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On 9/13/2024 11:43 AM, WM wrote:
An open set holds none of its boundary.Sets with definable endpoints are closed, sets with dark endpoints are open.
A closed set holds all of its boundary.
If intervals holding endpoints are open,
then single.point interval.intersections are open
and arbitrary unions of single.point.sets are open
and all point.sets are open.
"All point.sets open" is the devolutionYou have not yet understood. Read what I wrote above.
ofAccording to logic Bob cannot disappear in a finite step. There are no other steps even in the infinite sequence.
"Obviously, Bob cannot disappear".
They have but we cannot see them, but we can prove their existence.Points in ℝ[ℚ[ℤ[ℕ[⟨0,…,n⟩]]]] have noThere is no "first" point of that interval,>
just an infinite set of points
Yes, dark points.
🛇 first in (0,1]
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