what is the best number?why"?
398553
always look after number one  ;-)
19288
This is constantly changing cause as soon as you know the largest number you will automaticly know the next number in which case its not the largest number anymore. 100, 101, 102, ... I mean we can all count.\n\nTake "Googolplex" as an example. Which is a Googol^10. (a Googol is 1 followed by 100 zeros)\n\nWhats to stop me from coining the word "Googolopelix" which will be a Googolplex^10
901198
answer is 3s. any no. multiply by 1 is the no. itself.
532000
How about 9! 51, 52, 55, 56, 57, 58, 59, 60, 61
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.
924848
1- Number 1\n2- Number 3\n3- Number 2   \n\n\nNumber is some funny Shi t lol!
232165
definitive number is an accurate number\n\nI have 1 living parent.  1 is a definitive number.\n\nDefinitive numbers depend on context.
82514
The reference of the numbers you are querying here are not much important except that the context in which they were used was to suggest an idea.  This same idea is that God is perfect and the man of sin is not whosoever he be. He may be very close in appearance but can never attain it.  To make the point God used the numbers here in question. Christian scriptures note that God's perfect number  is 7.  No matter how many times you repeat 6 it never really gets to seven. thats all.
927294
mean (add all numbers together and divide by the amount of numbers) - 6\nmedian (middle number when ordered from least to greatest) - 7\nmode (the number that appears the most) - 9\nrange (lowest number subtracted from highest number) - 8
569868
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!
942550
ten\n\nfour\n\nthirty\n\nthey are all numbers in disguise!
853927
999,999,999,999.9\n\nlol, how old are your kids/
217145
the mode of a set of numbers is the number that occurs most often.  for example, in the set 2, 4, 5,8, 8, 9, the mode is 8, as it occurs twice and the others only once.  another example: 7, 9, 9, 2, 5, 5, what is the mode?  there are actually two, 5 and 9, because the both occur the most.  if all numbers occur the same number of times, then there is no mode.\ncheck your math book and ask your teacher for more explanation.\nall you have to do is count the numbers, some people find that it helps to put them in order, so that they can be sure not to miss any. (instead of 7, 9, 9..., rewrite as 2, 5, 5, 7, 9, 9, this is also helpful when doing mean and median)\ngood luck on your work!  i like that you didn't include the actual problem, that shows that you really want to learn, not just take the easy way out.
580071
1,3,5,8,8\n\nUsing these numbers, the mean is 5 (1+3+5+8+8=25  25/5=5), the median (middle number) is 5.  The mode is 8 since it appears the most.  \n\nTherefore, the difference between the largest and smallest number is 8-1=7.
619489
What is the first perfect number?\n(A perfect number is a number which is the sum of all its proper divisors/factors. e.g. 28=1+2+4+7+14)
252666
1-10\n\nzero is borderline between positive and negative numbers, therefore it is neither positive nor negative.  \n\nzero is not a counting number because you can't count nothing.  that's why you start with 1.  \n\nif you count the first 10 integers, that's another story.
263111
I don't particularly have a favorite number, but I have some interesting observations from other's numbers.\n\nOut of 44 whole numbers provided so far, 29 of them are prime numbers. \n\nA full 66% of all numbers were prime. Interesting, because there are only 12.6% prime numbers between 1 and 7919. I would suggest that there is a significantly high proportion of primes to non-primes.\n\nThe highest prime as a favorite was 347. I wonder if this was a deliberate choice, or a subconcious preference. \n\nI could hypothesize that people are naturally drawn towards primes because they seem 'unique' and 'different' - Everyone wants to stand out. \n\nAnyway, Interesting. I wonder if anyone has ever done a study that would relate primes to people's unique number choices.