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Symmetric Monoidal Categories for Operads - Index of

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302 <strong>Index</strong><br />

Quillen<br />

adjunction in a model category, §11.1.15<br />

adjunction in a semi-model category, §12.1.8<br />

equivalence in a model category, §11.1.15<br />

equivalence in a semi-model category, §12.1.8<br />

reduced symmetric monoidal categories over a base, §1.1.17<br />

with regular tensor powers, §11.6<br />

reflexive coequalizers, §1.2<br />

in categories <strong>of</strong> algebras, §3.3<br />

reflexive pairs <strong>of</strong> morphisms, §1.2<br />

regulartensorpowers,§11.6<br />

relative cell complexes, §11.1.6<br />

relative composition product, §5.1.5, §9.2.4<br />

homotopy invariance, §15.3<br />

relative K-cell complexes, §15.3<br />

relative L-cell complexes, §15.3<br />

representations <strong>of</strong> algebras over operads, §4.2, §13<br />

restriction <strong>of</strong> functors, §7.2.3<br />

restriction <strong>of</strong> structures<br />

<strong>of</strong> algebras over operads, §3.3.5<br />

<strong>of</strong> bimodules over operads, §9.3<br />

<strong>of</strong> left modules over operads, §3.3.6<br />

<strong>of</strong> right modules over operads, §7.2, §7.2.1<br />

right modules over an operad, §5, §5.1.1<br />

connected, §5.1.4<br />

constant, §5.1.4<br />

extension <strong>of</strong> structures <strong>for</strong>, §7.2, §7.2.1<br />

free, §7.1<br />

functors associated to, §5.1.3<br />

generating, §§7.1.2-7.1.5<br />

hom-objects <strong>of</strong> the category <strong>of</strong>, §6.3<br />

model category <strong>of</strong>, §14.1<br />

restriction <strong>of</strong> structures <strong>for</strong>, §7.2, §7.2.1<br />

tensor product <strong>of</strong>, §6.1

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