TOPICS IN ADVANCED MATHEMATICS

Topics course. In this course students work in small groups on original research projects. The course is specifically designed for students in the Center for Women in Mathematics, but open to all serious mathematics students. Prerequisites: At least one of MTH 233, 238 or 243 and permission of the instructor. Prerequisites: At least one of MTH 233, 238 or 243 and permission of the instructor.

DIALOGUES IN MATHEMATICS

In the class we don't do math as much as we talk about doing math and the culture of mathematics. The class includes lectures by students, faculty and visitors on a wide variety of topics, and opportunities to talk with mathematicians about their lives. This course is especially helpful for those considering graduate school in the mathematical sciences. Prerequisites: MTH 211, MTH 212 and two additional mathematics courses at the 200-level, or permission of the instructor. May be repeated once for credit. This course is graded satisfactory/unsatisfactory only.

COMPOSITION

Basic techniques of composition, including melody, simple two-part writing and instrumentation. Analysis of representative literature. No previous composition experience required. Prerequisite: 110 or permission of the instructor.

ELEMENTARY ARABIC

A yearlong course that introduces the basics of Modern Standard Arabic, this course concentrates on all four skills: speaking, listening, reading and writing. Beginning with the study of Arabic script and sound, students complete the Georgetown text Alif Baa and finish Chapter 15 in Al-Kitaab, Book by the end of the academic year. Students acquire vocabulary and usage for everyday interactions as well as skills that allow them to read and analyze a range of texts.

VALID & INVALID REASONING

Formal logic and informal logic. The study of abstract logic together with the construction and deconstruction of everyday arguments. Logical symbolism and operations, deduction and induction, consistency and inconsistency, paradoxes and puzzles. Examples drawn from law, philosophy, politics, literary criticism, computer science, history, commercials, mathematics, economics and the popular press.

VALID & INVALID REASONING

Formal logic and informal logic. The study of abstract logic together with the construction and deconstruction of everyday arguments. Logical symbolism and operations, deduction and induction, consistency and inconsistency, paradoxes and puzzles. Examples drawn from law, philosophy, politics, literary criticism, computer science, history, commercials, mathematics, economics and the popular press.

VALID & INVALID REASONING

Formal logic and informal logic. The study of abstract logic together with the construction and deconstruction of everyday arguments. Logical symbolism and operations, deduction and induction, consistency and inconsistency, paradoxes and puzzles. Examples drawn from law, philosophy, politics, literary criticism, computer science, history, commercials, mathematics, economics and the popular press.

VALID & INVALID REASONING

Formal logic and informal logic. The study of abstract logic together with the construction and deconstruction of everyday arguments. Logical symbolism and operations, deduction and induction, consistency and inconsistency, paradoxes and puzzles. Examples drawn from law, philosophy, politics, literary criticism, computer science, history, commercials, mathematics, economics and the popular press.

VALID & INVALID REASONING

Formal logic and informal logic. The study of abstract logic together with the construction and deconstruction of everyday arguments. Logical symbolism and operations, deduction and induction, consistency and inconsistency, paradoxes and puzzles. Examples drawn from law, philosophy, politics, literary criticism, computer science, history, commercials, mathematics, economics and the popular press.

VALID & INVALID REASONING

Formal logic and informal logic. The study of abstract logic together with the construction and deconstruction of everyday arguments. Logical symbolism and operations, deduction and induction, consistency and inconsistency, paradoxes and puzzles. Examples drawn from law, philosophy, politics, literary criticism, computer science, history, commercials, mathematics, economics and the popular press.
Subscribe to