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37
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Course Description

Discrete mathematics is the study of mathematical structures that are fundamentally discrete rather than continuous.

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Course Syllabus
  • Lecture 1 - Propositional Logic
  • Lecture 2 - Propositional Logic (Contd.)
  • Lecture 3 - Predicates & Quantifiers
  • Lecture 4 - Predicates & Quantifiers (Contd.)
  • Lecture 5 -Logical Inferenc
  • Lecture 6 -Resolution Principles & Application to PROLOG
  • Lecture 7 - Methods of Proof
  • Lecture 8 - Normal Forms
  • Lecture 10 - Sets
  • Lecture 12 - Set Operations on Strings Over an
  • Lecture 14- Graphs
  • Lecture 15 - Graphs (Contd.)
  • Lecture 16 - Trees
  • Lecture 17 - Trees and Graphs
  • Lecture 18 - Special Properties of Relations
  • Lecture -19 - Closure of Relations
  • Lecture 20 - Closure of Relations (Contd.)
  • Lecture 21 - Order Relations
  • Lecture 22 - Order and Relations and Equivalence
  • Lecture 23 - Equivalence relations and partitions
  • Lecture 24 - Functions
  • Lecture 25 - Functions (Contd.)
  • Lectures 26 - Functions (Contd.)
  • Lecture 27-Pigeonhole Principle
  • Lecture 28 - Permutations and combinations
  • Lecture 29 - Permutations and Combinations(Contd...)
  • Lecture 30 - Generating Functions
  • Lecture 31- Generating Functions
  • Lecture 32 - Recurrence Relations
  • Lecture 33 - Recurrence Relations
  • Lecture 34-Recurrence Relations(contd..)
  • Lecture 35-Algebras
  • Lecture 36-Algebras(contd...)
  • Lecture 37-Algebras(contd...)
  • Lecture 38-Finite State Automaton
  • Lecture 39-Finite State Automaton(contd....)
  • Lecture 40-Lattices
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