Selecta II - Expository Writings

[1949 d] Measurable transformations.- [1959 d] Entropy in ergodic theory.- [1961 a] Recent progress in ergodic theory.- [1963 a] What does the spectral theorem say?.- [1963 b] A glimpse into Hilbert space.- [1970 b] Finite-dimensional Hilbert spaces.- [1944 c] The foundations of probability.- [1976 b] American mathematics from 1940 to the day before yesterday.- [1977 b] Bernoulli shifts.- [1978 a] Fourier series.- [1978 b] Arithmetic progressions.- [1978 c] Invariant subspaces.- [1978 d] Schauder bases.- [1978 e] The Serre conjecture.- [1983] The work of F. Riesz.- [1970 a] How to write mathematics.- [1974 b] How to talk mathematics.- [1975 a] What to publish.- [1975 b] The teaching of problem solving.- [1977 a] Logic from A to G.- [1980 c] The heart of mathematics.- [1981c] Does mathematics have elements?.- [1982 e] The thrills of abstraction.- [1957 b] Nicolas Bourbaki.- [1968 d] Mathematics as a creative art.- [1973 a] The legend of John von Neumann.- [1981 b] Applied mathematics isbad mathematics.- Paul Halmos: A maverick mathologist.