Metamath Proof Explorer


Theorem basendxltplendx

Description: The index value of the Base slot is less than the index value of the le slot. (Contributed by AV, 30-Oct-2024)

Ref Expression
Assertion basendxltplendx Base ndx < ndx

Proof

Step Hyp Ref Expression
1 1lt10 1 < 10
2 basendx Base ndx = 1
3 plendx ndx = 10
4 1 2 3 3brtr4i Base ndx < ndx