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Joel David Hamkins
jdh.hamkins.org
A
potentialist
perspective on
ultrafinitism
, Ohio University
jdh.hamkins.org
·
3w
The spectrum of consistency strengths for membership in a
computably
enumerable
set, Notre Dame Logic Seminar, April 2026
jdh.hamkins.org
·
6w
The Book of
Infinity
, MIT Press, 2026
jdh.hamkins.org
·
7w
Truth and paradox in the theory of finite and infinite games,
Owens
Memorial Lecture,
Wayne
State University, April 2026
jdh.hamkins.org
·
13w
Mathematicians
do not agree on the essential structure of the complex numbers,
ASL/APA
Central Division Meeting, Chicago, February 2016
jdh.hamkins.org
·
13w
Surreal
arithmetic
is bi-interpretable with set theory,
CUNY
Logic Workshop, March 2026
jdh.hamkins.org
·
14w
The elementary theory of surreal
arithmetic
is bi-interpretable with set theory, Notre Dame Logic
Seminar
, November 2025
jdh.hamkins.org
·
26w
What is your number? Logic puzzles for mathematicians – 2025
DePrima
Memorial Lecture,
Caltech
jdh.hamkins.org
·
27w
The
Sannomiya
incident—how
Jörg
Brendle hit the big stage in Japanese art
jdh.hamkins.org
·
35w
The elementary theory of surreal
arithmetic
is bi-interpretable with set theory,
Kobe
, Japan, September 2025
jdh.hamkins.org
·
38w
Did Turing ever halt?
HPS
Colloquium
, Notre Dame, October 2025
jdh.hamkins.org
·
39w
The
computable
surreal numbers,
Fudan
University, July 2025
jdh.hamkins.org
·
43w
Pointwise
definable
end-extensions of models of arithmetic and set theory,
Changchun
, China, July 2025
jdh.hamkins.org
·
44w
Lecture
series on the philosophy of
mathematics
jdh.hamkins.org
·
44w
How the continuum hypothesis might have been a fundamental
axiom
,
Lanzhou
China, July 2025
jdh.hamkins.org
·
44w
Potentialist
conceptions
of infinity, Peking University, June 2025
jdh.hamkins.org
·
47w
Lectures
on Set Theory, Beijing, June 2025
jdh.hamkins.org
·
48w
Skolem
’s paradox and the countable transitive
submodel
theorem, Leeds Set Theory Seminar, May 2025
jdh.hamkins.org
·
52w
The
Church
of
Logic
podcast, April 2025
jdh.hamkins.org
·
56w
A
potentialist
conception of
ultrafinitism
, Columbia University, April 2025
jdh.hamkins.org
·
58w
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