01233cam a2200289 a 4500991001572779707536030428s pau 000 0 eng db12166558-39ule_instDip.to Beni CulturaliitaYoung, Rodney Stuart,1907-152078Three great early tumuli /Rodney S. Young ; with contributions to the text by K. DeVries, ... [et al.] ; E.L. Kohler, editor.Philadelphia :University Museum, University of Pennsylvania,1981.XXXVII, 326 p., [108] p. di tav. :ill. ;29 cm.University Museum monograph ;43The Gordion excavations ;v. 1Bibliografia: pp. XXXVI-XXXVIITumuliTurchiaScavi archeologici TurchiaDeVries, Keith.Kohler, Ellen L.Gordion excavations ;1..b1216655821-09-0628-04-03991001572779707536LE001 AR IX 89/112001000057399le001B.C.A. n. 96 del 02/12/2003pE113.60-l- 00000.i1306617128-01-04Three great early tumuli147564UNISALENTOle00128-04-03ma -engpau0103536nam 22006494a 450 991077996350332120200520144314.01-280-20550-497866102055090-306-46975-810.1007/b115304(CKB)111056485439656(EBL)3035676(SSID)ssj0000245611(PQKBManifestationID)11200528(PQKBTitleCode)TC0000245611(PQKBWorkID)10180571(PQKB)10433739(DE-He213)978-0-306-46975-6(MiAaPQ)EBC3035676(MiAaPQ)EBC196986(Au-PeEL)EBL3035676(CaPaEBR)ebr10052991(CaONFJC)MIL20550(OCoLC)52085722(Au-PeEL)EBL196986(OCoLC)559099111(PPN)237932695(EXLCZ)9911105648543965620000314d2000 uy 0engurcn|||||||||txtccrA short introduction to intuitionistic logic[electronic resource] /Grigori Mints1st ed. 2000.New York Kluwer Academic / Plenum Publishers20001 online resource (142 p.)University series in mathematicsDescription based upon print version of record.0-306-46394-6 Includes bibliographical references and index.Intuitionistic Predicate Logic -- Natural Deduction System NJ -- Kripke Models for Predicate Logic -- Systems LJm, LJ -- Proof-Search in Predicate Logic -- Preliminaries -- Natural Deduction for Propositional Logic -- Negative Translation: Glivenko’s Theorem -- Program Interpretation of Intuitionistic Logic -- Computations with Deductions -- Coherence Theorem -- Kripke Models -- Gentzen-type Propositional System LJpm -- Topological Completeness -- Proof-search -- System LJp -- Interpolation Theorem.Intuitionistic logic is presented here as part of familiar classical logic which allows mechanical extraction of programs from proofs. to make the material more accessible, basic techniques are presented first for propositional logic; Part II contains extensions to predicate logic. This material provides an introduction and a safe background for reading research literature in logic and computer science as well as advanced monographs. Readers are assumed to be familiar with basic notions of first order logic. One device for making this book short was inventing new proofs of several theorems. The presentation is based on natural deduction. The topics include programming interpretation of intuitionistic logic by simply typed lambda-calculus (Curry-Howard isomorphism), negative translation of classical into intuitionistic logic, normalization of natural deductions, applications to category theory, Kripke models, algebraic and topological semantics, proof-search methods, interpolation theorem. The text developed from materal for several courses taught at Stanford University in 1992-1999.University series in mathematics (Plenum Press)Intuitionistic mathematicsIntuitionistic mathematics.511/.22Mint͡s G. E1226139MiAaPQMiAaPQMiAaPQBOOK9910779963503321A short introduction to intuitionistic logic3805089UNINA