I am aware that there is Riemann Roch for vector bundles in general, but I am trying to show this for the special case of rank two vector bundles $V$ on $\mathbb{P}^1$. Specifically, how does one show
$h^0(V)=\deg(V)+2+h^1(V)$?
I am aware that there is Riemann Roch for vector bundles in general, but I am trying to show this for the special case of rank two vector bundles $V$ on $\mathbb{P}^1$. Specifically, how does one show
$h^0(V)=\deg(V)+2+h^1(V)$?
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