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∀ f : I -> I -> I {
∀ a : I { lift(
(∀ p : (I ~= I) { lift(f(p, p)) } : un(a ~= a)) ==
(∃ p : (I ~= I) { lift(f(p, p)) } : nu(a ~= a))
) } : un(1)
}
The idea is that since there is no false analogue for higher dimensional truth values,
the universal and existential quantifier behave the same,
except un is nu.
The text was updated successfully, but these errors were encountered:
Sketch proof:
The idea is that since there is no
false
analogue for higher dimensional truth values,the universal and existential quantifier behave the same,
except
un
isnu
.The text was updated successfully, but these errors were encountered: