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Discrete Mathematical Structures

Curriculum

  • 1 Section
  • 37 Lessons
  • 10 Weeks
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  • Discrete Mathematical Structures
    37
    • 2.1
      Lecture 1: Propositional Logic
    • 2.2
      Lecture 2: Propositional Logic (Contd.)
    • 2.3
      Lecture 3: Predicates & Quantifiers
    • 2.4
      Lecture 4: Predicates & Quantifiers (Contd.)
    • 2.5
      Lecture 5: Logical Inference
    • 2.6
      Lecture 6: Resolution Principles & Application to PROLOG
    • 2.7
      Lecture 7: Methods of Proof
    • 2.8
      Lecture 8: Normal Forms
    • 2.9
      Lecture 10: Sets
    • 2.10
      Lecture 12: Set Operations on Strings Over an Alphabet
    • 2.11
      Lecture 14: Graphs
    • 2.12
      Lecture 15: Graphs (Contd.)
    • 2.13
      Lecture 16: Trees
    • 2.14
      Lecture 17: Trees and Graphs
    • 2.15
      Lecture 18: Special Properties of Relations
    • 2.16
      Lecture 19: Closure of Relations
    • 2.17
      Lecture 20: Closure of Relations (Contd.)
    • 2.18
      Lecture 21: Order Relations
    • 2.19
      Lecture 22: Order and Relations and Equivalence Relations
    • 2.20
      Lecture 23: Equivalence relations and partitions
    • 2.21
      Lecture 24: Functions
    • 2.22
      Lecture 25: Functions 2
    • 2.23
      Lectures 26 Functions 3
    • 2.24
      Lecture 27: Pigeonhole Principle
    • 2.25
      Lecture 28: Permutations and combinations
    • 2.26
      Lecture 29: Permutations and Combinations(Contd…)
    • 2.27
      Lecture 30: Generating Functions
    • 2.28
      Lecture 31: Generating Functions 2
    • 2.29
      Lecture 32: Recurrence Relations
    • 2.30
      Lecture 33: Recurrence Relations contd..
    • 2.31
      Lecture 34: Recurrence Relations(contd..)
    • 2.32
      Lecture 35: Algebras
    • 2.33
      Lecture 36: Algebras 2
    • 2.34
      Lecture 37: Algebras 3
    • 2.35
      Lecture 38: Finite State Automaton
    • 2.36
      Lecture 39: Finite State Automaton(contd….)
    • 2.37
      Lecture 40: Lattices
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Lecture 2: Propositional Logic (Contd.)
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