Anadolu Info Package Anadolu Info Package
  • Info on the Institution
  • Info on Degree Programmes
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Profile of the Programme Specific Admission Requirements Qualification Requirements and Regulations Recognition of Prior Learning Educational Staff Programme Director & ECTS Coord. Field Qualifications Key Learning Outcomes Course Structure Diagram with Credits Matrix of Program Outcomes&Field Qualifications Matrix of Course& Program Qualifications Examination Regulations, Assessment and Grading Graduation Requirements Access to Further Studies Occupational Profiles of Graduates
  • Faculty of Humanities
  • Department of Philosophy
  • Course Structure Diagram with Credits
  • Fundamentals of Mathematics
  • Learning Outcomes
  • Description
  • Content
  • Learning Outcomes
  • Learning Activities and Teaching Methods
  • Course's Contribution to Prog.
  • Assessment Methods

  • apply a fundamental knowledge of logic to mathematical reasoning.
  • explain the concepts of proposition and argument.
  • explain and apply inference rules of propositional and quantificational logic.
  • explain and exemplify basic forms of mathematical proof on the basis of symbolic logic.
  • apply basic knowledge of set theory.
  • explain set notations.
  • explain and exemplify basic operations on sets and relations between sets.
  • explain and inspect the notions and types of relation and functions.
  • explain the axioms of set theory.
  • analyze the properties of sets of numbers axiomatically.
  • express basic rules and properties of the aritmetics and ordering of natural numbers symbolically.
  • explain and apply proof by induction.
  • explain properties of orderings of other sets of numbers.
  • explain properties of basic algebraic structures.
  • explain the notion of algebraic structure.
  • explain axioms of groups, rings and fields.
  • inspect immediate consequences of the axioms of algebraic structures.
  • explain and inspect algebraic sub-structures.
  • apply basic rules of finite probability theory.
  • explain and exemplify the notions of event and experiment.
  • express the basic axioms of probability theory.
  • calculate probability of events by means of the axioms of finite probability theory.

  • Info on the Institution
  • Name and Adress
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  • General Description
  • List of Programmes Offered
  • General Admission Requirements
  • Recognition of Prior Learning
  • Registration Procedures
  • ECTS Credit Allocation
  • Academic Guidance
  • Info on Degree Programmes
  • Doctorate Degree / Proficieny in Arts
  • Master's Degree
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  • Info for Students
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