MTS284 History of Mathematics

3 ECTS - 2-0 Duration (T+A)- 4. Semester- 2 National Credit

Information

Unit FACULTY OF SCIENCE AND LETTERS
MATHEMATICS PR.
Code MTS284
Name History of Mathematics
Term 2018-2019 Academic Year
Semester 4. Semester
Duration (T+A) 2-0 (T-A) (17 Week)
ECTS 3 ECTS
National Credit 2 National Credit
Teaching Language Türkçe
Level Lisans Dersi
Type Normal
Label E Elective
Mode of study Yüz Yüze Öğretim
Catalog Information Coordinator Prof. Dr. GONCA AYIK
Course Instructor Prof. Dr. GONCA AYIK (Bahar) (A Group) (Ins. in Charge)


Course Goal / Objective

The aim of this course is to explain scientific thinking, philosophy of science, mathematical thinking and life story of some significant person of history of mathematics chronologically from ancient ages to 21st century to students.

Course Content

In this course scientific thinking method, life story of some significant person of history of mathematics in ancient ages, life story of some significant women mathematician, life story of some significant person of history of mathematics, short history of algebra, analysis and geometry are described.

Course Precondition

Resources

Matematiksel Düşünme&#8217;, Cemal Yıldırım, Remzi Kitapevi<br>&#8216;Bilimsel Düşünme Yöntemi&#8217;, Cemal Yıldırım, İmge Kitapevi<br>&#8216;Bilim Tarihi&#8217;, Cemal Yıldırım, Remzi Kitapevi<br>&#8220;Büyük Matematikçiler&#8221;, Ioan James, İş Bankası Yayınları 2013.

Notes



Course Learning Outcomes

Order Course Learning Outcomes
LO01 Gain the consciousness of professional ethics and responsibility
LO02 Recognize some famous mathematicians in ancient times.
LO03 Recognises mathematical thinking.
LO04 Recognises life story of some significant person of history of mathematics in ancient ages.
LO05 Knows life story ofsome significant person of history of mathematics .
LO06 Recognises some significant women mathematician.
LO07 Recognizes important names in the history of geometry.
LO08 Recognizes important names in the history of algebra.
LO09 Recognizes important names in the history of analaysis.


Relation with Program Learning Outcome

Order Type Program Learning Outcomes Level
PLO01 - Comprehend the ability to prove the mathematical knowledge gained in secondary education on the basis of theoretical basis. 5
PLO02 - Understands importance of basic consepts of Algebra, Analaysis and Topology. 5
PLO03 - Mathematical reasoning demonstrates the ability to develop and write mathematical proofs by gaining maturity. 4
PLO04 - Demonstrate the ability to express the basic theories of mathematics both correctly. 4
PLO05 - Understands the relationship between the different fields of mathematics and its relation to other disciplines. 5
PLO06 - Comprehends the ability to understand the relationships between the objects in the most understandable way while creating a model for any problem. 3
PLO07 - Comprehend and explain mathematical models such as formulas, graphs, tables and schema. 3
PLO08 - Demonstrate the ability to mathematically rearrange, analyze, and model the problems they encounter. 5
PLO09 - Comprehends at least one of the computer programming languages. 0
PLO10 - Demonstrate the ability to use scientific methods and appropriate technologies effectively in problem solving. 0
PLO11 - Understands sufficient knowledge of foreign language to be able to understand Mathematical concepts and communicate with other mathematicians 0
PLO12 - In addition to their professional development, they demonstrate their ability to continuously improve themselves by identifying their educational needs in scientific, cultural, artistic and social areas in line with their interests and abilities. 0
PLO13 - Understands the programming techniques and shows the ability to do programming. 0
PLO14 - Demonstrates the ability to study mathematics both independently and as a group. 0
PLO15 - Demonstrate an awareness of the universal and social impacts and legal consequences of mathematical applications in the field of study.
PLO16 - Demonstrate the ability to select, use and develop effectively for contemporary mathematical applications.
PLO17 - It has ability of lifelong learning awareness, access to information, monitoring developments in science and technology and self-renewal ability.
PLO18 - Gains the ability to use information technologies effectively for contemporary mathematical applications.
PLO19 - Gains the ability to design, conduct experiments, field work, data collection, analysis, archiving, text solving and / or interpretation according to mathematics fields.
PLO20 - Gains the consciousness of prefesional ethics and responsibility.


Week Plan

Week Topic Preparation Methods
1 Scientific thinking Review of the relevant pages from sources
2 Philosophy of science Review of the relevant pages from sources
3 Mathematical thinking Review of the relevant pages from sources
4 Science in ancient civilizations Review of the relevant pages from sources
5 Renaissance and modern science; enlightenment and science Review of the relevant pages from sources
6 Famous mathematicians in ancient times Review of the relevant pages from sources
7 Famous mathematicians in ancient times Review of the relevant pages from sources
8 Mid-Term Exam Review of the topics discussed in the lecture notes and sources
9 Last 300 years lived famous mathematicians Review of the relevant pages from sources
10 Last 300 years lived famous mathematicians Review of the relevant pages from sources
11 Last 200 years lived famous mathematicians Review of the relevant pages from sources
12 Famous women mathematicians Review of the relevant pages from sources
13 Famous women mathematicians Review of the relevant pages from sources
14 History of geometry Review of the relevant pages from sources
15 History of algebra and analaysis. Review of the relevant pages from sources
16 Term Exams Review of the topics discussed in the lecture notes and sources
17 Term Exams Review of the topics discussed in the lecture notes and sources


Assessment (Exam) Methods and Criteria

Assessment Type Midterm / Year Impact End of Term / End of Year Impact
1. Midterm Exam 100 40
General Assessment
Midterm / Year Total 100 40
1. Final Exam - 60
Grand Total - 100


Student Workload - ECTS

Works Number Time (Hour) Workload (Hour)
Course Related Works
Class Time (Exam weeks are excluded) 14 2 28
Out of Class Study (Preliminary Work, Practice) 14 2 28
Assesment Related Works
Homeworks, Projects, Others 0 0 0
Mid-term Exams (Written, Oral, etc.) 1 6 6
Final Exam 1 16 16
Total Workload (Hour) 78
Total Workload / 25 (h) 3,12
ECTS 3 ECTS

Update Time: 29.04.2025 12:41