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On 8/13/2024 12:13 PM, Chris M. Thomasson wrote:I prefer the unsigned version. Sometimes the set of naturals is called the positive integers and the naturals with zero as non-negative integers.On 8/13/2024 9:07 AM, FromTheRafters wrote:>WM used his keyboard to write :Ahh! Touche. :^DLe 12/08/2024 à 19:23, Richard Damon a écrit :>On 8/12/24 9:50 AM, WM wrote:>>>What causes an exception: nₓ ∈ ℕ:>
⅟nₓ > 0 without ⅟(nₓ+1) > 0 ?
The end of the positive axis.
Which, by the definition of the Natural Numbers, doesn't exist.
The end of the positive axis exists.
Right there where the negative axis begins?
Well, lets say the real axis, or x axis if you will:
(...)<--(-1)<--(-0+)-->(+1)-->(...)
It's infinitely long... Notice the signed zero? lol. Fair enough?
I consider zero to be the origin for any n-ary axes system. For 2d (0, 0), 3d (0, 0, 0) for 4d (0, 0, 0, 0), 5d (0, 0, 0, 0, 0), ect, ect... ;^)
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