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A complete description of <math>\operatorname{Stunt}(2)</math> in propositional form is obtained by conjoining one of the above choices for initial conditions with all of the following sets of propositions, that serve in effect as a simple type of ''declarative program'', telling us all that we need to know about the anatomy and behavior of the truncated TM in question.
 
A complete description of <math>\operatorname{Stunt}(2)</math> in propositional form is obtained by conjoining one of the above choices for initial conditions with all of the following sets of propositions, that serve in effect as a simple type of ''declarative program'', telling us all that we need to know about the anatomy and behavior of the truncated TM in question.
   −
<pre>
   
Mediate Conditions:
 
Mediate Conditions:
   −
  ( p0_q# ( p1_q# ))
+
{| align="center" cellpadding="8" width="90%"
  ( p0_q* ( p1_q* ))
+
|
 
+
<math>\begin{array}{l}
  ( p1_q# ( p2_q# ))
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\texttt{(~p0\_q\#~(~p1\_q\#~))}
  ( p1_q* ( p2_q* ))
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\\
 +
\texttt{(~p0\_q*~(~p1\_q*~))}
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\\ \\
 +
\texttt{(~p1\_q\#~(~p2\_q\#~))}
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\\
 +
\texttt{(~p1\_q*~(~p2\_q*~))}
 +
\end{array}</math>
 +
|}
    +
<pre>
 
Terminal Conditions:
 
Terminal Conditions:
  
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