Penner und Icke : Über berlinerische Gedichte - Taschenbuch

EAN (ISBN-13): 9783750204508
ISBN (ISBN-10): 3750204500
Taschenbuch
Erscheinungsjahr: 2019
Herausgeber: epubli

Buch in der Datenbank seit 2019-09-19T06:36:32+02:00 (Berlin)
Detailseite zuletzt geändert am 2024-04-24T21:17:58+02:00 (Berlin)
ISBN/EAN: 9783750204508

ISBN - alternative Schreibweisen:
3-7502-0450-0, 978-3-7502-0450-8
Alternative Schreibweisen und verwandte Suchbegriffe:
Autor des Buches: ihrig
Titel des Buches: berlinerische gedichte, penner, icke

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Daten vom Verlag:

Autor/in: wilfried ihrig
Titel: Penner und Icke - Über berlinerische Gedichte
Verlag: epubli
Erscheinungsjahr: 2019-09-16
Gedruckt / Hergestellt in Deutschland.
Gewicht: 0,107 kg
Sprache: Deutsch
10,00 € (DE)

BC; Hardcover, Softcover / Belletristik/Essays, Feuilleton, Literaturkritik, Interviews; Literatur: Geschichte und Kritik; Auseinandersetzen; Literatur, Rhetorik, Literaturwissenschaft; berlinerisch; lyrik; moderne; kaiserreich; weimarer republik; BRD; DDR

Icke" ist das berühmteste berlinerische gedicht. es gilt als volkspoesie. 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9780817636807 J. Kobler Progress in Theoretical Computer Science; The Graph Isomorphism Problem Its Structural Complexity Birkhäuser; Birkhäuser Boston 160 1993-07-01 Boston; MA; US BB; Math Applications in Computer Science; Hardcover, Softcover / Informatik, EDV/Informatik; Theoretische Informatik; Verstehen; NP; NP-completeness; Zero-Knowledge; clsmbc; complexity; complexity theory; linear optimization; probability; combinatorics; algorithm analysis and problem complexity; Applications of Mathematics; Combinatorics; Algorithm Analysis and Problem Complexity; Computational Mathematics and Numerical Analysis; Mathematical Applications in Computer Science; Applications of Mathematics; Discrete Mathematics; Algorithms; Computational Mathematics and Numerical Analysis; Angewandte Mathematik; Diskrete Mathematik; Algorithmen und Datenstrukturen; Numerische Mathematik; BC; EA 930 eng 109.99 EUR 210 279 Preliminaries.- 1 Decision Problems, Search Problems, and Counting Problems.- 1.1 NP-Completeness.- 1.1.1 The Classes P and NP.- 1.1.2 Reducibility.- 1.2 Reducing the Construction Problem to the Decision Problem.- 1.3 Counting versus Deciding for Graph Isomorphism.- 1.4 Uniqueness of the Solution.- 1.4.1 Random Reductions.- 1.4.2 Promise Problems.- 1.5 Reducing Multiple Questions to One.- 2 Quantifiers, Games, and Interactive Proofs.- 2.1 The Polynomial-Time Hierarchy.- 2.2 Interactive Proof Systems.- 2.2.1 The Class IP.- 2.2.2 Zero-Knowledge.- 2.3 Probabilistic Classes.- 2.3.1 Probability Amplification.- 2.3.2 The BP-Operator.- 2.3.3 Arthur-Merlin Games.- 2.4 Lowness and Collapses.- 3 Circuits and Sparse Sets.- 3.1 Polynomial Size Circuits.- 3.1.1 Circuits for NP.- 3.1.2 Circuits for Graph Isomorphism.- 3.2 Reductions to Sparse Sets.- 4 Counting Properties.- 4.1 Decision Reduces to Parity.- 4.2 Graph Isomorphism is Low for PP.- 4.3 The Reconstruction Conjecture. a:3:{s:4:"NAME";s:7:"Product";s:5:"ATTRS";a:1:{s:9:"datestamp";s:8:"20240102";}s:5:"CHILD";a:14:{i:0;a:2:{s:4:"NAME";s:15:"RecordReference";s:5:"CDATA";s:32:"b82181566edf406c8a68861f3a298088";}i:1;a:2:{s:4:"NAME";s:16:"NotificationType";s:5:"CDATA";s:2:"03";}i:2;a:2:{s:4:"NAME";s:17:"ProductIdentifier";s:5:"CHILD";a:3:{i:0;a:2:{s:4:"NAME";s:13:"ProductIDType";s:5:"CDATA";s:2:"01";}i:1;a:2:{s:4:"NAME";s:10:"IDTypeName";s:5:"CDATA";s:10:"VLB_ID_old";}i:2;a:2:{s:4:"NAME";s:7:"IDValue";s:5:"CDATA";s:6:"602573";}}}i:3;a:2:{s:4:"NAME";s:17:"ProductIdentifier";s:5:"CHILD";a:3:{i:0;a:2:{s:4:"NAME";s:13:"ProductIDType";s:5:"CDATA";s:2:"01";}i:1;a:2:{s:4:"NAME";s:10:"IDTypeName";s:5:"CDATA";s:19:"Publishers Order No";}i:2;a:2:{s:4:"NAME";s:7:"IDValue";s:5:"CDATA";s:17:"978-0-8176-3680