Abstract

This chapter provides an introduction to set-theoretic assumptions, such as Martin's axiom and ◇, unearthed by set theorists and illustrates how these can be used in proving topological theorems or constructing counter examples. The notation used in the chapter follows JUHÁSZ; one exception is the tightness that is denoted by t(X). The chapter also presents the applications of Martin's axiom. Further, the chapter discusses combinatorial principles valid in L.

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