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MATH 371 - Real Analysis
Prerequisites: Successful completion (C- or higher) of MATH 221 and MATH 351 ; or consent of instructor
Fulfills a course requirement in the Mathematics Core Concentration
In the 19th century, mathematicians from Cauchy to Cantor created a foundation for calculus which was as rigorous as the foundations of the other branches of mathematics. Topics include: definitions of convergence, continuity, differentiability, and integrability; the Intermediate, Maximum-Minimum, and Mean Value Theorems; Taylor’s Theorem and power series; uniform and pointwise convergence.
3 credits
Alternate Spring
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