03119oam 2200721M 450 991107645360332120230113124325.0(CKB)46365592500041(DGPO)001209296(OCoLC)1065070525(EXLCZ)994636559250004120100216g19791980 ua 0engur|||||||||||txtrdacontentcrdamediacrrdacarrierPromoting the orderly development of hard mineral resources in the deep seabed, pending adoption of an international regime relating thereto. -- Ordered to be printed[Washington, D.C.] :[Government Printing Office],1979-1980.1 online resource (4 volumes) tables[U.S. Congressional serial set] ;[serial set no. 13359]House report / 96th Congress, 1st/2d sessions. House ;no. 411"Aug. 2, 1979"--Pt. 1."May 15, 1980"--Pt. 4.Batch processed record: Metadata reviewed, not verified. Some fields updated by batch processes.Dissenting views of Congressman Paul N. McCloskey, Jr., p. 105.FDLP item number not assigned.Pages listed in the Contents Note reflect printed page numbers within successive, separately paginated parts of the publication.Part 2, report of the Committee on Merchant Marine and Fisheries, follows p. 71.Part 3 is dated November 2, 1979.Part 3, report of the Committee on Ways and Means, follows p. 107.Pt. 4 issued in 2d sesson.Publication contains discontinuous pagination.Deep Seabed Hard Mineral Resources ActEnvironmental impact analysisLegislative amendmentsMarine resources developmentMineral resources in submerged landsOcean bottomLegislative materials.lcgftEnvironmental impact analysis.Legislative amendments.Marine resources development.Mineral resources in submerged lands.Ocean bottom.McCloskey Paul NortonJr.1927- Republican (CA)1914244Murphy John M.1926-2015Democrat (NY)1915564Udall Morris King1922-1998.Democrat (AZ)1914072Ullman Albert Conrad1914-1986.Democrat (OR)1914938United States.Congress.House.Committee on Merchant Marine and FisheriesUnited States.Congress.House.Committee on Ways and MeansWYUWYUOCLCOOCLCQOCLCAOCLCQOCLCOGPOBOOK9911076453603321Promoting the orderly development of hard mineral resources in the deep seabed, pending adoption of an international regime relating thereto. -- Ordered to be printed4652910UNINA05700nam 2200745Ia 450 991114429680332120251116231945.097866119343479781281934345128193434897898127940559812794050(CKB)1000000000549533(EBL)1193153(SSID)ssj0000292343(PQKBManifestationID)11237016(PQKBTitleCode)TC0000292343(PQKBWorkID)10269176(PQKB)10355065(MiAaPQ)EBC1193153(WSP)00001767 (Au-PeEL)EBL1193153(CaPaEBR)ebr10698842(CaONFJC)MIL193434(OCoLC)820944486(Perlego)848497(EXLCZ)99100000000054953320080319d2008 uy 0engurcn|||||||||txtccrComputational prospects of infinityPart ITutorials /editors, Chitat Chong ... [et al.]1st ed.Singapore ;Hackensack, NJ World Scientificc20081 online resource (264 p.)Lecture notes series / Institute for Mathematical Sciences, National University of Singapore ;v. 14Description based upon print version of record.9789812796530 9812796533 Includes bibliographical references.CONTENTS; Foreword; Preface; Recursion Theory Tutorials; Five Lectures on Algorithmic Randomness Rod Downey; 1. Introduction; 2. Lecture 1: Kolmogorov complexity basics; 2.1. Plain complexity; 2.2. Symmetry of Information; 2.3. Pre.x-free complexity; 2.4. The Coding Theorem; 2.5. Pre.x-free symmetry of information; 2.6. Pre.x-free randomness; 2.7. The overgraph functions; 3. Lecture 2: Randomness for reals; 3.1. Martin-L ̈of randomness; 3.2. Schnorr's Theorem and the computational paradigm; 3.3. Martingales and the prediction paradigm; 3.4. Super martingales and continuous semimeasures3.5. Schnorr and computable randomness 4. Lecture 3: Randomness in general; 4.1. The de Leeuw, Moore, Shannon, Shapiro Theorem, and Sacks' Theorem; 4.2. Coding into randoms; 4.3. Kucera Coding; 4.4. n-randomness; 4.5. Notes on 2-randoms; 4.6. Kucera strikes again; 4.7. van Lambalgen's Theorem; 4.8. Effective 0-1 Laws; 4.9. Omega operators; 5. Lecture 4: Calibrating randomness; 5.1. Measures of relative randomness and the Kucera-Slaman Theorem; 5.2. The Density Theorem; 5.3. Other measures of relative randomness; 5.4. <C and <K.; 5.5. Outside of the randoms; 5.6.5.7. Hausdor. Dimension 6. Lecture 5: Measure-theoretical injury arguments; 6.1. Risking measure; 6.2. 2-random degrees are hyperimmune; 6.3. Almost every degree is CEA; References; Global Properties of the Turing Degrees and the Turing Jump Theodore A. Slaman; 1. Introduction; 1.1. Style; 2. The coding lemma and the rst order theory of the Turing degrees; 2.1. The coding lemma; 3. Properties of automorphisms of D; 3.1. Results of Nerode and Shore; 4. Slaman and Woodin analysis of Aut(D); 4.1. Persistent automorphisms; 4.2. Persistently extending persistent automorphisms4.3. Persistence and reection 4.4. Generic persistence; 4.5. Denability of automorphisms of D; 4.6. Invariance of the double jump; 5. Denability in D; 5.1. Bi-interpretability; 6. The Turing jump; 6.1. Recursive enumerability; References; Set Theory Tutorials; Derived Models Associated to Mice John R. Steel; 1. Introduction; 2. Some background and preliminaries; 2.1. Homogeneously Suslin sets; 2.2. Hom1 iteration strategies; 2.3. The derived model; 2.4. Iterations to make RV = R; 2.5. Premice over a set; 3. Iteration independence for derived models of mice4. Mouse operators and jump operators 5. The mouse set conjecture in D(M; ); 6. The Solovay sequence in D(M; ); 7. The -transform; 8. A long Solovay sequence; 9. The mouse set conjectures: Framework of the induction; 10. The background universe N; 11. The L[E]-model Nx; 12. Two hybrid mouse operators at 0; 13. New mice modulo (y); 15. The consistency strength of AD+ + 0 <; 16. Global MSC implies the local MSC; 17. MSC implies capturing via R-mice; References; Tutorial Outline: Suitable Extender Sequences W. Hugh Woodin; 1. Introduction; 2. Generalized iteration trees2.1. Long extendersThis volume presents the written versions of the tutorial lectures given at the Workshop on Computational Prospects of Infinity, held from 18 June to 15 August 2005 at the Institute for Mathematical Sciences, National University of Singapore. It consists of articles by four of the leading experts in recursion theory (computability theory) and set theory. The survey paper of Rod Downey provides a comprehensive introduction to algorithmic randomness, one of the most active areas of current research in recursion theory. Theodore A Slaman's article is the first printed account of the ground-breakingLecture notes series (National University of Singapore. Institute for Mathematical Sciences) ;v. 14.Recursion theoryCongressesSet theoryCongressesInfiniteCongressesRecursion theorySet theoryInfinite511.322Chong C.-T(Chi-Tat),1949-441174MiAaPQMiAaPQMiAaPQBOOK9911144296803321Computational prospects of infinity4832267UNINA