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Post Closed as "Needs details or clarity" by Ricardo Andrade, Stefan Kohl, Andrey Rekalo, Willie Wong, Theo Johnson-Freyd
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Ricardo Andrade
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There are two fundamental identities for n-ary generalizations of the Jacobi identity. One fundamental identity is right for Nambu mechanics and such the, the other for L_\infty algebras as in CSFT. Which is physically relevant for double field theory? forFor fluxes?

There are two fundamental identities for n-ary generalizations of the Jacobi identity. One fundamental identity is right for Nambu mechanics and such the other for L_\infty algebras as in CSFT Which is physically relevant for double field theory? for fluxes?

There are two fundamental identities for n-ary generalizations of the Jacobi identity. One fundamental identity is right for Nambu mechanics and such, the other for L_\infty algebras as in CSFT. Which is physically relevant for double field theory? For fluxes?

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Jim Stasheff
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Physical relevance of either fundamental identity generalizing Jacobi

There are two fundamental identities for n-ary generalizations of the Jacobi identity. One fundamental identity is right for Nambu mechanics and such the other for L_\infty algebras as in CSFT Which is physically relevant for double field theory? for fluxes?