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-rw-r--r--doc/sphinx/addendum/program.rst9
1 files changed, 5 insertions, 4 deletions
diff --git a/doc/sphinx/addendum/program.rst b/doc/sphinx/addendum/program.rst
index eb50e52dc7..be30d1bc4a 100644
--- a/doc/sphinx/addendum/program.rst
+++ b/doc/sphinx/addendum/program.rst
@@ -135,7 +135,7 @@ support types, avoiding uses of proof-irrelevance that would come up
when reasoning with equality on the subset types themselves.
The next two commands are similar to their standard counterparts
-Definition (see Section `TODO-1.3.2-Definition`_) and Fixpoint (see Section `TODO-1.3.4-Fixpoint`_)
+:cmd:`Definition` and :cmd:`Fixpoint`
in that they define constants. However, they may require the user to
prove some goals to construct the final definitions.
@@ -151,7 +151,7 @@ Program Definition
obligations. Once solved using the commands shown below, it binds the
final |Coq| term to the name ``ident`` in the environment.
- .. exn:: ident already exists
+ .. exn:: @ident already exists (Program Definition)
.. cmdv:: Program Definition @ident : @type := @term
@@ -174,7 +174,7 @@ Program Definition
.. TODO refer to production in alias
-See also: Sections `TODO-6.10.1-Opaque`_, `TODO-6.10.2-Transparent`_, `TODO-8.7.5-unfold`_
+See also: Sections :ref:`vernac-controlling-the-reduction-strategies`, :tacn:`unfold`
.. _program_fixpoint:
@@ -196,7 +196,7 @@ The optional order annotation follows the grammar:
+ :g:`wf R x` which is equivalent to :g:`measure x (R)`.
The structural fixpoint operator behaves just like the one of |Coq| (see
-Section `TODO-1.3.4-Fixpoint`_), except it may also generate obligations. It works
+:cmd:`Fixpoint`), except it may also generate obligations. It works
with mutually recursive definitions too.
.. coqtop:: reset none
@@ -276,6 +276,7 @@ obligations (e.g. when defining mutually recursive blocks). The
optional tactic is replaced by the default one if not specified.
.. cmd:: {? Local|Global} Obligation Tactic := @tactic
+ :name: Obligation Tactic
Sets the default obligation solving tactic applied to all obligations
automatically, whether to solve them or when starting to prove one,