The inductive blockwise Alperin weight condition for $G_2(q)$ and $^3D_4(q)$

The inductive blockwise Alperin weight condition is a system of conditions whose verification for all non-abelian finite simple groups would imply the blockwise Alperin weight conjecture. We establish this condition for the groups $G_2(q)$, $q \geq 5$, and $^3D_4(q)$ for all primes dividing their order.

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