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For example, if you wanted to play a systematic entry containing the numbers 1, 2, 3, 4, 5, 6 and 7, you would have to buy 21 lines to cover every combination of five main numbers within the seven.

According to Sam Weren, author of The National Lottery Book: Winning Strategies , dreams can be translated into a sequence of numbers that could help players discover a successful lottery formula. Weren provides readers with a list of themes that commonly occur in dreams as well as providing their corresponding number sequence. He suggests that readers should keep track of their dreams, check the number sequences and use the digits that appear most often in their EuroMillions lines.

Take a look at some of the sequences below:. The Pyramid Plan is a method of assigning numbers to letters in order to obtain a set of digits that parallels a name, place or word.


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Use the chart below to convert your name, location or even your favourite band into lucky numbers. Perhaps use pairs of numbers to create larger digits. If you lived on Dean Street, you would choose 4, 5, 1, 5, 3, 4, 9, 5, 5 and 4.

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You can pair up the numbers to give you 45, 15, 34, 95 and 54 but, as the last two numbers are out of the range of the game, you could try adding the digits within them together to create a final line of EuroMillions main numbers reading 45, 15, 34, 14 and 9. Some players like to include just one key number, or a Soul Path number, in every sequence. Actual up arrows shouldn't be shown in it because like you said they don't mean the same thing. W by the way you just made a argument waiting to happen by saying "They are not the same thing.

Yeah graham's number is huge, but not as big as a googolplexian, which is a one followed by a googolplex number of zeros. In fact, the googolplexian is the largest number that has a name. Man I was curious about googol then I stumbled on googolplex then I noticed it was only the 2nd biggest number according to google then I found out about grahams number bloody hell i f I ever get cocky about my intelligence I'll just think about grahams number and think about how confusing it is man I don't think I'll be able to sleep at night I wish I had just stuct to studying pi multiplied by the radius squared.

Actually, Graham's number is now considered pretty small by mathematicians. For example, TREE 3 is so big that it makes Graham's number look like pretty much like zero in comparison. The interesting thing about the TREE function is that it grows so rapidly eg. Statements such as the universe itself isn't large enough to write down Graham's number would mean more if the font size the writer is using was mentioned. What is the smallest font permitted? How many peas you could put in a bottle depends on the size of the bottle and the size of the pea.

If each character was no larger than 1 Planck length, still wouldn't even make a dent.. Absolutely mind dissolvingly, unfathomably, ludicrously large. Question: What font-size is assumed when it's said that the observable universe isn't big enough to write Graham's number? Answer: Writing Graham's number as a 1 followed by zeros, suppose you could write one of the zeros in every Planck volume in the observable universe.

There aren't enough of them to write it.

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If, instead of 1 followed by a string of zeros, you wrote "A trillion trillion trillion How small is a Planck volume? It's a hundredth of a millionth of a trillionth of the volume of a proton. In fact, not only could you not write Graham's number by writing a zero or or a letter of "trillion" in every Planck volume in the universe. It's said that you couldn't even write the number of digits in the number of digits,. But I can guarantee the first claim: You can't write the Graham number even if you could write a zero, or a letter in "trillion" in each Plank volume of the observable universe,.

How many orders can objects be arranged in? The number is greater than the number of Planck volumes in the universe,. Say you numbered and listed all those orders. How many orders could that list be arranged in? The number of orders for that would be too big to be written even if you could write a zero or a letter of the word "trillion" in every Planck volume in the observable universe. You know that scan-pattern called the QR code, that accesses an advertiser's website?

At least one kind of QR code scan pattern uses a 35X35 square pattern of smaller squares. In how many orders could the world's human population be arranged? About 10 to the power of 72 billion. That number of orders is about the millionth power of the number of Planck volumes in the observable universe. Graham's number is incomparably larger than any of these numbers, But those order-numbers can be gotten in a familiar way, ordering a certain number of objects, And it doesn't take many objects about to have more orders than the number of Planck volumes in the observable universe.

Graham's number is so large compared to the size of the universe that the font size actually becomes irrelevant; whether one character takes up a Planck volume or the entire universe barely makes a difference. Given that we are talking about filling the entire universe with numbers, extremely small numbers, it's not unreasonable, at least not more unreasonable, that we can consider that this 'font' we are talking about has zero thickness and as such there is more than enough space to write any number on the head of a pin.

That's the only use for Graham's number that seems practical anyway. But if grahams number is that big, imagine what grahams number raised to the power of grahams number might be??

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Could we write the number in digital form, which from my understanding would incredibly expand the number of digits that could possibly be written, or am I mistaken? Space is believed to be just a vacuum of stars and planets that are grouped together, and that these groups of groups of planets go on seemingly forever. So why are you fighting about fitting it in our universe.

When if you tried, you wouldn't actually know when you've reached the outer reaches of our universe. You'd die before you could ever even attempt to record it. So let me put it to you like this, you're fighting about fitting that number into a place that could quite possibly have more universes in it than any number in the known universe could ever come close to being. Think about it like this, it's pretty much like fighting to put a number that can be used to explain how many universes our in existence. It's a pointless argument.

You're fighting about fitting something that is pretty much infinite into a space that is pretty much infinite. It's like fighting to fit infinity into infinity. Grahams number is bigger than googolplex, but is it bigger than googolplexian?

Too big to write but not too big for Graham

Is it a guess from Grahams part or is there a reasoning to go that far? I never seen that explained. Not sure if true, but IIRC: perhaps the best thing about Graham's number is that this absurdly massive number is an upper bound to the solution, and it's believed that the actual answer to the question is six. Skip to main content. Ronald Graham who gave us his beautiful number. Image: Cheryl Graham.

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What are those things? Clarification Permalink Submitted by Anonymous on November 13, Permalink Submitted by The epic boss on May 16, Up arrow clarification?


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  • Permalink Submitted by Anonymous on May 1, Permalink Submitted by Anonymous on June 11, This article, though Permalink Submitted by Anonymous on December 1, Argument Permalink Submitted by David upchurch on November 24, Unless a computer keyboard has the up-arrow, it's necessary to substitute something else for it. Michael Ossipoff. I have something bigger. Permalink Submitted by videogame27 on August 8, Studying for my yearly math exam Permalink Submitted by Year 7 student on November 1, Other big numbers Permalink Submitted by Tom on May 22, How does that even work?

    No you are wrong a googleplex Permalink Submitted by Anonymous on May 16, Answer to question about font-size forr writing Graham's number Permalink Submitted by Michael Ossipoff on December 25, I'd like to answer to questions: 1. Question: How is Graham's number gotten from the Knuth up-arrow notationi? Graham's number is g It's said that you couldn't even write the number of digits in the number of digits, I'm just quoting something said at Wikipedia. I can't personally guarantee it. But I can guarantee the first claim: You can't write the Graham number even if you could write a zero, or a letter in "trillion" in each Plank volume of the observable universe, But that's achievable by much smaller numbers that Graham's number.

    The number is greater than the number of Planck volumes in the universe, Say you numbered and listed all those orders. The number of orders for that would be too big to be written even if you could write a zero or a letter of the word "trillion" in every Planck volume in the observable universe You know that scan-pattern called the QR code, that accesses an advertiser's website? At least one kind of QR code scan pattern uses a 35X35 square pattern of smaller squares How many combinations of shaded and unshaded squares are there?

    There are more than the number of Planck volumes in the observable universe. In how many orders could you arrange a number of objects equal to 10 to the 72 billionth power? Graham's number is so large Permalink Submitted by Iconoclast on June 30, Gonzo on March 20, Of course you can.

    Permalink Submitted by Nic Barry on September 16, Interesting idea, but Permalink Submitted by mark schnitzer on January 16, Permalink Submitted by anonymous on January 24, Making big numbers Permalink Submitted by Ashton on May 1,