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Ng, Ren. Digital light field photography. California: stanford university, 2006.
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1965幎(æå40幎)11æ-æ¬ç€Ÿç€Ÿå±ãæ±äº¬éœçæ±åžå²©æžåã«ç§»è»¢ã
1968幎(æå43幎)3æ-æ ªåŒäŒç€Ÿã«æ¹çµã
1970幎(æå45幎)11æ-æ ªåŒäŒç€Ÿã·ã°ãã«åå·å€æŽã
1973幎(æå48幎)11æ-çŠå³¶çè¶éº»é¡ç£æ¢¯çºã«äŒæŽ¥å·¥å Žãå®æ(第äžæ)
1979幎(æå54幎)11æ-ã·ã°ãåã®æµ·å€é²åºãšããŠã·ã°ããã€ããèšç«ã
1983幎(æå58幎)2æ-çŠå³¶çè¶éº»é¡ç£æ¢¯çºã«äŒæŽ¥å·¥å Žãå®æ(第äºæ)
1983幎(æå58幎)3æ-æ¬ç€Ÿçæ±ã®æ°ç€Ÿå±ã竣工ã
1983幎(æå58幎)4æ-ã·ã°ãéŠæž¯èšç«ã
1986幎(æå59幎)3æ-ã·ã°ãã¢ã¡ãªã«èšç«ã
1991幎(å¹³æ3幎)1æ-ã·ã°ãããã«ã¯ã¹èšç«ã
1991幎(å¹³æ3幎)12æ-ã·ã°ãã·ã³ã¬ããŒã«èšç«(çŸåšã¯æ€é)ã
1993幎(å¹³æ5幎)2æ-çŠå³¶çè¶éº»é¡ç£æ¢¯çº(äŒæŽ¥)æ°å·¥å Žå®æã
1993幎(å¹³æ5幎)6æ-ã·ã°ããã©ã³ã¹èšç«ã
2000幎(å¹³æ12幎)11æ-ã·ã°ãU.Kèšç«ã
2005幎(å¹³æ17幎)9æ-æ±äº¬éœçæ±åžããçŸç€Ÿå±ã®ç¥å¥å·çå·åŽåžéº»çåºã«ç§»è»¢ã
2008幎(å¹³æ20幎)11æ-æ®åçŽ åãéçºããFoveonãè²·åãå®å
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2012幎(å¹³æ24幎)9æ-ã·ã°ãã°ããŒãã«ã»ããžã§ã³ãçºè¡šãã¬ã³ãºã®ãã©ã³ãã3ã€ã®ã«ããŽãªãŒã«æŽçã
2016幎(å¹³æ28幎)9æ- SIGMA CINE LENSãçºè¡šãã·ããã¬ã³ãºã«åå
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Shawn Hedman, A first course in logic: an introduction to model theory, proof theory, computability, and complexity, Oxford University Press, 2004, ISBN 0-19-852981-3. Covers logics in close relation with computability theory and complexity theory
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, reprinted as an appendix in Martin Davis, Computability and Unsolvability, Dover reprint 1982. JStor
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, reprinted in van Heijenoort 1976, pp. 104-111.
. English translation of title: "Consistency and irrational numbers".
{{Citation
| first1=Richard
| last1=Dedekind
| year=1888
| title=Was sind und was sollen die Zahlen?}} Two English translations:
1963 (1901). Essays on the Theory of Numbers. Beman, W. W., ed. and trans. Dover.
1996. In From Kant to Hilbert: A Source Book in the Foundations of Mathematics, 2 vols, Ewald, William B., ed., Oxford University Press: 787-832.
(German), reprinted in English translation as "The notion of 'definite' and the independence of the axiom of choice", van Heijenoort 1976, pp. 284-289.
Frege Gottlob (1879), Begriffsschrift, eine der arithmetischen nachgebildete Formelsprache des reinen Denkens. Halle a. S.: Louis Nebert. Translation: Concept Script, a formal language of pure thought modelled upon that of arithmetic, by S. Bauer-Mengelberg in Jean Van Heijenoort, ed., 1967. From Frege to Gödel: A Source Book in Mathematical Logic, 1879-1931. Harvard University Press.
Frege Gottlob (1884), Die Grundlagen der Arithmetik: eine logisch-mathematische Untersuchung ÃŒber den Begriff der Zahl. Breslau: W. Koebner. Translation: J. L. Austin, 1974. The Foundations of Arithmetic: A logico-mathematical enquiry into the concept of number, 2nd ed. Blackwell.
, reprinted in English translation in Gentzen's Collected works, M. E. Szabo, ed., North-Holland, Amsterdam, 1969.
. English translation of title: "Completeness of the logical calculus".
. English translation of title: "The completeness of the axioms of the calculus of logical functions".
, see On Formally Undecidable Propositions of Principia Mathematica and Related Systems for details on English translations.
, reprinted in English translation in Gödel's Collected Works, vol II, Soloman Feferman et al., eds. Oxford University Press, 1990.
, English 1902 edition (The Foundations of Geometry) republished 1980, Open Court, Chicago.
. Lecture given at the International Congress of Mathematicians, 3 September 1928. Published in English translation as "The Grounding of Elementary Number Theory", in Mancosu 1998, pp. 266-273.
.
(German). Reprinted in English translation as "Geometric Investigations on the Theory of Parallel Lines" in Non-Euclidean Geometry, Robert Bonola (ed.), Dover, 1955. ISBN 0-486-60027-0
(German). Translated as "On possibilities in the calculus of relatives" in Jean van Heijenoort, 1967. A Source Book in Mathematical Logic, 1879-1931. Harvard Univ. Press: 228-251.
.
.
(Latin), excerpt reprinted in English stranslation as "The principles of arithmetic, presented by a new method", van Heijenoort 1976, pp. 83 97.
(French), reprinted in English translation as "The principles of mathematics and the problems of sets", van Heijenoort 1976, pp. 142-144.
.
(German), reprinted in English translation as "Proof that every set can be well-ordered", van Heijenoort 1976, pp. 139-141.
(German), reprinted in English translation as "A new proof of the possibility of a well-ordering", van Heijenoort 1976, pp. 183-198.
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Polyvalued logic and Quantity Relation Logic
forall x: an introduction to formal logic, a free textbook by .
A Problem Course in Mathematical Logic, a free textbook by Stefan Bilaniuk.
Detlovs, Vilnis, and Podnieks, Karlis (University of Latvia), Introduction to Mathematical Logic.'' (hyper-textbook).
In the Stanford Encyclopedia of Philosophy:
Classical Logic by Stewart Shapiro.
First-order Model Theory by Wilfrid Hodges.
In the London Philosophy Study Guide:
Mathematical Logic
Set Theory & Further Logic
Philosophy of Mathematics
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