  The well-known Jacobi elliptic functions sn(z)$, $cn(z), dn(z) are defined in
higher dimensional spaces by the following method. Consider the Clifford
algebra of the antieuclidean vector space of dimension 2m+1. Let x be the
identity mapping on the space of scalars + vectors. The holomorphic Cliffordian
functions may be viewed roughly as generated by the powers of x, namely x^n,
their derivatives, their sums, their limits (cf : z^n for classical holomorphic
functions). In that context it is possible to define the same type of functions
as Jacobi's.
