UNI248 ParadoxIstinye UniversityDegree Programs Molecular Biology and Genetics (English)General Information For StudentsDiploma SupplementErasmus Policy StatementNational Qualifications
Molecular Biology and Genetics (English)

Preview

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

Course Introduction and Application Information

Course Code: UNI248
Course Name: Paradox
Semester: Fall
Course Credits:
ECTS
5
Language of instruction: English
Course Condition:
Does the Course Require Work Experience?: No
Type of course: University Elective
Course Level:
Bachelor TR-NQF-HE:6. Master`s Degree QF-EHEA:First Cycle EQF-LLL:6. Master`s Degree
Mode of Delivery: E-Learning
Course Coordinator: Dr. Öğr. Üy. İBRAHİM EYLEM DOĞAN
Course Lecturer(s): Dr. Öğr. Üy. Hanife Bilgili
Course Assistants:

Course Objective and Content

Course Objectives: This course aims at expanding students’ capacity to think rigorously about paradoxes and introducing students to a number of core topics in metaphysics, philosophy of logic, probability, and philosophy of language.
Course Content: A selective course which introduces students from all departments to the world of paradoxes, the way they work, the ways to refute them, and reveals the theoretical illusion that grants them their strength.
It is a weekly 3-hour course.

Learning Outcomes

The students who have succeeded in this course;
1) Analyze paradoxes and draw their structure.
2) Categorize paradoxes according to the philosophical foundation behind them
3) Discuss the philosophical implications of paradoxes.

Course Flow Plan

Week Subject Related Preparation
1) Introduction
2) What is a paradox?
3) How do paradoxes work?
4) Metaphysical Paradoxes: The Ship of Theseus
5) Vagueness: Sorites Paradox
6) Infinity: Achilles and Tortoise
7) Self-Reference: The Liar Paradox
8) MIDTERM
9) Self-Reference: The Pinocchio Paradox
10) Metaknowledge: The Crocodile Paradox
11) Principle of Sufficient Reason: Buridan’s Donkey
12) Likelihood: Raven’s Paradox
13) Set Theory: Barber Paradox
14) The Closure Principle: The Lottery Paradox
15) Probability: The Monty Hall Problem The Paradox of Surprise Test
16) FINAL

Sources

Course Notes / Textbooks: Mark Sainsbury, ‘Paradoxes’, 1995, Cambridge University Press.
References: Selected readings from Stanford Encyclopedia of Philosophy on plato.stanford.edu

Course - Program Learning Outcome Relationship

Course Learning Outcomes

1

2

3

Program Outcomes
1) Has a theoretical and practical background in biology, chemistry, physics and mathematics, which constitute the basic knowledge in the field of molecular biology and genetics.
2) Can explain biological phenomena and events at molecular level and relate them to other basic sciences and engineering applications.
3) Has the basic laboratory knowledge and skills required by the field.
4) Works in accordance with scientific principles and ethical rules.
5) Uses procedural and mathematical software programs required for the analysis and basic evaluation of biological data at least at the European Computer License Basic Level.
6) Has the knowledge, culture and skills to follow the literature and current methods related to his field.
7) Will be able to identify the main problem in line with the needs in health, agriculture, animal husbandry, environment, industry and similar issues and offer the necessary solutions by using up-to-date technology.
8) Has the knowledge and ability to evaluate biological phenomena and events at the level of systems from an evolutionary point of view.
9) Has the ability to be involved in individual and group work, to prepare and carry out projects on specific topics, and to make written and oral presentations.
10) Uses at least one foreign language in reading, writing and speaking at B1 General Level in terms of European Language Portfolio criteria.
11) Has the ability to identify social and global problems using his / her field knowledge and to be a part of the solution in interdisciplinary cooperation.
12) Respects social, cultural and individual differences, universal values and human rights in his / her scientific and professional activities.

Course - Learning Outcome Relationship

No Effect 1 Lowest 2 Average 3 Highest
       
Program Outcomes Level of Contribution
1) Has a theoretical and practical background in biology, chemistry, physics and mathematics, which constitute the basic knowledge in the field of molecular biology and genetics.
2) Can explain biological phenomena and events at molecular level and relate them to other basic sciences and engineering applications.
3) Has the basic laboratory knowledge and skills required by the field.
4) Works in accordance with scientific principles and ethical rules.
5) Uses procedural and mathematical software programs required for the analysis and basic evaluation of biological data at least at the European Computer License Basic Level.
6) Has the knowledge, culture and skills to follow the literature and current methods related to his field.
7) Will be able to identify the main problem in line with the needs in health, agriculture, animal husbandry, environment, industry and similar issues and offer the necessary solutions by using up-to-date technology.
8) Has the knowledge and ability to evaluate biological phenomena and events at the level of systems from an evolutionary point of view.
9) Has the ability to be involved in individual and group work, to prepare and carry out projects on specific topics, and to make written and oral presentations.
10) Uses at least one foreign language in reading, writing and speaking at B1 General Level in terms of European Language Portfolio criteria.
11) Has the ability to identify social and global problems using his / her field knowledge and to be a part of the solution in interdisciplinary cooperation.
12) Respects social, cultural and individual differences, universal values and human rights in his / her scientific and professional activities.

Assessment & Grading

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

Workload and ECTS Credit Calculation

Activities Number of Activities Preparation for the Activity Spent for the Activity Itself Completing the Activity Requirements Workload
Course Hours 14 1 3 3 98
Midterms 1 10 1 1 12
Final 1 15 1 1 17
Total Workload 127