Jackson, Howard
Frege's ontology
"The Philosophical Review" 69 (1960), s. 394-395.
Także w Essays on Frege, edited by E. D. Klemke, University of Illinois Press, Urbana, London 1968, s. 77-78.
Frege on sense-functions
"Analysis" 23 (1963), s. 84-87.
Także w Essays on Frege, edited by E. D. Klemke, University of Illinois Press, Urbana, London 1968, s. 376-381.
Jackson, Howard, Acock, Malcolm
Sense and sense data
W: Studien zu Frege / Studies on Frege, t. III, Matthias Schirn (hrsg.), Frommann-Holzboog, Stuttgart-Bad Cannstatt, 1976, 117-137.
Także w The philosophy of Frege, edited by Hans Sluga, Garland Publishing, New York 1993, vol. IV.
Jacques, Francis
L'idéographie frégéenne: un language libéré des contraintes de l'interlocution
"Revue Internationale de Philosophie" 130 (1979), s. 694-715.
Jager, Ronald
Russell's denoting complex
"Analysis" 20 (1960), s. 53-62.
Jammer, Max
Concepts of space. The history of theories of space in physics
Harvard University Press, Cambridge, Massachusetts, 1954.
Janet, Maurice
Harmoniques et spectres. Idées de Volterra. Équation de Fredholm. Espace de Hilbert. Physique classique et physique moderne
W: Les grands courants de la pensée mathématique, présentés par F. Le Lionnais, Cahiers du Sud, 1948, s. 413-421.
[ JANET [1] ]
Janich, Peter
Trägheitsgesetz und Inertialsystem
W: Frege und die moderne Grundlagenforschung, Symposium, gehalten in Bad Homburg im Dezember 1973, herausgegeben von Christian Thiel, Verlag Anton Hain, Meisenheim am Glan 1975, s. 66-76.
Jaśkowski, Stanisław
Recherches sur le système de la logique intuitionniste
W: Philosophie des mathématiques, F. Gonseth, Albert Lautman, Gustave Juvet,...[et al.], Actes du Congrès International de Philosophie Scientifique, Sorbonne (Paris) 1935, Hermann, Paris 1936, s. 58-61.
[ = | ^ ]
Jenkins, C. S.
Knowledge of arithmetic
"British Journal for the Philosophy of Science" 56 (2005), s. 727-747.
"The goal of the research programme I describe in this article is a realist epistemology for arithmetic which respects arithmetic's special epistemic status (the status usually described as a prioricity) yet accommodates naturalistic concerns by remaining fundamentally empiricist. I argue that the central claims which would allow us to develop such an epistemology are (i) that arithmetical truths are known through an examination of our arithmetical concepts; (ii) that (at least our basic) arithmetical concepts are accurate mental representations of elements of the arithmetical structure of the independent world; (iii) that (ii) obtains in virtue of the normal functioning of our sensory apparatus. The first of these claims protects arithmetic's special epistemic status relative, for example, to the laws of physics, the second preserves the independence of arithmetical truth, and the third ensures that we remain empiricists. Preliminaries Justifying and grounding concepts Cameras and filters An epistemology for arithmetic Concluding remarks" (philpapers.org/browse/epistemology-of-mathematics-misc)
Jodkowski, Kazimierz
Falsyfikacjonizm a wzrost wiedzy
"Annales UMCS", Sectio I, 1977, vol. 2, s. 252-272/
Historyczne tło Sneeda-Stegmüllera niezdaniowej koncepcji teorii
"Studia Filozoficzne" 11 (1981), s. 53-74.
Johnson, Galen (współautor)
New philosophies of science in the USA
"Journal for General Philosophy of Science" 5 (1974), s. 138-191.
Autorzy: Theodore Kisiel, Galen Johnson.
Jones, Emily Elizabeth Constance
Mr. Russell's objections to Frege's analysis of propositions
"Mind" 19 (1910), s. 379-386.
Jourdain, Philip Edward Bertrand
The development of the theories of mathematical logic and the principles of mathematics
"The Quarterly Journal of Pure and Applied Mathematics 41 (1910), s. 324-352; 43 (1912), s. 219-314; 44 (1913), s. 113-128.
Transfinite numbers and the principles of mathematics
"The Monist" 20 (1910), s. 93-118.
The philosophy of Mr. B*rtr*nd R*ss*ll
"The Monist" 21 (1911), s. 483-508.
Some modern advances in logic
"The Monist" 21 (1911), s. 564-566.
Recenzja z Hastings Berkeley, Mysticism in modern mathematics
"Mind" 20 (1911), s. 88-97.
Re: Hastings Berkeley, Mysticism in modern mathematics, H. Frowde, London, New York 1910.
Recenzja z Paul Natorp, Die logischen Grundlagen der exakten Wissenschaften
"Mind" 20 (1911), s. 552-560.
Re: Paul Natorp, Die logischen Grundlagen der exakten Wissenschaften, B. G. Teubner, Leipzig and Berlin, 1910.
Logic and psychology
"The Monist" 27 (1917), s. 460-467.
Jónsson, Bjarni
Lattice-theoretic approach to projective and affine geometry
W: The axiomatic method with special reference to geometry and physics, Proceedings of an International Symposium held at the University of California, Berkeley, December 26, 1957 - January 4, 1958, edited by Leon Henkin, Patrick Suppes and Alfred Tarski, North-Holland Publishing Company, Amsterdam 1959, s. 188-203.
[ N ]
Almost direct products and saturation
W: Logic and foundations of mathematics, dedicated to Prof. A. Heyting on his 70th birthday, Wolters-Noordhoff, Groningen 1968, s. 125-132.
[ ^ ]
Jørgensen, Jørgen
A treatise of formal logic. Its evolution and main branches, with its relations to mathematics and philosophy
Levin & Munksgaard Publishers, Copenhagen, HUmphrey Milford, Oxford University Press, London 1931.
[ JØRGENSEN 1931 ] Trzy tomy: xv + 266, 273, 321.
Einige Hauptpunkte des Entwicklung der formalen Logik seit Boole
"Erkenntnis" 5 (1935), s. 131-142.
The development of logical empiricisme
University of Chicago Press, Chicago 1951.
International Encyclopedia of Unified Science, vol. II, No. 9.
Some remarks concerning languages, calculuses, and logic
W: Logic and language, Studies Dedicated to Professor Rudolf Carnap on the Occasion of his Seventieth Birthday, edited by B. H.. Kazemier & D. Vuysje, D. Reidel Publishing Company, Dordrect, Holland, 1962, s, 27-38.
[ F ]
Jubien, Michael
Recenzja z Crispin Wright, Frege's conception of numbers as objects
"Journal of Symbolic Logic", vol. 50, issue 1 (1985), s. 252-254.
Juhos, Bela
Die Erkenntnis und ihre Leistung. Die naturwissenschaftliche Methode
Springer=Verlag, Wien 1950.
Juvet, Gustave
La structure des nouvelles théories physiques
Alcan, Paris 1933.
[ ~ ]
L'axiomatique et la théorie des groupes
W: Philosophie des mathématiques, F. Gonseth, Albert Lautman, Gustave Juvet,...[et al.], Actes du Congrès International de Philosophie Scientifique, Sorbonne (Paris) 1935, Hermann, Paris 1936, s. 28-33.
[ JUVET [1] ] O ile zrozumiałem autora, chciałby on widzieć każdą teorię matematyczną jako badanie niezmienników pewnej grupy przekształceń. W tym sensie mówi "le groupe de la théorie déductive considérée", "toute proposition établie dans une théorie déductive exprime une propriété de certaines 'figures' qui est invariante par les transformations du groupe de la théorie" itp.