Joachim Lambek: The Interplay of Mathematics, Logic, and Linguistics: Outstanding Contributions to Logic, cartea 20
Editat de Claudia Casadio, Philip J. Scotten Limba Engleză Paperback – 21 mar 2022
After early work in combinatorics and elementary number theory, Lambek became a distinguished algebraist (notably in ring theory). In the 1960s, he began to work in category theory, categorical algebra, logic, proof theory, and foundations of computability. In a parallel development, beginning in the late 1950s and for the rest of his career, Lambek also worked extensively in mathematical linguistics and computational approaches to natural languages. He and his collaborators perfected production and type grammars for numerous natural languages. Lambek grammars form an early noncommutative precursor to Girard’s linear logic. In a surprising development (2000), he introduced a novel and deeper algebraic framework (which he called pregroup grammars) for analyzing natural language, along with algebraic, higher category, and proof-theoretic semantics.
This book is of interest to mathematicians, logicians, linguists, and computer scientists.
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Specificații
ISBN-13: 9783030665470
ISBN-10: 303066547X
Ilustrații: XXXII, 432 p. 1 illus.
Dimensiuni: 155 x 235 mm
Greutate: 0.65 kg
Ediția:1st ed. 2021
Editura: Springer International Publishing
Colecția Springer
Seria Outstanding Contributions to Logic
Locul publicării:Cham, Switzerland
ISBN-10: 303066547X
Ilustrații: XXXII, 432 p. 1 illus.
Dimensiuni: 155 x 235 mm
Greutate: 0.65 kg
Ediția:1st ed. 2021
Editura: Springer International Publishing
Colecția Springer
Seria Outstanding Contributions to Logic
Locul publicării:Cham, Switzerland
Cuprins
Chapter 1. Introduction (Joachim Lambek).- Chapter 2. Lambek’s Syntactic Calculus and Noncommutative Variants of Linear Logic: Laws and Proof-Nets (Michele Abrusci).- Chapter 3. Sheaf Representations and Duality in Logic (Steve Awodey).- Chapter 4. On the naturalness of Maltsev categories (D. Bourn).- Chapter 5. Extensions of Lambek Calculi (Wojciech Buszkowski).- Chapter 6. Categories with Families: Unityped, Simply Typed, and Dependently Typed (Simon Castellan).- Chapter 7. The Mathematics of Text Structure (Bob Coecke).- Chapter 8. Aspects of Categorical Recursion Theory (Pieter Hofstra).- Chapter 9. Pomset logic: another approach to non commutativity in logic (Christian Retoré).- Chapter10. Morphisms of Rings (Robert Paré).- Chapter 11. Pregroup Grammars, their Syntax and Semantics (Mehrnoosh Sadrzadeh).- Chapter 12. The Sequent Calculus of Skew Monoidal Categories (Tarmo Uustalu).
Notă biografică
Claudia Casadio is Full Professor in Logic and Philosophy of Science at the University G. D'Annunzio, Chieti–Pescara, in the Department of Modern Languages, Literatures and Cultures. Her research focuses on language and thinking, in particular: linguistic and cognitive categories, formal properties of natural language, human reasoning, interaction of formal, and mathematical vs. concrete thinking.
Philip Scott is Emeritus Full Professor, Department of Mathematics and Statistics, University of Ottawa. His interests include categorical logic and algebra, proof theory, linear logic, and theoretical computer science. He is a senior editor of two major journals in these areas. He was a long-time collaborator of J. Lambek and the co-author of their well-known book Introduction to Higher Order Categorical Logic (1986).
Textul de pe ultima copertă
This book is dedicated to the life and work of the mathematician Joachim Lambek (1922–2014). The editors gather together noted experts to discuss the state of the art of various of Lambek’s works in logic, category theory, and linguistics and to celebrate his contributions to those areas over the course of his multifaceted career.
After early work in combinatorics and elementary number theory, Lambek became a distinguished algebraist (notably in ring theory). In the 1960s, he began to work in category theory, categorical algebra, logic, proof theory, and foundations of computability. In a parallel development, beginning in the late 1950s and for the rest of his career, Lambek also worked extensively in mathematical linguistics and computational approaches to natural languages. He and his collaborators perfected production and type grammars for numerous natural languages. Lambek grammars form an early noncommutative precursor to Girard’s linear logic. In a surprising development (2000), he introduced a novel and deeper algebraic framework (which he called pregroup grammars) for analyzing natural language, along with algebraic, higher category, and proof-theoretic semantics.
This book is of interest to mathematicians, logicians, linguists, and computer scientists.
After early work in combinatorics and elementary number theory, Lambek became a distinguished algebraist (notably in ring theory). In the 1960s, he began to work in category theory, categorical algebra, logic, proof theory, and foundations of computability. In a parallel development, beginning in the late 1950s and for the rest of his career, Lambek also worked extensively in mathematical linguistics and computational approaches to natural languages. He and his collaborators perfected production and type grammars for numerous natural languages. Lambek grammars form an early noncommutative precursor to Girard’s linear logic. In a surprising development (2000), he introduced a novel and deeper algebraic framework (which he called pregroup grammars) for analyzing natural language, along with algebraic, higher category, and proof-theoretic semantics.
This book is of interest to mathematicians, logicians, linguists, and computer scientists.
Caracteristici
Discusses J. Lambek’s groundbreaking works in mathematics, logic, linguistics, and theoretical computer science Surveys the fundamental influence of Lambek’s methods in algebra, proof theory, and computability Explores Lambek’s seminal ideas on linear logics, vector space models of grammar, and categorical models of language