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Tree 3 Vs Graham's Number

TREE3 actually came from Kruskals tree theorem and it is far far bigger than Grahams number. Friedmans SSCG sequence begins SSCG0 2 SSCG1 5 but then grows rapidly.


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Big numbers like Grahams number are impossibly big bigger than our universe.

Tree 3 vs graham's number. TREE3 dwarfs Grahams number - you might as well say Grahams number 1 when comparing to TREE3. SSCG3 is not only larger than TREE3 it is much much larger than. This is much much smaller than TREE.

Grahams number for example is approximately 187196A644 which is much smaller than the lower bound AA 1. Comparing TREE3 to Grahams number is like comparing the size of the Universe to golf ball. The one thing that surprises me most is the colossal jump from TREE2 to TREE3.

Very strict as n 4 is much closer to Grahams number than it is to TREE 3 34. Actually that is a bad comparison because the Universe isnt big enough to show the magnitude of TREE 3. The number n for which GnTREE3 holds would be indistuinguishable from TREE3 itself.

Professor Tony Padilla on the epic number TREE3. Other specific integers such as TREE3 known to be far larger than Grahams number have since appeared in many serious mathematical proofs for example in connection with Harvey Friedmans various finite forms of Kruskals theorem. SSCG2 3 23 295 9 1035775 1028.

In fact TREE3 is a complete other league. Actually that is a bad comparison because the Universe isnt big enough to show the magnitude of TREE3. When it is 3 the length is VERY VERY VERY long.

In fact Grahams number is practically equivalent to zero when compared to TREE3. 3 the resulting number would be smaller than g T R E E 3 where g n denotes the n th number in Grahams sequence with g 64 being Grahams number. For example if we let G n be the number generated after n layers of the Graham number process so that G 64 Grahams number TREE 3 would be larger than G G G G 64 with as many Gs as you care to imagine larger than Grahams number for example.

If you replaced all the 3 s in the construction of Grahams number with TREE. HttpsyoutubeIihcNa9YAPkMore links stuff in full description below Grahams Number. If you know Conway-chains they are usually unimaginably larger than Grahams number for example 4rightarrow 4rightarrow 4rightarrow 4 is.

An enormous number beyond our ability to express with written notation beyond what we could even begin to comprehend bigger than the notoriously gargantuan Grahams number. In a way that means that understanding these numbers will. Comparing TREE 3 to Grahams number is like comparing the size of the Universe to golf ball.

And we can combinatorially show that TREE 3 n 4 this inequality is in reality strict. TREE 3 dwarfs Grahams number - you might as well say Grahams number 1 when comparing to TREE 3. I can only wonder in awe what secret does TREE4 and above holds.

Additionally smaller upper bounds on the Ramsey theory problem from which Grahams number derived have since been proven to be valid. TREE 3 dwarfs big numbers like Grahams number.


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