Volume 186, Number 1, May 2012
Diagrams in Mathematics:
History and Philosophy
Ken Saito:
Traditions of the diagram, tradition of the text: A case study.
7-20
Gregg De Young:
Mathematical diagrams from manuscript to print: examples from the Arabic Euclidean transmission.
21-54
Marco Panza:
The twofold role of diagrams in Euclid's plane geometry.
55-102
John Mumma:
Constructive geometrical reasoning and diagrams.
103-119
Sun-Joo Shin:
The forgotten individual: diagrammatic reasoning in mathematics.
149-168
Katherine Dunlop:
The mathematical form of measurement and the argument for Proposition I in Newton's Principia.
191-229
Dominique Tournès:
Diagrams in the theory of differential equations (eighteenth to nineteenth centuries).
257-288
Ivahn Smadja:
Local axioms in disguise: Hilbert on Minkowski diagrams.
315-370
Aránzazu San Ginés:
Seeing the language: a diagrammatic approach to natural discourse.
411-439
Ivahn Smadja:
Erratum to: Local axioms in disguise: Hilbert on Minkowski diagrams.
441-442
Volume 186, Number 2, May 2012
Commemorating the work of Henry E. Kyburg Jr.
David Makinson:
Logical questions behind the lottery and preface paradoxes: lossy rules for uncertain inference.
511-529
Hanti Lin,
Kevin T. Kelly:
A geo-logical solution to the lottery paradox, with applications to conditional logic.
531-575
Volume 186, Number 3, June 2012
Logic Meets Physics
Samson Abramsky:
Big toy models - Representing physical systems as Chu spaces.
697-718
data released under the ODC-BY 1.0 license
