Lemma 22.26.10. Let R be a ring. Let \mathcal{A} be a differential graded category over R. Let x be an object of \mathcal{A}. Let
be the differential graded R-algebra of endomorphisms of x. We obtain a functor
of differential graded categories by letting E act on \mathop{\mathrm{Hom}}\nolimits _\mathcal {A}(x, y) via composition in \mathcal{A}. This functor induces functors
by an application of Lemma 22.26.5.
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