2012Fundamenta MathematicaeOpen access

Real closed exponential fields

Paola D’Aquino, Julia F. Knight, Salma Kuhlmann, Karen Lange

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Abstract

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 par

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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 par

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Available abstract

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 par

Key concepts: Exponential function, Mathematics, Integer (computer science), Exponential formula, Double exponential function, Exponential polynomial, Natural exponential family, Mathematical analysis

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