First, key results are high lighted, and second, the student who wishes to master the subject is com pelled to develop the detail on his own.
However, an instructor using a "fast development" text must devote much class time to assisting his students in their efforts to bridge gaps in the text. Introduction to Axiomatic Set Theory. In , the first author introduced a course in set theory at the Uni versity of Illinois whose main objectives were to cover G6del's work on the consistency of the axiom of choice AC and the generalized con tinuum hypothesis GCH , and Cohen's work on the independence of AC and the GCH.
Notes taken in by the second author were the taught by him in , revised extensively, and are presented here as an introduction to axiomatic set theory. First, key results are highlighted, and second, the student who wishes to master the sub ject is compelled to develop the details on his own.
However, an in structor using a "fast development" text must devote much class time to assisting his students in their efforts to bridge gaps in the text. We have chosen instead a development that is quite detailed and complete.
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- Logic Symposia Hakone 1979, 1980;
For our slow development we claim the following advantages. The text is one from which a student can learn with little supervision and instruction. This enables the instructor to use class time for the presentation of alternative developments and supplementary material. Related Identities.
Associated Subjects. Logic, Symbolic and mathematical Mathematics Set theory. Tosiyuki Tugue. English 59 Japanese 2 French 1.
Conference papers and proceedings. Editor , Author , Other. Proceedings of conference held in Hakone, Japan, March , and February , Book 1 edition published in in English and held by 1 WorldCat member library worldwide. Mathematical logic and its applications : proceedings of the logic meeting held in Kyoto, by Meeting on Mathematical Logic and Its Applications Book 1 edition published in in English and held by 1 WorldCat member library worldwide. Audience Level.
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Logic, Symbolic and mathematical Mathematics Set theory. Tosiyuki Tugue.