Closure properties of uniform convergence of empirical means and PAC learnability under a family of probability measures
Vidyasagar M, Balaji S, Hammer B (2001)
System and Control Letters 42: 151-157.
Zeitschriftenaufsatz
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Autor*in
Vidyasagar, M.;
Balaji, S.;
Hammer, BarbaraUniBi
Einrichtung
Erscheinungsjahr
2001
Zeitschriftentitel
System and Control Letters
Band
42
Seite(n)
151-157
Page URI
https://pub.uni-bielefeld.de/record/1994123
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Vidyasagar M, Balaji S, Hammer B. Closure properties of uniform convergence of empirical means and PAC learnability under a family of probability measures. System and Control Letters. 2001;42:151-157.
Vidyasagar, M., Balaji, S., & Hammer, B. (2001). Closure properties of uniform convergence of empirical means and PAC learnability under a family of probability measures. System and Control Letters, 42, 151-157.
Vidyasagar, M., Balaji, S., and Hammer, Barbara. 2001. “Closure properties of uniform convergence of empirical means and PAC learnability under a family of probability measures”. System and Control Letters 42: 151-157.
Vidyasagar, M., Balaji, S., and Hammer, B. (2001). Closure properties of uniform convergence of empirical means and PAC learnability under a family of probability measures. System and Control Letters 42, 151-157.
Vidyasagar, M., Balaji, S., & Hammer, B., 2001. Closure properties of uniform convergence of empirical means and PAC learnability under a family of probability measures. System and Control Letters, 42, p 151-157.
M. Vidyasagar, S. Balaji, and B. Hammer, “Closure properties of uniform convergence of empirical means and PAC learnability under a family of probability measures”, System and Control Letters, vol. 42, 2001, pp. 151-157.
Vidyasagar, M., Balaji, S., Hammer, B.: Closure properties of uniform convergence of empirical means and PAC learnability under a family of probability measures. System and Control Letters. 42, 151-157 (2001).
Vidyasagar, M., Balaji, S., and Hammer, Barbara. “Closure properties of uniform convergence of empirical means and PAC learnability under a family of probability measures”. System and Control Letters 42 (2001): 151-157.