As of May 31, 2023, we have updated our Code of Conduct.
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fosco
  • Member for 12 years, 10 months
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25 votes

"Advice to young mathematicians"

12 votes

Understanding the Beck-Chevalley condition

12 votes

Is Top provably not cartesian closed?

11 votes
Accepted

Theorems implied by Yoneda's lemma?

11 votes

What is the Jacobian matrix?

11 votes
Accepted

On a topological proof of the infinitude of prime numbers.

10 votes
Accepted

Adjoint functors preserve (co)products

8 votes

What should be the next step in studying category theory?

7 votes
Accepted

Every Presheaf Is Colimit of Representables

7 votes

Have there been efforts to introduce non Greek or Latin alphabets into mathematics?

7 votes

Ordinals in category theory?

6 votes
Accepted

How to think about the octohedral axiom for triangulated categories?

6 votes

Why an integral symbol for the category of elements of a presheaf?

6 votes

Integrals in analysis and category theory

6 votes

Categories which are dually equivalent to themselves.

6 votes
Accepted

Commutativity of categorical limits

5 votes
Accepted

Does $A \times B \cong A \times C$ imply $B \cong C$ in arbitrary category?

5 votes
Accepted

Familiar categorical limits viewed elegantly as weighted limits?

5 votes

Proof that $B^{A \times A'}$ is isomorphic to $(B^A)^{A'}$ in a CCC

5 votes

Grothendieck's yoga of six operations - in relatively basic terms?

5 votes
Accepted

Why is adjoining a unit the algebraic counterpart to the one point compactification?

5 votes
Accepted

Using the Yoneda Lemma to construct a left adjoint to the restriction functor $U : C^A \to C^{\operatorname{ob} A}$

5 votes
Accepted

Why are (co-)ends called "(co-)ends"?

4 votes
Accepted

Problem book on functors and category theory?

4 votes
Accepted

Are extensions of simplicial objects to functors $\mathsf{sSet} \to \mathsf{C}$ Kan extensions?

4 votes
Accepted

Definition of representable functor with values in $Ab$

4 votes

Can two morphisms with equal mappings be distinct in category theory?

4 votes
Accepted

${\rm Hom}(\textbf{G},\textbf{Ab})$ is the category of $G$-modules

4 votes

Category theory results

4 votes

If $F$ and $G$ are biadjoint, how is $\operatorname{Nat}(F,F)\simeq\operatorname{Nat}(G\circ F,1)$?

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