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If a being completely transcends a 1-A Realm and its beings to the point from their perspective those beings are fictional, are they 1-A+?
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Thanks!No. They are just 1A on a higher scale.
What exactly do you mean by the nature of transcendence?It would be High 1-A if the nature of transcendence is the same as the 1-As are to High 1-Bs. Being above them is usually just 1-A+, but if no amount of traditional layers or strength increases can get the 1-As on the level as the other entity then they would be High 1-A.
So maybe idk.
What exactly do you mean by the nature of transcendence?
Ah, I see that's a big gap. So Infinitely Transcending and looking down a Boundless Realm that is Infinitely larger than a 1-A Realm is just one level higher of Baseline right?It means that a High 1-A cannot be reached in any capacity by a 1-A. Not amount of layers added to a Cantor Set can reach a Large Cardinal in a similar way that there's an infinite amount of numbers between 2 and 3 but none of those infinite numbers can ever reach 4.
- Low 1-A is equated to ℵ1 in the Cantor number set of all real numbers
- 1-A is ℵ2 and on in Cantor sets
- High 1-A a Large Cardnial of ω+1 and on
So in order to get High 1-A you need to prove that the entity is beyond a 1-A system in the same capacity the 1-A system is beyond a High 1-B system. Where no amount of upscaling or higher numbers will allow a High 1-B hierarchy to reach a 1-A hierarchy.
It would be 1-A+ on two levels based on that descriptionSo Infinitely Transcending and looking down a Boundless Realm that is Infinitely larger than a 1-A Realm is just one level higher of Baseline right?
Appreciate it! I understand it now.It would be 1-A+ on two levels based on that description
- 1-A = Base layer
- 1-A+ = Layer bigger than base layer
- 1-A+ = Entity bigger than layer bigger than base layer
One layer above baseline 1-A. It works just like 1-BIf a being completely transcends a 1-A Realm and its beings to the point from their perspective those beings are fictional, are they 1-A+?
Cool and Transcending along with viewing a Boundless Realm as fictional that is Infinitely Larger than a Baseline 1-A Realm is 1-A+ like above right?One layer above baseline 1-A. It works just like 1-B
Viewing a realm that is infinitely larger than baseline 1-A as fiction = 1-A+. I believe this is your question. Honestly it would would still be one level above baseline 1-A. 1-A works like 1-B. Well 1-A+ are just layers above baselineCool and Transcending along with viewing a Boundless Realm as fictional that is Infinitely Larger than a Baseline 1-A Realm is 1-A+ like above right?
Oh well, now I'm confused again, so what Qawsedf234 said was wrong?Viewing a realm that is infinitely larger than baseline 1-A as fiction = 1-A+. I believe this is your question. Honestly it would would still be one level above baseline 1-A. 1-A works like 1-B. Well 1-A+ is just layers above baseline
NopeOh well, now I'm confused again, so what Qawsedf234 said was wrong?
So you have a base 1-A Realm and then a Boundless Realm Infinitely bigger than sed 1-A Realm and then a being who transcends that Boundless Realm Infinitely seeing it as fiction. He said that was 1-A+ you're saying it's just a layer above baseline.Nope
1-A+ is also a layer above baselineHe said that was 1-A+ you're saying it's just a layer above baseline
Im stupid, I just looked back I get it now.1-A+ is also a layer above baseline
Could be single layer into 1-A, depending on how the transcendence was treated and described.If a being completely transcends a 1-A Realm and its beings to the point from their perspective those beings are fictional, are they 1-A+?
interesting, I know that this is a late reply, but question, I heard that a cantor set would be just as big as a cardinality, would a cardinal number that is uncountably infinite be the same or relatively similar to inaccessible cardinal?It means that a High 1-A cannot be reached in any capacity by a 1-A. Not amount of layers added to a Cantor Set can reach a Large Cardinal in a similar way that there's an infinite amount of numbers between 2 and 3 but none of those infinite numbers can ever reach 4.
- Low 1-A is equated to ℵ1 in the Cantor number set of all real numbers
- 1-A is ℵ2 and on in Cantor sets
- High 1-A a Large Cardnial of ω+1 and on
So in order to get High 1-A you need to prove that the entity is beyond a 1-A system in the same capacity the 1-A system is beyond a High 1-B system. Where no amount of upscaling or higher numbers will allow a High 1-B hierarchy to reach a 1-A hierarchy.
cantor made you cry right?
No. Aleph-Infinite is still smaller than a Large Cardinal in our system.but question, I heard that a cantor set would be just as big as a cardinality, would a cardinal number that is uncountably infinite be the same or relatively similar to inaccessible cardinal?
Okay, thanks for the clarificationNo. Aleph-Infinite is still smaller than a Large Cardinal in our system.
Actually just want one last clarification, sorry to bother you, in that sense if a cantor set/cardinality that is uncountably infinite would just be Outerversal+?No. Aleph-Infinite is still smaller than a Large Cardinal in our system.
Cantor without further context is just 1-A. You would need to prove an infinite set of Cantor sets to get 1-A+in that sense if a cantor set/cardinality that is uncountably infinite would just be Outerversal+?
Okay, thank you for that clarification. I know what to look for now.Cantor without further context is just 1-A. You would need to prove an infinite set of Cantor sets to get 1-A+