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Algebraic varieties, stacks, sheaves, schemes, moduli spaces, complex geometry, quantum cohomology.

1 vote
Accepted

(corrected) When does a torsor trivialize over the algebraic closure?

-The following is a general condition for trivialization: Let $\pi:X\to S$ be the structure map and let $T_G$ be the sheaf of trivialization maps where for $U\subset X$ open we have $T_G(U) := \lbrace …
Taylor Dupuy's user avatar
18 votes
1 answer
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Field with one element example?

$$\frac{1}{\mu(B)}\int_B \vert x \vert d\mu(x) = \frac{1}{p+1}$$ This formula holds for the unit ball in $\mathbb{Q_p}$. This formula also holds for $\mathbb{R}$ when $p=1$. Should one expect $$\mat …
Taylor Dupuy's user avatar
2 votes

Field with one element example?

It is true that if $f(T)\in \mathbb Z[T]$ then, $$ \frac{1}{\mu_p(B)}\int_{\mathbb Z_p} f(\vert x \vert_p) d\mu_p(x) \to \frac{1}{\vert B \vert}\int_{B}f(\vert x \vert)dx \mbox{ as } p\to 1.$$ It is …