For every prime p and height n≥1, the dualizable K(n)-local stable-homotopy category has exactly n+2 thick tensor ideals, forming one strict chain; its Balmer spectrum has n+1 points.
For every prime p and height n≥1, the dualizable K(n)-local stable-homotopy category has exactly n+2 thick tensor ideals, forming one strict chain; its Balmer spectrum has n+1 points.
For every prime p and height n≥1, the dualizable K(n)-local stable-homotopy category has exactly n+2 thick tensor ideals, forming one strict chain; its Balmer spectrum has n+1 points.
If correct, resolves the Hovey–Strickland conjecture at every prime and positive height.
Are chromatic height strata the only thick tensor ideals among dualizable K(n)-local spectra?
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OpenAI reports the Hovey–Strickland thick-ideal classification
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