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The aim of this note is to define for any $e_n$-algebra $A$ and a compactparallelizable n-manifold $M$ without borders a morphism from the homology ofhomotopy Lie algebra $A[n-1]$ to the topological chiral homology of $M$ withcoefficients in $A$. This map plays a crucial role in the perturbativeChern-Simons theory.

Manifoldic homology and Chern-Simons formalism