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It is well known that the Grassmanian of lines in $\mathbb P^3$ is isomorphic
to a quadric in $\mathbb P^5$. I would like to ask if the tautological rank two bundle on the grassmanian extends to a rank two bundle on the whole of$\mathbb P^5$?
It is well known that the Grassmanian of lines in $\mathbb P^3$ is isomorphic
to a quadric in $\mathbb P^5$. I would like to ask if the tautological rank two bundle on the grassmanian extends a rank two bundle whole $\mathbb P^5$?
It is well known that the Grassmanian of lines in $\mathbb P^3$ is isomorphic
to a quadric in $\mathbb P^5$. I would like to ask if the tautological rank two bundle on the grassmanian extends to a rank two bundle on the whole of$\mathbb P^5$?
It is well known that the Grassmanian of lines in $\mathbb P^3$ is isomorphic
to a quadric in $\mathbb P^4$$\mathbb P^5$. I would like to ask if the tautological rank two bundle on the grassmanian extends a rank two bundle whole $\mathbb P^4$$\mathbb P^5$?
It is well known that the Grassmanian of lines in $\mathbb P^3$ is isomorphic
to a quadric in $\mathbb P^4$. I would like to ask if the tautological rank two bundle on the grassmanian extends a rank two bundle whole $\mathbb P^4$?
It is well known that the Grassmanian of lines in $\mathbb P^3$ is isomorphic
to a quadric in $\mathbb P^5$. I would like to ask if the tautological rank two bundle on the grassmanian extends a rank two bundle whole $\mathbb P^5$?
It is well known that the Grassmanian of lines in $\mathbb P^3$ is isomorphic
to a quadric in $\mathbb P^4$. I would like to ask if the tautological rank two bundle on the grassmanian extends a rank two bundle whole $\mathbb P^4$?
