New answers tagged modular-curves
6
votes
Accepted
Express fundamental group of $\mathcal H/\Gamma$ by $\Gamma$
The statement
I know if we remove the elliptic points then the $\pi_1$ is exactly $\Gamma$.
is wrong. You can see this by considering $\Gamma=PSL(2,\mathbb Z)$.
What you probably meant to say is ...
Top 50 recent answers are included
Related Tags
modular-curves × 27nt.number-theory × 11
arithmetic-geometry × 9
elliptic-curves × 8
ag.algebraic-geometry × 7
modular-forms × 5
reference-request × 3
riemann-surfaces × 2
group-schemes × 2
siegel-modular-forms × 2
at.algebraic-topology × 1
algebraic-curves × 1
moduli-spaces × 1
abelian-varieties × 1
galois-representations × 1
curves-and-surfaces × 1
langlands-conjectures × 1
class-field-theory × 1
algebraic-stacks × 1
fundamental-group × 1
jacobians × 1
iwasawa-theory × 1
shimura-varieties × 1
analytic-geometry × 1
eisenstein-series × 1