a long enough scale, they are right
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@buromur yes, it's largely pre-Grothendieck. I agree that there's still room for a synthetic philosophy of geometry that takes schemes, categories, stacks, and modern algebraic geometry seriously. An opportunity, isn't it? Do you know of any work in that direction?
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@Haniel_Ulises I am assuming it does not talk about modern algebraic geometry a la grothendieck? There is some need for synthetic philosophy of geometry at current level
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yes but you should study this one as well
link.springer.com/book/10.1007/9…
TheOrigenist@OrthodoxOrigen
Should I study Euclid's Elements? Thinking of ordering a copy.
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Haniel Ulises retweetou
@adambencloutier non-euclidean geometry, manifolds, projective geometry, in general many conceptions of space through the history of mathematics & philosophy as well, it's an incredible journey
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@adambencloutier because it covers the epistemological foundations of geometry, from how greeks were so committed to an a priori vision of geometry, how it evolves through Descartes, then Kant +
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Haniel Ulises retweetou
Haniel Ulises retweetou
Hi friends! I’m back to uploading my Algebraic & Complex Geometry course online. I was busy starting my postdoc at Harvard so there was a gap. This summer I’ll be posting the rest of the course. Here’s the latest lecture:
youtube.com/watch?v=-B4TrH…
YouTube
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Haniel Ulises retweetou
Haniel Ulises retweetou
nunca he leido nada sobre filosofia de la biologia asi que agradeceria que alguien que si me expusiera sobre las discusiones en torno a la convergencia evolutiva
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@Haniel_Ulises sure the local notion (for each one algerbra) is stronger than the global one (for the class of algebras).
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Carnap's categoricity is stronger than completeness in a surprising sense. It doesn't ask whether all semantic consequences are derivable, but whether the consequence relation itself uniquely determines the meanings of the logical constants
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