Update branch inset inversion explanation

[lyx.git] / lib / layouts / theorems-sec-bytype.module

diff --git a/lib/layouts/theorems-sec-bytype.module b/lib/layouts/theorems-sec-bytype.module
index e0774e09dd7c9e4411d1c8959874ba0ce8e971e0..6efa866f05d4cb3910f7a877bd82286394296f7c 100644 (file)
--- a/lib/layouts/theorems-sec-bytype.module
+++ b/lib/layouts/theorems-sec-bytype.module
@@ -1,4 +1,5 @@
-#\DeclareLyXModule{Theorems (Numbered by Type within Sections)}
+#\DeclareLyXModule{Standard Theorems (Numbered by Type within Sections)}
+#\DeclareCategory{Maths}
 #DescriptionBegin
 #Defines some theorem environments for use with non-AMS classes. Contrary to the
 #plain Theorem module, the different theorem types provided here each have a separate
@@ -9,46 +10,47 @@
 #Requires: theorems-bytype | theorems-ams-bytype
 #Excludes: theorems-std | theorems-ams | theorems-starred | theorems-chap | theorems-chap-bytype
 
-# Author: Paul Rubin <rubin@msu.edu> (hacked from Richard Heck's various modules)
+# Author: Paul Rubin <rubin@msu.edu> (hacked from Richard Kimberly Heck's various modules)
 
-Format 60
+Format 95
+
+Input theorems-counters-bytype.inc
 
-# We need separate counters for each theorem-like style.
 Counter theorem
-       Within         section
+       Within section
 End
 Counter corollary
-       Within         section
+       Within section
 End
 Counter lemma
-       Within         section
+       Within section
 End
 Counter proposition
-       Within         section
+       Within section
 End
 Counter conjecture
-       Within         section
+       Within section
 End
 Counter fact
-       Within         section
+       Within section
 End
 Counter definition
-       Within         section
+       Within section
 End
 Counter example
-       Within         section
+       Within section
 End
 Counter problem
-       Within         section
+       Within section
 End
 Counter exercise
-       Within         section
+       Within section
 End
 Counter remark
-       Within         section
+       Within section
 End
 Counter claim
-       Within         section
+       Within section
 End
 
 Style Theorem