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  1. Iterated ultrapowers and prikry forcing.Patrick Dehornoy - 1978 - Annals of Mathematical Logic 15 (2):109-160.
    If $U$ is a normal ultrafilter on a measurable cardinal $\kappa$, then the intersection of the $\omega$ first iterated ultrapowers of the universe by $U$ is a Prikry generic extension of the $\omega$th iterated ultrapower.
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  • Iterated ultrapowers and Prikry forcing.Patrick Dehornoy - 1978 - Annals of Mathematical Logic 15 (2):109.
    If $U$ is a normal ultrafilter on a measurable cardinal $\kappa$, then the intersection of the $\omega$ first iterated ultrapowers of the universe by $U$ is a Prikry generic extension of the $\omega$th iterated ultrapower.
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  • Happy families.A. R. D. Mathias - 1977 - Annals of Mathematical Logic 12 (1):59.
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  • Review: Robert M. Solovay, A Model of Set-Theory in which Every Set of Reals is Lebesgue Measurable. [REVIEW]Richard Laver - 1973 - Journal of Symbolic Logic 38 (3):529-529.
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  • Some applications of iterated ultrapowers in set theory.Kenneth Kunen - 1970 - Annals of Mathematical Logic 1 (2):179.
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  • The covering lemma for K.Tony Dodd & Ronald Jensen - 1982 - Annals of Mathematical Logic 22 (1):1-30.
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  • The covering lemma for "k".T. Dodd - 1982 - Annals of Mathematical Logic 22 (1):1.
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  • The core model.A. Dodd & R. Jensen - 1981 - Annals of Mathematical Logic 20 (1):43-75.
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