@@ -2320,14 +2320,15 @@ \section{The lemma that is not Burnside's}
23202320six orbits, as in the left column of \cref {fig:C4-action-on-4-bits }.
23212321
23222322\begin {margintable }\label {fig:C4-action-on-4-bits }
2323+ \footnotesize
23232324\begin {tabular }{ccc} \toprule
23242325 orbit & stabilizers \\ \midrule
2325- $ \scriptstyle 0000 $ & $ \scriptstyle 0 ,1 ,2 ,3 $ \\
2326- $ \scriptstyle 1111 $ & $ \scriptstyle 0 ,1 ,2 ,3 $ \\
2327- $ \scriptstyle 0001 ,0010 ,0100 ,1000 $ & $ \scriptstyle 0 $ \\
2328- $ \scriptstyle 0111 ,1011 ,1101 ,1110 $ & $ \scriptstyle 0 $ \\
2329- $ \scriptstyle 0101 ,1010 $ & $ \scriptstyle 0 ,2 $ \\
2330- $ \scriptstyle 1100 ,0110 ,0011 ,1001 $ & $ \scriptstyle 0 $ \\ \bottomrule
2326+ $ 0000 $ & $ 0 ,1 ,2 ,3 $ \\
2327+ $ 1111 $ & $ 0 ,1 ,2 ,3 $ \\
2328+ $ 0001 ,0010 ,0100 ,1000 $ & $ 0 $ \\
2329+ $ 0111 ,1011 ,1101 ,1110 $ & $ 0 $ \\
2330+ $ 0101 ,1010 $ & $ 0 ,2 $ \\
2331+ $ 1100 ,0110 ,0011 ,1001 $ & $ 0 $ \\ \bottomrule
23312332\end {tabular }
23322333\caption {\label {fig:C4-action-on-4-bits }
23332334Underlying sets of orbits and the stabilizers of their elements.}
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