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Intersection of schubert varieties

The duality theorem states the following: Let $F^1, F^2$ be two transversal flags, and let $\lambda, \mu$ be two acceptable partitions with respect to $G(d, n)$, such that $|\lambda|+ |\mu| = (n-d) \cdot … There are 9 acceptable partitions (inclusive the zero partition), and calculating their intersection after choosing the right Schubert classes. …
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