  A skew meadow is a non-commutative ring with an inverse operator satisfying
two special equations and in which the inverse of zero is zero. All skew fields
and products of skew fields can be viewed as skew meadows. Conversely, we give
an embedding of non-trivial skew meadows into products of skew fields, from
which a completeness result for the equational logic of skew fields is derived.
The relationship between regularity conditions on rings and skew meadows is
investigated.
