Categorical Homotopy Theory

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The theory and practice of Reedy categories (2013, unknown): “A more comprehensive treatment can be found in [8] or [12].”
Eilenberg-Watts calculus for finite categories and a bimodule Radford 𝑆⁴ theorem (2016, background): “in (2.13). Actually, as the proof indicates, it is merely a repackaging of that statement and could therefore just be referred to as a Yoneda lemma itself, and analogously (2.14) as a co-Yoneda lemma [Ri]. For concreteness, interpreting loosely ends and coends as analogues of integrals, we will inst”