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Holy ****. The highest cardinal ever surpassed.It's already above Berkeley, size-wise.
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Holy ****. The highest cardinal ever surpassed.It's already above Berkeley, size-wise.
Is it the reinhardt cardinal or is there a new versionBerkeley is not the biggest cardinal, as I've said before.
Has sre surpassed all cardinals now?Berkeley and Reinhardt are above all other large cardinals in Consistency Strength, not sheer size (they might as well be incomparable to the others since they lack axiom of choice so it would be inherently wrong in saying they are bigger than all other cardinals).
Size-wise, the biggest are probably Extendible Cardinals or Ultra-Huge Cardinals.
Yes. It can't even reach the first hierarchy. The first out of 0=1 among of hierarchies.Gasper is blue and white very far from sre?
So your telling me this verse at the weakest surpasses all of our known cardinalsYes. It can't even reach the first hierarchy. The first out of 0=1 among of hierarchies.
Yes, the hierarchy of logic itself is nothing more than a rung within a higher-level hierarchy. And this hierarchy is also a step within another hierarchy, etc and etc.But there are an infinite amount of hierarchies beyond it as well?
YesSo your telling me this verse at the weakest surpasses all of our known cardinals
and then it basically creates new stuff that we haven’t even made yet (aka higher than 0=1, which mathematicians haven’t invented yet)
Is there a way to surpass this?Yes
The first hierarchy scales to 0=1, and then there are 0=1 amount of hierarchies above that. And then laplace demon sees all of that as a dream, beyond that is infinite hierarchies of laplace demons. And all of that is just part of one single story. One out of infinite amount. It's even stated there exists infinite possibilities and impossibilities*possibilities and impossibilities ad infinitum.
Somewhere at the very bottom of the first hierarchy.So where does white and blue stop at then?
I don't think so.Is there a way to surpass this?
And where does blue and white on the cardinal area?
So is blue and white at the highest cardinal?I don't think so.
Idk, it should be somewhere above inaccessible cardinal but it's not really said where exactly it scales.
Though it is said that there are N to the power of N to the power of N (and this goes into infinity) amount of timelines in blue and white. N=infinityIs there a way to surpass this?
And where does blue and white on the cardinal area?
Yes. Transcend it.Is there a way to surpass this?
No.So is blue and white at the highest cardinal?
NoSo is blue and white at the highest cardinal?
but it has surpassed woodin right and at least surpassed pretty much all other verses? (It can’t surpass sre that’s for sure but is it correct that it has surpassed everything else?)
No.but it has surpassed woodin right
No. Woodin is far bigger than anything B&W has shown.but it has surpassed woodin right and at least surpassed pretty much all other verses? (It can’t surpass sre that’s for sure but is it correct that it has surpassed everything else?)
It didn't surpass woodin cardinals.but it has surpassed woodin right and at least surpassed pretty much all other verses? (It can’t surpass sre that’s for sure but is it correct that it has surpassed everything else?)
Okay but it will be the second strongest verse right on this wiki?It didn't surpass woodin cardinals.
Potentially on similar level of wod.Okay but it will be the second strongest verse right on this wiki?
Could it surpass WOD?Potentially on similar level of wod.
YesCould it surpass WOD?
Well at least second place isn’t that bad
Can i ask you something?
With axiom of infinity? That's like 1-A+ (with this amount of dimension) in standard set theory if there as many amount as all the stages.Can i ask you something?
Would Von Neumann Ordinals scale to high hyperversal?
Where do stuff like ω scale? ω+1 etc, ωω and 2ω?With axiom of infinity? That's like 1-A+ (with this amount of dimension) if there as many amount as all the stages.
If you mean V(omega) it's just omega in cardinality, V(omega + 1) is just aleph one and things like V(omega omega) is aleph-omega omega.Where do stuff like ω scale? ω+1 etc, ωω and 2ω?
I wish someone could make a chart as it would make it easier for me to understandNo?? Large cardinal axioms are just cardinal properties if that's what you're talking about.
I am asking this because SRE mentions this stuff and i'm just wondering if Ordinals can be tiered.If you mean V(omega) it's just omega in cardinality, V(omega + 1) is just aleph one and things like V(omega omega) is just aleph-omega.