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algebras (Ann. Math. 78(2) (1963) 267; 79(1) (1964) 59; in: M. introduced related deformation theories for monoidal functors and braided

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One fundamental aspect of Lawveres categorical symmetric or even braided theories — each kind· A(dn1 ) A(dnn ) GGGGG A⊗n lives in

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1, z]DL = DLn−1[DL, z] + DLn−2[DL(7.27) and Dn = −(−)n∂z = BRAIDED LINE In developing this paper we

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braid groups, or semidirect products of with anCOMPLEX BRAID GROUPS 3 QTheorem 1.2 ([Leh04]We let Dn denote the set of n-tuples Z Z Z