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authorMatej Kosik2015-11-02 16:28:13 +0100
committerHugo Herbelin2015-12-10 09:35:11 +0100
commitf37c09e169b11ed683aeb9147c402b9980a6706c (patch)
treec72470ae6e78655aca1ec1c0d1590dad73860c83
parent42347ebd180f10b738f628bae904b5773a0150ac (diff)
TYPOGRAPHY
-rw-r--r--doc/refman/RefMan-cic.tex6
1 files changed, 4 insertions, 2 deletions
diff --git a/doc/refman/RefMan-cic.tex b/doc/refman/RefMan-cic.tex
index 8f03cafd14..8f50c1c323 100644
--- a/doc/refman/RefMan-cic.tex
+++ b/doc/refman/RefMan-cic.tex
@@ -771,14 +771,16 @@ rules, we need a few definitions:
A type $T$ is an {\em arity of sort $s$}\index{Arity} if it converts
to the sort $s$ or to a product $\forall~x:T,U$ with $U$ an arity
of sort $s$. (For instance $A\ra \Set$ or $\forall~A:\Prop,A\ra
-\Prop$ are arities of sort respectively \Set\ and \Prop). A {\em type
+\Prop$ are arities of sort respectively \Set\ and \Prop).
+\vskip.5em
+\noindent A {\em type
of constructor of $I$}\index{Type of constructor} is either a term
$(I~t_1\ldots ~t_n)$ or $\fa x:T,C$ with $C$ recursively
a {\em type of constructor of $I$}.
\smallskip
-The type of constructor $T$ will be said to {\em satisfy the positivity
+\noindent The type of constructor $T$ will be said to {\em satisfy the positivity
condition} for a constant $X$ in the following cases:
\begin{itemize}