Description
When mathematicians say something is 'true,' what do they really
mean? In what sense- if at all- do mathematical objects actually
exist? What does 'beautiful mathematics' look like? Are
mathematical structures necessary or contingent? Are mathematical
proofs infallible? This course will tap into the minds of many
mathematicians and philosophers (including those participating in
the seminar) to explore answers to these and other related
questions. Prerequisite: at least one element of {PHI207, MAT293,
MAT303, MAT305, MAT306}, or permission of instructor. (3 s.h.)