What is Graham's Number? (feat Ron Graham)
video description
1 kilo digits (K'D)
10-100
1 mega digits (M'D)
1000- (K'D)
1 giga digits (G'D)
1000- (M'D)
1 terra digit(T'D)
1000- (G'D)
1 Quard digit(Q'D)
1000-(T'D)
1 Superior digit(S'D)
1000- (Q'D)
1 Ultra digits (U'D
1000- (Q'D)
1 Extreme digits (E'D)
1000- (U'D)
1 Very extreme digits(V'E'D)
1000- (E'D)
1 Ultra mega digits (U'M'D)
1000- (V'E'D)
1 Super ultra mega digit(S'U'MD)
1000- (U'M'D)
1 System Solar digits(S'S'D)
1000-(S'U'M'D)
1 Andromeda digits(A'D)
1000-(S'S'D)
1 Super galaxy digit(S'G'D)
1000-(A'D)
1 Local Galactic Group(L'G'G)
1000-(S'G'D)
1 Super Galactic Group(S'G'G)
1000-(L'G'G)
1 Observable Universe Digit(O'U'D)
10. 000-(S'G'G)
1 Multi-verse digits (M'V'D)
1. 000. 000-(O'V'D)
1 Omni-verse Digits (O'V'D)
1. 000. 000. 000-(M'V'D)
Date: 2022-04-08
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Comments and reviews: 9
Rob
My friend has tried to use Graham's number in calculating the geomatry of the universe. In the assumption that the space of the universe is infinite (uncountable. Can the measurements be applied to spherical geomatry possibly by using some calculus equation and what relevance does a linear cuboid dimension to the Nth degree have apart from proving a mathematical phenomena. Mathematical phenomena may prove to be many more than explored by todays standards.
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My friend has tried to use Graham's number in calculating the geomatry of the universe. In the assumption that the space of the universe is infinite (uncountable. Can the measurements be applied to spherical geomatry possibly by using some calculus equation and what relevance does a linear cuboid dimension to the Nth degree have apart from proving a mathematical phenomena. Mathematical phenomena may prove to be many more than explored by todays standards.
reply
Mongrel
To exist in a universe of finite size, does a number not need to be within the bounds of that finite size? Thus the largest (or smallest number) is restricted by the size of the system; both upper and lower bounds (universe.
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To exist in a universe of finite size, does a number not need to be within the bounds of that finite size? Thus the largest (or smallest number) is restricted by the size of the system; both upper and lower bounds (universe.
reply
Andrew
I have a dictionary of numbers and Graham's number is obviously last. Thing is. it curiously says at the end that graham's number may be 4. yip. 4. can you help me avoid Douglas Addam's attitude to science? . please help!
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I have a dictionary of numbers and Graham's number is obviously last. Thing is. it curiously says at the end that graham's number may be 4. yip. 4. can you help me avoid Douglas Addam's attitude to science? . please help!
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sylvainr0
So the question is: what is the smallest dimension in which you cannot avoid using the same color for all the vertices connecting four points lying on a same plane. My question: why one would want to know this?
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So the question is: what is the smallest dimension in which you cannot avoid using the same color for all the vertices connecting four points lying on a same plane. My question: why one would want to know this?
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Kevin
I'm the only one who hates when they write with this pen on this material? The sound it makes just makes me shiver ALL times so bad is hard to watch the videos, just almost every numberphile video i have to stop it.
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I'm the only one who hates when they write with this pen on this material? The sound it makes just makes me shiver ALL times so bad is hard to watch the videos, just almost every numberphile video i have to stop it.
reply
Bootlebat
This is the first time I've heard an explanation of the math problem that I've been able to understand. That said, why did he apparently overestimate the number of dimensions by so much?
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This is the first time I've heard an explanation of the math problem that I've been able to understand. That said, why did he apparently overestimate the number of dimensions by so much?
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Cryptonian
Graham's Number is trying to calculate the differential capacity of -1 assuming that each digit occupies one Planck volume, possibly the smallest measurable space.
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Graham's Number is trying to calculate the differential capacity of -1 assuming that each digit occupies one Planck volume, possibly the smallest measurable space.
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Oliver
Why 2 colours?
Why avoid the Configuration?
Why invoke Graham's number if its already unavoidable in 13 dimensions?
How utterly superfluous
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Why 2 colours?
Why avoid the Configuration?
Why invoke Graham's number if its already unavoidable in 13 dimensions?
How utterly superfluous
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Sica
Already seen the video couple of times. still can't figure out what we need to avoid and why we need to avoid and how g(64) pops out instead of 13.
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Already seen the video couple of times. still can't figure out what we need to avoid and why we need to avoid and how g(64) pops out instead of 13.
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