Tentative schedule and course information
|
Instructor: Dr. Warren
Hickman
Office: HSC 158
Phone: Ext 7285
Text:
The
Geometric Viewpoint by Thomas Q.
Sibley
Supplementary
materials provided by the instructor:
Geometer's Sketchpad information,
Neutral Geometry information, Lenart
Sphere and tools.
| MWF |
|
|
|
|
| TR |
|
| 1:00 - 3:00PM | |
| Other times by appointment ( i.e. call ) |
Objectives
of the Course:
| To know: | 1) The meaning of Euclidean Geometry and its axiomatic system. |
| 2) Some results of Euclidean Geometry and how to use them. | |
| 3) Some history of the development of Euclidean Geometry. | |
| 4) The meaning of Non-Euclidean Geometry and related axiomatic systems. | |
| 5) Some results of Non-Euclidean Geometries | |
| 6) Some history of the development of Non-Euclidean Geometry. | |
| and
to |
7) Have students function at the Van Hiele Level IV. |
| 8) Have students learn about K-12 geometry curricula and different aspects of teaching geometry. | |
| 9) Have students learn to use Geometer’s Sketchpad as a teaching aid. |
The
above objectives will be realized by reading, critiquing and discussing
material presented in the text, and supplementary articles and books,
doing
assigned exercises including review problems and planning and giving
classroom
presentations. To aid the review of
Euclidean geometry, copies of Geometry:
A High School Course are on reserve in the Hoyt Science
library.
Class attendance is important. We will do group and individual
presentations. We learn not only by
doing, but also by listening to, observing and reflecting upon what
others
offer to us. Therefore you are expected
to be in class and to participate. Ten
percent of your grade will be based on class participation and
discussion. Unexcused absences will lower
this grade. Missing an exam because of an
unexcused
absence results in a grade of zero on the exam.
If you miss an exam for an excused absence, you will be able to
schedule
a make-up exam. An excused absence is
one for which you have a
Assignments:
You
are expected to do your share of the work on group projects and in
group
presentations. If
you
do not, your individual grade will be lowered.
Late written work will be accepted only for an
excused
absence. Exercises will be assigned in
class.
Grading:
I cannot be exact about the total points possible in determining your grade. What follows is a fairly good model.
Points
Tests: 3 (or 4) at
100 points each -----------------300
Review exercises (blue
sheet) -----------------------50
Participation
------------------------------------------ 60
Presentations, includes
Geometer’s Sketchpad
----------- 100
Assigned exercises
-----------------------------------
90
600
Total points
All
parts of this
information are subject to change.
To
prepare oneself to teach high school geometry, one should do two things:
(1)
learn considerably more elementary geometry
than is covered in
the high school course itself,
(2)
become acquainted with modern notions of
geometric structure.
Preface (P. ix)
College
Geometry
by
Howard Eves
1995
I believe we need to expand these to the following.
To
prepare oneself to teach high school geometry, one should do four
things:
(1)
learn considerably more elementary geometry
than is covered in
the high school course itself,
(2)
become acquainted with modern notions of
geometric structure.
(3)
become knowledgeable of students and how
students learn
mathematics.
(4)
become knowledgeable of the
school district's
curriculum in
mathematics K-12, particularly the
geometry content.