Does anybody have a list or link to a website that has a list of numbers that come after octillion? You know, how it goes million, billion, trillion, quadrillion, quintillion, sextillion, septillion, octillion...? Much appreciated, thanks.
124557
Presumably it would be a nonillion as this is the pefix that means nine (nonogon is a nine sided object just like octogon is an eight sided object)
361031
Oh Dear! lots of dodgy maths out there!\nWelcome to Mr Cantor's infinity paradise hotel!\nWe got infinite rooms, but they're all full just now.\nDon't worry!.. we'll squeeze you in!..I'll just get every guest to move one room along\nNow you can get in room1\nHey there's an infinite stretch limo arrived with an infinite number of guests..no probs just get all our guests to move from room n to 2n!\nYes infinity is an uncountable number, but you can still do mathematical ops with it\nHope that helps, you can work out the rest foor yourselves. PS always agree with your wife- she's right even when she's wrong-now that's a true paradox
574123
In decimal form the number 9^9^9^9^9^9 is so large that if every atom on the planet was to represent a digit we still wouldn't have enough room to represent the number.\n\nIn other words, Yahoo definitely doesn't have enough disk space to represent the number you're interested in.
410545
I regret that this question may be too vague for anyone to answer accurately.  Could you possibly re-phrase the question, with some details ... such as "Which type of sequencing do you mean?"\n\nThe question was originally posted under "Mathematics" so are we to assume that you mean "Sequences of Whole Numbers?"\n\nThank you.  Hope this helps!
616161
im not sure if this is the answer, but it ringed this bell...\n\nnormal number:   7500000000\nscientific notation: 75 x 10 elevated to 8\n\nnormal number:   .000015\nscientific notation:  15 x 10 elevated to -6\n\nwich is basicly just make a complicated or long number simple by writing it being multiplicated by a ten elevated the number of spaces you took. (zeros mostly)\n\nnormal number: .000015\nto make it a simple number, lets say 15, we have to get rid of the other zeroes, so we count how many spaces between where the dot is, and where it should be to make the number a 15. so its 6, in that case we have 000015. x 10 elevated to -6\nbut we dont write the zeroes on the left, so its only 15 elevated to -6, its important to know that in this case its a minus six, because you are going to move the dot to the left and make it a very small number.\n\nI really hoped that was what you asked, lol\nif not, then just ignore this :)
535461
I understand what you are saying when you mention the permutations for 10 digits, but I think you're missing what it really means.  First, this isn't right to think of it this way to think about this.  Non-repeating doesn't mean that I can't find a string in the decimal expansion that's the same as an earlier string (for example, finding a piece 14159 later in pi isn't impossible).  What it means is that there is no point where the digits in pi *completely* repeat (i.e. it becomes something like 141591415914159.... on and on forever).  So you're right, it can include some kind of partial repeat, but non-repeating means it can't have a total repeat.\n\nYour comment about the permutations (not combinations) on the numbers {0,...,9} is right but it's used incorrectly also.  It's wrong because of what I mentioned above.  Basically it's assuming that once you pick a number you can't repeat it again in a 10 digit sequence, but that's clearly wrong (again, 14159 appears in pi, where 1 occurs twice).  So you have several right ideas here but you're combining them seomwhat incorrectly.\n\nHope this clears things up!!
601165
Infinity is NOT a number; it is simply never ending.\n\nTo answer your question about infinity minus infinity, here is probably the simplest way to explain this: infinity minus infinity has three possible answers: 0, infiity, and some constant I will provide an example for each answer using one anology:\n\nImagine you have a bag of infinite marbles. What would happen if you removed ALL the marbles in the bag, you would have none in the bag (thus infinity minus infinity is zero).\n\nWhat happens if you remove all the even numbered marbles? Since there is an infinite number of even marbles, as well as an infinite number of odd numbered marbles, you have infinity minus infinity equaling infinity (all the infinite even marbles were removed, but there are still an infinite number of odd marbles in the bag).\n\nWhat happens if you want to have all but 3 marbles in the bag? You have to remove the all of them but 3. Thus infinity minus infinity equals a constant.\n\nTo answer your question about (0/0) - (0/0) This is simply undefined: you CANNOT devide by 0. An undefined value does not necessarily mean that it is infinite; there is a difference.\n\nInfinity divided by invinity will provide you the same answers as the subtraction problem. Zero raised to any power will always be 1 and infinity raised to the infinite power will more than likely be infinity.\n\n\nI hope this answers your question as to the concept of infinity.
625322
lol! Gits!! was late!! !0 infinity ten!! thx for sharing :)
414399
12,000,198 microscopical creatures\n\nit's 7 x 7 x 7 x 7 x 17 x 7 x 6 x 7 = 12,000,198\n\nBy the way, why is this in Words and Wordplay not Math?\nAm I missing something?
638989
ok im gonna guess your number! 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 40 41 42 43 44 45 46 47 48 49 50 51 52 53 54 55 56 57 5859 60 61 62 63 64 65 66 67 68 69 70 71 72 73 74 75 76 77 78 79 80 81 82 83 8485 86 87 88 89 90 91 92 93 94 95 96 97 98 99 100.......if its over 100 is it 999,999,999,999,999,999,999,999,999???? thats my favorite number................................jk mine just 9
268449
So there are always bigger numbers.  A googolplex is large but there are an infinite set of larger numbers still.  The real curiosity is that we've given that number a special name.  We usually only do this for the set of numbers that can serve some practical purpose to us, but in this case we've given a special name to a number that we'd rarely if ever run into while doing any type of practical calculation.\n\nThus, I'll just put out a guess that we've named it because construction is an interesting one, not because we had any need to use it.\n\nTo give you a sense of some larger numbers we have a practical use for, take a look at the Mersenne Primes.  Large prime numbers are useful for computer cryptography, and Mersenne primes are those of the form (2^n)-2 where n has been found to be 2, 3, 4, 5, 13, ... and most recently 30,402,457.  This makes 2^30,402,457 - 1 the largest prime number known... and generally quite a big number to boot!
167833
I believe the book is incorrect as well.\n\nThere are some real-world problems that start and end with numbers that do not belong to the set of Reals.  Consider the Quaternion.  A Quaternion is like a "super imaginary number", it is of the form, a + b*i + c*j + d*k, where i^2 = j^2 = k^2 = -1\n\nThis type of number can be used to represent the position and orientation of an object in 3D.  Since objects do have positions and orientations, it is not unreasonable to represent this with a Quaternion (even though many people don't know what it is).
142817
Since nitpicking is also about noticing the neat details, here's something I picked-up and appreciated. You may or may not be aware of the importance of the numbers 17 and 23 in conspiracy literature. It's in the Robert Anton Wilson Illuminatus stuff, it's everywhere really. Just like Star Trek's 47s. :) \n\nAnyway, we're well past the halfway point of the picture when I notice, in rather large script, the number 417 on the subway car. (Now, I'm used to catching 47s and there's one there.) I immediately whispered to my friend the appearance of a 17 and that 23 might soon follow. He didn't know what the heck I was talkin' about, but there it was, right on Julia Roberts' cel-phone: 17-23-!!! Clear as day! \n\nThere was also a floor level or warehouse space 17 I think (went by too fast.) AND
128677
that math formula that proves it is SO WRONG! i just talked about this with someone, if you look at the formula it gets messed up like halfway through.\n\ndo we need to break this down?\none fish + one fish = 2 fish
590821
Ever used Google? It may take you less time to find some of your answers here!\nHere's an example. Took me about 10 seconds:\n5,689,283 \nAccording to http://www.50states.com/tennesse.htm
503137
21, 34  Yes it's called the Fibonacci series.  Each number is the sum of the previous two.\n\nWhat I don't understand is as a result of asking a valid question to expand your knowledge, so many people gave you such rude replys.\n\nI hope this helps, have a good day.
473027
million: x 10^6\nbillion: x 10^9\ntrillion: x 10^12\nquadrillion: x 10^15\nquintillion: x 10^18\nsextillion: x 10^21\nseptillion: x 10^24\noctillion: x 10^27\nnonillion: x 10^30\ndecillion: x 10^33\nundecillion: x 10^36\nduodecillion: x 10^39\ntredecillion: x 10^42\nquattuordecillion: x 10^45\n\nI think that's great that he's in 2nd grade and asking questions like this.  Ivy League look out!