Most mathematicians expect that only more independence results remain to be proved.
In Cardinal Arithmetic , however, Saharon Shelah offers an alternative view. By redefining the hypothesis, he gets new results for the conventional cardinal arithmetic, finds new applications, extends older methods using normal filters, and proves the existence of Jonsson algebra. Researchers in set theory and related areas of mathematical logic will want to read this provocative new approach to an important topic. Saharon Shelah is a phenomenal mathematician, preeminent both in model theory and in set theory. Prices are stated in US Dollars and valid only for sales transacted through the US website.