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         Heyting Arend:     more detail
  1. Intuitionism, An Introduction: Third Revised Edition by Arend Heyting, 2011-01-20
  2. Constructivity in mathematics: Proceedings of the colloquium held at Amsterdam, 1957 (Studies in logic and the foundations of mathematics) by Arend Heyting, 1959
  3. Kolmogorov, Heyting and Gentzen on the intuitionistic logical constants *.: An article from: Crítica by Gustavo Fernandez Diez, 2000-12-01
  4. Semantical Investigations in Heyting's Intuitionistic Logic (Synthese Library) by Dov M. Gabbay, 1981-03-31
  5. ERKENNTNIS, Zugleich Annalen der Philosophie... BAND 2, HEFT 2-3, 1931; Bericht über die 2. Tagung für Erkenntnishlehre der exakten Wissenschaften Königsberg 1930 by Rudolf & Hans Reichenbach, eds. Arend Heyting, Johann von Neumann, Otto Carnap, 1931
  6. Mathematische Grundlagenforschung Intuitionismus-Beweistheorie by A. [Arend] HEYTING, 1980

41. AL Seminar (1994)
Franchella () Abstract This talk presents the contentof the unpublished notes that the Dutch mathematician arend heyting wrote in
http://www.jaist.ac.jp/is/labs/ono-ishihara-lab/ono-lab/ALseminars/al-seminars94
AL seminar (1994)
(5) February 16, 1994
Title:
$B9`=q49$(%7%9%F%`$N%b%8%e%i@-(B
Speaker:
Yoshihito Toyama (JAIST)
Abstract:
$BFs$D$N9`=q49$(%7%9%F%`$,%A%c! OB%7%9%F(B $B%`$b%A%c! ZL@$5$l$F$$$k!#$3$N%b%8%e(B $B%i@-$O!"9`=q49$(%7%9%F%`$N@~7A@-$d=E$J$j$NM-L5$J$I$N9=B$$K$O$$$C$5$$L54X78(B $B$K>o$K@.N)$9$k$?$a!"J#;($J9=B$$r$b$D9`=q49$(%7%9%F%`$KBP$9$k$-$o$a$F6/NO$J(B $B2r@O R2p$7$?$$!#(B
(6) March 11, 1994
Title:
Normal Proofs and Their Grammar
Speaker:
Masako H. Takahashi (Tokyo Institute of Technology)
Abstract:
(7) March 18, 1994
Title:
Monad as Modality
Speaker:
Satoshi Kobayashi (Ryukoku University)
Abstract:
ZL@$+$i%b%J%I$K4p$E$/(B imperative $B$J4X?t7?%W%m%0%i%`$rF3$/$3$H(B $B$,$G$-$k!#(B
(8)-1 April 1, 1994
Title:
Relational and partial variable sets and basic predicate logic
Speaker:
Silvio Ghilardi ($B%_%i%NBg3X?t3X2J(B)
Abstract:
The content of this talk is a joint work by S. Ghilardi and G. Meloni, extending to intuitionistic-like semantics some previous investigations concerning modal and temporal logic. The proposed semantics is the following: keep possible worlds to be a category, but in correspondence to arrows require a relation between the domains. The method for analyzing this semantics is Lawvere's doctrinal approach. It turns out that a sound and complete axiomatization is obtained simply by dropping the so-called Frobenius and Beck-Chevalley conditions in first order logic.
(8)-2 April 1, 1994

42. Www.phil.uni-passau.de/dlwg/ws03/22-1-95.txt
EGBERT JAN(003) 9 BETH,EVERT WILLEM(003) 9 heyting,arend(003) 9
http://www.phil.uni-passau.de/dlwg/ws03/22-1-95.txt
ERLÄUTERUNGEN ZU DEN LITERATURHINWEISEN: 1. FORMALBIBLIOGRAPHISCHE INFORMATIONEN V - Verfasser TI - Titel (hinter "..." evtl. ein Abstract) Z - Zeitschriften-(Festschrift usw.) Titel BD - Band (mögliche Abkürzungen: "S" f. Sonderheft, "J" f. Jahrbuch JG - Jahrgang SE - Seiten DT - Dokumententyp (mögliche Abkürzung: "JO" f. Zeitschrift, "CO" f. Kongressakte, "HO" f. Festschrft, "RE" f. Reader SPR - Sprache des Artikels (mögliche Abkürzungen: die ersten vier Buchstaben der englischen Bezeichnung der Sprache, also z.B. "GERM" für deutsch). 2. INHALTLICHE INFORMATION Eine inhaltliche Erschliessung der Nachweise wurde erreicht durch 1. eine Anzahl dem Text entnommener Sachwörter oder Namen (als sogenannte "Deskriptoren"), 2. die Kennzeichnung des thematischen Zusammenhangs der Deskriptoren, 3. die Angabe der Wichtigkeit der Deskriptoren im vorliegenden Dokument In (035)/Kant, Immanuel (020)/Lorentz, Hendrik Antoon (035) SPR: GERM (freie Naturgesetz (035)/Erfahrung (035)/Deskript.) Relativitätstheorie

43. MathComp Database - Short View Of Documents
4, 1040568, 1971, heyting, A. (arend), INTUITIONISM. 5, 1040569, 1956,heyting, A. (arend), INTUITIONISM. 6, 1060175, 1982, HOEVEN, GF VAN DER
http://ram0.huji.ac.il/ALEPH/ENG/JSL/JMC/JMC/FIND-ACC/0224674
MathComp database - Short view of 15 documents
To display full information of a single document, click on the eye.
to mail the retrieved set in brief format to your e-mail account.
DUMMETT, MICHAEL A. ... ELEMENTS OF INTUITIONISM FITTING, MELVIN, 1942- ... PROOF METHODS FOR MODAL AND INTUITIONISTIC LOGICS FITTING, MELVIN, 1942- ... INTUITIONISTIC LOGIC, MODEL THEORY AND FORCING GABBAY, DOV M., 1945- ... SEMANTICAL INVESTIGATIONS IN HEYTING'S INTUITIONISTIC LOGIC HEYTING, A. (AREND), ... INTUITIONISM HEYTING, A. (AREND), ... INTUITIONISM HOEVEN, G. F. VAN DER ... PROJECTIONS OF LAWLESS SEQUENCES SHAPIRO, STEWART, 1951- ... INTENSIONAL MATHEMATICS KINO, A. INTUITIONISM AND PROOF THEORY KLEENE, STEPHEN COLE, ... THE FOUNDATIONS OF INTUITIONISTIC MATHEMATICS

44. MathComp Database - Browse - List
10, HEYER, HERBERT. 5, heyting, A. (arend), 1898. 5, heyting, arend, 1898- Seeheyting, A. (arend), 1898-. 4, HEYWOOD, JG (JOHN GROVES), 1940-. 1, HEYWOOD,TR.
http://ram0.huji.ac.il/ALEPH/ENG/JSL/JMC/JMC/SCAN-F/0245460
MathComp database - Browse - AUTHOR list - ALL DOCUMENTS
The numbers in the list below indicate the number of documents listed under a term.
To display the documents, click on an eye . To move up or down the list, click on the arrow. HEYER, HERBERT HEYTING, A. (AREND), 1898- HEYTING, AREND, 1898-
See: HEYTING, A. (AREND), 1898- HEYWOOD, J. G. (JOHN GROVES), 1940- HEYWOOD, T. R. HIAI, FUMIO, 1948- HICKS, NOEL J. HIDA, HARUZO HIDA, TAKEYUKI, 1927- HIGGINS, J. R. (JOHN ROWLAND), 1935- HIGGINS, JOHN C. HIGGINS, PETER M.

45. OPE-MAT - Historique
Translate this page Georges Hartley, Brian Hesse, Otto Humbert, Pierre Hartree, Douglas Heuraet, Hendrikvan Hunayn ibn Ishaq Hasse, Helmut heyting, arend Huntington, Edward
http://www.gci.ulaval.ca/PIIP/math-app/Historique/mat.htm
A
Abel
, Niels Akhiezer , Naum Anthemius of Tralles Abraham bar Hiyya al'Battani , Abu Allah Antiphon the Sophist Abraham, Max al'Biruni , Abu Arrayhan Apollonius of Perga Abu Kamil Shuja al'Haitam , Abu Ali Appell , Paul Abu'l-Wafa al'Buzjani al'Kashi , Ghiyath Arago , Francois Ackermann , Wilhelm al'Khwarizmi , Abu Arbogast , Louis Adams , John Couch Albert of Saxony Arbuthnot , John Adelard of Bath Albert , Abraham Archimedes of Syracuse Adler , August Alberti , Leone Battista Archytas of Tarentum Adrain , Robert Albertus Magnus, Saint Argand , Jean Aepinus , Franz Alcuin of York Aristaeus the Elder Agnesi , Maria Alekandrov , Pavel Aristarchus of Samos Ahmed ibn Yusuf Alexander , James Aristotle Ahmes Arnauld , Antoine Aida Yasuaki Amsler , Jacob Aronhold , Siegfried Aiken , Howard Anaxagoras of Clazomenae Artin , Emil Airy , George Anderson , Oskar Aryabhata the Elder Aitken , Alexander Angeli , Stefano degli Atwood , George Ajima , Chokuyen Anstice , Robert Richard Avicenna , Abu Ali
B
Babbage
, Charles Betti , Enrico Bossut , Charles Bachet Beurling , Arne Bouguer , Pierre Bachmann , Paul Boulliau , Ismael Bacon , Roger Bhaskara Bouquet , Jean Backus , John Bianchi , Luigi Bour , Edmond Baer , Reinhold Bieberbach , Ludwig Bourgainville , Louis Baire Billy , Jacques de Boutroux , Pierre Baker , Henry Binet , Jacques Bowditch , Nathaniel Ball , W W Rouse Biot , Jean-Baptiste Bowen , Rufus Balmer , Johann Birkhoff , George Boyle , Robert Banach , Stefan Bjerknes, Carl

46. Finitism
Now jump to arend heyting and Abraham Robinson in the 20th century. The latter wasthe genius at Yale responsible for most of modern aerodynamic wing theory.
http://www.ccir.ed.ac.uk/~jad/vantil-list/archive-Sep-2000/msg00030.html
Date Prev Date Next Thread Prev Thread Next ... Thread Index
Finitism

47. FOM: Re: Constructive Mathematics
The following is an extract of what arend heyting wrote in his 1956 IntuitionismAn Introduction (This is part of an excellent dialogue, between the
http://www.cs.nyu.edu/pipermail/fom/2000-May/004051.html
FOM: Re: constructive mathematics
V. Sazonov V.Sazonov@doc.mmu.ac.uk
Tue, 30 May 2000 17:33:33 +0100 Ayan wrote on 27 May (17:40 on my clock): Goes *against* subjectivism? I don't understand. The following is an extract of what Arend Heyting wrote in his 1956: Intuitionism: An Introduction (This is part of an excellent dialogue, between the characters called "Class" (classical mathematician), "Form" (a formalist, seems to refer to a mixture of Hilbert and Carnap), "Int" (an intuitionist, seems to refer to Brouwer), "Letter" (a sort of finitist formalist), "Prag" (a pragmatist, seems a bit like Quine) and a mysterious character called "Sign"): Intuitionist mathematics consists … in mental constructions; a mathematical theorem expresses a purely empirical fact, namely the success of a certain construction. ‘2 + 2 = 3 + 1’ must be read as an abbreviation for the statement: “I have effected the mental constructions indicated by ‘2 + 2’ and “3 + 1” and I have found that they lead to the same result”. …

48. FOM: Re: Constructive Mathematics
The following is an extract of what arend heyting wrote in his 1956 IntuitionismAn Introduction (This is part of an excellent dialogue, between the
http://www.cs.nyu.edu/pipermail/fom/2000-May/004040.html
FOM: Re: constructive mathematics
Jeffrey Ketland ketland@ketland.fsnet.co.uk
Sat, 27 May 2000 20:55:16 +0100 One thing may be worth pointing out, that constructive mathematics (Bishop's style which I understand is the topic of current discussion) is currently seen as working with Intuitionistic logic. I guess this goes against any subjectivism in constructive mathematics. Jeffrey.Ketland@nottingham.ac.uk

49. Intuitionism. (in VSCCAT)
Intuitionism. Title Intuitionism. An introduction. By A. heyting. Author heyting,A. (arend), 1898. Published Amsterdam, North-Holland Pub. Co., 1971.
http://scolar.vsc.edu:8003/VSCCAT/AAN-7226
Intuitionism.
Title:
  • Intuitionism. An introduction. [By] A. Heyting.
Author:
Published:
  • Amsterdam, North-Holland Pub. Co., 1971.
Edition:
  • [3d rev. ed.].
Subject:
Series:
  • Studies in logic and the foundations of mathematics.
  • Studies in logic and the foundations of mathematics.
Material:
  • viii, 147 p. 23 cm.
Note:
  • Bibliography: p. [127]-141.
LC Card no:
  • ISBN:
  • Other ID no:
  • System ID no:
    • AAN-7226
    Holdings:
    Johnson State College
    • CALL NUMBER: 511.2 H519i3 c1 Book Available
  • Click on one the above headings to search automatically for that entry in the catalog
  • Use your web "Back" key/command for previous screen
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  • 50. INTUITIONISTIC MATHEMATICS (in VSCCAT)
    INTUITIONISTIC MATHEMATICS. Record 1 of 1. heyting, A. (arend), 1898 Intuitionism.An introduction. By A. heyting. Amsterdam, North-Holland Pub. Co., 1971.
    http://scolar.vsc.edu:8003/VSCCAT?S=INTUITIONISTIC MATHEMATICS

    51. IPM - Homepage
    direct proofs. In 1930, Brouwer's student arend heyting gave thefirst axiomatization of intuitionistic logic. Kripke semantics
    http://www.ipm.ac.ir/IPM/activities/ViewProgramInfo.jsp?PTID=206

    52. Niet Schieten!
    Nadat in 1994 arend Edel, Maarten Hennis en Erik Jobben het Cameretten Festival wordtvanaf het programma Taboe (augustus 1997) door Hetty heyting gecoached en
    http://www.finkers.nl/artiesten/nietschieten_kwaadbloed.html
    parent.left.$huidige_pagina = "nietschieten_kwaadbloed";
    foto: Joris van Bennekom KWAAD BLOED Het nieuwe theaterseizoen begint voor Niet Schieten! met een verlengde reprise van hun programma Noodlot . Wegens groot succes is deze productie nog in twintig theaters te zien. Vanaf half december starten Arend Edel, Maarten Hennis en Erik Jobben met de try-outs van hun nieuwste voorstelling Kwaad Bloed Kwaad Bloed Kwaad Bloed gaat over drie broers die gezamenlijk een bedrijfje hebben opgezet, waarin zij op zeer creatieve wijze handelen in porties levensgeluk. Zij leven in de stellige overtuiging van hun onschuld. Totdat een man, die het einde van zijn leven nadert, hen dwingt een confrontatie met zichzelf en met elkaar aan te gaan. De familieband die de broers tot dan toe aan elkaar verbond, blijkt meer kwaad bloed te bevatten dan hen lief is. De mannen van Niet Schieten! zijn met hun voorstelling Noodlot een weg ingeslagen die zij met Kwaad Bloed zullen vervolgen: het verkennen van de grenzen van het cabaret.
    Noodlot bewees dat het werken met een sterke verhaallijn, met hier en daar thematisch verbonden sketches en liedjes, de heren uitstekend afgaat. Minder gelachen werd er zeker niet. Ook in

    53. Rivales De La Lógica Clásica
    2, 152-158. heyting, arend. (1956) Intuitionism An Introduction.
    http://www.filosoficas.unam.mx/~Tdl/rivales.htm
    Objetivos Contenidos del programa: I. Preliminares
    I. Preliminares
    Brouwer, Luitzen Egbertus Jan. (1908) "De onbetrouwbaarheid der logische principes", Tijdschrift voor wijsbegeerte 2, 152-158.
    Heyting, Arend. (1956) Intuitionism: An Introduction. North-Holland, Amsterdam.
    Hughes, R. I. G. (1981) ``Quantum Logic'', Scientific American, octubre.
    Jauch, Josef Maria. (1968) Foundations of Quantum Mechanics, Addison Weley.
    Baldwin, Thomas. (1928) ``Sets Whose Members Might Not Exist'', Analysis, vol. XLII, enero, pp. 133-138.
    Bergmann, M. (1981) ``Presupposition and Two-Dimensional Logic'', Journal of Philosophical Logic, vol. X, No. 1, febrero, pp. 27-53.
    Kahn, Charles H. (1973) ``On The Theory Of The Verb `To Be''', en Milton K. Munitz (1973), Logic and Ontology, New York University Press, pp. 1-20.
    Lambert, Karel. (1969) The Logical Way of Doing Things, (Ed.), Yale U. P., New Haven.
    (1980) ``On The Philosophical Foundations of Free Logic'', Inquiry, vol. XXIV, No. 2, junio, pp. 147-203. Leonard, Henry S. (1956) ``The Logic of Existence'', Philosophical Studies, vol. VII, No. 4, junio, pp. 49-64.

    54. Untitled
    heyting, arend. (1956)Intuitionism An Introduction. North-Holland, Amsterdam. Hintikka, Jaako.
    http://www.filosoficas.unam.mx/~morado/Papers/Uam-i.htm
    NUEVOS PARADIGMAS DE LA INFERENCIA RACIONAL
    COLOQUIO SOBRE RACIONALIDAD 9 al 12 de junio de 1997
    Modus Tollens
    Si una tarea parece irresoluble en su plena generalidad, provisionalmente se la ha de limitar pues, tal vez, se la logre vencer por medio de ampliaciones graduales.
    y las
    insolubilia . Ahora la persona racional debe poder manejar las obligationes
    y modales
    sobre la racionalidad
    en principio
    III. La nueva racionalidad
    Begriffschrift Farben prima facie Bochenski, Innocentius Maria. . Gredos, Madrid, 1966. Bradwardine, " Insolubilia and Bradwardine's Theory of Signification ". Editado por Paul Vincent Spade, Medioevo VII 1981, pp. 115-134. Brouwer, Luitzen Egbertus Jan. (1908) "De onbetrouwbaarheid der logische principes", Tijdschrift voor wijsbegeerte Chellas, Brian F., Modal Logic , London, Cambridge University Press, 1980. da Costa, Newton C. A. (1974). "On the theory of inconsistent formal systems", Notre Dame Journal of Formal Logic , vol. XV. No. 4, octubre, pp. 497-510. da Costa, Newton C. A. (1982). "The Philosophical Import of Paraconsistent Logic'", The Journal of Non-Classical Logic , vol. I, no. 1, pp. 1-19.

    55. Intuitionistic Logic
    Research / Miscellaneous Constructive Mathematics Voce della Stanford Encyclopaediaof Philosophy. CSLI Homepage. arend heyting. Luitzen Egbertus Jan Brouwer.
    http://lgxserver.uniba.it/lei/logica/lgint_lo.htm
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    56. Full Alphabetical Index
    Translate this page 355) Herschel, Caroline (188*) Herschel, John (143*) Herstein, Israel (295*) Hesse,Ludwig (165*) Heuraet, Hendrik van (170) heyting, arend (62*) Hilbert
    http://www.geocities.com/Heartland/Plains/4142/matematici.html
    Completo Indice Alfabetico
    Cliccare su una lettera sottostante per andare a quel file. A B C D ... XYZ Cliccare sotto per andare agli indici alfabetici separati A B C D ... XYZ Il numero di parole nella biografia e' dato in parentesi. Un * indica che c'e' un ritratto.
    A
    Abbe , Ernst (602*)
    Abel
    , Niels Henrik (286*)
    Abraham
    bar Hiyya (240)
    Abraham, Max

    Abu Kamil
    Shuja (59)
    Abu'l-Wafa
    al'Buzjani (243)
    Ackermann
    , Wilhelm (196)
    Adams, John Couch

    Adams, Frank

    Adelard
    of Bath (89)
    Adler
    , August (114) Adrain , Robert (79) Aepinus , Franz (124) Agnesi , Maria (196*) Ahlfors , Lars (725*) Ahmed ibn Yusuf (60) Ahmes Aida Yasuaki (114) Aiken , Howard (94) Airy , George (313*) Aitken , Alexander (825*) Ajima , Chokuyen (144) Akhiezer , Naum Il'ich (248*) al'Battani , Abu Allah (194) al'Biruni , Abu Arrayhan (306*) al'Haitam , Abu Ali (269*) al'Kashi , Ghiyath (73) al'Khwarizmi , Abu (123*) Albanese , Giacomo (282) Albert of Saxony Albert, Abraham Adrian (121*) (158*) Alberti , Leone (181*) Alberto Magno, San (109*) Alcuin di York (237*) Aleksandrov , Pave (160*) Alembert , Jean d' (291*) Alexander , James (163) Amringe , Howard van (354*) Amsler , Jacob (82) Anassagora di Clazomenae (169) Anderson , Oskar (67) Andreev , Konstantin (117) Angeli , Stefano degli (234) Anstice , Robert (209) Antemio of Tralles (55) Antifone il Sofista (125) Apollonio di Perga (276) Appell , Paul (1377) Arago , Dominique (345*) Arbogasto , Louis (87) Arbuthnot , John (251*) Archimede di Siracusa (467*) Archita of Tarentum (103) Argand , Jean (81) Aristeo il Vecchio (44) Aristarco di Samo (183) Aristotele Arnauld , Antoine (179)

    57. H Index
    Herschel, Caroline (1760*) Herschel, John (2821*) Herstein, Yitz (295*) Hesse, Otto(165*) Heuraet, Hendrik van (170) heyting, arend (62*) Higman, Graham (751
    http://www.math.hcmuns.edu.vn/~algebra/history/history/Indexes/H.html

    58. HISTOIRE DE LA LOGIQUE- LA LOGIQUE MATHÉMATIQUE
    Translate this page preuve ou de justification jouent un rôle fondamental. arend heyting(1898-1980). On développera donc dans les années 1930 une
    http://logique.uqam.8m.com/histoire10.htm
    Free Web site hosting - Freeservers.com
    LA LOGIQUE MATHÉMATIQUE
    Suite au courant fondationnel, soutenu surtout par Frege et Russell, la logique s’intéresse d’une part à une approche sémantique (dans l’esprit de la théorie des modèles) et d’autre part à une entreprise de formulation d’une théorie de la démonstration, amorcée par le programme de Hilbert. Ce programme cherche à fournir une preuve absolue de la cohérence de l’arithmétique, considérant que les preuves de cohérence des mathématiques n’étaient jusque là que relatives et fondées uniquement sur l’arithmétique, qui elle-même ne pouvait être ramenée à la cohérence d’une autre théorie plus fondamentale. David Hilbert (1862-1943) Hilbert propose son programme lors du Congrès International de Mathématiques de Paris en 1900. La première solution qui est présentée (1904) consiste en une preuve syntaxique, par laquelle on prouve directement qu’il est impossible de déduire un énoncé et sa négation à partir des axiomes d’une théorie. Cette preuve ne s’intéresse pas à la sémantique, mais seulement aux symboles mathématiques et logiques. Dans la mesure où l’on vérifie que c’est bien le cas de tous les énoncés par récurrence (inductivement), la preuve est circulaire et insuffisante. Pour répondre à cette critique, Hilbert fait la distinction entre le principe mathématique de récurrence et la méthode intuitive de raisonnement par récurrence, ce qui ne fut pas suffisant. Dans les années 1920, Hilbert met au point une méthode de démonstration, afin de déterminer mécaniquement si une formule est ou n’est pas un théorème. Toutefois, Church et Turing montreront en 1936 qu’il n’existe pas de procédure mécanique de décision pour la logique des prédicats et pour l’arithmétique. Hilbert reconnaîtra, même avant la preuve de Church et Turing, que la preuve de cohérence issue de sa théorie de la démonstration ne saurait être absolue et qu’elle doit reposer sur un ensemble de méthodes élémentaires, intuitivement correctes. Il devra également admettre l’impossibilité de démontrer, par des procédés dits finitistes, la non contradiction de l’arithmétique et de toute la théorie la contenant ainsi que, plus généralement, la non contradiction d’un système formel à l’aide des seules ressources qu’il contient lui-même.

    59. Yamada
    heyting, arend. Intuitionism; an introduction. Amsterdam, NorthHolland,1956. viii,132 p. 22 cm. (Studies in logic and the foundations
    http://www.lib.hit-u.ac.jp/service/bunko/yamada.htm
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    @2DŠeX‚Ì•ª—Þ‚Ì’†‚́C—m‘‚Í’˜ŽÒ–¼i•ÒŽÒ–¼jC˜a‘‚͏‘–¼‚̃Aƒ‹ƒtƒ@ƒxƒbƒg ‡‚É”r—ñ‚µ‚Ä‚ ‚éB
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    @4Dõˆø‚͐l–¼õˆøiŠÜC’c‘Ì–¼j‚̂ݍ쐬‚µ‚Ä‚ ‚éB @@AD—m‘‚Ì•” @@@1DAlgebra @@@2DLogic @@@3DMathematics @@@4DStatistics ... @@@8DMiscellanea @@BD˜a‘‚Ì•” @@@1D‘㐔 @@@2D˜_— @@@3D”Šw @@@4D“Œv ... @@@8D‚»‚Ì‘¼ @@CDŽGŽ‚Ì•” @@@1D—mŽGŽ @@@2D˜aŽGŽ —m‘‚Ì•” 1. Algebra. Aitken, Alexander Craig. @@Determinants and matrices. 8. ed. @Edinburgh, Oliver and Boyd, 1954. @@vii,144 p. 19 cm. (University @mathematical texts)@@710-236 Albert, A. Adrian.

    60. AAS Database - Browse - List
    1, Heynderickx, D. 2, Heyrovsky, Jaroslav. 1, Heys, Howard. 4, heyting, arend. 1,Heytler, Peter. 1, Heywang, H. 1, Heywood, JG (John Groves), 1940. 1, Heywood,John B.
    http://valeph.tau.ac.il/ALEPH/ENG/ATA/AAS/AAS/SCAN-F/2016701
    AAS database - Browse - AUTHOR list - ALL DOCUMENTS
    The numbers in the list below indicate the number of documents listed under a term.
    To display the documents, click on an eye . To move up or down the list, click on the arrow. Heynderickx, D. Heyrovsky, Jaroslav Heys, Howard Heyting, Arend Heytler, Peter Heywang, H. Heywood, J. G. (John Groves), 1940- Heywood, John B. Heywood, John G. Heywood, John Groves, 1940-
    See: Heywood, J. G.(John Groves),1940- Heywood, R. B. Hiai, Fumio, 1948-

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