Two kernel theorems represent contravariant functionals from perfect objects by pseudo-coherent objects and covariant functionals from coherent objects by perfect objects in rigidly-compactly generated ∞-categories.
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Kernel theorems for rigidly-compactly generated $\infty$-categories
Two kernel theorems represent contravariant functionals from perfect objects by pseudo-coherent objects and covariant functionals from coherent objects by perfect objects in rigidly-compactly generated ∞-categories.