Wedgie: Difference between revisions

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-c & -e & -f & 0
-c & -e & -f & 0
\end{bmatrix}</math>. This means that a wedgie can easily be "clipped" by removing columns and corresponding rows to produce a restriction of the temperament, and thus wedgies which have a set of entries produced this way in common are strong extensions of some common structure.
\end{bmatrix}</math>. This means that a wedgie can easily be "clipped" by removing columns and corresponding rows to produce a restriction of the temperament, and thus wedgies which have a set of entries produced this way in common are strong extensions of some common structure.
== Wedgies and contorsion ==
TBD
== Derivation from mapping matrices ==
TBD


== See also ==
== See also ==