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(More tensor type aliases are likely to be defined in the future.)
In addition to the tensor type, one can also declare the \emph{tensor
-weight} and a \emph{tensor metric}. The tensor weight specifies the
-behaviour under transformations that change the volume element. The
-tensor metric specifies what metric has to be used to raise or lower
-indices for that quantity.
+ parity}, \emph{tensor weight}, and a \emph{tensor metric}. The
+tensor parity (an integer) specifies the behaviour under reflections.
+Scalars and polar vectors have a parity $+1$, pseudo scalars and axial
+vectors have a parity $-1$. The tensor weight (a real number)
+specifies the behaviour under transformations that change the volume
+element. The tensor metric (a string) specifies what metric has to be
+used to raise or lower indices for that quantity.
Last but not least, a \emph{tensor special} can be defined for
quantities that do not transform as tensor. The currently supported