Undergraduate Program
Term Schedule
Fall 2020
Number  Title  Instructor  Time 

MATH 1401
Alexander Carney
MW 4:50PM  6:05PM


This course covers precalculus material and is intended for students lacking the algebra and trigonometry background necessary to perform successfully in MTH 141. After completing this course students are ready to take MTH 141. MTH140 cannot be taken after completing MTH141 or MTH161 or higher.


MATH 1411
–
MW 4:50PM  6:05PM


Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear appoximation, differentials, mean value theorem, maxima and minima, curve sketchings, l'Hospital's rule. MTH 141, 142, and 143 is a threesemester sequence that covers, at a slower pace, exactly the same material as the twosemester sequence, MTH 161 and 162. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. This course cannot be taken for credit after completing any of MTH 141, 142, 143, 161, or 162. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form.


MATH 1412
Kalyani Madhu
MW 2:00PM  3:15PM


Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear appoximation, differentials, mean value theorem, maxima and minima, curve sketchings, l'Hospital's rule. MTH 141, 142, and 143 is a threesemester sequence that covers, at a slower pace, exactly the same material as the twosemester sequence, MTH 161 and 162. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. This course cannot be taken for credit after completing any of MTH 141, 142, 143, 161, or 162. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form.


MATH 1413
Kalyani Madhu
MWF 10:25AM  11:15AM


Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear appoximation, differentials, mean value theorem, maxima and minima, curve sketchings, l'Hospital's rule. MTH 141, 142, and 143 is a threesemester sequence that covers, at a slower pace, exactly the same material as the twosemester sequence, MTH 161 and 162. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. This course cannot be taken for credit after completing any of MTH 141, 142, 143, 161, or 162. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form.


MATH 1414
Charles Wolf
MW 9:00AM  10:15AM


Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear appoximation, differentials, mean value theorem, maxima and minima, curve sketchings, l'Hospital's rule. MTH 141, 142, and 143 is a threesemester sequence that covers, at a slower pace, exactly the same material as the twosemester sequence, MTH 161 and 162. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. This course cannot be taken for credit after completing any of MTH 141, 142, 143, 161, or 162. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form.


MATH 1421
–
MW 3:25PM  4:40PM


Prerequisites: MTH 141. Description: Calculus of algebraic, logarithmic, exponential, and trigonometric functions and their inverses. The definite integral, the fundamental theorem of calculus, geometric and physical applications including areas, volumes, work, and arc length. Techniques of integration including substitution rule, integration by parts, trigonometric substitution, partial fractions. Improper integrals.This course uses the Tuesday/Thursday 08:0009:30am Common Exam time.This course cannot be taken for credit after completing MTH 143 or 162. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form.


MATH 1422
Alex Iosevich
MW 9:00AM  10:15AM


Prerequisites: MTH 141. Description: Calculus of algebraic, logarithmic, exponential, and trigonometric functions and their inverses. The definite integral, the fundamental theorem of calculus, geometric and physical applications including areas, volumes, work, and arc length. Techniques of integration including substitution rule, integration by parts, trigonometric substitution, partial fractions. Improper integrals.This course uses the Tuesday/Thursday 08:0009:30am Common Exam time.This course cannot be taken for credit after completing MTH 143 or 162. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form.


MATH 1431
Alexander Carney
MW 3:25PM  4:40PM


Prerequisites: MTH 141, MTH 142. Description: This is the third semester of a threesemester calculus sequence. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. This course cannot be taken for credit after completing MTH 162. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form.


MATH 1432
Vladislav Petkov
TR 2:00PM  3:15PM


Prerequisites: MTH 141, MTH 142. Description: This is the third semester of a threesemester calculus sequence. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. This course cannot be taken for credit after completing MTH 162. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form.


MATH 1501
Dinesh Thakur
MW 2:00PM  3:15PM


Logic, functions, algorithms, mathematical reasoning, mathematical induction, recurrence relations, techniques of counting, equivalence relations, graphs, trees. Required for Computer Science majors.This course uses the Tuesday/Thursday 08:0009:30am Common Exam time.


MATH 1502
Cheng Zhang
MW 3:25PM  4:40PM


Logic, functions, algorithms, mathematical reasoning, mathematical induction, recurrence relations, techniques of counting, equivalence relations, graphs, trees. Required for Computer Science majors.This course uses the Tuesday/Thursday 08:0009:30am Common Exam time.


MATH 1503
Sevak Mkrtchyan
MW 12:30PM  1:45PM


Logic, functions, algorithms, mathematical reasoning, mathematical induction, recurrence relations, techniques of counting, equivalence relations, graphs, trees. Required for Computer Science majors.This course uses the Tuesday/Thursday 08:0009:30am Common Exam time.


MATH 1504
Saul Lubkin
MW 9:00AM  10:15AM


Logic, functions, algorithms, mathematical reasoning, mathematical induction, recurrence relations, techniques of counting, equivalence relations, graphs, trees. Required for Computer Science majors.This course uses the Tuesday/Thursday 08:0009:30am Common Exam time.


MATH 150A1
Sevak Mkrtchyan
–


Prerequisites: Permission of instructor required. This module is only open to students in honors calculus. Description: Passing the course will grant a waiver to the MTH 150 requirement for the Computer Science program, but does not fulfill any other requirements that MTH 150 may fulfill.This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. 

MATH 1611
Ian Alevy
MW 9:00AM  10:15AM


Elementary real functions: algebraic, trigonometric, exponential, their inverses, graphs, derivatives and integrals; limits, l'Hopital's rules, Mean value theorem, maxima and minima, curve plotting. The fundamental theorem of calculus, with geometric and physical applications, substitution rule for integration. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. Students can drop from MTH 161 to MTH 141 up to one week following the first exam in MTH 161. Interested students should speak with their professor for details. This course cannot be taken for credit after completing any of MTH 141, 142, 143, or 162. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form.


MATH 1612
Mark Herman
TR 9:40AM  10:55AM


Elementary real functions: algebraic, trigonometric, exponential, their inverses, graphs, derivatives and integrals; limits, l'Hopital's rules, Mean value theorem, maxima and minima, curve plotting. The fundamental theorem of calculus, with geometric and physical applications, substitution rule for integration. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. Students can drop from MTH 161 to MTH 141 up to one week following the first exam in MTH 161. Interested students should speak with their professor for details. This course cannot be taken for credit after completing any of MTH 141, 142, 143, or 162. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form.


MATH 1613
Ustun Yildirim
TR 2:00PM  3:15PM


Elementary real functions: algebraic, trigonometric, exponential, their inverses, graphs, derivatives and integrals; limits, l'Hopital's rules, Mean value theorem, maxima and minima, curve plotting. The fundamental theorem of calculus, with geometric and physical applications, substitution rule for integration. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. Students can drop from MTH 161 to MTH 141 up to one week following the first exam in MTH 161. Interested students should speak with their professor for details. This course cannot be taken for credit after completing any of MTH 141, 142, 143, or 162. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form.


MATH 1614
Ian Alevy
MW 10:25AM  11:40AM


Elementary real functions: algebraic, trigonometric, exponential, their inverses, graphs, derivatives and integrals; limits, l'Hopital's rules, Mean value theorem, maxima and minima, curve plotting. The fundamental theorem of calculus, with geometric and physical applications, substitution rule for integration. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. Students can drop from MTH 161 to MTH 141 up to one week following the first exam in MTH 161. Interested students should speak with their professor for details. This course cannot be taken for credit after completing any of MTH 141, 142, 143, or 162. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form.


MATH 1615
Saul Lubkin
MW 2:00PM  3:15PM


Elementary real functions: algebraic, trigonometric, exponential, their inverses, graphs, derivatives and integrals; limits, l'Hopital's rules, Mean value theorem, maxima and minima, curve plotting. The fundamental theorem of calculus, with geometric and physical applications, substitution rule for integration. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. Students can drop from MTH 161 to MTH 141 up to one week following the first exam in MTH 161. Interested students should speak with their professor for details. This course cannot be taken for credit after completing any of MTH 141, 142, 143, or 162. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form.


MATH 1621
Douglas Ravenel
MW 9:00AM  10:15AM


Prerequisites: MTH 161 or equivalent. Description: Techniques of integration, improper integrals, applications to geometry and physics. Infinite series, Taylor series in one variable. Plane curves, parametric equations, polar coordinates, arc length. NOTE: Either MTH 164 or 165 can be taken after MTH 162 or 143. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. Students can drop from MTH 162 to MTH 142 up to one week following the first exam in MTH 162. Interested students should speak with their professor for details. This course cannot be taken for credit after completing MTH 143. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form.


MATH 1622
Douglas Ravenel
MW 10:25AM  11:40AM


Prerequisites: MTH 161 or equivalent. Description: Techniques of integration, improper integrals, applications to geometry and physics. Infinite series, Taylor series in one variable. Plane curves, parametric equations, polar coordinates, arc length. NOTE: Either MTH 164 or 165 can be taken after MTH 162 or 143. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. Students can drop from MTH 162 to MTH 142 up to one week following the first exam in MTH 162. Interested students should speak with their professor for details. This course cannot be taken for credit after completing MTH 143. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form.


MATH 1623
–
MW 4:50PM  6:05PM


Prerequisites: MTH 161 or equivalent. Description: Techniques of integration, improper integrals, applications to geometry and physics. Infinite series, Taylor series in one variable. Plane curves, parametric equations, polar coordinates, arc length. NOTE: Either MTH 164 or 165 can be taken after MTH 162 or 143. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. Students can drop from MTH 162 to MTH 142 up to one week following the first exam in MTH 162. Interested students should speak with their professor for details. This course cannot be taken for credit after completing MTH 143. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form.


MATH 1624
Charles Wolf
MW 12:30PM  1:45PM


Prerequisites: MTH 161 or equivalent. Description: Techniques of integration, improper integrals, applications to geometry and physics. Infinite series, Taylor series in one variable. Plane curves, parametric equations, polar coordinates, arc length. NOTE: Either MTH 164 or 165 can be taken after MTH 162 or 143. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. Students can drop from MTH 162 to MTH 142 up to one week following the first exam in MTH 162. Interested students should speak with their professor for details. This course cannot be taken for credit after completing MTH 143. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form.


MATH 1641
Michael Gage
MW 10:25AM  11:40AM


Prerequisites: MTH 143, 162, or 172. Description: Equations of lines and planes, quadric surfaces, space curves, partial derivatives, linear approximation, directional derivatives, extrema, Lagrange multipliers, double/triple integrals including cylindrical and spherical coordinates. Line, surface, and volume integrals, divergence theorem, Stokes' theorem. MTH 162 (or equivalent) is a strict prerequisite and must be completed before taking 164. MTH 162 and 164 cannot be taken concurrently. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time.


MATH 1642
Michael Gage
MW 9:00AM  10:15AM


Equations of lines and planes, quadric surfaces, space curves, partial derivatives, linear approximation, directional derivatives, extrema, Lagrange multipliers, double/triple integrals including cylindrical and spherical coordinates. Line, surface, and volume integrals, divergence theorem, Stokes' theorem. MTH 162 (or equivalent) is a strict prerequisite and must be completed before taking 164. MTH 162 and 164 cannot be taken concurrently. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time.


MATH 1643
Sema Salur
TR 12:30PM  1:45PM


Prerequisites: MTH 143, 162, or 172. Description: Equations of lines and planes, quadric surfaces, space curves, partial derivatives, linear approximation, directional derivatives, extrema, Lagrange multipliers, double/triple integrals including cylindrical and spherical coordinates. Line, surface, and volume integrals, divergence theorem, Stokes' theorem. MTH 162 (or equivalent) is a strict prerequisite and must be completed before taking 164. MTH 162 and 164 cannot be taken concurrently. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time.


MATH 1644
Sema Salur
TR 3:25PM  4:40PM


Prerequisites: MTH 143, 162, or 172. Description: Equations of lines and planes, quadric surfaces, space curves, partial derivatives, linear approximation, directional derivatives, extrema, Lagrange multipliers, double/triple integrals including cylindrical and spherical coordinates. Line, surface, and volume integrals, divergence theorem, Stokes' theorem. MTH 162 (or equivalent) is a strict prerequisite and must be completed before taking 164. MTH 162 and 164 cannot be taken concurrently. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time.


MATH 1651
Steven Amelotte
TR 3:25PM  4:40PM


Prerequisites: MTH 143, 162, or MTH 172. NOTE: MTH 164 is not a prerequisite for MTH 165. Due to overlapping content, it is not recommended to take both MTH 163 and 165. Description: Matrix algebra and inverses, Gaussian elimination, determinants, vector spaces, eigenvalue problems. First order differential equations, linear second order differential equations with constant coefficients, undetermined coefficients, linear systems of differential equations. Applications to physical, engineering, and life sciences. MTH 162 (or equivalent) is a strict prerequisite and must be completed before taking 165. MTH 162 and 165 cannot be taken concurrently. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time.


MATH 1652
–
MW 12:30PM  1:45PM


Prerequisites: MTH 143, 162, or MTH 172. NOTE: MTH 164 is not a prerequisite for MTH 165. Due to overlapping content, it is not recommended to take both MTH 163 and 165. Description: Matrix algebra and inverses, Gaussian elimination, determinants, vector spaces, eigenvalue problems. First order differential equations, linear second order differential equations with constant coefficients, undetermined coefficients, linear systems of differential equations. Applications to physical, engineering, and life sciences. MTH 162 (or equivalent) is a strict prerequisite and must be completed before taking 165. MTH 162 and 165 cannot be taken concurrently. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time.


MATH 1653
Jonathan Pakianathan
MW 2:00PM  3:15PM


Prerequisites: MTH 143, 162, or MTH 172. NOTE: MTH 164 is not a prerequisite for MTH 165. Due to overlapping content, it is not recommended to take both MTH 163 and 165. Description: Matrix algebra and inverses, Gaussian elimination, determinants, vector spaces, eigenvalue problems. First order differential equations, linear second order differential equations with constant coefficients, undetermined coefficients, linear systems of differential equations. Applications to physical, engineering, and life sciences. MTH 162 (or equivalent) is a strict prerequisite and must be completed before taking 165. MTH 162 and 165 cannot be taken concurrently. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time.


MATH 1654
–
MW 9:00AM  10:15AM


Prerequisites: MTH 143, 162, or MTH 172. NOTE: MTH 164 is not a prerequisite for MTH 165. Due to overlapping content, it is not recommended to take both MTH 163 and 165. Description: Matrix algebra and inverses, Gaussian elimination, determinants, vector spaces, eigenvalue problems. First order differential equations, linear second order differential equations with constant coefficients, undetermined coefficients, linear systems of differential equations. Applications to physical, engineering, and life sciences. MTH 162 (or equivalent) is a strict prerequisite and must be completed before taking 165. MTH 162 and 165 cannot be taken concurrently. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time.


MATH 1711
Steven Gonek
MW 12:30PM  1:45PM


Note: The honors calculus sequence regulation requires that students earn at least a B in honors calculus to continue to the next course in sequence. Description: Covers the material of MTH 161165 in greater depth from the standpoint of both theory and applications. Students completing this sequence successfully will have met the requirements of MTH 235 and can begin taking upperlevel courses immediately. Credit: 5 hours for each course in the 171174 sequence. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time.


MATH 1712
Sevak Mkrtchyan
MW 10:25AM  11:40AM


Note: The honors calculus sequence regulation requires that students earn at least a B in honors calculus to continue to the next course in sequence. Description: Covers the material of MTH 161165 in greater depth from the standpoint of both theory and applications. Students completing this sequence successfully will have met the requirements of MTH 235 and can begin taking upperlevel courses immediately. Credit: 5 hours for each course in the 171174 sequence. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time.


MATH 1731
Doug Haessig
MW 10:25AM  11:40AM


Prerequisites: MTH 172 or permission of instructor. Note: The honors calculus sequence regulation requires that students earn at least a B in honors calculus to continue to the next course in sequence. Description: Credit: 5 hours for each course in this sequence. An honors sequence covering the material of MTH 161165 in greater depth from the standpoint of both theory and applications. Students completing this sequence successfully will have met the requirements of MTH 235 and can begin taking upperlevel courses immediately.This course uses the Tuesday/Thursday 08:0009:30am Common Exam time.


MATH 1901
Dan Geba
M 4:50PM  6:05PM


Prerequisites: There are no prerequisites for this class. Description: General techniques and approaches to solving difficult nonstandard problems such as those on the Putnam examination.


MATH 200W1
Allan Greenleaf
MW 2:00PM  3:15PM


Prerequisites: MTH 162 or equivalent. Description: Techniques and methods of proof used in mathematics and computer science. Logical reasoning, mathematical induction, relations, functions. Applications to group theory or real analysis.A significant focus of this course is developing proof writing skills, which are central to the transition to higher mathematics. This course partially satisfies the upperlevel writing requirement in mathematics. Students cannot take MTH 200W for credit after completion of MTH 172 or 235. Students wishing an exception can petition the mathematics department undergraduate committee by emailing mathdugs@lists.rochester.edu.


MATH 200W2
Amanda Tucker
MW 12:30PM  1:45PM


Techniques and methods of proof used in mathematics and computer science. Logical reasoning, mathematical induction, relations, functions. Applications to group theory or real analysis.A significant focus of this course is developing proof writing skills, which are central to the transition to higher mathematics. This course partially satisfies the upperlevel writing requirement in mathematics.


MATH 2011
Juan Rivera Letelier
MW 10:25AM  11:40AM


Cross Listed: MTH 201 (P), STT 201 Prerequisites: MTH 162 or equivalent, MTH 164 recommended. Same as STT 201. Description: Probability spaces; combinatorial problems; random variables and expectations; discrete and continuous distributions; generating functions; independence and dependence; binomial, normal, and Poisson laws; laws of large numbers. MTH 162 (or equivalent) is a strict prerequisite and must be completed before taking 201. MTH 162 and 201 cannot be taken concurrently.This course uses the Tuesday/Thursday 08:0009:30am Common Exam time.


MATH 2012
Carl Mueller
MW 2:00PM  3:15PM


Cross Listed: MTH 201 (P), STT 201 Prerequisites: MTH 162 or equivalent, MTH 164 recommended. Same as STT 201. Description: Probability spaces; combinatorial problems; random variables and expectations; discrete and continuous distributions; generating functions; independence and dependence; binomial, normal, and Poisson laws; laws of large numbers. MTH 162 (or equivalent) is a strict prerequisite and must be completed before taking 201. MTH 162 and 201 cannot be taken concurrently.This course uses the Tuesday/Thursday 08:0009:30am Common Exam time.


MATH 2031
Javier Bautista
TR 3:25PM  4:40PM


Cross Listed: MTH 203 (P), STT 203 Prerequisites: MTH 201 Description: Discrete and continuous probability distributions and their properties. Principle of statistical estimation and inference. Point and interval estimation. Maximum likelihood method for estimation and inference. Tests of hypotheses and confidence intervals, contingency tables, and related topics.


MATH 2081
Mark Herman
TR 2:00PM  3:15PM


Prerequisites: MTH 162 and 165, or 173Q. Description: Linear and nonlinear programming, simplex method, duality theory, sensitivity analysis, shipping and assignment problems, Karmakar's algorithm, genetic algorithms, game theory, genetic algorithms, flow problems.


MATH 2101
Ian Alevy
MW 12:30PM  1:45PM


Prerequisites: FIN 205 and 206 and (MTH 143 or 162) and (one of STT 211, 212, 213, ECO 230, or MTH 201). Description: Mathematical concepts and techniques underlying finance theory; arbitrage pricing theory and option pricing. Finance track and FEC students should take FIN 205/206 before MTH 210. Other students can seek instructor permission.


MATH 210H1
Carl Mueller
MW 12:30PM  1:45PM


Honors version of MTH 210.


MATH 2171
Vladislav Petkov
TR 9:40AM  10:55AM


Elementary game theory with applications: Nash equilibria, prisoner's dilemma, chicken; measures of voting power, social choice, Arrow's Theorem. Offered fall, even years.


MATH 2251
Zeynep Soysal
MW 10:25AM  11:40AM


This course is an introduction to metalogic. Topics covered include basic elements of set theory, and the modeltheoretic treatment of sentential and firstorder logic (completeness, compactness, and LöwenheimSkolem theorems).


MATH 2301
Dinesh Thakur
MW 10:25AM  11:40AM


Prerequisites: MTH 172 or MTH 200W or MTH 235. Description: Divisibility, primes, congruences, quadratic residues and quadratic reciprocity, primitive roots, and selected topics, with applications to cryptography and computer science.


MATH 2351
Steven Amelotte
TR 2:00PM  3:15PM


Prerequisites: MTH 165. MTH 200W recommended. Description: Finitedimensional vector spaces over R and C axiomatically and with coordinate calculations. Forms, linear transformations, matrices, eigenspaces, inner products.This course uses the Tuesday/Thursday 08:0009:30am Common Exam time.


MATH 2352
–
MW 2:00PM  3:15PM


Prerequisites: MTH 165. MTH 200W recommended. Description: Finitedimensional vector spaces over R and C axiomatically and with coordinate calculations. Forms, linear transformations, matrices, eigenspaces, inner products.This course uses the Tuesday/Thursday 08:0009:30am Common Exam time.


MATH 2353
Steven Amelotte
TR 2:00PM  3:15PM


Prerequisites: MTH 165. MTH 200W recommended. Description: Finitedimensional vector spaces over R and C axiomatically and with coordinate calculations. Forms, linear transformations, matrices, eigenspaces, inner products.This course uses the Tuesday/Thursday 08:0009:30am Common Exam time.


MATH 2354
–
MW 2:00PM  3:15PM


Prerequisites: MTH 165. MTH 200W recommended. Description: Finitedimensional vector spaces over R and C axiomatically and with coordinate calculations. Forms, linear transformations, matrices, eigenspaces, inner products.This course uses the Tuesday/Thursday 08:0009:30am Common Exam time.


MATH 235W1
Steven Amelotte
TR 2:00PM  3:15PM


MATH 235W1 (at TR 2:00pm3:15pm) Crosslisted with MATH 2351 (at TR 2:00pm3:15pm) Description: Writing intensive version of MATH 2351


MATH 235W2
–
MW 2:00PM  3:15PM


MATH 235W2 (at MW 2:00pm3:15pm) Crosslisted with MATH 2352 (at MW 2:00pm3:15pm) Description: Writing intensive version of MATH 2352


MATH 2371
Juan Rivera Letelier
MW 2:00PM  3:15PM


Prerequisites: MTH 236 or 236H. Description: Continuation of MTH 236 covering field theory and Galois theory including proofs of the impossibility of trisecting angles, doubling the cube, squarng the circle, and solving 5thdegree polynomials'.


MATH 2381
Juan Rivera Letelier
MW 9:00AM  10:15AM


Prerequisites: MTH 200 or 235 or 171. Description: Permutations and combinations; enumeration through recursions and generating functions; Polya's theory of counting; finite geometrics and block designs; counting in graphs.


MATH 2551
Stephen Kleene
MW 12:30PM  1:45PM


Prerequisites: MTH 164 and 235, or MTH 174. Description: Torsion, curvature; curves and surfaces in 3space.


MATH 2651
Stephen Kleene
MW 10:25AM  11:40AM


Prerequisites: MTH 164 and MTH 235, or MTH 164 and MTH 200, or MTH 174 Description: Real number system, continuity and uniform continuity, mean value theorems, bounded variation, RiemannStieltjes integral, sequences of functions.


MATH 2652
Cheng Zhang
MW 12:30PM  1:45PM


Prerequisites: MTH 164 and MTH 235, or MTH 164 and MTH 200, or MTH 174 Description: Real number system, continuity and uniform continuity, mean value theorems, bounded variation, RiemannStieltjes integral, sequences of functions.


MATH 2653
Stephen Kleene
MW 10:25AM  11:40AM


Prerequisites: MTH 164 and MTH 235, or MTH 164 and MTH 200, or MTH 174 Description: Real number system, continuity and uniform continuity, mean value theorems, bounded variation, RiemannStieltjes integral, sequences of functions.


MATH 2654
Cheng Zhang
MW 12:30PM  1:45PM


Prerequisites: MTH 164 and MTH 235, or MTH 164 and MTH 200, or MTH 174 Description: Real number system, continuity and uniform continuity, mean value theorems, bounded variation, RiemannStieltjes integral, sequences of functions.


MATH 265H1
Xuwen Chen
MW 12:30PM  1:45PM


Prerequisites: MTH 164 and MTH 235, or MTH 164 and MTH 200, or MTH 174. Description: Honors version of MTH 265.


MATH 265H2
Xuwen Chen
MW 12:30PM  1:45PM


Prerequisites: MTH 164 and MTH 235, or MTH 164 and MTH 200, or MTH 174. Description: Honors version of MTH 265.


MATH 265HW1
Xuwen Chen
MW 12:30PM  1:45PM


MATH 265HW1 (at MW 12:30pm1:45pm) Crosslisted with MATH 265H1 (at MW 12:30pm1:45pm) Description: Writing intensive version of MATH 265H1


MATH 265W1
Stephen Kleene
MW 10:25AM  11:40AM


MATH 265W1 (at MW 10:25am11:40am) Crosslisted with MATH 2651 (at MW 10:25am11:40am) Description: Writing intensive version of MATH 2651


MATH 265W2
Cheng Zhang
MW 12:30PM  1:45PM


MATH 265W2 (at MW 12:30pm1:45pm) Crosslisted with MATH 2652 (at MW 12:30pm1:45pm) Description: Writing intensive version of MATH 2652


MATH 2801
Ustun Yildirim
TR 9:40AM  10:55AM


Prerequisites: MTH 235 or MTH 173. Description: The numerical solution to mathematical problems by computer: linear systems, approximation, integration, and differential equations; floating point arithmetic and consequent pitfalls of computation.


MATH 2811
Hussein Aluie
MWF 11:50AM  12:40PM


Fourier series and convergence theorems; orthogonal polynomials; applications to some partial differential equations; Fourier transforms.


MATH 2812
–
F 3:25PM  4:40PM


Fourier series and convergence theorems; orthogonal polynomials; applications to some partial differential equations; Fourier transforms.


MATH 3901
–
–


Blank Description 

MATH 3911
–
–


Independent Study in Mathematics. Special work arranged individually. An online independent study form is available at: https://www.rochester.edu/college/ccas/handbook/independentstudies.html Registration for Independent Study courses needs to be completed thru the instructions for online independent study registration. 

MATH 391W1
–
–


Independent Study in Mathematics. Special work arranged individually. An online independent study form is available at: https://www.rochester.edu/college/ccas/handbook/independentstudies.html Registration for Independent Study courses needs to be completed thru the instructions for online independent study registration. 

MATH 3941
–
–


Math 394  An online independent study form is available at: https://www.rochester.edu/college/ccas/handbook/independentstudies.html 

MATH 3951
–
–


Math 395 An online independent study form is available at: https://www.rochester.edu/college/ccas/handbook/independentstudies.html Registration for Independent Study courses needs to be completed thru the instructions for online independent study registration. 

MATH 395W1
–
–


Math 395W Independent Study in Mathematics. Special work arranged individually. An online independent study form is available at: https://www.rochester.edu/college/ccas/handbook/independentstudies.html Registration for Independent Study courses needs to be completed thru the instructions for online independent study registration. 

MATH 3961
–
–


Blank Description 
Fall 2020
Number  Title  Instructor  Time 

Monday  
MATH 1901
Dan Geba


Prerequisites: There are no prerequisites for this class. Description: General techniques and approaches to solving difficult nonstandard problems such as those on the Putnam examination. 

Monday and Wednesday  
MATH 2381
Juan Rivera Letelier


Prerequisites: MTH 200 or 235 or 171. Description: Permutations and combinations; enumeration through recursions and generating functions; Polya's theory of counting; finite geometrics and block designs; counting in graphs. 

MATH 1414
Charles Wolf


Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear appoximation, differentials, mean value theorem, maxima and minima, curve sketchings, l'Hospital's rule. MTH 141, 142, and 143 is a threesemester sequence that covers, at a slower pace, exactly the same material as the twosemester sequence, MTH 161 and 162. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. This course cannot be taken for credit after completing any of MTH 141, 142, 143, 161, or 162. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form. 

MATH 1422
Alex Iosevich


Prerequisites: MTH 141. Description: Calculus of algebraic, logarithmic, exponential, and trigonometric functions and their inverses. The definite integral, the fundamental theorem of calculus, geometric and physical applications including areas, volumes, work, and arc length. Techniques of integration including substitution rule, integration by parts, trigonometric substitution, partial fractions. Improper integrals.This course uses the Tuesday/Thursday 08:0009:30am Common Exam time.This course cannot be taken for credit after completing MTH 143 or 162. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form. 

MATH 1504
Saul Lubkin


Logic, functions, algorithms, mathematical reasoning, mathematical induction, recurrence relations, techniques of counting, equivalence relations, graphs, trees. Required for Computer Science majors.This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. 

MATH 1611
Ian Alevy


Elementary real functions: algebraic, trigonometric, exponential, their inverses, graphs, derivatives and integrals; limits, l'Hopital's rules, Mean value theorem, maxima and minima, curve plotting. The fundamental theorem of calculus, with geometric and physical applications, substitution rule for integration. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. Students can drop from MTH 161 to MTH 141 up to one week following the first exam in MTH 161. Interested students should speak with their professor for details. This course cannot be taken for credit after completing any of MTH 141, 142, 143, or 162. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form. 

MATH 1654
–


Prerequisites: MTH 143, 162, or MTH 172. NOTE: MTH 164 is not a prerequisite for MTH 165. Due to overlapping content, it is not recommended to take both MTH 163 and 165. Description: Matrix algebra and inverses, Gaussian elimination, determinants, vector spaces, eigenvalue problems. First order differential equations, linear second order differential equations with constant coefficients, undetermined coefficients, linear systems of differential equations. Applications to physical, engineering, and life sciences. MTH 162 (or equivalent) is a strict prerequisite and must be completed before taking 165. MTH 162 and 165 cannot be taken concurrently. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. 

MATH 1642
Michael Gage


Equations of lines and planes, quadric surfaces, space curves, partial derivatives, linear approximation, directional derivatives, extrema, Lagrange multipliers, double/triple integrals including cylindrical and spherical coordinates. Line, surface, and volume integrals, divergence theorem, Stokes' theorem. MTH 162 (or equivalent) is a strict prerequisite and must be completed before taking 164. MTH 162 and 164 cannot be taken concurrently. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. 

MATH 1621
Douglas Ravenel


Prerequisites: MTH 161 or equivalent. Description: Techniques of integration, improper integrals, applications to geometry and physics. Infinite series, Taylor series in one variable. Plane curves, parametric equations, polar coordinates, arc length. NOTE: Either MTH 164 or 165 can be taken after MTH 162 or 143. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. Students can drop from MTH 162 to MTH 142 up to one week following the first exam in MTH 162. Interested students should speak with their professor for details. This course cannot be taken for credit after completing MTH 143. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form. 

MATH 2011
Juan Rivera Letelier


Cross Listed: MTH 201 (P), STT 201 Prerequisites: MTH 162 or equivalent, MTH 164 recommended. Same as STT 201. Description: Probability spaces; combinatorial problems; random variables and expectations; discrete and continuous distributions; generating functions; independence and dependence; binomial, normal, and Poisson laws; laws of large numbers. MTH 162 (or equivalent) is a strict prerequisite and must be completed before taking 201. MTH 162 and 201 cannot be taken concurrently.This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. 

MATH 2651
Stephen Kleene


Prerequisites: MTH 164 and MTH 235, or MTH 164 and MTH 200, or MTH 174 Description: Real number system, continuity and uniform continuity, mean value theorems, bounded variation, RiemannStieltjes integral, sequences of functions. 

MATH 2301
Dinesh Thakur


Prerequisites: MTH 172 or MTH 200W or MTH 235. Description: Divisibility, primes, congruences, quadratic residues and quadratic reciprocity, primitive roots, and selected topics, with applications to cryptography and computer science. 

MATH 2251
Zeynep Soysal


This course is an introduction to metalogic. Topics covered include basic elements of set theory, and the modeltheoretic treatment of sentential and firstorder logic (completeness, compactness, and LöwenheimSkolem theorems). 

MATH 2653
Stephen Kleene


Prerequisites: MTH 164 and MTH 235, or MTH 164 and MTH 200, or MTH 174 Description: Real number system, continuity and uniform continuity, mean value theorems, bounded variation, RiemannStieltjes integral, sequences of functions. 

MATH 1731
Doug Haessig


Prerequisites: MTH 172 or permission of instructor. Note: The honors calculus sequence regulation requires that students earn at least a B in honors calculus to continue to the next course in sequence. Description: Credit: 5 hours for each course in this sequence. An honors sequence covering the material of MTH 161165 in greater depth from the standpoint of both theory and applications. Students completing this sequence successfully will have met the requirements of MTH 235 and can begin taking upperlevel courses immediately.This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. 

MATH 1712
Sevak Mkrtchyan


Note: The honors calculus sequence regulation requires that students earn at least a B in honors calculus to continue to the next course in sequence. Description: Covers the material of MTH 161165 in greater depth from the standpoint of both theory and applications. Students completing this sequence successfully will have met the requirements of MTH 235 and can begin taking upperlevel courses immediately. Credit: 5 hours for each course in the 171174 sequence. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. 

MATH 1641
Michael Gage


Prerequisites: MTH 143, 162, or 172. Description: Equations of lines and planes, quadric surfaces, space curves, partial derivatives, linear approximation, directional derivatives, extrema, Lagrange multipliers, double/triple integrals including cylindrical and spherical coordinates. Line, surface, and volume integrals, divergence theorem, Stokes' theorem. MTH 162 (or equivalent) is a strict prerequisite and must be completed before taking 164. MTH 162 and 164 cannot be taken concurrently. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. 

MATH 1622
Douglas Ravenel


Prerequisites: MTH 161 or equivalent. Description: Techniques of integration, improper integrals, applications to geometry and physics. Infinite series, Taylor series in one variable. Plane curves, parametric equations, polar coordinates, arc length. NOTE: Either MTH 164 or 165 can be taken after MTH 162 or 143. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. Students can drop from MTH 162 to MTH 142 up to one week following the first exam in MTH 162. Interested students should speak with their professor for details. This course cannot be taken for credit after completing MTH 143. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form. 

MATH 265W1
Stephen Kleene


MATH 265W1 (at MW 10:25am11:40am) Crosslisted with MATH 2651 (at MW 10:25am11:40am) Description: Writing intensive version of MATH 2651 

MATH 1614
Ian Alevy


Elementary real functions: algebraic, trigonometric, exponential, their inverses, graphs, derivatives and integrals; limits, l'Hopital's rules, Mean value theorem, maxima and minima, curve plotting. The fundamental theorem of calculus, with geometric and physical applications, substitution rule for integration. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. Students can drop from MTH 161 to MTH 141 up to one week following the first exam in MTH 161. Interested students should speak with their professor for details. This course cannot be taken for credit after completing any of MTH 141, 142, 143, or 162. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form. 

MATH 265HW1
Xuwen Chen


MATH 265HW1 (at MW 12:30pm1:45pm) Crosslisted with MATH 265H1 (at MW 12:30pm1:45pm) Description: Writing intensive version of MATH 265H1 

MATH 2654
Cheng Zhang


Prerequisites: MTH 164 and MTH 235, or MTH 164 and MTH 200, or MTH 174 Description: Real number system, continuity and uniform continuity, mean value theorems, bounded variation, RiemannStieltjes integral, sequences of functions. 

MATH 2652
Cheng Zhang


Prerequisites: MTH 164 and MTH 235, or MTH 164 and MTH 200, or MTH 174 Description: Real number system, continuity and uniform continuity, mean value theorems, bounded variation, RiemannStieltjes integral, sequences of functions. 

MATH 210H1
Carl Mueller


Honors version of MTH 210. 

MATH 2101
Ian Alevy


Prerequisites: FIN 205 and 206 and (MTH 143 or 162) and (one of STT 211, 212, 213, ECO 230, or MTH 201). Description: Mathematical concepts and techniques underlying finance theory; arbitrage pricing theory and option pricing. Finance track and FEC students should take FIN 205/206 before MTH 210. Other students can seek instructor permission. 

MATH 265H1
Xuwen Chen


Prerequisites: MTH 164 and MTH 235, or MTH 164 and MTH 200, or MTH 174. Description: Honors version of MTH 265. 

MATH 200W2
Amanda Tucker


Techniques and methods of proof used in mathematics and computer science. Logical reasoning, mathematical induction, relations, functions. Applications to group theory or real analysis.A significant focus of this course is developing proof writing skills, which are central to the transition to higher mathematics. This course partially satisfies the upperlevel writing requirement in mathematics. 

MATH 1624
Charles Wolf


Prerequisites: MTH 161 or equivalent. Description: Techniques of integration, improper integrals, applications to geometry and physics. Infinite series, Taylor series in one variable. Plane curves, parametric equations, polar coordinates, arc length. NOTE: Either MTH 164 or 165 can be taken after MTH 162 or 143. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. Students can drop from MTH 162 to MTH 142 up to one week following the first exam in MTH 162. Interested students should speak with their professor for details. This course cannot be taken for credit after completing MTH 143. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form. 

MATH 265W2
Cheng Zhang


MATH 265W2 (at MW 12:30pm1:45pm) Crosslisted with MATH 2652 (at MW 12:30pm1:45pm) Description: Writing intensive version of MATH 2652 

MATH 1503
Sevak Mkrtchyan


Logic, functions, algorithms, mathematical reasoning, mathematical induction, recurrence relations, techniques of counting, equivalence relations, graphs, trees. Required for Computer Science majors.This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. 

MATH 1711
Steven Gonek


Note: The honors calculus sequence regulation requires that students earn at least a B in honors calculus to continue to the next course in sequence. Description: Covers the material of MTH 161165 in greater depth from the standpoint of both theory and applications. Students completing this sequence successfully will have met the requirements of MTH 235 and can begin taking upperlevel courses immediately. Credit: 5 hours for each course in the 171174 sequence. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. 

MATH 265H2
Xuwen Chen


Prerequisites: MTH 164 and MTH 235, or MTH 164 and MTH 200, or MTH 174. Description: Honors version of MTH 265. 

MATH 1652
–


Prerequisites: MTH 143, 162, or MTH 172. NOTE: MTH 164 is not a prerequisite for MTH 165. Due to overlapping content, it is not recommended to take both MTH 163 and 165. Description: Matrix algebra and inverses, Gaussian elimination, determinants, vector spaces, eigenvalue problems. First order differential equations, linear second order differential equations with constant coefficients, undetermined coefficients, linear systems of differential equations. Applications to physical, engineering, and life sciences. MTH 162 (or equivalent) is a strict prerequisite and must be completed before taking 165. MTH 162 and 165 cannot be taken concurrently. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. 

MATH 2551
Stephen Kleene


Prerequisites: MTH 164 and 235, or MTH 174. Description: Torsion, curvature; curves and surfaces in 3space. 

MATH 2371
Juan Rivera Letelier


Prerequisites: MTH 236 or 236H. Description: Continuation of MTH 236 covering field theory and Galois theory including proofs of the impossibility of trisecting angles, doubling the cube, squarng the circle, and solving 5thdegree polynomials'. 

MATH 1653
Jonathan Pakianathan


Prerequisites: MTH 143, 162, or MTH 172. NOTE: MTH 164 is not a prerequisite for MTH 165. Due to overlapping content, it is not recommended to take both MTH 163 and 165. Description: Matrix algebra and inverses, Gaussian elimination, determinants, vector spaces, eigenvalue problems. First order differential equations, linear second order differential equations with constant coefficients, undetermined coefficients, linear systems of differential equations. Applications to physical, engineering, and life sciences. MTH 162 (or equivalent) is a strict prerequisite and must be completed before taking 165. MTH 162 and 165 cannot be taken concurrently. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. 

MATH 1412
Kalyani Madhu


Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear appoximation, differentials, mean value theorem, maxima and minima, curve sketchings, l'Hospital's rule. MTH 141, 142, and 143 is a threesemester sequence that covers, at a slower pace, exactly the same material as the twosemester sequence, MTH 161 and 162. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. This course cannot be taken for credit after completing any of MTH 141, 142, 143, 161, or 162. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form. 

MATH 1501
Dinesh Thakur


Logic, functions, algorithms, mathematical reasoning, mathematical induction, recurrence relations, techniques of counting, equivalence relations, graphs, trees. Required for Computer Science majors.This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. 

MATH 235W2
–


MATH 235W2 (at MW 2:00pm3:15pm) Crosslisted with MATH 2352 (at MW 2:00pm3:15pm) Description: Writing intensive version of MATH 2352 

MATH 1615
Saul Lubkin


Elementary real functions: algebraic, trigonometric, exponential, their inverses, graphs, derivatives and integrals; limits, l'Hopital's rules, Mean value theorem, maxima and minima, curve plotting. The fundamental theorem of calculus, with geometric and physical applications, substitution rule for integration. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. Students can drop from MTH 161 to MTH 141 up to one week following the first exam in MTH 161. Interested students should speak with their professor for details. This course cannot be taken for credit after completing any of MTH 141, 142, 143, or 162. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form. 

MATH 200W1
Allan Greenleaf


Prerequisites: MTH 162 or equivalent. Description: Techniques and methods of proof used in mathematics and computer science. Logical reasoning, mathematical induction, relations, functions. Applications to group theory or real analysis.A significant focus of this course is developing proof writing skills, which are central to the transition to higher mathematics. This course partially satisfies the upperlevel writing requirement in mathematics. Students cannot take MTH 200W for credit after completion of MTH 172 or 235. Students wishing an exception can petition the mathematics department undergraduate committee by emailing mathdugs@lists.rochester.edu. 

MATH 2012
Carl Mueller


Cross Listed: MTH 201 (P), STT 201 Prerequisites: MTH 162 or equivalent, MTH 164 recommended. Same as STT 201. Description: Probability spaces; combinatorial problems; random variables and expectations; discrete and continuous distributions; generating functions; independence and dependence; binomial, normal, and Poisson laws; laws of large numbers. MTH 162 (or equivalent) is a strict prerequisite and must be completed before taking 201. MTH 162 and 201 cannot be taken concurrently.This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. 

MATH 2352
–


Prerequisites: MTH 165. MTH 200W recommended. Description: Finitedimensional vector spaces over R and C axiomatically and with coordinate calculations. Forms, linear transformations, matrices, eigenspaces, inner products.This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. 

MATH 2354
–


Prerequisites: MTH 165. MTH 200W recommended. Description: Finitedimensional vector spaces over R and C axiomatically and with coordinate calculations. Forms, linear transformations, matrices, eigenspaces, inner products.This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. 

MATH 1502
Cheng Zhang


Logic, functions, algorithms, mathematical reasoning, mathematical induction, recurrence relations, techniques of counting, equivalence relations, graphs, trees. Required for Computer Science majors.This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. 

MATH 1431
Alexander Carney


Prerequisites: MTH 141, MTH 142. Description: This is the third semester of a threesemester calculus sequence. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. This course cannot be taken for credit after completing MTH 162. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form. 

MATH 1421
–


Prerequisites: MTH 141. Description: Calculus of algebraic, logarithmic, exponential, and trigonometric functions and their inverses. The definite integral, the fundamental theorem of calculus, geometric and physical applications including areas, volumes, work, and arc length. Techniques of integration including substitution rule, integration by parts, trigonometric substitution, partial fractions. Improper integrals.This course uses the Tuesday/Thursday 08:0009:30am Common Exam time.This course cannot be taken for credit after completing MTH 143 or 162. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form. 

MATH 1411
–


Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear appoximation, differentials, mean value theorem, maxima and minima, curve sketchings, l'Hospital's rule. MTH 141, 142, and 143 is a threesemester sequence that covers, at a slower pace, exactly the same material as the twosemester sequence, MTH 161 and 162. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. This course cannot be taken for credit after completing any of MTH 141, 142, 143, 161, or 162. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form. 

MATH 1623
–


Prerequisites: MTH 161 or equivalent. Description: Techniques of integration, improper integrals, applications to geometry and physics. Infinite series, Taylor series in one variable. Plane curves, parametric equations, polar coordinates, arc length. NOTE: Either MTH 164 or 165 can be taken after MTH 162 or 143. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. Students can drop from MTH 162 to MTH 142 up to one week following the first exam in MTH 162. Interested students should speak with their professor for details. This course cannot be taken for credit after completing MTH 143. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form. 

MATH 1401
Alexander Carney


This course covers precalculus material and is intended for students lacking the algebra and trigonometry background necessary to perform successfully in MTH 141. After completing this course students are ready to take MTH 141. MTH140 cannot be taken after completing MTH141 or MTH161 or higher. 

Monday, Wednesday, and Friday  
MATH 1413
Kalyani Madhu


Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear appoximation, differentials, mean value theorem, maxima and minima, curve sketchings, l'Hospital's rule. MTH 141, 142, and 143 is a threesemester sequence that covers, at a slower pace, exactly the same material as the twosemester sequence, MTH 161 and 162. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. This course cannot be taken for credit after completing any of MTH 141, 142, 143, 161, or 162. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form. 

MATH 2811
Hussein Aluie


Fourier series and convergence theorems; orthogonal polynomials; applications to some partial differential equations; Fourier transforms. 

Tuesday and Thursday  
MATH 1612
Mark Herman


Elementary real functions: algebraic, trigonometric, exponential, their inverses, graphs, derivatives and integrals; limits, l'Hopital's rules, Mean value theorem, maxima and minima, curve plotting. The fundamental theorem of calculus, with geometric and physical applications, substitution rule for integration. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. Students can drop from MTH 161 to MTH 141 up to one week following the first exam in MTH 161. Interested students should speak with their professor for details. This course cannot be taken for credit after completing any of MTH 141, 142, 143, or 162. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form. 

MATH 2801
Ustun Yildirim


Prerequisites: MTH 235 or MTH 173. Description: The numerical solution to mathematical problems by computer: linear systems, approximation, integration, and differential equations; floating point arithmetic and consequent pitfalls of computation. 

MATH 2171
Vladislav Petkov


Elementary game theory with applications: Nash equilibria, prisoner's dilemma, chicken; measures of voting power, social choice, Arrow's Theorem. Offered fall, even years. 

MATH 1643
Sema Salur


Prerequisites: MTH 143, 162, or 172. Description: Equations of lines and planes, quadric surfaces, space curves, partial derivatives, linear approximation, directional derivatives, extrema, Lagrange multipliers, double/triple integrals including cylindrical and spherical coordinates. Line, surface, and volume integrals, divergence theorem, Stokes' theorem. MTH 162 (or equivalent) is a strict prerequisite and must be completed before taking 164. MTH 162 and 164 cannot be taken concurrently. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. 

MATH 2081
Mark Herman


Prerequisites: MTH 162 and 165, or 173Q. Description: Linear and nonlinear programming, simplex method, duality theory, sensitivity analysis, shipping and assignment problems, Karmakar's algorithm, genetic algorithms, game theory, genetic algorithms, flow problems. 

MATH 2351
Steven Amelotte


Prerequisites: MTH 165. MTH 200W recommended. Description: Finitedimensional vector spaces over R and C axiomatically and with coordinate calculations. Forms, linear transformations, matrices, eigenspaces, inner products.This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. 

MATH 2353
Steven Amelotte


Prerequisites: MTH 165. MTH 200W recommended. Description: Finitedimensional vector spaces over R and C axiomatically and with coordinate calculations. Forms, linear transformations, matrices, eigenspaces, inner products.This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. 

MATH 235W1
Steven Amelotte


MATH 235W1 (at TR 2:00pm3:15pm) Crosslisted with MATH 2351 (at TR 2:00pm3:15pm) Description: Writing intensive version of MATH 2351 

MATH 1613
Ustun Yildirim


Elementary real functions: algebraic, trigonometric, exponential, their inverses, graphs, derivatives and integrals; limits, l'Hopital's rules, Mean value theorem, maxima and minima, curve plotting. The fundamental theorem of calculus, with geometric and physical applications, substitution rule for integration. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. Students can drop from MTH 161 to MTH 141 up to one week following the first exam in MTH 161. Interested students should speak with their professor for details. This course cannot be taken for credit after completing any of MTH 141, 142, 143, or 162. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form. 

MATH 1432
Vladislav Petkov


Prerequisites: MTH 141, MTH 142. Description: This is the third semester of a threesemester calculus sequence. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. This course cannot be taken for credit after completing MTH 162. Students who want to repeat a course for a grade need to secure the approval of the Dean by completing an online Repeat Course Request Form. 

MATH 1651
Steven Amelotte


Prerequisites: MTH 143, 162, or MTH 172. NOTE: MTH 164 is not a prerequisite for MTH 165. Due to overlapping content, it is not recommended to take both MTH 163 and 165. Description: Matrix algebra and inverses, Gaussian elimination, determinants, vector spaces, eigenvalue problems. First order differential equations, linear second order differential equations with constant coefficients, undetermined coefficients, linear systems of differential equations. Applications to physical, engineering, and life sciences. MTH 162 (or equivalent) is a strict prerequisite and must be completed before taking 165. MTH 162 and 165 cannot be taken concurrently. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. 

MATH 2031
Javier Bautista


Cross Listed: MTH 203 (P), STT 203 Prerequisites: MTH 201 Description: Discrete and continuous probability distributions and their properties. Principle of statistical estimation and inference. Point and interval estimation. Maximum likelihood method for estimation and inference. Tests of hypotheses and confidence intervals, contingency tables, and related topics. 

MATH 1644
Sema Salur


Prerequisites: MTH 143, 162, or 172. Description: Equations of lines and planes, quadric surfaces, space curves, partial derivatives, linear approximation, directional derivatives, extrema, Lagrange multipliers, double/triple integrals including cylindrical and spherical coordinates. Line, surface, and volume integrals, divergence theorem, Stokes' theorem. MTH 162 (or equivalent) is a strict prerequisite and must be completed before taking 164. MTH 162 and 164 cannot be taken concurrently. This course uses the Tuesday/Thursday 08:0009:30am Common Exam time. 

Friday  
MATH 2812
–


Fourier series and convergence theorems; orthogonal polynomials; applications to some partial differential equations; Fourier transforms. 