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However, Graham's number can be explicitly given by computable recursive formulas using Knuth's up-arrow notation or equivalent, as was done by Ronald Graham, the number's namesake. As there is a recursive formula to define it, it is much smaller than typical busy beaver numbers, the latter of which grow faster than any computable sequence.
The Graham number or Benjamin Graham number is a figure used in securities investing that measures a stock's so-called fair value. [1] Named after Benjamin Graham , the founder of value investing , the Graham number can be calculated as follows:
The number of cells in the human body (estimated at 3.72 × 10 13), or 37.2 trillion/37.2 T [3] The number of bits on a computer hard disk (as of 2024, typically about 10 13, 1–2 TB), or 10 trillion/10T; The number of neuronal connections in the human brain (estimated at 10 14), or 100 trillion/100 T
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Graham's number, one of the largest numbers ever used in serious mathematical proof, is an upper bound for a problem related to Ramsey theory. Another large example is the Boolean Pythagorean triples problem .
I recently spent some time dissecting Benjamin Graham's The Intelligent Investor, the seminal book on value investing. Along the way, I talked about the Graham number as a means of valuation when ...
I recently spent some time dissecting Benjamin Graham's The Intelligent Investor, the seminal book on value investing. Along the way, I talked about the Graham number as a means of valuation when ...
Graham's number is a bound for the Graham–Rothschild theorem with | | =, =, =, =, and a nontrivial group action. For these parameters, the set of strings of length n {\displaystyle n} over a binary alphabet describes the vertices of an n {\displaystyle n} -dimensional hypercube , every two of which form a combinatorial line.