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

Journal of Symbolic Logic, 2001
Introduction. 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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Surreal Numbers.

The American Mathematical Monthly, 1975
Kenneth O. May, D. E. Knuth
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Towards a Surreal Spin Theory: Surreal Superstrings?

Journal of Applied Mathematics and Physics, 2022
Juan Antonio Nieto
exaly

The Cardiovascular Benefits of Caffeinated Beverages: Real or Surreal? “Metron Ariston - All in Moderation”

Current Medicinal Chemistry, 2022
Theodora A Manolis
exaly

Introduction to surreal numbers

Physica D: Nonlinear Phenomena, 1987
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Personality and preference for surreal paintings

Personality and Individual Differences, 1997
Adrian Furnham
exaly

Surreal dimensions

Advances in Applied Mathematics, 2002
Ted Chinburg
exaly