Notation 19.2.3. For a monoidal \(\infty \)-category \(C\) we write \[ \RMod (C) := \Alg _{\oRMod }(C) \qquadtext { and } \BMod (C) := \Alg _{\oBMod }(C). \] Similarly, if \(A\) and \(B\) are associative algebras in \(C\), we write \[ \RMod _B(C) \qquad \qquadtext { and } \qquad {}_A\BMod _B(C) \] for the fibers over \(B\) and \((A,B)\) of the two forgetful functors \(\fa _+^*\colon \RMod (C) \to \Alg (C)\) and \((\fa _-^*, \fa _+^*)\colon \BMod (C) \to \Alg (C) \times \Alg (C)\), respectively.
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