Abstract
The Inner-Compass Theorem is a new type of mathematical proof that uses
moral judgements in addition to, and corresponding to, logical
judgements. I.e., Good = True and Bad = False. Furthermore, it proves
that these equivalencies are both Good as well as True. Moral judgements
are entirely individual and personal. Therefore, what is good is what is
felt as good, what is right is what is felt as right by the individual,
etc. When a logician, computer scientist, physicist, or mathematician
wishes to assume that a variable or symbol ought to take on a given
value, for example, the theorem validates the judgement of
aforementioned conscious individual prior to that wish having been
socially validated. This paper presents the "Type I" theorem,... (read 4626 more words →)
Well, firstly, I must assume that I am not completely incomprehensible - if I did, I would not be able to operate at all, so we must assume that I am at least somewhat comprehensible, especially about the claims that have been elevated to "main."
I assume that symbols are not empty, and that they do contain things. The exterior of the symbol is what gets written down. If it contains something, we say so.
I posit that when we say that two symbols are "equal", X = Y, for example, that we could be saying one of several things. I narrow this down to saying that X and Y are alternatives for the... (read more)