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Theorem base for Specification string-append

This is a listing of all goals defined over the current specification. Axioms are yellow, proof obligations purple and theorems green. Click on individual names to get more information on the proof.

Name: Sequent: Type:
⊦ char ' = char + "" An Axiom
⊦ "" + str = str An Axiom
⊦ (char + str) + str0 = char + (str + str0) An Axiom
⊦ str + str0 = str + str1 ↔ str0 = str1 A User Theorem
⊦ (str1 + str2) + str3 = str1 + str2 + str3 A User Theorem
⊦ char + str = char ' + str A User Theorem
⊦ str1 + str2 = "" ↔ str1 = "" ∧ str2 = "" A User Theorem
⊦ str1 + "" = str1 A User Theorem
str ≠ "" ⊦ ((* str) + str0).char1 = str.char1 A User Theorem
⊦ str ≠ "" → (str + str0).char1 = str.char1 A User Theorem
⊦ char '.char1 = char A User Theorem
⊦ char ' + str = char0 ' + str0 ↔ char = char0 ∧ str = str0 A User Theorem
⊦ char1 ' + str1 = char2 ' + str2 ↔ char1 = char2 ∧ str1 = str2 A User Theorem
⊦ char ' ≠ "" A User Theorem
⊦ str1 ≠ "" → (char ' + str = str1 ↔ char = str1.char1 ∧ str = str1.rstring) A User Theorem
str ≠ "" ⊦ ((* str) + str0).rstring = str.rstring + str0 A User Theorem
⊦ str ≠ "" → (str + str0).rstring = str.rstring + str0 A User Theorem
⊦ char '.rstring = "" A User Theorem