By Richard Tieszen
Read Online or Download After Godel: Platonism and Rationalism in Mathematics and Logic PDF
Similar philosophical logic & language books
In From Kant to Husserl, Charles Parsons examines quite a lot of historic opinion on philosophical questions from arithmetic to phenomenology. Amplifying his early principles on Kant’s philosophy of mathematics, the writer then turns to reflections on Frege, Brentano, and Husserl.
Mark Jago offers an unique philosophical account of significant idea: specifically, the way it is significant to contemplate issues which are very unlikely. we expect approximately most unlikely issues for all time. we will take into consideration alchemists attempting to flip base steel to gold, and approximately unlucky mathematicians attempting to sq. the circle.
This is often the 1st quantity of a suite of papers in honor of the 50th birthday of Jean-Yves Béziau. those 25 papers were written by way of across the world special logicians, mathematicians, desktop scientists, linguists and philosophers, together with Arnon Avron, John Corcoran, Wilfrid Hodges, Laurence Horn, Lloyd Humbertsone, Dale Jacquette, David Makinson, Stephen learn, and Jan Woleński.
Initially released in 1938. This compact treatise is an entire therapy of Aristotle’s common sense as containing adverse phrases. It starts off with defining Aristotelian good judgment as a subject-predicate good judgment confining itself to the 4 varieties of express proposition often called the A, E, I and O kinds. It assigns traditional meanings to those specific types such that subalternation holds.
- Belief Revision meets Philosophy of Science: 21 (Logic, Epistemology, and the Unity of Science)
- Frege: A Critical Introduction (Key Contemporary Thinkers)
- Mathematical Problems from Applied Logic II: Logics for the 21st Century: 5 (International Mathematical Series)
- Handbook of Philosophical Logic: 7
Additional resources for After Godel: Platonism and Rationalism in Mathematics and Logic
After Godel: Platonism and Rationalism in Mathematics and Logic by Richard Tieszen