Ders Adı Kodu Yarıyıl T+U Saat Kredi AKTS
Phılosophy Of Mathematıcs IME 402 8 2 + 0 2 3
Ön Koşul Dersleri
Önerilen Seçmeli Dersler
Dersin Dili Türkçe
Dersin Seviyesi Lisans
Dersin Türü Zorunlu
Dersin Koordinatörü Doç.Dr. AYŞE ZEYNEP AZAK
Dersi Verenler
Dersin Yardımcıları

Res. Assist. Emine Nur BİLGİÇ

Dersin Kategorisi Alanına Uygun Temel Öğretim
Dersin Amacı

To learn the basics of mathematics, methods and the philosophy of mathematics and to evaluate the relationship between the philosophy of mathematics and mathematics education.

Dersin İçeriği

Ontology and epistemology of mathematics; numbers, sets, functions, etc. mathematical concepts and proposition and meaning of mathematical expressions; foundations of mathematics, methods and philosophical problems related to the nature of mathematics, objectivity in mathematics and applicability to the real world; Frege, Russel, Hilbert, Brouwer and Gödel; the concept of flatness and dimension, basic theories of mathematics philosophy (Logisicm), formalism and intuitionism, semi-experimentalists and Lakatos; the relationship between mathematics philosophy and mathematics education; social groups in the philosophy of mathematics education

# Ders Öğrenme Çıktıları Öğretim Yöntemleri Ölçme Yöntemleri
1 Students will understand the ontology and epistemology of mathematics. Lecture, Drilland Practice, Testing,
2 Students will examine the work of the pioneers of mathematical philosophy such as Frege, Russel, Hilbert, Brouwer and Gödel. Lecture, Drilland Practice, Testing,
3 Students willl learn the basics of mathematics, methods and philosophical problems related to the nature of mathematics. Lecture, Drilland Practice, Testing,
4 Students will learn the basic theories of mathematical philosophy, logicism, formalism and intuitionism. Lecture, Drilland Practice, Testing,
5 Students will establish the relationship between mathematics philosophy and mathematics education Lecture, Drilland Practice, Testing,
Hafta Ders Konuları Ön Hazırlık
1 Ontology of mathematics
2 Epistemology of mathematics
3 Numbers, sets, functions etc. the meaning of mathematical concepts and the meaning of mathematical expressions
4 Fundamentals of mathematics
5 Methods of mathematics
6 Philosophical problems about the nature of mathematics
7 Objectivity in mathematics and applicability to the real world
8 The works of pioneers such as the philosophy of mathematics such as Frege, Russell, Hilbert Brouwer and Gödel
9 Midterm
10 Flatness and dimension concept
11 Basic theories of mathematics philosophy (Logisicm), formalism and intuitionism
12 Semi-experimentalists and Lakatos
13 The relationship between mathematics philosophy and mathematics education
14 Social groups in the philosophy of mathematics education
Kaynaklar
Ders Notu
Ders Kaynakları

Matematik Felsefesi, Stephen F. Barker, İmge Kitabevi

Matematik Tarihi ve Felsefesi, Adnan Baki, Pegem Yayıncılık

Matematik Felsefesi, Bekir S.Gür, Kadim Yayınları

Matematiksel Düşünme, Cemal Yıldırım, Remzi Kitabevi

Sıra Program Çıktıları Katkı Düzeyi
1 2 3 4 5
1 X
2 X
3 X
4
5 X
6
7
8
9
10
11 X
12 X
13
14 X
15
16
17
Değerlendirme Sistemi
Yarıyıl Çalışmaları Katkı Oranı
1. Ara Sınav 60
1. Kısa Sınav 15
2. Kısa Sınav 15
1. Ödev 10
Toplam 100
1. Yıl İçinin Başarıya 50
1. Final 50
Toplam 100
AKTS - İş Yükü Etkinlik Sayı Süre (Saat) Toplam İş Yükü (Saat)
Course Duration (Including the exam week: 16x Total course hours) 16 2 32
Hours for off-the-classroom study (Pre-study, practice) 16 2 32
Mid-terms 1 5 5
Quiz 2 3 6
Assignment 1 3 3
Final examination 1 5 5
Toplam İş Yükü 83
Toplam İş Yükü / 25 (Saat) 3,32
Dersin AKTS Kredisi 3