Computable General Equilibrium
Transkript
Computable General Equilibrium
INDIVIDUAL COURSE DESCRIPTION COMPUTABLE GENERAL EQUILIBRIUM Course Unit Title Course Unit Code Type of Course Unit Elective Level of Course Unit E-LEARNING ECONOMICS WITHOUT THESIS E-MASTER PROGRAM Number of Allocated 5 ECTS Credits Theoretical (hour/week) 3 Practice (hour/week) - Laboratory (hour/week) - Year of Study 2nd year Semester when the course unit is delivered Fall /3rd semester Name of Lecturer(s) PROF. DR. METİN KARADAĞ Mode of Delivery Face – To - Face Language of Instruction Turkish Prerequisities and co-requisities None Recommended Optional Programme Components None Work Placement(s) None Objectives of the Course The aim of this lecture is to help students, to conceive of the difference of partial and general equilibrum, to make up necessary economic models for country economy, to use this models and to be able to suggest economic policies. 1- Explaining partial and general equilibrium concepts 2- Applications of general equilibrium models. Learning Outcomes Basic economic concepts, consumption-production, general equilibrium-partial equilibrium, Edgeworth Box, Walras Law, Pareto optimality, general equilibrium on production, production possibilities curve, marginal rate of transformation, first best and second best theory, general equilibrium models and their weakness and vantage points, social account matrix, input-output tables, designing computable general equilibrium models, correlating between general equilibrium models and daily life, the role of general equilibrium models on making economic policies. Course Contents Weekly Detailed Contents Course TOPIC Week Theoretical Course Content Application 1 Basic economic concepts, consumption-production, equilibrium-partial equilibrium general 2 Edgeworth Box, Walras Law, Pareto optimality, general equilibrium on production, production possibilities curve, marginal rate of transformation Reading 3 first best and second best theory Reading 4 general equilibrium models and their weakness and vantage points. Reading 5 general equilibrium models and their weakness and vantage points Reading 6 social account matrix, Reading 7 social account matrix Reading 8 Midterm Exam 9 input-output tables Reading 10 input-output tables. Reading 11 designing computable general equilibrium models Reading 12 designing computable general equilibrium models Reading 13 correlating between general equilibrium models and daily life. Reading 14 correlating between general equilibrium models and daily life Reading Reading Recommended Reading or 15 the role of general equilibrium models on making economic policies. 16 Final Exam • Required • • • • • • Reading Telli Ç., “Sosyal Hesaplar Matrisi Üretme Yöntemi ve Türkiye Uygulaması”, DPT, 2004 Ellickson, B., “Competitive Equilibrium”, Cambridge University Pres, 1993 Shoven J.B., Whalley J., “Applying General Equilibrium”, Cambridge University Press. Derviş K., “General Equilibrium Models Dor Development Policy”, 1982 Bergman L., “An Introduction to Computable General Equilibrium Modeling”, 2003 http://www.ictp.trieste.it/ ~eee/workshops/smr1533/smr1533.htm Mas-Colell, A., “The Theory of General Economic Equilibrium”, Cambridge University Press. Starr, R., “General Equilibrium Theory : An Introduction”, Cambridge University Pres, 1997 ASSESSMENT Term (or Year) Learning Activities Weight, % Contribution of Term (Year) Learning Activities to Success Grade 20 Contribution of Final Exam to Success Grade 80 100 TOTAL Planned Learning Activities, Teaching Methods, Evaluation Methods and Student Workload Activities Quantity Duration (hour) Total Work Load (hour) 16 3 48 16 3 48 Homework Assignments 2 5 10 Mid-Terms a)Exam b) Student’s preparation 1 1 2 10 2 20 Final a)Exam b) Student’s preparation 1 2 2 2 2 20 Course hours Lab Application Special Course Internship Field Work Study hours out of class Presentations/ Seminar Project TOTAL 150 ECTS Credits Learning Outcomes LO1 LO2 150/30=5 ECTS PO 1 1 PO 2 PO 3 PO 4 PO 5 PO 6 PO 7 PO 8 PO 9 PO 10 PO 11 PO 12 PO 13 PO 14 PO 15 5 5 2 5 5 3 3 5 5 2 5 5 3 3 PO 16
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