Philip Ehrlich

发表

Number systems with simplicity hierarchies: a generalization of Conway's theory of surreal numbers

Philip Ehrlich, 2001, Journal of Symbolic Logic.

Real Numbers, Generalizations of the Reals and Theories of Continua (Synthese Library, Vol. 242)

Philip Ehrlich, Moshe Machover, 1994 .

FROM COMPLETENESS TO ARCHIMEDEAN COMPLETENES

Philip Ehrlich, Philip Ehrlich, 2004, Synthese.

Number Systems with Simplicity Hierarchies: a Generalization of Conway's Theory of surreal numbers II

Philip Ehrlich, Elliot Kaplan, 2018, J. Symb. Log..

The Absolute Arithmetic Continuum and the Unification Of all Numbers Great and Small

Philip Ehrlich, Philip Ehrlich, 2012, The Bulletin of Symbolic Logic.

Conway names, the simplicity hierarchy and the surreal number tree

Philip Ehrlich, 2011, J. Log. Anal..

Corrigendum to "Number systems with simplicity hierarchies: A generalization of Conway's theory of surreal numbers"

Philip Ehrlich, 2005, J. Symb. Log..

SURREAL ORDERED EXPONENTIAL FIELDS

Philip Ehrlich, Elliot Kaplan, Philip Ehrlich, 2020, The Journal of Symbolic Logic.

Philosophical and Foundational Issues in Measurement Theory

Philip Ehrlich, C. Wade Savage, Philip Ehrlich, 1994 .

The Rise of non-Archimedean Mathematics and the Roots of a Misconception I: The Emergence of non-Archimedean Systems of Magnitudes

Philip Ehrlich, Philip Ehrlich, 2006 .

Fields of surreal numbers and exponentiation

Lou van den Dries, Philip Ehrlich, L. Dries, 2001 .

Hahn’s Über die Nichtarchimedischen Grössensysteme and the Development of the Modern Theory of Magnitudes and Numbers to Measure Them

Philip Ehrlich, Philip Ehrlich, 1995 .

All Numbers Great and Small

Philip Ehrlich, Philip Ehrlich, 1994 .

An alternative construction of Conway's ordered field No

Philip Ehrlich, Philip Ehrlich, 1988 .

Dedekind cuts of Archimedean complete ordered abelian groups

Philip Ehrlich, 1997 .

Erratum to "Fields of surreal numbers and exponentiation" (Fund. Math. 167 (2001), 173-188)

Lou van den Dries, Philip Ehrlich, L. Dries, 2001 .

John L. Bell. The continuous and the infinitesimal in mathematics and philosophy. Polimetrica, International Scientific Publisher, Monza-Milano, 2005, 349 pp.

Philip Ehrlich, 2007, Bulletin of Symbolic Logic.

The Absolute Arithmetic and Geometric Continua

Philip Ehrlich, 1986, PSA: Proceedings of the Biennial Meeting of the Philosophy of Science Association.