If HE(the person who created the initial idea) doesn't have enough time, why don't do it yourself/ourselves/whatever?testitemqlstudop wrote:Me, but calcyman doesn't have enough time
There's 0.0016583% chance for a pentadecathlon to appear.
If HE(the person who created the initial idea) doesn't have enough time, why don't do it yourself/ourselves/whatever?testitemqlstudop wrote:Me, but calcyman doesn't have enough time
"Green hair!" -- RarityPkmnQ wrote:Yesterday my seatmate was doing something with her green ballpen (she doesn't know why it happened and I wasn't looking) and it exploded. At first I thought someone threw green paint. It was on my index finger, my wrist, my uniform, my pants and some of my books, notebooks, and pad paper.
I like green anyway.
Hunting wrote:I really want a OCA:SparseMethuseLife page for this rule, and LifeViewer Aliases, and other things when this rule is explored. I know the fact that this rule is not really interesting, since it's almost impossible to have a gun or rake or something like that and thus engineering is highly limited, but I believe it have potential too.
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x = 24, y = 10, rule = B368/S23jnr4aqrz5
o$o$b2o$obo17bo2bo$3o17b4o$21b2o2$8bo$9bo$7b3o!
That only works if you have cardinals; w-w is not well defined in the simplest system involving transfinite ordinals, since you can’t subtract from limit ordinals.testitemqlstudop wrote:Here's something to bend you minds:
Define x as ∑(infinity)1.
x is effectively 1 * infinity, or infinity.
By definition, x-x = inf-inf = inf.
However, when collapsing the summation, we get ∑(infinity)(1-1) = 0.
Nopetestitemqlstudop wrote:Is user "moose" Moosey or what?
What are you even summing over in "Σ(inf)(1-x)"? I only understand it as "adding (1-x) infinite times", which would be identical to infinity.lim(x->1)(Σ(inf)(1-x))
is wrong, because you are defining Σ(inf)(1-1) as 0. The value of 0*inf is undefined. Proof: Suppose otherwise, that 0*inf = x. Hence, x/0 = inf, bu division by 0 is inherently undefined. (Don't even think about defining limits for x/0, that's not what I'm trying to get at here.)lim(x->1)(Σ(inf)(1-x)) >> Σ(inf)(1-1)
I’m sorry, but Σ(inf)0 =/= “your 0*inf” — it’s equal to 0+0+0+0+0+0+0+0+0+0+0+0+0+0... = 0.testitemqlstudop wrote:What are you even summing over in "Σ(inf)(1-x)"? I only understand it as "adding (1-x) infinite times", which would be identical to infinity.lim(x->1)(Σ(inf)(1-x))
However, the statementis wrong, because you are defining Σ(inf)(1-1) as 0. The value of 0*inf is undefined. Proof: Suppose otherwise, that 0*inf = x. Hence, x/0 = inf, but division by 0 is inherently undefined. (Don't even think about defining limits for x/0, that's not what I'm trying to get at here.)lim(x->1)(Σ(inf)(1-x)) >> Σ(inf)(1-1)
So you can't compare anything to Σ(inf)0.
Help: the still lives wont budge!Moosey wrote:Can somebody send a MWSS, a HWSS, and some still lives into the life wormhole?
Just start them thereSaka wrote:Help: the still lives wont budge!Moosey wrote:Can somebody send a MWSS, a HWSS, and some still lives into the life wormhole?
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x = 0, y = 0, rule = B2a3-a/S23
o!
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x = 0, y = 0, rule = B2e3-e/S23
o!
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x = 0, y = 0, rule = B2c3-c/S23
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x = 0, y = 0, rule = B2k3-k/S23
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x = 0, y = 0, rule = B2i3-i/S23
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x = 0, y = 0, rule = B2n3-n/S23
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x = 0, y = 0, rule = B3/S2-a34a
o!
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x = 0, y = 0, rule = B3/S2-e34e
o!
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x = 0, y = 0, rule = B3/S2-c34c
o!
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x = 0, y = 0, rule = B3/S2-k34k
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x = 0, y = 0, rule = B3/S2-i34i
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x = 0, y = 0, rule = B3/S2-n34n
o!