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Higher holonomy for curved L${}_\infty$-algebras 1: simplicial methods
We construct a natural morphism $ρ$ from the nerve $\text{MC}_\bullet(L) = \text{MC}(Ω_\bullet \widehat{\otimes} L)$ of a pronilpotent curved L${}_\infty$-algebra $L$ to the simplicial subset $γ_\bullet(L) = \text{MC}(Ω_\bullet \widehat{\otimes} L,s_\bullet)$ of Maurer--Cartan element satisfying the
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