
 Materials of spring schools 
  One chapter is devoted to the use of the Schauder basis in Banach spaces. 
  Nonseparable Banach spaces are studied in the chapter on weak compact generating, where basic results on projectional resolutions of identity, Markusevic bases and various types of compacta are discussed. 
  The notion of a locally convex space, metrizability, normability, finite dimensionality, separation, the bipolar theorem, the MackeyArensKatetov theorem, the space of distributions, Choquet's representation theorem in metrizable case, the BanachDieudonne theorem, the EberleinSmulyan theorem, Kaplansky's theorem on countable tightness of the weak topology of a Banach space, the BanachStone theorem. 
 www.karlin.mff.cuni.cz /katedry/kma/ss/books/books.htm (1219 words) 
