SSCG(3 vs TREE(3))：Subcubic graph number

Subcubic graph number

Oneoutputofthesequence,SCG(13),isasubjectofextensiveresearch.ItisknowntosurpassTREE(3),anumberthatarisesfromarelatedsequence.。其他文章還包含有：「LookingtogetahandleonSSCG(3)(whichismuch」、「TREE^TREE(3)vsSSCG(3)」、「Friedman'sSSCGfunction」、「HowdoweknowthatLoaderisbiggerorgrowsfasterthan...」、「IsTREE(G(TREE(3)))biggerthanRayo'snumber?」、「FinitelyBigNumbersName」、「WhatareGra...

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Looking to get a handle on SSCG(3) (which is much

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Looking to get a handle on SSCG(3) (which is much, much larger than TREE(3)) · Can you define TREE(n) and SSCG(n)? · For TREE(n) See Kruskal's ...

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TREE^TREE(3) vs SSCG(3)

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SSCG(3) is probably miles bigger, think about it, in the fast growing hierarchy, all iteration does is add a 1 to the ordinal. iirc the ...

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Friedman's SSCG function

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SSCG(3) is much larger than both TREE(3) and TREETREE(3)(3), that is, the TREE function nested TREE(3) times with 3 at the bottom. Adam P. Goucher claims ...

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How do we know that Loader is bigger or grows faster than ...

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From what I have gathered online about these numbers, they say that Loader's Number is larger than TREE(3) or SSCG(3) or similar. The reasoning ...

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Is TREE (G (TREE(3))) bigger than Rayo's number?

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TREE (3) is not only bigger than Graham's number, it is a number of an absolutely different scale of magnitude. Although Graham's number cannot ...

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Finitely Big Numbers Name

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SSCG(3) is not only larger than TREE(3), it is much, much larger than. TREE(TREE(…TREE(3)…)) where the total nesting depth of the formula is TREE(3) levels of ...

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