TL;DR
This paper explores the application of operad algebra to x-physics, clarifying the role of Gerstenhaber algebras and proposing a hypothesis linking Feynman diagrams to observables.
Contribution
It introduces a concise presentation of operad algebra relevant to operadic physics and discusses the connection between Gerstenhaber algebras, mechanics, and Feynman diagrams.
Findings
Operad algebra parts are concisely presented.
Gerstenhaber algebras are associated with linear pre-operads.
Feynman diagrams are hypothesized as observables.
Abstract
The essential parts of the operad algebra are concisely presented, which should be useful when confronting with the operadic physics. It is also clarified how the Gerstenhaber algebras can be associated with the linear pre-operads (comp algebras). Their relation to mechanics is concisely discussed. A hypothesis that the Feynman diagrams are observables is proposed.
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