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A Künneth theorem for the cyclic homology of A-infinity algebras
The cyclic homology of a $\mathbb{Z}/2\mathbb{Z}$-graded, smooth and proper $A_\infty$ category satisfying the Hodge-to-de-Rham degeneration property carries the structure of a polarized semi-infinite Hodge structure or the so-called EP-structure. Given two $A_\infty$ algebras $A$ and $B$ with the a
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