Generalisation of the affine-type inner product construction

From papers

Let the inner product be the construction given in Theorem~, and let an affine type mean the type of an affine Weyl group or affine Hecke algebra. Inner product generalisation conjecture. The construction of the inner product in Theorem~ generalises to arbitrary affine type. This would extend the inner-product construction proved in the paper's specific affine type to all affine types.

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Primary source

J. Guilhot and J. Parkinson, “A proof of Lusztig's conjectures for affine type G_2 with arbitrary parameters”, arXiv:1711.06551 (2018).

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