Does the largest number ever counted have a value or a specific name?
954417
Well since infinity is not a number but; then I guess the largest number will have to be infinity  minus one
771506
It could be any number between 0000 and 9999. If you need a list, start by writing down 0001, then 0002, then 0003, until you get to 9999. There's your list.
78925
well, you look at the biggest digit, not including the sign.  lets say it is -7-5.  7 would be the biggest.  Then, see if its subtract or add.  This is add.  It has to be negative, since its a -7.  Another example is 7-9.  9 is the biggest, and since its a negative, the answer is a negative. One last one.  -2+9.  9 is the biggest, and since its possitive, the answer is positive.
984791
The biggest number in the world actually doesn't have an end.  It is called "infinity".
1137046
There is no highest prime number.  Euclid showed that given any supposed prime number, you can always construct a new prime number higher than it.  Therefore there cannot be a highest prime number.\n\nYou do it this way.  Suppose the highest prime number is supposed to be "m".  Take "m" and all the prime numbers lower than "m", multiply them all together, and add one.  This new number cannot be divided evenly by "m", because it has a remainder of 1.  It cannot be divided by the next lower prime, because that too gives a remainder of 1, and so on.  Thus, the assumption that there was a largest prime number must be incorrect.\n\nExample, say we think the largest prime is 5.  Multiply 5 * 3 * 2 and add one to get 31.  31 is prime.  QED.
847707
Those who said googolplex are WAY, WAY off.\nThe largest number ever seriously used in a mathematical proof (and thus has its own name) is Graham's number, which is far, far bigger than a googolplex.\nMoser's number and Skewes' number are also bigger than a googolplex, although not nearly as big as Graham's.\n\nhttp://en.wikipedia.org/wiki/Graham%27s_number\n\nIts value is 3  ↑^g(63) 3.  (You will need to read the article if you dont understand this notation.  It is so large that it cannot even be written in scientific notation!)\n\nOf course, as there is no largest number, there probably will come a time when an even bigger number is named.
69389
actually teh biggest number is infinity, and it isnt a defined value, it just embodies very very large numbers, therefore infinity and infinity^2 are actually the same number...pretty neat huh\n\nhope this helps!!
817024
its the biggest of all relative maximums
91450
Range is the difference between the smallest and the largest nubers.\n\nMode is the most occuring number(s).\n\nConsider the following numbers:\n\n4, 6, 7, 7, 8, 9, 9, 9, 10, 12\n\nRange = 12-4 = 8\nMode = 9
951824
The World Champion largest number, listed in the last Guinness Book of Records is an upper bound, derived by R. L. Graham, from a problem in a part of combinatorics called Ramsey theory.\nGraham's number cannot be expressed using the conventional notation of powers, and powers of powers. If all the material in the universe were turned into pen and ink it would not be enough to write the number down. Consequently, this special notation, devised by Donald Knuth is necessary.\n\nClick on link to see it
920247
There are exactly 100\n108 is the smallest and is 12*9\n999 is the largest and is 111*9\n\nTherefore there are 111 - 12 + 1 or 100 such numbers.\n(the number of numbers between a and b inclusive is a-b+1)\n\nNice try heartsensei but that wasnt your original answer.  copying others is low.
315917
Numbers are infinite therefore there is no "biggest number".
367180
No, numbers never stop.  There is a sign for infinity that looks like a sideways, stretched number 8.
274792
No matter how large a number you can think of, I can say, "Add one to it," and you have a bigger number. There is no limit. This is known as "infinity."
12883
how do you count to infinity?
66697
(2^30402457)-1 is the largest known prime number!\n\n\nGIMPS found: 230402457-1, the 43rd known Mersenne!  Found December 15, 2005, announced on Christmas. \n\n\n\n\nhttp://primes.utm.edu/lists/small/small3.html\n\nhttp://www.cmsu.edu/x85370.xml\n\nhttp://www.mersenne.org/prime.htm\n\nhttp://primes.utm.edu/largest.html
189338
You have to say the starting value for n.  \nThe first value for n has to be given; it could be basically anything.