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J McClure's Dyer-Lashof operation in $p$-adic $K$-theory defines, inparticular, a prismatic structure on the complex representation ring of thecircle group. Work of Ando, Rezk, Stapleton, and others generalizes this todefine a canonical lift of Frobenius for structured Lubin-Tate spectra. Wesuggest that recent work of K Ito and S Marks on $L$-typical prisms may extendthis to local neighborhoods of the topological prime points $K(n)$ of thecategory of spectra.

Notes on $\delta$-algebras and prisms in homotopy theory