What are the first five numbers in the Fibonacci sequence?
466757
1 1 2 3 5\nif last=1(the first number) \n   next=1(the second number)\n   temp= last+next=1+1=2(thethird number)\nthen\n    next=temp=2\n    last=next=1\n    temp=last+next=1+2=3(the fourth number)\nlike this way you can get all it's numbers
1157073
one two three four five six seven eight nine ten
619316
Do you have the same homework as Tilo B?\n\nStarting with 0, the sequence is the square of that number:\n\nf(n) = n^2. \n\nf(0) = 0 (0^2)\nf(1) = 1 (1^2)\nf(2) = 4 (2^2)\nf(3) = 9 (3^2)\nf(4) = 16 (4^2)\nf(5) = 25 (5^2)\netc.\n\nNote, it isn't clear if your indexes are going 0,1,2,3,4,... or are going in descending order 0,-1,-2,-3,-4... the resulting sequence would be the same.\n\nf(0) = 0 (0^2)\nf(-1) = 1 (-1^2)\nf(-2) = 4 (-2^2)\nf(-3) = 9 (-3^2)\nf(-4) = 16 (-4^2)\nf(-5) = 25 (-5^2)\netc.
842276
1,2,3,4,6,8,12,16,24,48 \n\nlolz hope this helps :)
881801
... 27, 26, 676, 678, 677, 458329, 458331, 458330, ...\n\nThis is sequence A059417 in the Online Encyclopedia of Integer Sequences.\n\nSquare, Add 2, Subtract 1, repeat...
574164
Eight\nFour\nNine\nOne\nSeven\nSix\nThree\nTwo\nZero\n\nThe numbers are in alphabetical order. But why is 5 not there?
484068
Example of Fibonnaci: 1,1,2,3,5,8,13,21\nEach number in the sequence is the sum of the 2 numbers before. I.E. 1+1=2; 1+2=3; 2+3=5; 3+5=8, etc.\n\nHope this helps.
364553
I agree July 25th.  The five stays the same, but the first numbers starts at 2, declines to zero and then starts back toward 2
1122785
The numbers give the next in the sequence, for example 3692 is 369*2 and that is 738 and so on.\n\n369 x 2 = 738 || 73 x 8 = 584 || 58 x 4 = 232 || 23 x 2 = 46\n\nYour final answer is 46.
200692
15,21,25,28,29,5,1,3,99,31
317856
You have asked this question before and it is not clear what you are asking for..... The code to which you refer:\n\n1-1-2-3-5-8-13-21\n\nis a well known series of numbers referred to as the Fibonacci Sequence (the sequence continues on and the numbers quoted are the first 8). In the book, these numbers, when placed in the correct sequence (above) represent, among other things, an account number. They had been randomly written (out of sequence) beside the body in the Louvre in order to disquise their true meaning.\n\nFor more on the Fibonacci Sequence see:\n\nhttp://en.wikipedia.org/wiki/Fibonacci_number
1019687
F(n)=F(n-1)+F(n-2), where F(0) = 0 and F(1) = 1\nn= 2 \nF(2) = F(2-1) + F(2-2)\nF(2) = F(1) + F(0) \nF(2) = 1 + 0 = 1\nn = 3\nF(3) = F(3-1) + F(3-2)\nF(3) = F(2) + F(1)\nF(3) = 1 + 1 \nF(3) = 2\nn = 4\nF(4) = F(4-1) + F(4-2)\nF(4) = F(3) + F(2)\nF(4) = 2 + 1\nF(4) = 3\nn = 5\nF(5) = F(4) + F(3)\nF(5) = 3 + 2\nF(5) = 5
376218
Not sure how many you need, but here are the first few:\n2,3,5,7,11,13,17,19,23,29,31, 37,41,43,47,53,59,61,67, 71,73,79,83,89,97,101
998049
The Fibonacci Number is a sequence that is formed by adding the two previous numbers in the sequence:\n\n1, 1, 2(1+1), 3(2+1), 5 (3+2) etc\n\nFibonacci sequences have been noted to appear in biological settings, such as the branching patterns of leaves in grasses and flowers, branching in bushes and trees, the arrangement of pines on a pine cone, seeds on a raspberry, and spiral patterns in horns and shells. The scales on the surface of a pineapple are arranged in two interlocking spirals, eight spirals in one direction, thirteen in the other; each being a Fibonacci number.\n\nFor more information, and the mathematics behind it, see:\n\nhttp://en.wikipedia.org/wiki/Fibonacci_number
1174150
312211.\n\nThe first number is 1.  The second number is "one 1", how the previous number was constituted.  The third number is "two 1s", or how the second number was constituted.  The fourth number is "one 2, one 1", or how the previous number was constituted.  The fifth number is "one 1, one 2, two 1s", or how the number was constituted.  The fifth number is 111221, so the sixth number should tell you how it was constituted: three 1s, two 2s, one 1.
875039
The first five are simple\nP(5,1) + P(5,2) + P(5,3) + P(5,4) + P(5,5) \n5 + 20 + 60 + 120 + 120 = 325\n\nSix and seven are a little more complicated\n6!/2! + 7!/2!2!\n360 + 1260 = 1620\n\nEight is special because you limit the maximum.\n\nList of bad values\n9x,xxx,xxx\n7x,xxx,xxx\n69,xxx,xxx\n67,xxx,xxx\n66,xxx,xxx\n65,9xx,xxx\n65,7xx,xxx\n65,6xx,xxx\n\n8!/3!2! - (2 * 7!/3!2!) - (3 * 6!/3!) - (3 * 5!/3!)\n3360 - 840 - 360 - 60 = 2100\n\nNow add the results.\n325 + 1620 + 2100 = 4045
689300
Q98 = 1,1,2,3,5 \n\nP.S: Looks like the fibonacci series