The function field of is the same as the one of any open dense subvariety. In other words, the function field is insensitive to replacing by a (slightly) smaller subvariety. One thinks of this point as the generic point for the subvariety. It is constructed as a closed subvariety of a Chow variety. A closed subvariety of a complete variety is complete. General position is an "extrinsic" notion, which depends on an embedding as a subvariety. It states that every analytic subvariety of a complex projective space is algebraic. A projective variety is a closed subvariety of a projective space. One subvariety, referenced as Tejano English, is used mainly in southern Texas. Note &colon; nothosubspecies = a hybrid subspecies; nothovarietas = subvariety. Another way of expressing the condition is as a subgroup that is also a subvariety. A Zariski open subvariety of an affine variety is called a quasi-affine variety. The factor of 2 appears because an "i"-dimensional subvariety of "X" has real dimension 2"i". Hence the variety generated by RRA is a proper subvariety of the variety RA. In fact, a projective subvariety of an affine variety must have dimension zero.