Révision 192 CSL17/DICE2017_TALK/unboundedArithmetic.tex

unboundedArithmetic.tex (revision 192)
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\end{itemize}
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$$ \begin{array}{l}
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 \exists^{|s_1|\leq k } s_1, \forall^{|s_2|\leq k+1 } s_2,\\
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  (|s_1|=k \cand \mbox{CLIQUE}(s_1,x) \cand (|s_2|\geq k+1 \rightarrow \neg  \mbox{CLIQUE}(s_2,x))   )
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  (|s_1|=k \cand \mbox{CLIQUE}(s_1,x) \cand (s_1\subsetneq s_2 \rightarrow \neg  \mbox{CLIQUE}(s_2,x))   )
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\end{array}
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$$
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\begin{itemize}
......
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 \end{claim}
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  \begin{claim}[Completeness]
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  If $f$ is provably total in \RCi\, then $f$ belongs to $\fphi{i}$.
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  If $f$ $f$ belongs to $\fphi{i}$ then $f$ is provably total in \RCi\ .
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 \end{claim}
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\end{frame}

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