We consider non-trivial irreducible tensor products of modular representations of a symmetric group $S_n$ in characteristic 2 for even $n$ completing the proof of a classification conjecture of Gow and Kleshchev about such products.
Irreducible projective representations of the symmetric group which remain irreducible in characteristic $2$
Symmetric tensor categories in characteristic 2
On the exactness of ordinary parts over a local field of characteristic $p$
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