Computable measure theory
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In mathematics, computable measure theory is the part of computable analysis that deals with effective versions of measure theory.
References
- Jeremy Avigad (2012), "Inverting the Furstenberg correspondence", Discrete and Continuous Dynamical Systems, Series A, 32, pp. 3421–3431.
- Abbas Edalat (2009), "A computable approach to measure and integration theory", Information and Computation 207:5, pp. 642–659.
- Stephen G. Simpson (2009), Subsystems of second order arithmetic, 2nd ed., Perspectives in Logic, Cambridge University Press. ISBN:978-0-521-88439-6
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