For every prime p, finite p-group G, subgroup H and height n≥0, the optimal chromatic fixed-point loss from H to G equals the shortest subnormal-chain length from H to G with cyclic quotients.
For every prime p, finite p-group G, subgroup H and height n≥0, the optimal chromatic fixed-point loss from H to G equals the shortest subnormal-chain length from H to G with cyclic quotients.
For every prime p, finite p-group G, subgroup H and height n≥0, the optimal chromatic fixed-point loss from H to G equals the shortest subnormal-chain length from H to G with cyclic quotients.
If correct, resolves the Kuhn–Lloyd equality and makes the optimal loss independent of chromatic height.
Is cyclic subnormal-chain length the exact chromatic fixed-point loss for p-groups?
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