MATHEMATICS
Bachelor	TR-NQF-HE: Level 6	QF-EHEA: First Cycle	EQF-LLL: Level 6

Course Introduction and Application Information

Course Code	Course Name	Semester	Theoretical	Practical	Credit	ECTS
GEP0808	Philosophy of Religion	Fall	3	0	3	5

This catalog is for information purposes. Course status is determined by the relevant department at the beginning of semester.

Basic information

Language of instruction:	English
Type of course:	GE-Elective
Course Level:	Bachelor’s Degree (First Cycle)
Mode of Delivery:	Face to face
Course Coordinator :	Dr. BURCU ALARSLAN ULUDAŞ
Course Lecturer(s):	Dr. Öğr. Üyesi MUSTAFA EMRE DORMAN
Recommended Optional Program Components:	None
Course Objectives:	The objective of the course is to analyze and evaluate the theories and ideas of philosophers on God and the monotheistic religions and to develop an ability of critical thinking.

Learning Outcomes

The students who have succeeded in this course;
1-The acquirement of knowledge.
2-Ability of apprehension.
3-Ability of analytical thinking.
4-Ability to develop a synthesis.
5-Development of creativity.
6-Development of value judgements.
7-Development of personality.

Course Content

Is there a God or not? Is it possible to prove the existence or non-existence of God? What is the source of a belief in God? What is the role of reason, experience and faith in religion? Is it possible to know the attributes of God, the immortality of the soul, the existence of miracles? What is the problem of evil? What are the moral and political implications of the claims of monotheistic religions? What is theism, deism, fideism, atheism and agnosticism? The philosophers to be studied are: Sextus, Augustinus, Aquinas, Anselmus, Avicenna, Descartes, Spinoza, Leibniz, Berkeley, Pascal, Hume, Marx, Kierkegaard, Nietzsche and Sartre.

Weekly Detailed Course Contents

Week	Subject	Related Preparation
1)	An Introduction to Philosophy
2)	An Introduction to the Philosophy of Religion
3)	Sextus Empiricus	Text reading: “Western Philosophy” edited by John Cottingham; “Classics of Philosophy” edited by Louis P. Pojman.
4)	Augustinus, Avicenna, Anselmus, Aquinas	Text reading: “Western Philosophy” edited by John Cottingham; “Classics of Philosophy” edited by Louis P. Pojman.
5)	Descartes, Leibniz, Spinoza	Text reading: “Western Philosophy” edited by John Cottingham; “Classics of Philosophy” edited by Louis P. Pojman.
6)	Berkeley, Pascal	Text reading: “Western Philosophy” edited by John Cottingham; “Classics of Philosophy” edited by Louis P. Pojman.
7)	Mid-Term Exam
8)	Hume	Text reading: “Western Philosophy” edited by John Cottingham; “Classics of Philosophy” edited by Louis P. Pojman.
9)	Hume	Text reading: “Western Philosophy” edited by John Cottingham; “Classics of Philosophy” edited by Louis P. Pojman.
10)	Hume	Text reading: “Western Philosophy” edited by John Cottingham; “Classics of Philosophy” edited by Louis P. Pojman.
11)	Kierkegaard, Marx, Nietzsche	Text reading: “Western Philosophy” edited by John Cottingham; “Classics of Philosophy” edited by Louis P. Pojman.
12)	Nietzsche, Sartre	Text reading: “Western Philosophy” edited by John Cottingham; “Classics of Philosophy” edited by Louis P. Pojman.
13)	Nietzsche, Sartre	Text reading: “Western Philosophy” edited by John Cottingham; “Classics of Philosophy ” edited by Louis P. Pojman. + Reading of the course notes.
14)	Revision	Metin Okuma: “Western Philosophy” edited by John Cottingham; “Classics of Philosophy” edited by Louis P. Pojman. + Derste alınan notların okunması.

Sources

Course Notes / Textbooks:	Metin Okuma: “Western Philosophy” edited by John Cottingham; “Classics of Philosophy” edited by Louis P. Pojman. + Derste alınan notların okunması. / Course Notes / Textbooks Course notes + “Western Philosophy” edited by John Cottingham; “Classics of Philosophy” edited by Louis P. Pojman.
References:

Evaluation System

Semester Requirements	Number of Activities	Level of Contribution
Midterms	1	% 40
Final	1	% 60
Total		% 100
PERCENTAGE OF SEMESTER WORK		% 40
PERCENTAGE OF FINAL WORK		% 60
Total		% 100

ECTS / Workload Table

Activities	Number of Activities	Duration (Hours)	Workload
Course Hours	14	3	42
Study Hours Out of Class	16	2	32
Midterms	2	5	10
Final	1	10	10
Total Workload			94

Contribution of Learning Outcomes to Programme Outcomes

No Effect	1 Lowest	2 Low	3 Average	4 High	5 Highest

	Program Outcomes	Level of Contribution
1)	To have a grasp of basic mathematics, applied mathematics and theories and applications in Mathematics
2)	To be able to understand and assess mathematical proofs and construct appropriate proofs of their own and also define and analyze problems and to find solutions based on scientific methods,
3)	To be able to apply mathematics in real life with interdisciplinary approach and to discover their potentials,
4)	To be able to acquire necessary information and to make modeling in any field that mathematics is used and to improve herself/himself,
5)	To be able to tell theoretical and technical information easily to both experts in detail and non-experts in basic and comprehensible way,
6)	To be familiar with computer programs used in the fields of mathematics and to be able to use at least one of them effectively at the European Computer Driving Licence Advanced Level,
7)	To be able to behave in accordance with social, scientific and ethical values in each step of the projects involved and to be able to introduce and apply projects in terms of civic engagement,
8)	To be able to evaluate all processes effectively and to have enough awareness about quality management by being conscious and having intellectual background in the universal sense,	4
9)	By having a way of abstract thinking, to be able to connect concrete events and to transfer solutions, to be able to design experiments, collect data, and analyze results by scientific methods and to interfere,	4
10)	To be able to continue lifelong learning by renewing the knowledge, the abilities and the competencies which have been developed during the program, and being conscious about lifelong learning,	4
11)	To be able to adapt and transfer the knowledge gained in the areas of mathematics ; such as algebra, analysis, number theory, mathematical logic, geometry and topology to the level of secondary school,
12)	To be able to conduct a research either as an individual or as a team member, and to be effective in each related step of the project, to take role in the decision process, to plan and manage the project by using time effectively.