Ispell the intro.

report/intro.tex

@@ -12,7 +12,7 @@ \chapter{Introduction}
 interesting property that programs can be run backwards to obtain
 the original input of a computation. The implications are that this
 study forms the base of programming languages for reversible CMOS
-techology and quantum computing.
+technology and quantum computing.
 
 Usually when we add formality to a process, there is a need for
 changing the original informal description. Formality enforces us to
@@ -92,7 +92,7 @@ \section{Why \coq{}}
 \coq{} supports proof automation where parts of proofs are done
 automatically by the computer. However, most of the time carrying out
 proofs are spent on things other than the proof structure: a
-considerable amount of time is spent on figuring out how to condiuct
+considerable amount of time is spent on figuring out how to conduct
 the proof. Another time consumer is feeding the necessary prior
 knowledge to the proof system for the development. You can only carry
 out 32-bit addition if the system knows, by definition, what a 32-bit
@@ -173,7 +173,7 @@ \section{Reversible computation}
 preservation is carefully chosen such that there \emph{is} an input
 yielding the given output. The output space is then the image of all
 possible inputs, automatically making the statement surjective on the
-codomain.
+co-domain.
 
 For a reversible programming language, like JANUS, we obtain the
 information preservation by means of an inversion property: Any
@@ -184,7 +184,7 @@ \section{Reversible computation}
 JANUS is reversible because it is possible to define a term-rewriting
 system for turning a program into its inverse. We will see that it is
 possible since each atomic instruction is invertible and each compound
-instruction is invertible if its subcomponents are. This let us use an
+instruction is invertible if its components are. This let us use an
 inductive argument to show all programs reversible.
 
 %%% Local Variables: 

report/master.tex

@@ -38,10 +38,10 @@
 \newcommand{\NN}{\mathbb{N}}
 \newcommand{\ZZ}{\mathbb{Z}}
 
-\fixme{Ispell from here once we have it all}
 \fixme{Ispell from here once everything is finished}
 \fixme{Read through the intro, correcting}
 \input{intro}
+\fixme{Ispell from here once we have it all}
 \fixme{Read through the CocExt, correcting}
 \input{cocext}
 \fixme{Read through J0, correcting}