--- a/doc-src/TutorialI/Inductive/inductive.tex Fri Feb 16 00:36:21 2001 +0100
+++ b/doc-src/TutorialI/Inductive/inductive.tex Fri Feb 16 06:46:20 2001 +0100
@@ -5,19 +5,21 @@
This chapter is dedicated to the most important definition principle after
recursive functions and datatypes: inductively defined sets.
-We start with a simple example: the set of even numbers.
-A slightly more complicated example, the
-reflexive transitive closure, is the subject of {\S}\ref{sec:rtc}. In particular,
-some standard induction heuristics are discussed. To demonstrate the
-versatility of inductive definitions, {\S}\ref{sec:CFG} presents a case study
-from the realm of context-free grammars. The chapter closes with a discussion
-of advanced forms of inductive definitions.
+We start with a simple example: the set of even numbers. A slightly more
+complicated example, the reflexive transitive closure, is the subject of
+{\S}\ref{sec:rtc}. In particular, some standard induction heuristics are
+discussed. Advanced forms of inductive definitions are discussed in
+{\S}\ref{sec:adv-ind-def}. To demonstrate the versatility of inductive
+definitions, the chapter closes with a case study from the realm of
+context-free grammars. The first two sections are required reading for anybody
+interested in mathematical modelling.
\input{Inductive/even-example}
\input{Inductive/document/Mutual}
\input{Inductive/document/Star}
\section{Advanced inductive definitions}
+\label{sec:adv-ind-def}
\input{Inductive/advanced-examples}
\input{Inductive/document/AB}