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Chapter 4 Introduction to the Surreal Number Field No
North-Holland Mathematics Studies, 1987exaly +2 more sources
2022
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This thesis was scanned from the print manuscript for digital preservation and is copyright the author. Researchers can access this thesis by asking their local university, institution or public library to make a request on their behalf. Monash staff and postgraduate students can use the link in the References field.
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Hyperseries and surreal numbers
Hyperséries et Nombres surréels Les hyperséries sont des transsériesgénéralisées construites à partir d’exponentielleset de logarithmes log x d’une variable positive et infinimentgrande x, ainsi que d’itérateurs transfinisde l'exponentielle et du logarithme. Par exemple, les premiers itérateurs peuvent être vus comme des avatars formelsopenaire +1 more source
Number systems with simplicity hierarchies: a generalization of Conway's theory of surreal numbers
Journal of Symbolic Logic, 2001Introduction. In his monograph On Numbers and Games [7], J. H. Conway introduced a real-closed field containing the reals and the ordinals as well as a great many other numbers including ω, ω, /2, 1/ω, and ω − π to name only a few. Indeed, this particular real-closed field, which Conway calls No, is so remarkably inclusive that, subject to the proviso
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Towards a Surreal Spin Theory: Surreal Superstrings?
Journal of Applied Mathematics and Physics, 2022Juan Antonio Nieto
exaly
Real surreal trajectories in pilot-wave hydrodynamics
Physical Review A, 2022Valeri Frumkin +2 more
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