I. PURPOSE/DESCRIPTION
A. Overview/Mission/Goals/Objectives
Provide a brief overview of the department and its role within the
college and university. State the department mission, goals/objectives
and describe how they relate to the WSU mission.
The Mathematics Department resides in the College of Science. The
department prepares majors and minors to work in industry, attend
graduate school, and teach secondary school. It has a service role in
that many courses are taught to majors and minors in other disciplines
to help prepare them for their specific needs. The department also
teaches general education courses that fulfil the quantitative literacy
requirement, and help prepare students to be good citizens and to
achieve college success.
MATHEMATICS DEPARTMENT MISSION STATEMENT
DEPARTMENT ROLE
The main purpose of the department is to provide students with the tools
necessary to competently integrate mathematics into their personal and
professional lives. We strive to create an environment that makes that
possible. Quality teaching of relevant courses is our central objective.
Students taking mathematics have various goals that include intellectual
enrichment, employment in industry, teaching and graduate work. We offer
a curriculum that meets or exceeds their needs in each area, both in
terms of content and of teaching styles. Since mathematics is central to
many fields, we design our course offerings in a manner sensitive to the
needs of other disciplines.
Because mathematics is a rapidly developing field and the best teachers
are those who remain active in their discipline, we engage in such
activities as mathematical and educational research, inservice teacher
training, and course and curriculum development. Professional and
scholarly work is both expected and encouraged.
STRATEGIC PLAN
In order to best fulfill our role within the University, we should
pursue the following objectives. No priority is intended in the order in
which items are listed.
1. Hire new faculty as needed.
2. Build research groups as the opportunity arises.
3. Provide faculty with the support they need to be professionally
active by providing more released time and reassigned time for research
and/or teaching projects.
4. Modify the curriculum as needed to best meet the needs of our
students in ways suggested by both national trends and our own research.
5. Decrease the reliance on large lecture sections.
6. Increase salaries to maintain a productive faculty and to attract
talented newcomers.
7. Reduce our reliance on adjuncts.
8. Improve facilities, which include the following items:
a. A MathEd room equipped with large tables, computer stations, storage
and projection facilities.
b. Electronic classrooms.
c. Adequate office facilities.
d. Improved computer laboratories.
e. Adequate tutorial facilities.
f. Repair/replace broken or obsolete equipment.
9. Provide each faculty member with a computer in his/her office which
will run all pertinent software.
10. Increase resources for items such as travel, library holdings,
journal subscriptions, recruitment and advisement.
11. Work with local school districts to improve the mathematical
preparation of incoming students.
12. Design and offer classes that integrate curriculum from other
related fields with mathematics.
13. Streamline the campus committee-structure so that results obtained
are more nearly commensurate with effort expended.
14. Better coordinate the mathematics taught on campus in order to avoid
unnecessary duplication and maintain standards.
Relation to WSU Mission:
The Mathematics Department mission supports the university mission in
that it helps meet the educational needs of Utah through roles assigned
by the State Board of Regents. The department also helps by having the
departmental programs designed to prepare students for immediate
employment or further study, at the same time equipping them for
lifelong learning in a changing world. The department helps to insure
faculty vitality for effective teaching and service by engaging in
scholarship, research, and other professional pursuits.
B. Degrees and Courses
Identify all degree programs offered through the department, including
majors, stand-alone minors, emphasis areas (BIS and others), and other
endorsements/ certifications.
BS and BA degrees are offered in Mathematics as a major (regular
emphasis, applied emphasis, or teaching emphasis). Minors are offered in
mathematics and mathematics teaching. A BIS emphasis in mathematics is
available as well (based on the mathematics minor). Specifically, from
the University Catalog:
Mathematics Major
BACHELOR DEGREE (B.S. or B.A.)
» Program Prerequisite: Not required for Regular and Applied
Mathematics Emphases. Mathematics Teaching majors must meet the
Teacher Education admission and certification requirements (see Teacher
Education Department).
» Minor: Required for the departmental major.
» Grade Requirements: A grade of "C" or better in courses required for
this major (a grade of "C-" is not acceptable), in addition to an
overall 2.0
GPA and a 2.0 GPA in mathematics classes numbered 1210 or above.
Mathematics Teaching majors must achieve an overall GPA of 3.00 for
admission to the Teacher Education program.
Mathematics Sequences
A. Probability and Statistics Sequence
Math 3410 Probability & Statistics (3)
Math 3420 Probability & Statistics (3)
B. Combinatorics Sequence
Math 3610 Graph Theory (3)
Math 3620 Enumeration (3)
C. Differential Equations Sequence
Math 3710 Boundary Value Problems (3)
Math 3730 Partial Differential Equations (3)
or Math 3750 Dynamical Systems (3)
D. Algebra Sequence
Math 4110 Intro to Modern Algebra I (3)
Math 4120 Intro to Modern Algebra II (3)
E. Analysis Sequence
Math 4210 Intro Real Analysis (3)
Math 4220 Intro Real Analysis (3)
F. Numerical Analysis Sequence
Math 4610 Numerical Analysis (3)
Math 4620 Numerical Analysis (3)
Course Requirements for Regular Emphasis B.S. or B.A. Degree
Mathematics Courses Required (30 credit hours)
Math SI1210 Calculus I (4)
Math SI1220 Calculus II (4)
Math 2210 Calculus III (4)
Math 2270 Elementary Linear Algebra (3)
Math 2280 Ordinary Differential Equations (3)
Math 4110 Modern Algebra I (3)
Math 4120 Modern Algebra II (3)
or Math 4320 Topology (3)
Math 4210/4220 Intro Real Analysis (6)
Mathematics Electives (at least 12 credit hours)
Complete any upper division Mathematics courses (not including any
required courses) so that required mathematics courses and mathematics
electives total at least 42 credit hours.
Support Courses Required (10 credit hours)
Phsx PS/SI2210 Physics for Scientists & Engineers I (4)
Phsx PS/SI2210L Laboratory Physics I (1)
Phsx SI2220 Physics for Scientists & Engineers II (4)
Phsx SI2220L Laboratory Physics II (1)
Course Requirements for Applied Mathematics Emphasis
B.S. or B.A. Degree
Mathematics Courses Required (30 credit hours)
Math SI1210 Calculus I (4)
Math SI1220 Calculus II (4)
Math 2210 Calculus III (4)
Math 2270 Elementary Linear Algebra (3)
Math 2280 Ordinary Differential Equations (3)
Math 3410 Probability & Statistics (3)
Math 3550 Mathematical Modeling (3)
Math 3710 Boundary Value Problems (3)
or Math 3750 Dynamical Systems (3)
Math 4610 Numerical Analysis (3)
Mathematics Electives (at least 12 credit hours)
Complete any upper division Mathematics courses, not including courses
taken to satisfy the required courses, so that the mathematics electives
and
required mathematics courses total at least 42 credit hours. The
required and
elective courses must include 2 complete mathematics sequences chosen
from sequences A, B, C, E, or F above.
Support Courses Required (14 credit hours)
Phsx PS/SI2210 Phsx for Scientists & Engineers I (4)
Phsx PS/SI2210L Laboratory Physics I (1)
Phsx SI2220 Phsx for Scientists & Engineers II (4)
Phsx SI2220L Laboratory Physics II (1)
CS SI1220 Object Oriented Programming Using C++ (4)
A minor is required in either Physics, Computer Science, or Electronics
Engineering Technology. Other minors having a strong mathematical
base are acceptable if the courses to be taken are pre-approved by the
chair of the Mathematics Department.
Course Requirements for Mathematics Teaching Emphasis
B.S. or B.A. Degree
Mathematics Courses Required (42 credit hours)
Math SI1210 Calculus I (4)
Math SI1220 Calculus II (4)
Math 2210 Calculus III (4)
Math 2270 Elementary Linear Algebra (3)
Math 2280 Ordinary Differential Equations (3)
Math 3120 Euclidean & non-Euclidean Geometry (3)
Math 3160 Number Theory (3)
Math 3410 Probability & Statistics I (3)
Math 3420 Probability & Statistics II (3)
Math 4110 Modern Algebra I (3)
Math 4210 Intro Real Analysis (3)
MathEd 3010 Methods & Techniques for Teaching Intermediate
Secondary Math (3)
MathEd 3020 Methods & Techniques for Teaching Advanced
Secondary Math (3)
Support Courses Required (5-10 credit hours)
Complete either
Phsx PS/SI2210 Physics for Scientists & Engineers (4)
& Phsx PS/SI2210L Laboratory Physics I (1)
or
Chem PS/SI1210 Principles of Chemistry (5)
& Chem SI1220 Principles of Chemistry (5)
A minor is required. A student must also complete requirements for a
secondary education degree as determined by the College of Education.
DEPARTMENTAL HONORS
» Program Prerequisite: Enroll in General Honors Program and complete
at least 6 hours of General Honors courses (see the Honors Program).
» Grade Requirements: Maintain an overall GPA of 3.3 and a mathematics
GPA of 3.3.
» Credit Hour Requirements: Fulfill the requirements for the
departmental
Mathematics major (regular emphasis) and some extras, including Math
4910 and 9 hours of upper division Mathematics courses taken for Honors
credit, i.e.:
Complete
Math SI1210, 1220, 2210, 2270, 2280, 4110, 4120, 4210, 4220 plus 15
more hours of upper division mathematics courses (grades of "C" or
better required). Nine of the upper division hours must be for Honors
credit.*
and
Complete Math 4910 Senior Research Project
and
Complete Physics PS/SI2210, PS/SI2210L, SI2220, SI2220L
and
Complete a minor
and
Complete general education requirements
MINOR and TEACHING MINOR
» Grade Requirements: A grade of "C" or better in all courses used
toward the minor (a grade of "C-" is not acceptable).
Course Requirements for
Mathematics Minor (Regular Emphasis)
Mathematics Courses Required (11 credit hours)
Math SI1210 Calculus I (4)
Math SI1220 Calculus II (4)
Math 2270 Elementary Linear Algebra (3)
Electives (9-10 credit hours)
Take three courses chosen from the following:
Math 2210 Calculus III (4)
Math 2280 Ordinary Differential Equations (3)
any upper division mathematics courses (courses numbered 3000 and
higher)
Course Requirements for Mathematics Teaching Minor
Mathematics Courses Required (23 credit hours)
Math SI1210 Calculus I (4)
Math SI1220 Calculus II (4)
Math 2270 Elementary Linear Algebra (3)
Math 3120 Euclidean & non-Euclidean Geometry (3)
Math 3410 Probability & Statistics I (3)
Math 3160 Number Theory (3)
or Math 4110 Modern Algebra I (3)
MathEd 3010 Methods & Technology for Teaching Intermediate
Secondary Math (3)
Identify any general education courses offered by the department,
including HU, CA, SS, LS, PS, DV, SI, etc.
General Education Mathematics Courses and Requirements:
QUANTITATIVE LITERACY (3 credit hours) - one of the following:
a. Completion of one three-credit mathematics course (with a grade of C
or above): MathQL1030, Contemporary Mathematics, Math QL1040, Intro to
Statistics, Math QL1050*, College Algebra, Math QL1080, Pre-calculus, or
any math course with either Math QL1050* or Math QL1080 as a
prerequisite.
b. A score of 65 or greater on the COMPASS college algebra exam.
c. A score of 3 or higher on the AP Calculus or AP Statistics exam.
Identify department courses or programs which are offered by distance
education (online, correspondence, Davis Campus, other
institutions/locations, etc).
On-line courses offered:
Math 1010 Intermediate Algebra
Math 1030 Contemporary Mathematics
Math 1050 College Algebra
Courses offered at Davis Campus:
Math 0950 Pre-algebra
Math 0960 1st Course in Algebra
Math 1010 Intermediate Algebra
Math 1050 College Algebra
Math 1080 Pre-Calculus
Courses offered at other off-campus sites:
Math 0950 Pre-algebra
Math 0960 1st Course in Algebra
Math 1010 Intermediate Algebra
Math 1030 Contemporary Mathematics
Math 1040 Elementary Statistics
Math 1050 College Algebra
Math 1060 Trigonometry
Math 1080 Pre-Calculus
Math 1210 Calculus I
Math 1220 Calculus II
Math 2210 Calculus III
Math 2270 Elementary Linear Algebra
Math 2280 Ordinary Differential Equations
Math 3050 History of Mathematics
Math 3120 Euclidean & non-Euclidean Geometry
Math 3160 Number Theory
Math 3410 Probability & Statistics I
Math 4110 Modern Algebra I
Math 4210 Intro Real Analysis
MathEd 3010 Methods & Techniques for Teaching Intermediate
Secondary Math
C. Student Learning Outcomes Assessment and
Planning
For 2001-02, identify the student learning outcomes which were assessed
and the methods used to assess these outcomes. Generally describe the
results. Identify the changes which were made or will be made based upon
the results.
Student Learning Outcomes
OUTCOMES
Mathematics students should enjoy resources that are sufficient for
achieving their goals. While obtaining mathematical knowledge, they
should also have a reasonable freedom in the choice of their courses.
The education of a student is a cooperative effort between the student,
many faculty in different disciplines, and other university community
members such as advisors, librarians, administrators, etc. The
Mathematics Department controls only one aspect of this effort, namely
the teaching of mathematics. However, this document states overall
desirable learning outcomes for students of mathematics.
1. Mathematics majors should gain a substantive knowledge and
comprehension of the major ideas in the core areas of their fields of
study.
Pure Mathematics: The main topics are modern and linear algebra and
analysis of real-valued functions.
Applied Mathematics: The main topics are numerical and statistical
analysis, linear algebra, mathematical modeling and differential
equations.
Mathematics Teaching: The main mathematical topics are the ones
contained in mathematics courses required for certification. Mathematics
teaching majors should also learn effective approaches for teaching
mathematics.
2. All mathematics majors should learn a fundamental set of skills that
will enable them to succeed in an ever changing world.
Problem Solving and
Independent Learning: They should be adequately trained to apply their
mathematical knowledge in both familiar and new situations. They should
also be able to seek new knowledge to help in those endeavors.
Technology: They should learn to use appropriate technology, such as
computers, as an aide in investigating mathematical problems and
teaching.
Communication: They should learn to successfully communicate
mathematical ideas and solutions of problems with others at the
appropriate level.
3. Students pursuing Mathematics minors, Mathematics Teaching minors, or
Elementary Mathematics Endorsements should be able to effectively apply
appropriate mathematical ideas and/or teaching approaches in their
field.
4. Mathematics service courses should meet the overall varied needs of
client departments. Students in these courses should obtain the required
mathematical knowledge.
DATA COLLECTION
In data collection a balance must be reached between the cost (time,
money, etc.) and usefulness of the data while not imposing unreasonable
demands on faculty, university resources, students and graduates. There
is no single nationally accepted method, such as standardized testing,
for overall assessment. While the core topics of most courses are the
same nationally, there is no consensus with regard to the importance or
depth of coverage of each topic. Any national comparison would be
further complicated by differing entrance standards and missions of
universities.
Recognizing such constraints, the following are feasible means of data
collection which can lead to a meaningful assessment. Much of these data
could be collected through one instrument, such as a survey, while
others have been studied for many years.
1. College Graduation Exit Survey
2. Post-graduate Survey
3. Input from Client Departments
4. Feedback from General Education Assessment
5. Textbook Evaluation
6. Exam Evaluation
7. Distribution of Grades in Mathematics Courses
8. Distribution of Grades in Client Courses
9. Student Research and Contests Results
10. Standardized Test Results (GRE, etc.)
11. Employment Rates (immediate and in the future)
12. Graduate School Acceptance Rate
13. Graduate Degrees Earned
14. Classroom Observations of Student Teachers
15. Profile of Entering Students
CURRICULUM GRID
To draw accurate conclusions it will be necessary that the data sets
be sufficiently large, be from target populations, and be reliable. In
order to generate larger data sets, in some instances groups like
majors, minors, and client students, will be lumped together, while in
others, such as graduate acceptance rate, the data will be accumulated
over several years. For accurate targeting it will be necessary to
subdivide some groups, like minors, teaching minors and elementary
mathematics endorsements. Finally, the surveys and their results should
also be analyzed for unintended biases and reliability of data.
The following grid states how and at what level of effectiveness
(High, Medium, or Low) the data can be used in assessment of outcomes.
|
DATA
COLLECTION |
OUTCOMES |
|
MATHEMATICS
KNOWLEDGE |
FUNDAMENTAL
SKILLS |
M*
TM
ME |
SERVICE |
|
Pure |
Applied |
Teaching |
PS&IL** |
Tech. |
Comm. |
|
College Graduation Exit Survey |
M |
M |
M |
L |
M |
L |
L |
|
|
Post-graduate Survey |
H |
H |
H |
H |
H |
H |
H |
|
|
Input from Client Departments |
|
|
|
|
|
|
H |
H |
|
Feedback from General Education Assessment |
|
|
|
|
|
|
|
H |
|
Textbook Evaluation |
M |
M |
M |
M |
L |
L |
M |
M |
|
Exam Evaluation |
H |
H |
H |
M |
L |
M |
H |
H |
|
Distribution of Grades in Mathematics Courses |
H |
H |
H |
M |
L |
M |
H |
H |
|
Distribution of Grades in Client Courses |
L |
M |
L |
M |
M |
M |
M |
H |
|
Student Research and Contests Results |
M |
M |
M |
H |
H |
H |
L |
|
|
Standardized Test Results |
H |
H |
H |
M |
L |
L |
L |
|
|
Employment Rates |
M |
M |
H |
|
|
L |
L |
|
|
Graduate School Acceptance Rate |
H |
H |
H |
|
|
L |
M |
|
|
Graduate Degrees Earned |
H |
H |
H |
H |
|
M |
M |
|
|
Classroom Observations of Student Teachers |
|
|
H |
M |
M |
H |
M |
|
|
Profile of Entering Students |
|
|
|
|
|
|
|
H |
* M: Mathematics Minor, TM: Mathematics Teaching Minor, ME:
Elementary Mathematics Endorsements
** PS&IL: Problem Solving and Independent Learning
ASSESSMENT PLAN
Assessment is an ongoing process in the Mathematics Department.
Externally, broad reviews are conducted regularly by the Board of
Regents and by Northwest, ABET, and NCATE accrediting agencies. These
generally include reviews of departmental offerings, course content,
textbooks, and examinations. In these reviews experienced professionals
usually compare our program with others and provide the department with
reports detailing its perceived strengths and weaknesses. Other programs
also undergo similar external reviews. Based on all these reviews and in
consultation with client departments the Mathematics Department makes
necessary changes for improvement of its program.
Internally, the Mathematics Department reviews its entire curriculum
periodically, has regular dialogs with client departments, re-evaluates
textbooks annually, keeps current on national curriculum trends, and
studies course grade distributions from time to time. In addition,
faculty share and review examinations, regularly collect student
evaluations of teaching, and undergo annual reviews for merit. Faculty
also consult with local school districts, graduate schools, and
employers on an irregular but frequent basis.
Many evaluation criteria cannot be quantified with a simple numerical
scale. For example, there is no national ranking for textbooks. Thus,
while the Mathematics Department does review textbooks annually, and
uses those reviews to select high quality textbooks, little would be
gained from further analysis. This is also true for many other
collection/evaluation methods listed in our curriculum grid.
Therefore we propose to do the following.
1. Establish an address file of graduates.
2. Put together and then administer, over time, one or more
questionnaires that could be used in classroom surveys, exit interviews,
post-graduate surveys, etc. These questionnaires will inquire about
results of standardized tests, acceptance to graduate school, curriculum
strengths and weaknesses, obtaining employment, quality of job training,
obtaining advanced degrees, teaching effectiveness, etc.
3. Study the results of general education assessment and then respond in
appropriate ways.
4. Ask the administration to frequently provide all departments the
following information.
a. Grade distributions in all classes.
b. Summaries of employer comments on WSU’s perceived strengths and
weaknesses.
c. Profiles of entering students.
These outcomes and procedures were recently put into place by the
Mathematics Department. Data collection just started. Given the limits
on funding, what is planned is adequate to give a fair sense of success
by the Mathematics Department programs.
From 1994 to 2000, provide examples of the changes which have been made
to improve teaching and learning based on outcomes assessment results.
The mathematics programs have been reworked a couple of times from 1994
- 2000. We now require more theoretical courses for our regular major
and more specific applied courses for our applied emphasis. Our teaching
emphasis has changed to match state requirements. Many of these changes
to our program came about from the recommendations from previous reviews
or from semester conversion. 1. Academic Advising
For 2001-02, identify how student advising is accomplished within the
department. Describe the methods used to assess the effectiveness of
advising and generally describe the results. Identify the changes which
were made or will be made to student advising based upon the results.
The chair of the department is the official academic advisor for all
mathematics majors and minors. Other faculty members are encouraged to
advise students as well, but students are always eventually sent to see
the chair. Typically a student will call or come in and make an
appointment to talk to the chair. The students are declared as majors or
minors in the university computer and they are given information to help
them plan their schedules and potential careers. Other questions are
answered as they arise. The chair will also give advice to students or
other advisors on the university quantitative literacy requirement as
needed.
Future elementary school teachers that want to emphasize in mathematics
are advised by our Math Education faculty on an as needed basis. These
students would also get advice from the College of Education.
Data is just starting to be collected to assess the quality of advising
in the Mathematics Department. This data is coming from questionnaires
given to graduating math students. We hope this will help us improve our
advising.
From 1994 to 2000, provide examples of the changes which have been made
to improve student advising based on advising assessment results.
Individual programs are more often planned with the advisor so students
can graduate in a timely manner. Career opportunities are also
discussed. Sometimes help in advising is done by other faculty members
that give students a well rounded opinion. This has been ongoing since
before 1994.
E. Personnel (faculty and staff)
1. Faculty
Identify the total number of full-time, part-time and adjunct faculty.
Currently the mathematics faculty consists of 22 full-time people and
two half-time people. Over the current school year we have employed 35
different people as adjunct instructors, with several teaching more than
one section for the year. For the 2000-2001 school year, this translated
to 16.48 FTE for contract faculty and 12.53 FTE for adjuncts.
As of the 2002-2003 school year the Mathematics Department had six
full-time tenured full professors, one half-time tenured full professor,
six full-time associate professors (three tenured, three tenure-track),
one half-time visiting assistant professor (non-tenure-track), two
full-time instructor specialists (tenured), and eight full-time
lecturers (non-tenure-track). Fourteen of the faculty have Ph.D.’s,
seven have masters, two have bachelors degree, and one has two bachelors
degrees. Six of the faculty are female, eighteen are male. There are no
minorities, although four are from foreign countries. Areas of faculty
expertise include Functional Analysis, Real Analysis, Mathematical
Modeling, Differential Equations, Linear Algebra, Graph Theory,
Approximation Theory, and Mathematics Education. Years of teaching
experience varies from one year to over thirty years.
Describe how faculty are mentored and provided with professional
development opportunities (including full-time, part-time and adjunct
faculty).
Orientation of new faculty and staff is handled by the department chair.
Other faculty members help in specific situations when asked to by the
chair. Mentoring is typically done in conversations between the chair
and the faculty member both formally and informally. For ongoing
development, the chair meets with a faculty member once a year in the
annual faculty review, and goals are agreed to by the faculty member
with the chair.
A policy manual has been prepared for adjunct instructors and given to
them when they are hired. This manual gives them the basic information
necessary to do their jobs and gives them information on how to get
questions answered. Also, the chair talks to the adjunct faculty at
least once a semester for teaching desires. Problems and professional
opportunities are discussed here, or at other times as they arise.
Meetings have been held for adjuncts to instruct them and answer their
questions. These meetings are run by the Developmental Mathematics
Committee Chair, who is helped out by the department chair and a staff
person involved with developmental mathematics.
Describe how faculty are evaluated (including full-time, part-time and
adjunct faculty).
Contract faculty are reviewed once a year in the annual faculty review
by the chair of the department. Tenure track people are subject to
additional reviews for tenure and promotion. These are very extensive
reviews performed by a department committee, a college committee, the
Dean, and sometimes the Provost. All contract and adjunct faculty have
student evaluations done on each course they teach. All of these are
seen by the chair, and a sample of these become part of the annual
faculty review for the contract faculty. Some of these also are put in
the permanent file of tenure track faculty.
From 1994 to 2002, provide examples which illustrate the impact of the
faculty evaluation processes.
The annual faculty reviews are used in determining merit pay each year.
High performers get higher raises and low performers get little or no
raises. For tenure-track faculty still in the probationary periods,
these evaluations can also be used by the Department Promotion and
Tenure Committee (since the Chair is automatically on this committee) to
help it make decisions and write evaluations.
2. Staff
Identify the total number of full-time and part-time staff (both
professional and classified).
There are two full time staff people in the Department of Mathematics,
once secretary (11 month contract) and a professional staff person (12
month). There are also several part time graders hired by the
department. These are usually students who help grade homework for
specific classes and instructors.
Describe how staff are mentored or provided with professional
development opportunities (including full-time and part-time staff).
The staff has an annual review with the chair of the department, and
goals are an integral part of that review. In both cases, ongoing
development plans and development opportunities are discussed.
Describe how staff are evaluated (including full-time and part-time
staff).
Each staff member has a review performed by the chair given to all
staff. This is the Performance Review and Enrichment Program (PREP), and
is signed by the staff person, the chair, and the dean. Graders are
evaluated by the faculty members they work for, and are not rehired if
their performance is not satisfactory.
From 1994 to 2002, provide examples which illustrate the impact of the
staff evaluation processes.
Staff reviews are used to determine raises in salary. They are also used
to give staff members goals agreed to by the chair that will be useful
to the department as a whole.
F. Library
Describe how the library is used to support teaching and learning.
There are many library books available to students that can be used for
reference in their courses. Students can use these for alternate
explanations of material, examples, interesting problems, and just to
further their knowledge. Faculty can also use these books and the
journals the library has for research, exams questions, material for
student projects, and just to further their knowledge. Faculty also use
Math-Scinet to help with their research.
G. Facilities, Equipment, and Other Resources
Identify any specialized facilities and equipment or institutional
support resources (computers, software, university networks, labs, etc)
used by the department.
Almost all faculty members have their own computers in their offices.
There is also the math computer lab that has computers faculty can use.
Faculty can also assign students to do computer assignments using
software and computers available in this laboratory. Each faculty has an
email account (Groupwise) and an account which allows access to the
university network. Much software is available, including Mathematica, a
powerful computer algebra system. Printers are available in the
department. Projection systems, overhead projectors, and a TV/VCR are
available for instruction use.
For instructional equipment and materials, provide a replacement
schedule. In an appendix, provide an example of how these items are
inventoried.
It is a goal to have faculty computers replaced every five years,
although that depends on available funding. Other items are replaced on
an as-needed basis. Lab computers are replaced by the university using
university funds.
H. Budget
Identify the sources and relative proportion of funding which support
the department (E&G/legislative, private donations, student fees, etc).
Most of our funding is E&G/legislative (all faculty salaries, adjunct
salaries, grader hourly wage, copying, travel, supplies). We have
several small accounts from private donations in which we use the
interest for scholarships and honoraria for speakers. Other accounts
(small) provide access to grants that support teacher training projects.
Identify the approximate percentage of department funds which support
faculty research, scholarship or creative activities.
A very small percentage of our overall budget supports faculty research,
scholarship or creative activities. This would include travel funds and
any released time given to faculty.
I. Other
Identify any other information that relates to the department which is
NOT covered in A through H above.
Our students have had success in graduate schools. Within the last five
years, three have earned Ph.D.’s in mathematics, two have advanced to
candidacy for the Ph.D., and one recently started. One just received a
Ph.D. in an engineering field. Other students are working in industry,
usually in software. One is heading off to medical school.
II. SIGNIFICANT CHANGES
A. Student enrollment patterns for 1997-2002
Analyze trends indicated by the attached student data provided by the
Institutional Research Office (to be provided by 10/15/02).
Enrollment has been increasing, especially in the developmental
mathematics area. See the supplied data.
We had a significant decline in the number of majors and graduates
during 1999-2000 and 2000-2001, but we appear to be gaining as the next
year shows. There was a nationwide decline in mathematics majors during
these years so our numbers are not too surprising. This also happened
right after semester conversion, which tended to skew things as some
students worked hard to graduate before semesters.
Our numbers of student credit hours has been increasing steadily and
this is mostly in developmental mathematics and quantitative literacy.
After semester conversion, all new students have to pass the
quantitative literacy requirement, which includes developmental
mathematics as a prerequisite. The biggest reason for the increase in
developmental mathematics is the poor preparation the students get in
high school. We also instituted a new placement program to try to get a
better pass rate, but this only took place this past year. The numbers
will probably continue to increase as enrollment increases in the
university, but hopefully will level off as we work with the high
schools to help them better prepare students for college. Our department
Mathematics Education Committee has received grants for in-service
teacher training, and runs a program called Bridging the Gap, which
allows teachers to increase their mathematics certification level.
Programs like these are designed to help high school teachers send us
better prepared students.
|
Demographic |
1997-98 |
1998-99 |
1999-00 |
2000-01 |
2001-02 |
|
Student Credit Hours |
20,533 |
20,945 |
25,328 |
29,659 |
33,516 |
|
Student FTE |
684 |
698 |
844 |
989 |
1,117 |
|
Majors |
85 |
93 |
68 |
57 |
76 |
|
Graduates |
13 |
9 |
9 |
7 |
7 |
|
Bachelor Degrees |
13 |
9 |
9 |
7 |
7 |
B. Significant changes since 1994
Describe any significant changes made since 1994 to the processes for
outcomes assessment, student advising and faculty evaluation.
Outcomes assessment: A major effort was made two years ago to create
assessment documentation and implementation of the assessment plan is
happening currently. There was no formal assessment plan before this
time.
Student Advising: Students now have to declare their major with their
advisor, so more and easier advising is being done than before. A
greater effort has been made recently to advise students properly.
Effort has also been made to educate other advisors around campus on the
Quantitative Literacy requirement.
Faculty evaluation: Before 1996 the Mathematics Department was in the
College of Arts and Humanities, so formal faculty evaluation was not
done, other than formal promotion and tenure reviews. When we joined the
College of Science we had annual faculty reviews done by the chair each
year, in compliance to the standard of the College of Science. Student
evaluation of teaching has always been done, but it has evolved to
conform more closely with other departments in the College of Science.
Identify any significant changes made in response to college or
department recommendations contained in the 1994 accreditation report
(see attached document).
There were no particular changes necessary from the earlier
accreditation report, but some changes have been made. We now have a
computer laboratory with 20 computers. We teach additional technology
classes for teachers, partially to satisfy applying for NCATE
Accreditation, which was granted.
Describe any other significant changes made since 1994 for any other
areas identified in Section I.
Because of lack of success of students in lower level courses, the
mathematics placement policy has changed. For students coming in with
too low of Math ACT score, they must take a placement test (Compass
Exam) to be placed in a course higher than pre-algebra.
Because of the increase in enrollment in lower level classes, we have
hired eight lecturers, full time teachers with a masters degree (mostly)
that are not tenure-track, and are not expected to do scholarship or
much service. These lecturers are typically on three year rolling
contracts, and teach a great deal of the developmental and quantitative
literacy courses.
WSU changed from quarters to semesters in 1998, as did all of the state
institutions of higher learning. For this change, all mathematics
courses and programs were examined and much work was put into what the
courses and programs should contain. The department attempted to make
courses and programs consistent with other state institutions and with
other institutions similar to WSU. The change from quarter math
competency to semester quantitative literacy was done to make WSU
consistent with the state institutions. (This increased our academic
standards.) Thoughts were also given to textbooks and course syllabi.
Our course options and programs are much more solid than they were
before semester conversion. Students can transfer much more easily from
one institution to another since we basically all have the same courses
up to and including calculus, linear algebra and differential equation.
III. STRENGTHS AND CHALLENGES
A. Student Learning Outcomes Assessment and
Planning
Identify strengths and challenges of the department process used to
assess student learning outcomes and identify needed plans or changes
for improvement.
Strengths: The department has a well thought out assessment plan with
supporting documents. The student outcomes that are desired are clearly
stated and can be assessed. This is happening now.
Challenges: The data is just starting to be collected, so analysis and
any changes that may come will be in the future.
B. Academic Advising
Identify strengths and challenges of the department process used to
advise students and to assess the advising process.
Strengths: The chair knows the programs well and gives the students
correct information. Students have to meet with the chair to declare
their major or minor so that gives the opportunity for advising.
Students are not afraid to see the chair to get advice. They also are
encouraged and feel free to speak to other faculty members about
graduate school, jobs, or other opportunities. The department also has a
web site with much information available to students.
Challenges: Right now the chair has time to advise all majors and
minors. If the programs grow too much more, we will have to get more
faculty involved in formal advising. This will be an extra burden on
faculty and staff.
C. Faculty and Staff Evaluation
Identify strengths and challenges of the process used to evaluate
faculty (include full-time, part-time and adjunct faculty).
Strengths: With the annual faculty reviews currently done in the College
of Science, faculty know where they stand and have goals to work on
every year. This includes goals in teaching, scholarship, and service,
and it includes all contract faculty, whether tenure track or not.
Formal promotion/tenure reviews are still performed on tenure track
faculty.
Challenges: Adjunct faculty are evaluated mainly on student evaluations
and student complaints/praise. There needs to be a better way to
evaluate adjunct faculty without putting an undo burden on the chair or
other faculty.
Identify strengths and challenges of the process used to evaluate staff
(include full-time and part-time staff).
Strengths: For staff evaluation, the PREP method is used and seems
adequate. Staff members have goals to achieve and know how they are
performing their work.
Challenges: The PREP model is more time consuming than it needs to be.
D. Library
Identify strengths and challenges of the library collection which
supports the curriculum. Identify strengths and challenges of the
library staff and services which support the department.
Strengths: There are an abundant supply of books that students can use
for reference or projects. Faculty can use them also to enhance their
teaching and/or scholarship. Some videos are also available. The staff
and services are very good and supportive. Math-Scinet is available for
faculty and is very helpful for those members doing research.
Challenges: Access to research journals is a problem, but Math-Scinet is
helping. We need better access to reviews and research announcements as
well.
E. Facilities, Equipment and Other Resources
Identify strengths and challenges of the facilities, equipment and other
institutional support resources which support the program.
Strengths: Our facilities and equipment meet the needs of some of our
faculty. Our students are able to attend classes and be successful.
Challenges: We need more and better classrooms, and more and better
furniture in our classrooms so our students are not hindered in the
learning process. Rooms are cramped and the current furniture is not
comfortable. Better technology would be useful for many of our faculty
(better overheads, projection systems, computers in the classrooms). We
need more and newer computers for our faculty, and better software
availability. Faculty offices are too small which makes it difficult to
help students.
F. Budget
Identify strengths and challenges of the financial resources available
for the support of the program.
Strengths: The Provost and Dean are very good about funding new courses
when needed and helping out with our budget when they can.
Challenges: Financial resources are inadequate. We need small class
sizes for our lower level classes and more full time faculty to help
with these courses. Our day to day operating expenses are not funded
properly, although the dean supports us out of his funds. Funds for
scholarships are not as available as needed, and funds for student
research and/or travel is almost nonexistent.
G. Associate of Applied Science Degree Programs
If the department offers an A.A.S. degree program, evaluate the general
education content to determine if the required components of 1)
communication, 2) computation, and 3) human relations instruction are
included in the program.
The Mathematics Department has no AAS programs.
H. Other
Identify 1 to 3 additional areas of strength or areas of challenge for
the department from the information provided in Section I.
Strengths:
a) The degree offerings are solid and the teaching in the department is
of high quality. Faculty are very available to students.
b) Some faculty are managing to keep active research programs going,
even though teaching is the main focus of the department.
c) The department is addressing the problems in developmental math.
Challenges:
a) There are too many teaching adjuncts.
b) There are a low number of majors.
c) Getting students through the Quantitative Literacy requirement, given
the math abilities of the incoming students, presents a serious
challenge.
IV. NEXT STEPS/ACTION ITEMS
Identify next steps/action items that will increase areas of strength
and minimize challenges identified in Section III. Provide a 1 to 5 year
time line for each identified next step/action item.
1. The Department will pursue avenues for increasing the number of
majors. Some possibilities might be to create a program in computational
mathematics, or to develop a joint major either with Computer Science or
with Information Systems and Technology, or maybe with both. In the
secondary teaching program, perhaps a joint program in mathematics and
statistics might attract
students.
Time line: Preliminary discussions with the Department of Computer
Science have begun, but this is only preliminary. The goal is to have a
joint program with Computer Science, Information Systems and Technology,
or a Computational Mathematics major within the next 3 years.
2. Some space will become available for a math lab or a more expansive
math auxiliary. The Department has a goal of providing a facility that
could support instruction on all levels, including developmental
mathematics. Tutoring, extra labs, problem solving sessions, and more
will be provided to students, as well as a place that students can
interact with each other. This should help in overall success of
students, especially in the Quantitative Literacy and developmental
areas.
Time line: Space is being set aside now for a start on this project. It
should be up and running fully within 3 years (if the space is remodeled
and funding can be secured).
3. The Department is at a critical juncture in hiring. Over the next
five to ten years, there are going to be several retirements of PhD
faculty. If these faculty are replaced with non-PhD faculty, it will
undoubtedly have a detrimental effect on both the scholarship
opportunities in the Department and the ability of the Department to
offer bona fide programs in the major emphases. The goal of the
Mathematics Department is to replace each retiree with a Ph.D.
mathematician.
Time line: This will happen as we have openings.
4. Help develop promising junior faculty into productive teachers and
researchers. Have them help us get more majors.
Time line: This will happen as we get new faculty. For current faculty,
have them involved with new ideas and programs within the next three
years.
V. APPENDICES (include all that are
applicable)
A. Summary of program reviews/professional accreditation reviews and
description of resulting actions which have occurred since 1994
Sent separately in the mail.
B. Faculty vita for all full-time, part-time and adjunct faculty (see
attached template)
Sent separately.
C. Current strategic plan
STRATEGIC PLAN
In order to best fulfill our role within the University, we should
pursue the following objectives. No priority is intended in the order in
which items are listed.
1. Hire new faculty as needed.
2. Build research groups as the opportunity arises.
3. Provide faculty with the support they need to be professionally
active by providing more released time and reassigned time for research
and/or teaching projects.
4. Modify the curriculum as needed to best meet the needs of our
students in ways suggested by both national trends and our own research.
5. Decrease the reliance on large lecture sections.
6. Increase salaries to maintain a productive faculty and to attract
talented newcomers.
7. Reduce our reliance on adjuncts.
8. Improve facilities, which include the following items:
a. A MathEd room equipped with large tables, computer stations, storage
and projection facilities.
b. Electronic classrooms.
c. Adequate office facilities.
d. Improved computer laboratories.
e. Adequate tutorial facilities.
f. Repair/replace broken or obsolete equipment.
9. Provide each faculty member with a computer in his/her office which
will run all pertinent software.
10. Increase resources for items such as travel, library holdings,
journal subscriptions, recruitment and advisement.
11. Work with local school districts to improve the mathematical
preparation of incoming students.
12. Design and offer classes that integrate curriculum from other
related fields with mathematics.
13. Streamline the campus committee-structure so that results obtained
are more nearly commensurate with effort expended.
14. Better coordinate the mathematics taught on campus in order to avoid
unnecessary duplication and maintain standards.
D. Annual department reports submitted to the dean’s office from
1999-00, 2000-01, 2001-02
Coming via regular mail.
E. Forms used to evaluate full-time, part-time and adjunct faculty
Coming via regular mail.
F. Forms used to assess student learning outcomes (current
student/alumni surveys, rubrics, etc.)
Coming via regular mail.
G. Forms used to advise students
We have no formal forms used to give advice. We use the university
catalog or brochures based on the catalog. A brochure will be in
appendix I.
H. Samples of representative student work (examinations, papers,
portfolio artifacts, etc)
Coming later.
I. Department/program brochures, recruitment materials (paper and
web-based)
Coming via regular mail.
J. Instructional equipment/materials inventory forms
Coming via regular mail.
|