An elementary diagrammatic construction is given for the category L(C) whose strict monoidal functors correspond precisely to lax monoidal functors from C, with variants for oplax and Frobenius lax functors.
Graphical methods for Tannaka duality of weak bialgebras and weak Hopf algebras
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Diagrammatics for lax and Frobenius monoidal functors and weak morphism classifiers
An elementary diagrammatic construction is given for the category L(C) whose strict monoidal functors correspond precisely to lax monoidal functors from C, with variants for oplax and Frobenius lax functors.