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Let $p$ be a natural number, and for $i\in \{0, ..., p-1\}$, denote the irreducible rank one complex representation of $\mathbb{Z}/p$. by $\rho_{i}$. Let $a=(a_{1},\ldots a_{d}) $ ...

Inspried by this MO question A manifold whose tangent space is a sum of line bundles and higher rank vector bundles we pose the following question as a possible smooth version of the splitting ...