AbstractThis paper argues that the philosophical tradition of nominalism, as evident in the works of Pierre Gassendi, Thomas Hobbes, Isaac Barrow, and Isaac Newton, played an important role in the history of mathematics during the 17th century. I will argue that nominalist philosophy of mathematics offers new clarification of the development of a “constructivist” tradition in mathematical philosophy. This nominalist and constructivist tradition offered a way for contemporary mathematicians to discuss mathematical objects and magnitudes that did not assume these entities were real in a Platonic sense, and helped lay the groundwork for formalist and instrumentalist approaches in modern mathematics
The idea of quantity at the origin of the legitimacy of mathematization in physics Michel PATY* SUMM...
This book argues that we can only understand transformations of nature studies in the Scientific Rev...
With the 17-th century an essentially new period in the development of mathematics began. The circle...
AbstractThis paper argues that the philosophical tradition of nominalism, as evident in the works of...
The present paper will argue that, for too long, many nominalists have concentrated their researches...
One main interest of philosophy is to become clear about the assumptions, premisses and inconsistenc...
I argue that the most popular versions of naturalism imply nominalism in philosophy of mathematics. ...
Due to the character of the original source materials and the nature of batch digitization, quality ...
As part of the development of an epistemology for mathematics, some Platonists have defended the vie...
This article analyzes the epistemological legitimation of mathematics in natural philosophy in the s...
Philosophy of Mathematics has become a well-established field of philosophical inquiry. And while i...
∗ Copyright c ○ 2005 by Otávio Bueno and Edward N. Zalta. This piece was published in Philosophia Ma...
In this paper I defend mathematical nominalism by arguing that any reasonable account of scientific ...
The guiding idea behind formalism is that mathematics is not a body of propositions representing an ...
Lenhard J, Otte M. The Applicability of Mathematics as a Philosophical Problem. Mathematization as E...
The idea of quantity at the origin of the legitimacy of mathematization in physics Michel PATY* SUMM...
This book argues that we can only understand transformations of nature studies in the Scientific Rev...
With the 17-th century an essentially new period in the development of mathematics began. The circle...
AbstractThis paper argues that the philosophical tradition of nominalism, as evident in the works of...
The present paper will argue that, for too long, many nominalists have concentrated their researches...
One main interest of philosophy is to become clear about the assumptions, premisses and inconsistenc...
I argue that the most popular versions of naturalism imply nominalism in philosophy of mathematics. ...
Due to the character of the original source materials and the nature of batch digitization, quality ...
As part of the development of an epistemology for mathematics, some Platonists have defended the vie...
This article analyzes the epistemological legitimation of mathematics in natural philosophy in the s...
Philosophy of Mathematics has become a well-established field of philosophical inquiry. And while i...
∗ Copyright c ○ 2005 by Otávio Bueno and Edward N. Zalta. This piece was published in Philosophia Ma...
In this paper I defend mathematical nominalism by arguing that any reasonable account of scientific ...
The guiding idea behind formalism is that mathematics is not a body of propositions representing an ...
Lenhard J, Otte M. The Applicability of Mathematics as a Philosophical Problem. Mathematization as E...
The idea of quantity at the origin of the legitimacy of mathematization in physics Michel PATY* SUMM...
This book argues that we can only understand transformations of nature studies in the Scientific Rev...
With the 17-th century an essentially new period in the development of mathematics began. The circle...