# nLab sign rules in homological superalgebra -- table

sign rule for differential graded-commutative superalgebras
(different but equivalent)

$\phantom{A}$Deligne’s convention$\phantom{A}$$\phantom{A}$Bernstein’s convention$\phantom{A}$
$\phantom{A}$$\alpha_i \cdot \alpha_j =$$\phantom{A}$$\phantom{A}$$(-1)^{ (n_i \cdot n_j + \sigma_i \cdot \sigma_j) } \alpha_j \cdot \alpha_i$$\phantom{A}$$\phantom{A}$$(-1)^{ (n_i + \sigma_i) \cdot (n_j + \sigma_j) } \alpha_j \cdot \alpha_i$$\phantom{A}$
$\phantom{A}$common in$\phantom{A}$
$\phantom{A}$discussion of$\phantom{A}$
$\phantom{A}$supergravity$\phantom{A}$$\phantom{A}$AKSZ sigma-models$\phantom{A}$
$\phantom{A}$representative$\phantom{A}$
$\phantom{A}$references$\phantom{A}$
$\phantom{A}$Bonora et. al 87,$\phantom{A}$
$\phantom{A}$Castellani-D’Auria-Fré 91,$\phantom{A}$
$\phantom{A}$Deligne-Freed 99$\phantom{A}$
$\phantom{A}$AKSZ 95,$\phantom{A}$
$\phantom{A}$Carchedi-Roytenberg 12$\phantom{A}$

Last revised on July 27, 2018 at 10:02:56. See the history of this page for a list of all contributions to it.