On the large transfinite inductive dimension of a space by a normal base
D. N. Georgiou, S. D. Iliadis, K. L. Kozlov
Abstract
The transfinite inductive dimensions of a space by
a normal bases introduced by S. D. Iliadis are studied. These
dimensions generalize both classical large transfinite inductive
dimension and relative large transfinite inductive dimensions. The
main theorems of dimension theory (sum theorem, subset theorem,
product theorem) are proved.