Skip to main content
added 8 characters in body
Source Link
Lev Borisov
  • 5.2k
  • 1
  • 22
  • 38

Can anyone please provide me with a reference on $H^n(M_{0,n+3},{\mathbb C})$ where $M_{0,n+3}$ is the (affine) scheme parametrizing $n+3$ labeled distinct points on ${\mathbb CP}^1$${\mathbb C\mathbb P}^1$? I am looking for combinatorial description, dimension, weight filtration, etc.

Can anyone please provide me with a reference on $H^n(M_{0,n+3},{\mathbb C})$ where $M_{0,n+3}$ is the (affine) scheme parametrizing $n+3$ labeled distinct points on ${\mathbb CP}^1$? I am looking for combinatorial description, dimension, weight filtration, etc.

Can anyone please provide me with a reference on $H^n(M_{0,n+3},{\mathbb C})$ where $M_{0,n+3}$ is the (affine) scheme parametrizing $n+3$ labeled distinct points on ${\mathbb C\mathbb P}^1$? I am looking for combinatorial description, dimension, weight filtration, etc.

Source Link
Lev Borisov
  • 5.2k
  • 1
  • 22
  • 38

On $n$-th cohomology of $M_{0,n+3}$

Can anyone please provide me with a reference on $H^n(M_{0,n+3},{\mathbb C})$ where $M_{0,n+3}$ is the (affine) scheme parametrizing $n+3$ labeled distinct points on ${\mathbb CP}^1$? I am looking for combinatorial description, dimension, weight filtration, etc.