It seems we have just one rule to eliminate variables: substitution. For example, given A=BC and BCD=E, we can eliminate BC by substituting A for BC in BCD=E. Thus, we must have equation !A=X to get to B!A=!A, and to get to !A=X we must have !A=Y, and so on.
So it seems impossible in given axiomatic system to derive B!A=!A from !B=AD. Am I missing something?
EDIT: Here I take axioms in 1.12 as a basis for proposition calculus and I don't use any interpretation of them.
Subscribe to RSS Feed
= f037147d6e6c911a85753b9abdedda8d)
EDIT: The original post now has updated times and links, so refer to that instead.
Here are links to the times suggested, for convenience:
I'd suggest posting meeting times using timeanddate.com, to help avoid confusion about time zones and daylight savings.