Metamath Proof Explorer


Definition df-propvar

Description: Variables in sentences of propositional calculus are encoded by appending a zero after the number of the variable. (Contributed by Thomas van Maaren, 21-Aug-2026)

Ref Expression
Assertion df-propvar Could not format assertion : No typesetting found for |- propvar = ( n e. NN |-> ( <" n "> ++ <" 0 "> ) ) with typecode |-

Detailed syntax breakdown

Step Hyp Ref Expression
0 cpropvar Could not format propvar : No typesetting found for class propvar with typecode class
1 vn setvar n
2 cn class
3 1 cv setvar n
4 3 cs1 class ⟨“ n ”⟩
5 cconcat class ++
6 cc0 class 0
7 6 cs1 class ⟨“ 0 ”⟩
8 4 7 5 co class ⟨“ n ”⟩ ++ ⟨“ 0 ”⟩
9 1 2 8 cmpt class n ⟨“ n ”⟩ ++ ⟨“ 0 ”⟩
10 0 9 wceq Could not format propvar = ( n e. NN |-> ( <" n "> ++ <" 0 "> ) ) : No typesetting found for wff propvar = ( n e. NN |-> ( <" n "> ++ <" 0 "> ) ) with typecode wff