W = V.span_of_basis( V.from_vector(v) for v in basis_vectors )
+ fdeja = super(FiniteDimensionalEuclideanJordanElementSubalgebra, self)
+ fdeja.__init__(self._superalgebra,
+ superalgebra_basis,
+ category=category)
+
# The rank is the highest possible degree of a minimal
# polynomial, and is bounded above by the dimension. We know
# in this case that there's an element whose minimal
# polynomial has the same degree as the space's dimension
# (remember how we constructed the space?), so that must be
# its rank too.
- rank = W.dimension()
-
- fdeja = super(FiniteDimensionalEuclideanJordanElementSubalgebra, self)
- return fdeja.__init__(self._superalgebra,
- superalgebra_basis,
- rank=rank,
- category=category)
+ self.rank.set_cache(W.dimension())
def _a_regular_element(self):