A new cohomological interleaving distance for spaces over BS^1 is shown to equal the homotopy interleaving distances of Blumberg-Lesnick and Lanari-Scoccola, and is computed via barcodes for CP^n and rational homotopy examples.
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Algebraic interleavings of spaces over the classifying space of the circle
A new cohomological interleaving distance for spaces over BS^1 is shown to equal the homotopy interleaving distances of Blumberg-Lesnick and Lanari-Scoccola, and is computed via barcodes for CP^n and rational homotopy examples.