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2-1, CS-F214, Logic in CS Assignment II. We have to make a framework to check the proof of natural deduction in Propositional Logic/ Predicate Logic.

• Premise
• AND introduction/elimination
• OR introduction
• IMPLIES elimination
• MT

::= p | ¬p | ¬() | ( ∧ ) | ( ∨ ) | ( → ) ::= ∧i | ∧e1 | ∧e2 | ∨i1 | ∨i2 | →e |P

First line: n (number of statements) Next n lines: /< rule >[ /line1[ /line2 ] ] (parameter in [] is optional whose existence will be determined by < rule > )

Valid Proof (or) Invalid Proof

1. Line number starts from 1.
2. should be perfectly parenthesized, e.g. ((a ∧ b) ∧ c) is valid, (a ∧ b) ∧ c is invalid, ((a ∧ b)) is invalid, (a ∧ b) is valid, (a ∧ b ∧ c) is invalid, p is valid, (p) is invalid.
3. ¬ can be succeeded by a literal or ‘(‘ only.

• C++
• Doxygen

  navigate to html folder
  open index.html

• Pavas Garg
• Saksham Bajaj
• Murari Karthik
• Amit Kolasani