Surreal Numbers December 4, Define 0 := {|}. 2. Show 0 ≤ 0. 3. Show 0 ≥ 0. 4. Show 0 = 0. Now we have a number.

Source URL: math.colorado.edu

Surreal Numbers – An Introduction Version 1.6 Claus Tøndering 18 September 2013

Source URL: tondering.dk

• Mathematics
• Abstract algebra
• Algebra
• Infinity
• Mathematical logic
• Real closed field
• Combinatorial game theory
• Surreal number
• Real numbers
• Infinitesimal
• 0.999...
• FO

On the Logic of Coalitional Games ◦ Thomas Agotnes Wiebe van der Hoek

Source URL: folk.uib.no

• Connection
• Fiber bundles
• Symbol
• Constructible universe
• Determinacy
• Operator theory
• Complex analysis
• Riemann surfaces
• Differential forms on a Riemann surface
• Surreal number

Paradox Issue 3, 1999 The Magazine of the Melbourne University Mathematics and Statistics Society Computer-generated affine transformation of

Source URL: www.ms.unimelb.edu.au

• Donald Knuth
• Norwegian Academy of Science and Letters
• Function
• Surreal number
• TeX
• Infinity
• Paradox
• Number
• Mathematician
• Mathematics
• Logic
• Mathematical logic

Surreal Numbers and Games February 10, 2009 Introduction Last week we began looking at doing arithmetic with impartial games using

Source URL: web.mit.edu

• Surreal number
• On Numbers and Games
• Sprague–Grundy theorem
• Determinacy
• Star
• Chess endgame
• Game theory
• Fuzzy game
• 1/2 − 1/4 + 1/8 − 1/16 + · · ·
• Combinatorial game theory
• Mathematics
• Hackenbush

LOGIC AND THE METHODOLOGY OF SCIENCE PRELIMINARY EXAMINATION 1. Let L = L(F1 ) be the first-order language having exactly one unary function symbol and no constant or relation symbols. Give examples of infinite L-structu

Source URL: logic.berkeley.edu

• Model theory
• First-order logic
• Predicate logic
• Peano axioms
• Constructible universe
• Ordinal number
• Ω-consistent theory
• Surreal number
• Mathematical logic
• Logic
• Mathematics

THE STEKLOV SPECTRUM ON MOVING DOMAINS BENIAMIN BOGOSEL Abstract. We study the continuity of the Steklov spectrum on variable domains with respect to the Hausdorff convergence. A key point of the article is understanding

Source URL: www.lama.univ-savoie.fr

• Geometry
• Calculus
• Continuous function
• Lipschitz domain
• Surreal number
• Poincaré inequality
• Mathematical analysis
• Mathematics
• Sobolev spaces

Characterizations of Consequentialism and Non-consequentialism Kotaro Suzumura The Institute of Economic Research, Hitotsubashi University

Source URL: cis.ier.hit-u.ac.jp

• Order theory
• Lattice theory
• Combinatorial game theory
• Real closed field
• Surreal number
• Strict weak ordering
• Mathematics
• Mathematical analysis
• Mathematical logic

Consequentialism and Non-Consequentialism: The Axiomatic Approach∗ Kotaro Suzumura The Institute of Economic Research Hitotsubashi University Naka 2-1, Kunitachi, Tokyo, Japan

Source URL: cis.ier.hit-u.ac.jp

• Statistical dependence
• Constructible universe
• Inequality
• Exponentiation
• Surreal number
• Mathematics
• Probability theory
• Independence