Find comprehensive mathematics and logic notes from the University of Padua (Unipd). These notes cover a wide range of topics in mathematics and mathematical logic, providing valuable resources for students studying at Unipd or anyone interested in these subjects. Explore our curated collection of appunti (notes) to enhance your understanding and excel in your studies.
Explore the core principles of logic and set theory with this comprehensive 6th Edition. Ideal for students and professionals, it provides a clear, in-depth understanding of foundational mathematics, covering key concepts and advanced topics with practical examples.
Explore the core logical underpinnings and axiomatic systems that form the very foundations of mathematics. This field delves into mathematical logic and the philosophy of mathematics, examining concepts like set theory to understand the rigorous framework upon which all mathematical knowledge is built.
Explore the foundational concepts of discrete mathematics with this comprehensive first edition, designed to provide a clear and engaging introduction. This unique resource leverages Isetl, a high-level programming language, to offer practical, hands-on experience, bridging the gap between theoretical understanding and real-world application. Ideal for students and professionals seeking a solid grasp of essential mathematical tools for computer science and beyond, covering topics from set theory and logic to algorithms and graph theory.
Explore the foundational concepts of Heyting Algebras and their crucial Duality Theory, presented within the esteemed 'Trends In Logic' series, Volume 5. This text provides deep insights into the algebraic structures fundamental to intuitionistic and mathematical logic, offering a comprehensive understanding for researchers and students alike.
Explore the essential concepts, or "pearls," of discrete mathematics, a foundational field crucial for computer science and various real-world applications. This resource delves into core principles, offering valuable insights into its significant role in logical reasoning, algorithm design, and problem-solving across technology and advanced studies.
Challenge your mind with a collection of mathematical logic questions presented in a multiple-choice format. Enhance your problem-solving skills and test your reasoning with these engaging logic puzzles, all complete with answers for effective learning and practice.
Explore the fundamental principles of formal systems and recursive functions, delving into their critical role in computability theory and mathematical logic. Understand how these core concepts underpin modern computer science and the very nature of algorithms and computation.
Paul R. Halmos's 'Naive Set Theory' is a seminal work offering a clear and accessible introduction to the fundamental concepts of set theory. This classic mathematics book provides an essential foundation for students and professionals alike, meticulously explaining everything from basic set operations to more complex topics without delving into formal axiomatic systems, making it an enduring resource for understanding mathematical logic.
Dive into the profound world of lambda conversion with this essential Volume 6, part of the distinguished AM 6 series, meticulously detailing the foundational calculi. This resource offers in-depth analysis of the mathematical logic underpinning lambda calculus, making it an indispensable guide for advanced students and researchers in theoretical computer science and formal systems.
Explore Yvon Gauthier's profound work on the arithmetization of logic, a critical concept that bridges logical structures with arithmetic principles. This topic delves into how complex logical systems can be translated into numerical frameworks, offering deep insights into the foundations of mathematics and the very nature of formal reasoning within philosophical and scientific contexts.
Explore the foundational concepts of computability theory with this unique "Mathematical Sketchbook," volume 146 in the esteemed Graduate Texts in Mathematics series. Designed for advanced students, this book offers an engaging and exploratory approach to fundamental ideas in computation, making complex topics accessible through its distinctive presentation style.
Logic Colloquium 69 represents the latest iteration of this esteemed academic event, bringing together leading researchers and scholars in the field of mathematical logic. This logic conference serves as a vital platform for presenting cutting-edge logic research, discussing new theories, and fostering collaborations. Participants will explore a wide array of topics within mathematical and formal logic, contributing to the ongoing advancement of the discipline.
Explore the intricacies of transfinite type theory, a pivotal area in mathematical logic that innovatively incorporates type variables. This advanced framework is crucial for understanding formal systems and extending the foundations of mathematics, offering profound insights into higher-order structures and their implications for theoretical computer science.
This publication details the Comptes Rendus (proceedings) of a CNRS-programmed thematic action, delving into the intricate connections between Model Theory and Arithmetic. It provides a comprehensive overview of key research, discussions, and findings from this significant collaborative initiative in advanced mathematical logic.
Explore a collection of challenging logic math problems designed to enhance your mathematical reasoning skills. These tasks cover various areas of problem-solving mathematics, encouraging critical thinking and analytical approaches to find solutions. Perfect for students and enthusiasts looking to sharpen their minds with engaging math logic challenges.
Explore the key discussions and presented research from Logic Colloquium 84, a significant international gathering for experts in mathematical logic and related fields. This esteemed conference covered advanced topics, fostering collaboration and presenting new insights into the foundations of mathematics, theoretical computer science, and philosophical logic.
Explore the foundational insights of Gottlob Frege with this third edition featuring his landmark work, Begriffsschrift, alongside other essential essays. This collection is crucial for understanding the development of modern mathematical logic and its profound influence on analytic philosophy, offering a comprehensive look at Frege's revolutionary contributions to formal systems and the philosophy of language.