Comparing Diagonals on the Associahedra
We prove that the formula for the diagonal approximation $\Delta_{K}$ on J. Stasheff's $n$-dimensional associahedron $K_{n+2}$ derived by the current authors in 2004 agrees with the "magical formula" for the diagonal approximation $\Delta_{K}^{\prime}$ derived by Markl and Shnider in...
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Zusammenfassung: | We prove that the formula for the diagonal approximation $\Delta_{K}$ on J.
Stasheff's $n$-dimensional associahedron $K_{n+2}$ derived by the current
authors in 2004 agrees with the "magical formula" for the diagonal
approximation $\Delta_{K}^{\prime}$ derived by Markl and Shnider in 2006, by
Loday in 2011, and by Masuda, Thomas, Tonks, and Vallette in 2021. |
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DOI: | 10.48550/arxiv.2207.08543 |