  In this paper, we propose a general construction of linear perfect codes over
infinite skew fields and quasi skew fields with right (left) unity. A complete
classification of such codes over associative skew fields is given. Since the
cardinality of the considered skew fields is infinite, the constructed codes
have an infinite length. In the previous work, we considered codes over
infinite countable fields, the length of which was also countable. We now
remove this restriction and consider that the cardinality of the skew field and
the length of the codes can be arbitrary (not necessarily countable).
