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    • CommentRowNumber1.
    • CommentAuthorMike Shulman
    • CommentTimeMay 16th 2017

    Has anyone ever studied linear distributive categories that have only one of the two linear associators, so that for instance (A)(A\bullet -) is \otimes-strong but not (C)(-\bullet C)? I’m curious because I think there is an example consisting of the strong endofunctors of a monoidal category VV, where \otimes is pointwise tensor product and \bullet is functor composition.