For metric spaces the quest for universal spaces in dimension theory spanned a century of research, which breaks into two periods: the classical (separable metric) and the modern (not necessarily separable metric). This book details the modern theory.

Author includes more than 60 bw illustrations and 15 in color Each chapter contains comments that provide historical context This is the first time most of this material has appeared in book form Includes supplementary material: sn.pub/extras

Inhalt
Construction of =.- Self-Similarity and for Finite.- No-Carry Property of.- Imbedding in Hilbert Space.- Infinite IFS with Attractor.- Dimension Zero.- Decompositions.- The Imbedding Theorem.- Minimal-Exponent Question.- The Imbedding Theorem.- 1992#x2013;2007 -Related Research.- Isotopy Moves into 3-Space.- From 2-Web IFS to 2-Simplex IFS 2-Space and the 1-Sphere.- From 3-Web IFS to 3-Simplex IFS 3-Space and the 2-Sphere.