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basics.tex
@@ -95,8 +95,8 @@ \chapter{Homotopy type theory}
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geometric\index{geometric realization} realization of an $\infty$-groupoid as a space, and this
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adjunction preserves homotopy theory (this is called the \emph{homotopy
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hypothesis/theorem},
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-\index{hypothesis!homotopy}
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-\index{homotopy!hypothesis}
+\index{hypothesis!homotopy}%
+\index{homotopy!hypothesis}%
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because whether it is a hypothesis or theorem
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depends on how you define $\infty$-groupoid). For example, you can
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easily define the fundamental group of an $\infty$-groupoid, and if you
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