Erratum to "Fields of surreal numbers and exponentiation" (Fund. Math. 167 (2001), 173-188)
Lou van den Dries, Philip Ehrlich (2001)
Fundamenta Mathematicae
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Displaying similar documents to “Fields of surreal numbers and exponentiation”
Erratum to "Fields of surreal numbers and exponentiation" (Fund. Math. 167 (2001), 173-188)
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Helmut Wolter (1984)
Mémoires de la Société Mathématique de France
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Paola D'Aquino, Julia F. Knight, Salma Kuhlmann, Karen Lange (2012)
Fundamenta Mathematicae
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Ressayre considered real closed exponential fields and “exponential” integer parts, i.e., integer parts that respect the exponential function. In 1993, he outlined a proof that every real closed exponential field has an exponential integer part. In the present paper, we give a detailed account of Ressayre’s construction and then analyze the complexity. Ressayre’s construction is canonical once we fix the real closed exponential field R, a residue field section k, and a well ordering...
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Fundamenta Mathematicae
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We characterize the unsolvable exponential polynomials over the exponential fields introduced by Zilber, and deduce Picard's Little Theorem for such fields.
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Yong-Gao Chen, Jin-Hui Fang, Norbert Hegyvári (2016)
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Electronic Research Announcements of the American Mathematical Society [electronic only]
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