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Mathematics serves as a method for framing and addressing challenges through the fusion of logical reasoning and creative insight, while uncovering underlying patterns and structures. This discipline bridges the abstract realm of rational thought with quantitative and qualitative modeling across natural and social sciences. Hopkins provides travel funding, a supportive community, and chances to publish in the Western Hemisphere's longest-running mathematics journal.
Upon completing their degree, mathematics students should:
Possess practical familiarity with mathematical language as expressed through core concepts in algebra, analysis, and geometry
Demonstrate capacity to examine the logical framework of scientific or mathematical challenges and devise effective solution strategies
Acquire proficiency in comprehending, interpreting, and crafting properly structured proofs
Cultivate the mathematical sophistication and abilities required for independent learning and original research
Develop competence in employing mathematical techniques to address research questions from diverse fields
Master the skill of articulating precise mathematical propositions and inquiries