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Book Categories |
| Preface | ||
| Foreword | ||
| 1 | Introduction | 1 |
| I | Algebras of Relations | 23 |
| 2 | Preliminaries | 25 |
| 3 | Binary relations and relation algebra | 99 |
| 4 | Examples of relation algebras | 133 |
| 5 | Relativisation and cylindric algebras | 151 |
| 6 | Other approaches to algebras of relations | 199 |
| II | Games | 213 |
| 7 | Games and networks | 217 |
| 8 | Axiomatising representable relation algebras and cylindric algebras | 261 |
| 9 | Axiomatising pseudo-elementary classes | 273 |
| 10 | Game trees | 309 |
| 11 | Atomic networks | 335 |
| III | Approximations | 353 |
| 12 | Relational, cylindric, and hyperbases | 363 |
| 13 | Approximations to RRA | 399 |
| IV | Constructing Relation Algebras | 439 |
| 14 | Strongly representable relation algebra atom structures | 445 |
| 15 | Non-finite axiomatisability of SRaCA[subscript n+1] over SRaCA[subscript n] | 463 |
| 16 | The rainbow construction for relation algebras | 491 |
| 17 | Applying the rainbow construction | 513 |
| V | Decidability | 537 |
| 18 | Undecidability of the representation problem for finite algebras | 539 |
| 19 | Finite base property | 581 |
| VI | Epilogue | 607 |
| 20 | Brief summary | 609 |
| 21 | Problems | 625 |
| Bibliography | 629 | |
| Symbol index | 655 | |
| Subject index | 667 |
| Price | Condition | Delivery | Seller | Action |
| $133.33 | Digital |
| WonderClub |
Terrie Mclachlan
reviewed Relation Algebras By Games on September 18, 2016
Relation Algebras By Games
As random and unconventional as this book might appear, I have probably mentioned this book more times than any other book I've read about game theory. If you're looking for the extreme mathematics that you would expect in a traditional game theory text, you will be sorely mistaken. But for those of us who just want to think about how the logic of game theory can be applied to gain new insight on classic questions, I cannot recommend this book enough.
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Add Relation Algebras By Games, Relation algebras are algebras arising from the study of binary relations. They form a part of the field of algebraic logic, and have applications in proof theory, modal logic, and computer science. This research text uses combinatorial games to study, Relation Algebras By Games to the inventory that you are selling on WonderClubX
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Add Relation Algebras By Games, Relation algebras are algebras arising from the study of binary relations. They form a part of the field of algebraic logic, and have applications in proof theory, modal logic, and computer science. This research text uses combinatorial games to study, Relation Algebras By Games to your collection on WonderClub |