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authorTanaka Akira2019-02-11 15:02:59 +0900
committerTanaka Akira2019-02-11 15:02:59 +0900
commit3e9c1312250acd4b1e791d5d35ce6581cbe30caf (patch)
tree0c7deb77bcd8c71253594a7adc51c5d5985aeeb9
parentb9c75963bccb690e16207f9fe4ce23c5e9318ee6 (diff)
Use math mode more.
Also quoted parts are emphasized as coq-8.7.2-reference-manual.pdf. And two "x:T" are quoted.
-rw-r--r--doc/sphinx/language/cic.rst6
1 files changed, 3 insertions, 3 deletions
diff --git a/doc/sphinx/language/cic.rst b/doc/sphinx/language/cic.rst
index 8919bfc582..df6d433051 100644
--- a/doc/sphinx/language/cic.rst
+++ b/doc/sphinx/language/cic.rst
@@ -20,9 +20,9 @@ There are types for functions (or programs), there are atomic types
(especially datatypes)... but also types for proofs and types for the
types themselves. Especially, any object handled in the formalism must
belong to a type. For instance, universal quantification is relative
-to a type and takes the form “*for all x of type T, P*”. The expression
-“x of type T” is written :g:`x:T`. Informally, :g:`x:T` can be thought as
-“x belongs to T”.
+to a type and takes the form “*for all x of type* :math:`T`, :math:`P`”. The expression
+“:math:`x` *of type* :math:`T`” is written “:math:`x:T`”. Informally, “:math:`x:T`” can be thought as
+“:math:`x` *belongs to* :math:`T`”.
The types of types are *sorts*. Types and sorts are themselves terms
so that terms, types and sorts are all components of a common