Emphasizes topological, geometrical and analytical properties of absolute measurable spaces; of interest for real analysis, set theory and measure theory.
Emphasizes topological, geometrical and analytical properties of absolute measurable spaces; of interest for real analysis, set theory and measure theory.
Togo Nishiura is Professor Emeritus at Wayne State University, Detroit and Associate Fellow in Mathematics at Dickinson College, Pennsylvania.
Inhaltsangabe
Preface 1. The absolute property 2. The universally measurable property 3. The Homeomorphism Group of X 4. Real-valued functions 5. Hausdorff measure and dimension 6. Martin axiom Appendix A. Preliminary material Appendix B. Probability theoretic approach Appendix C. Cantor spaces Appendix D. Dimensions and measures Bibliography.
Preface 1. The absolute property 2. The universally measurable property 3. The Homeomorphism Group of X 4. Real-valued functions 5. Hausdorff measure and dimension 6. Martin axiom Appendix A. Preliminary material Appendix B. Probability theoretic approach Appendix C. Cantor spaces Appendix D. Dimensions and measures Bibliography.
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