Richard Tieszen
Biographic Data
| ID | 450146 |
|---|---|
| NAME | Richard Tieszen |
| GIVEN NAMES | Richard |
| FAMILY NAME | Tieszen |
| SIGNATURE | TIESZEN R |
| AFFILIATIONS | San Jose State University |
| VERIFIED | No |
| TOTAL WORKS | 10 |
| TOTAL CITATIONS | 6 |
| AUTHOR COUNT | 9 |
| EDITOR COUNT | 1 |
| FIRST PUBLICATION YEAR | 1988 |
| LATEST PUBLICATION YEAR | 2012 |
| H-INDEX | 2 |
Mathematical Intuition: Phenomenology and Mathematical Knowledge
After Gödel: Platonism and rationalism in mathematics and logic
Tieszen analyzes, develops, and defends the writings of Kurt Gödel on the philosophy and foundations of mathematics and logic. Gödel's relation to the work of Plato, Leibniz, Kant, and Husserl is examined, and a new type of platonic rationalism that requires rational intuition, called 'constituted platonism', is proposed.
Free Variation and the Intuition of Geometric Essences: Some Reflections on Phenomenology and Modern Geometry
Edmund Husserl has argued that we can intuit essences and, moreover, that it is possible to formulate a method for intuiting essences. Husserl calls this method ‘ideation’. In this paper I bring a fresh perspective to bear on these claims by illustrating them in connection with some examples from modern pure geometry. I follow Husserl in describing geometric essences as invariants through different types of free variations and I then link this to…
Gödel And The Intuition Of Concepts
Between Logic and Intuition: Essays in Honor of Charles Parsons
This collection of essays offers a conspectus of major trends in the philosophy of logic and philosophy of mathematics. A distinguished group of philosophers addresses issues at the centre of contemporary debate: semantic and set-theoretic paradoxes, the set/class distinction, foundations of set theory, mathematical intuition and many others. The volume includes Hilary Putnam's 1995 Alfred Tarski lectures.
Edmund Husserl: Early Writings in the Philosophy of Logic and Mathematics , edited and translated by Dallas Willard
Kurt Gödel and Phenomenology
Gödel began to seriously study Husserl's phenomenology in 1959, and the Gödel Nachlass is known to contain many notes on Husserl. In this paper I describe what is presently known about Gödel's interest in phenomenology. Among other things, it appears that the 1963 supplement to “What is Cantor's Continuum Hypothesis?”, which contains Gödel's famous views on mathematical intuition, may have been influenced by Husserl. I then show how Gödel's views…
Husserl
Edmund Husserl's Origin of Geometry: An Introduction . Jacques Derrida , John P. Leavey, Jr
Phenomenology and mathematical knowledge
Free Variation and the Intuition of Geometric Essences: Some Reflections on Phenomenology and Modern Geometry
Edmund Husserl has argued that we can intuit essences and, moreover, that it is possible to formulate a method for intuiting essences. Husserl calls this method ‘ideation’. In this paper I bring a fresh perspective to bear on these claims by illustrating them in connection with some examples from modern pure geometry. I follow Husserl in describing geometric essences as invariants through different types of free variations and I then link this to…
Gödel And The Intuition Of Concepts
Kurt Gödel and Phenomenology
Gödel began to seriously study Husserl's phenomenology in 1959, and the Gödel Nachlass is known to contain many notes on Husserl. In this paper I describe what is presently known about Gödel's interest in phenomenology. Among other things, it appears that the 1963 supplement to “What is Cantor's Continuum Hypothesis?”, which contains Gödel's famous views on mathematical intuition, may have been influenced by Husserl. I then show how Gödel's views…
Phenomenology and mathematical knowledge
Kurt Gödel and Phenomenology
Gödel began to seriously study Husserl's phenomenology in 1959, and the Gödel Nachlass is known to contain many notes on Husserl. In this paper I describe what is presently known about Gödel's interest in phenomenology. Among other things, it appears that the 1963 supplement to “What is Cantor's Continuum Hypothesis?”, which contains Gödel's famous views on mathematical intuition, may have been influenced by Husserl. I then show how Gödel's views…
Husserl
Edmund Husserl's Origin of Geometry: An Introduction . Jacques Derrida , John P. Leavey, Jr
Edmund Husserl: Early Writings in the Philosophy of Logic and Mathematics , edited and translated by Dallas Willard
Between Logic and Intuition: Essays in Honor of Charles Parsons
This collection of essays offers a conspectus of major trends in the philosophy of logic and philosophy of mathematics. A distinguished group of philosophers addresses issues at the centre of contemporary debate: semantic and set-theoretic paradoxes, the set/class distinction, foundations of set theory, mathematical intuition and many others. The volume includes Hilary Putnam's 1995 Alfred Tarski lectures.
Gödel And The Intuition Of Concepts
Free Variation and the Intuition of Geometric Essences: Some Reflections on Phenomenology and Modern Geometry
Edmund Husserl has argued that we can intuit essences and, moreover, that it is possible to formulate a method for intuiting essences. Husserl calls this method ‘ideation’. In this paper I bring a fresh perspective to bear on these claims by illustrating them in connection with some examples from modern pure geometry. I follow Husserl in describing geometric essences as invariants through different types of free variations and I then link this to…
After Gödel: Platonism and rationalism in mathematics and logic
Tieszen analyzes, develops, and defends the writings of Kurt Gödel on the philosophy and foundations of mathematics and logic. Gödel's relation to the work of Plato, Leibniz, Kant, and Husserl is examined, and a new type of platonic rationalism that requires rational intuition, called 'constituted platonism', is proposed.
Mathematical Intuition: Phenomenology and Mathematical Knowledge
Philosophy (9 works) · Epistemology (7 works) · Intuition (5 works) · Phenomenology and Existential Philosophy (5 works) · Philosophy, Science, and History (5 works) · Philosophy and Theoretical Science (4 works) · Mathematics (3 works) · Logic, symbolic and mathematical (2 works) · Metaphysics (2 works) · Phenomenology (philosophy) (2 works)