Two weeks ago, on October 4, I submitted a comment to the blog “MATH IS CHRISTIAN, on an entry titled THE FUTILITY OF ALL NON-CHRISTIAN APPROACHES TO THE PHILOSOPHY OF MATHEMATICS (pardon the caps - perhaps the author figured that caps would ensure the truth of what he claims).
The author of the blog, a Charles Jackson who, according to his personal info page, holds an MS in mathematics from Cal State Long Beach, claims in his blog that “the Christian God, being, as He is, infinite, personal, all-knowing, all-powerful, all-controlling, self-attesting, and self-revelatory, provides what is necessary for a successful philosophy of anything.” Given this “presupposition,” Jackson reasons, “the sufficiency of the concept of the Christian God for the intelligibility of human mathematical experience follows directly from the sufficiency of the concept of the Christian God for the intelligibility of human experience, simpliciter.” Consequently, he continues, “the concept of the Christian God is a sufficient condition for the intelligibility of human mathematical experience: mathematical knowledge, mathematical practice, etc.”
From these premises Jackson concludes that “all non-Christian approaches to the philosophy of mathematics” are therefore necessarily futile. They would have to be, goes Jakson’s reasoning, since the “concept” of the Christian god is so necessary to “mathematical experience” and “mathematical knowledge.”
For those lounging in the choir, such “reasoning” probably seems both air-tight and bullet-proof. But is it? Does such reasoning have any objective basis in reality? Or, does it only seem so unassailable from within the fake environment of the Christian worldview which elevates imagination over reality?
I suspect it is the latter rather than the former.
The author of the blog, a Charles Jackson who, according to his personal info page, holds an MS in mathematics from Cal State Long Beach, claims in his blog that “the Christian God, being, as He is, infinite, personal, all-knowing, all-powerful, all-controlling, self-attesting, and self-revelatory, provides what is necessary for a successful philosophy of anything.” Given this “presupposition,” Jackson reasons, “the sufficiency of the concept of the Christian God for the intelligibility of human mathematical experience follows directly from the sufficiency of the concept of the Christian God for the intelligibility of human experience, simpliciter.” Consequently, he continues, “the concept of the Christian God is a sufficient condition for the intelligibility of human mathematical experience: mathematical knowledge, mathematical practice, etc.”
From these premises Jackson concludes that “all non-Christian approaches to the philosophy of mathematics” are therefore necessarily futile. They would have to be, goes Jakson’s reasoning, since the “concept” of the Christian god is so necessary to “mathematical experience” and “mathematical knowledge.”
For those lounging in the choir, such “reasoning” probably seems both air-tight and bullet-proof. But is it? Does such reasoning have any objective basis in reality? Or, does it only seem so unassailable from within the fake environment of the Christian worldview which elevates imagination over reality?
I suspect it is the latter rather than the former.