by fartknockers April 22, 2009
Get the graham cracker mug.People who are very talented in sports. They often drive people crazy as 99.5% of Grahams have created creepy face drawings that come to life.
by babyjohn991 September 20, 2023
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A word of insult to use instead of swearing. Gypsy Grahams live in forests and eat wood occasionally; they also shout 'Oi!' to anyone who walks passed them.
by evelynelectra June 16, 2012
Get the Gypsy Graham mug.by Numii June 12, 2019
Get the Lily Graham mug.When you take a steamy shit you’ve been holding in for half a day at least and the stench is unbearable t
by mob n glob June 23, 2023
Get the Steamy Garahan mug.A well-bearded man, middle-aged and Brian Blessed-esque. Has a booming laugh and sometimes has the tendancy to go too far with things. A lovely man but sometimes prone to hacking people down in the streets with AN AXE saying 'he will pay my tab'.
by corey binns November 27, 2009
Get the Graham Mustin mug.Graham’s number is a number invented by Ronald Graham. In order to explain what it is, the notation must be understood. It’s called up-arrow notation, denoted by the ↑ symbol. One up-arrow just denotes that the second number is an exponent. For example, 3↑3 is 3^3, or 27. Using two arrow creates the fourth thing in the sequence of addition, multiplication, and exponentiation. Some call this math operation tetration. 3↑↑3 is 3^(3^3), 3^27, or 7,625,597,484,987. Using a third arrow, you can probably predict what happens. 3↑↑↑3 is 3↑↑(3↑↑3), or 3↑↑7,625,597,484,987. This means that you have (3^(3^(3^(...(3^3)...)))), and there are 7,625,597,484,987 3’s. For perspective, 3↑↑4, or 3^7,625,597,484,987, contains 3,638,334,640,024 digits. I’m not kidding, that is the actual number of digits, compute it using the Big Online Calculator. And yet, despite how far blown out of proportion this thing has been, it’s still not large enough. We need a fourth arrow. Don’t even get me started on the size of 3↑↑↑↑3, or 3↑↑↑(3↑↑↑3). And that number is called G(1). G(2) is 3↑↑↑...↑↑↑3. There are G(1) arrows. G(3) is 3↑↑↑...↑↑↑3, with G(2) 3’s. You get it now? Graham’s number is defined as G(64). And despite its immense size, it actually has a purpose. Suppose you had higher-dimensional hypercubes, and you had two colors for edges, and you wanted to know how many dimensions it took before a square where all lines were the same color was forced. The upper bound on that answer is Graham’s number.
by YeetusDeletus69420 January 5, 2020
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