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authorClément Pit-Claudel2018-10-10 15:47:52 -0400
committerClément Pit-Claudel2018-10-10 15:47:52 -0400
commit553728ed08468af6601455af5bcbd9412656ff72 (patch)
treefbcba187cbaf6c61e2e239713b92922783b88efb
parent040ad198e38776bb9f398329243b2fe41434f2d5 (diff)
parentff0c9e46b0deb3d790156f7037d744cae326fda0 (diff)
Merge PR #8384: Small fixes in attribute documentation.
-rw-r--r--doc/sphinx/language/gallina-specification-language.rst24
1 files changed, 13 insertions, 11 deletions
diff --git a/doc/sphinx/language/gallina-specification-language.rst b/doc/sphinx/language/gallina-specification-language.rst
index 593afa8f20..8c82526f0c 100644
--- a/doc/sphinx/language/gallina-specification-language.rst
+++ b/doc/sphinx/language/gallina-specification-language.rst
@@ -1422,15 +1422,6 @@ using the keyword :cmd:`Qed`.
#. One can also use :cmd:`Admitted` in place of :cmd:`Qed` to turn the
current asserted statement into an axiom and exit the proof editing mode.
-.. [1]
- This is similar to the expression “*entry* :math:`\{` sep *entry*
- :math:`\}`” in standard BNF, or “*entry* :math:`(` sep *entry*
- :math:`)`\ \*” in the syntax of regular expressions.
-
-.. [2]
- Except if the inductive type is empty in which case there is no
- equation that can be used to infer the return type.
-
.. _gallina-attributes:
Attributes
@@ -1466,12 +1457,14 @@ the following attributes names are recognized:
This attribute can trigger the following warnings:
.. warn:: Tactic @qualid is deprecated since @string. @string.
+ :undocumented:
.. warn:: Tactic Notation @qualid is deprecated since @string. @string.
+ :undocumented:
-Here are a few examples:
+.. example::
-.. coqtop:: all reset
+ .. coqtop:: all reset
From Coq Require Program.
#[program] Definition one : nat := S _.
@@ -1486,3 +1479,12 @@ Here are a few examples:
Proof.
now foo.
Abort.
+
+.. [1]
+ This is similar to the expression “*entry* :math:`\{` sep *entry*
+ :math:`\}`” in standard BNF, or “*entry* :math:`(` sep *entry*
+ :math:`)`\ \*” in the syntax of regular expressions.
+
+.. [2]
+ Except if the inductive type is empty in which case there is no
+ equation that can be used to infer the return type.