Counterexamples to the Hahn-Wilson conjecture at height two
We disprove the Hahn–Wilson conjecture at height two. For every sufficiently large prime p , we construct a connective p -complete spectrum X of exact fp-type two outside the ordinary thick subcategory generated by the specified standard form of $\mathrm{BP}\langle2\rangle_p^\wedge$. The same spectrum satisfies both localization comparisons $L_2^fX\simeq L_2X$ and $L_{T(2)}X\simeq L_{K(2)}X$.
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