Is There a Place for God in a World Governed by Chance?

Here is a great talk by James Bradley on the relationship between a sovereign God and the mathematical concept of randomness and chance.

“Is There a Place for God in a World Governed by Chance?”
James Bradley, emeritus professor of mathematics, Calvin College
Comments by Kelly James Clark, professor of philosophy, Calvin College – (Includes Q & A session – with Q’s from Alvin Plantinga and others)
To view accompanying visuals from this presentation:  God and Chance – slides (click to download, then open file)

Here are some links to some of the references mentioned in the talk:

Beyond Practicality

Here is a link to the presentation I am giving at the 2012 Joint Mathematics Meetings in Boston:

If you would like to read the full paper, you can do so here:

Beyond Practicality: George Berkeley and the Need for Philosophical Integration in Mathematics

ACMS Member Talks at the 2012 Joint Mathematics Meetings

A list of the presentations to be given at the 2012 Joint Mathematics Meeting by members of the Association of Christians in the Mathematical Sciences can now be found here:

ACMS Member Talks at the 2012
Joint Mathematics Meetings

Here are the details on my presentation:

Title: “Beyond Practicality: George Berkeley and the Need for Philosophical Integration in Mathematics”

Session: MAA Session on the Philosophy of Mathematics and Mathematical Practice

Date and Time: Friday, January 6, 2012, 2:00 pm

Location: Room 311 Hynes Convention Center

Abstract: “When am I ever going to use this?” As a math teacher, this is the number one question that I hear from students. It is also a wrong question; it isn’t the question the student truly intended to ask. The question they are really asking is “Why should I value this?” and they expect a response in terms of how math will solve their problems. But should we study math only because it is useful? Or should we study math simply for its own sake?

It is my contention that valuing mathematical inquiry for its own sake in the general pursuit of truth is a better mindset in which to approach the practice of mathematics, rather than exalting practicality. This paper will demonstrate one unexpected reason to support such a philosophical view: it actually leads to more practical applications of mathematical endeavors than would otherwise be discovered.

Support for this theory may be found in the life of George Berkeley. This paper will examine the historic mathematical implications of Berkeley’s philosophical convictions: the refi nement of real analysis and the development of nonstandard analysis. Berkeley not only answers the question of why we need philosophical integration in mathematics, but also how we approach such integration. I will close by examining the latter.