LEADER 02384nam 2200445Ia 450 001 996386695803316 005 20210104172011.0 035 $a(CKB)4940000000082434 035 $a(EEBO)2248534887 035 $a(OCoLC)ocn166384375e 035 $a(OCoLC)166384375 035 $a(EXLCZ)994940000000082434 100 $a20070829d1582 uy 0 101 0 $aeng 135 $aurbn||||a|bb| 200 14$aThe dial of princes$b[electronic resource] /$fcompiled by the reuerend father in God, Don Antony of Gueuara, Byshop of Guadir, preacher, & chronicler to Charles the First, late of that name emperour. ; Englished out of the French by Thomas North, sonne of Sir Edward North knight L. North of Kirtheling. 205 $aAnd now newly reuised and corrected by hym. Refourmed of faultes escaped in the first edition: with an amplification also of a fourth booke annexed to the same, entitled The fauoured courtier, neuer heretofore imprinted in our vulgare tongue. Right necessarie and pleasaunt to all noble and vertuous persons. 210 $a[London] $cNowe newly imprinted by Richarde Tottill.$dAn. Domini. 1582. 215 $a[60], 476 [i.e. 752], [1] p 300 $a"First booke of the Diall of Princes" (caption title) begins new register. 300 $aPages numbered consecutively on recto only. 300 $aTitle within ornamental border (Mck & Ferg. 139). 300 $aSignature: A-C? D? A-3N? 3O?. 300 $aAt foot of t.p.: Cum priuilegio. 300 $aImperfect: pages have some print show-through. 300 $aReproduction of original in: British Library. 300 $aBound and filmed with STC 3908.3: This booke was bound by John Browne, citizen and stationer of London, dwelling in Little Britaine, right over-against great S. Bartholomewes Gate; for William Rich, of the Middle Temple, London. [London : s.n., 1615]. 330 $aeebo-0018 606 $aEducation of princes$vEarly works to 1800 615 0$aEducation of princes 700 $aGuevara$b Antonio de$cBp.,$fd. 1545?$0326993 701 $aNorth$b Thomas$cSir,$f1535-1601?$01001401 701 $aGuevara$b Antonio de$cBp.,$fd. 1545?. 701 $aMarcus Aurelius$cEmperor of Rome,$f121-180.$0203063 801 0$bUMI 801 1$bUMI 906 $aBOOK 912 $a996386695803316 996 $aThe dial of princes$92368101 997 $aUNISA LEADER 06990nam 22017415 450 001 9910154751603321 005 20190708092533.0 010 $a1-4008-8248-6 024 7 $a10.1515/9781400882489 035 $a(CKB)3710000000620159 035 $a(SSID)ssj0001651303 035 $a(PQKBManifestationID)16426237 035 $a(PQKBTitleCode)TC0001651303 035 $a(PQKBWorkID)14404099 035 $a(PQKB)11599392 035 $a(MiAaPQ)EBC4738735 035 $a(DE-B1597)468031 035 $a(OCoLC)979911360 035 $a(DE-B1597)9781400882489 035 $a(EXLCZ)993710000000620159 100 $a20190708d2016 fg 101 0 $aeng 135 $aurcnu|||||||| 181 $ctxt 182 $cc 183 $acr 200 10$aNilpotence and Periodicity in Stable Homotopy Theory. (AM-128), Volume 128 /$fDouglas C. Ravenel 210 1$aPrinceton, NJ : $cPrinceton University Press, $d[2016] 210 4$dİ1993 215 $a1 online resource (225 pages) 225 0 $aAnnals of Mathematics Studies ;$v310 300 $aBibliographic Level Mode of Issuance: Monograph 311 $a0-691-02572-X 311 $a0-691-08792-X 320 $aIncludes bibliographical references and index. 327 $tFrontmatter -- $tContents -- $tPreface -- $tIntroduction -- $tChapter 1. The main theorems -- $tChapter 2. Homotopy groups and the chromatic filtration -- $tChapter 3. MU-theory and formal group laws -- $tChapter 4. Morava's orbit picture and Morava stabilizer groups -- $tChapter 5. The thick subcategory theorem -- $tChapter 6. The periodicity theorem -- $tChapter 7. Bousfield localization and equivalence -- $tChapter 8. The proofs of the localization, smash product and chromatic convergence theorems -- $tChapter 9. The proof of the nilpotence theorem -- $tAppendix A. Some tools from homotopy theory -- $tAppendix B. Complex bordism and BP-theory -- $tAppendix C. Some idempotents associated with the symmetric group -- $tBibliography -- $tIndex 330 $aNilpotence and Periodicity in Stable Homotopy Theory describes some major advances made in algebraic topology in recent years, centering on the nilpotence and periodicity theorems, which were conjectured by the author in 1977 and proved by Devinatz, Hopkins, and Smith in 1985. During the last ten years a number of significant advances have been made in homotopy theory, and this book fills a real need for an up-to-date text on that topic. Ravenel's first few chapters are written with a general mathematical audience in mind. They survey both the ideas that lead up to the theorems and their applications to homotopy theory. The book begins with some elementary concepts of homotopy theory that are needed to state the problem. This includes such notions as homotopy, homotopy equivalence, CW-complex, and suspension. Next the machinery of complex cobordism, Morava K-theory, and formal group laws in characteristic p are introduced. The latter portion of the book provides specialists with a coherent and rigorous account of the proofs. It includes hitherto unpublished material on the smash product and chromatic convergence theorems and on modular representations of the symmetric group. 410 0$aAnnals of mathematics studies ;$vno. 128. 606 $aHomotopy theory 610 $aAbelian category. 610 $aAbelian group. 610 $aAdams spectral sequence. 610 $aAdditive category. 610 $aAffine space. 610 $aAlgebra homomorphism. 610 $aAlgebraic closure. 610 $aAlgebraic structure. 610 $aAlgebraic topology (object). 610 $aAlgebraic topology. 610 $aAlgebraic variety. 610 $aAlgebraically closed field. 610 $aAtiyah?Hirzebruch spectral sequence. 610 $aAutomorphism. 610 $aBoolean algebra (structure). 610 $aCW complex. 610 $aCanonical map. 610 $aCantor set. 610 $aCategory of topological spaces. 610 $aCategory theory. 610 $aClassification theorem. 610 $aClassifying space. 610 $aCohomology operation. 610 $aCohomology. 610 $aCokernel. 610 $aCommutative algebra. 610 $aCommutative ring. 610 $aComplex projective space. 610 $aComplex vector bundle. 610 $aComputation. 610 $aConjecture. 610 $aConjugacy class. 610 $aContinuous function. 610 $aContractible space. 610 $aCoproduct. 610 $aDifferentiable manifold. 610 $aDisjoint union. 610 $aDivision algebra. 610 $aEquation. 610 $aExplicit formulae (L-function). 610 $aFunctor. 610 $aG-module. 610 $aGroupoid. 610 $aHomology (mathematics). 610 $aHomomorphism. 610 $aHomotopy category. 610 $aHomotopy group. 610 $aHomotopy. 610 $aHopf algebra. 610 $aHurewicz theorem. 610 $aInclusion map. 610 $aInfinite product. 610 $aInteger. 610 $aInverse limit. 610 $aIrreducible representation. 610 $aIsomorphism class. 610 $aK-theory. 610 $aLoop space. 610 $aMapping cone (homological algebra). 610 $aMathematical induction. 610 $aModular representation theory. 610 $aModule (mathematics). 610 $aMonomorphism. 610 $aMoore space. 610 $aMorava K-theory. 610 $aMorphism. 610 $aN-sphere. 610 $aNoetherian ring. 610 $aNoetherian. 610 $aNoncommutative ring. 610 $aNumber theory. 610 $aP-adic number. 610 $aPiecewise linear manifold. 610 $aPolynomial ring. 610 $aPolynomial. 610 $aPower series. 610 $aPrime number. 610 $aPrincipal ideal domain. 610 $aProfinite group. 610 $aReduced homology. 610 $aRing (mathematics). 610 $aRing homomorphism. 610 $aRing spectrum. 610 $aSimplicial complex. 610 $aSimply connected space. 610 $aSmash product. 610 $aSpecial case. 610 $aSpectral sequence. 610 $aSteenrod algebra. 610 $aSub"ient. 610 $aSubalgebra. 610 $aSubcategory. 610 $aSubring. 610 $aSymmetric group. 610 $aTensor product. 610 $aTheorem. 610 $aTopological space. 610 $aTopology. 610 $aVector bundle. 610 $aZariski topology. 615 0$aHomotopy theory. 676 $a514/.24 700 $aRavenel$b Douglas C., $057251 801 0$bDE-B1597 801 1$bDE-B1597 906 $aBOOK 912 $a9910154751603321 996 $aNilpotence and Periodicity in Stable Homotopy Theory. (AM-128), Volume 128$92788034 997 $aUNINA