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The Fibonacci Series
Marjin, After a long time of procrastination back lurking Posted Jan 23, 2003
Yes, nearing nr. 200.
F(192) = 5,972,304,273,877,744,135,569,338,397,692,020,533,504
and another comma needed
The Fibonacci Series
Madent Posted Jan 23, 2003
F(192)=5,972,304,273,877,744,135,569,338,397,692,020,533,504
There is a certain elegance to these numbers, know what I mean?
The Fibonacci Series
Marjin, After a long time of procrastination back lurking Posted Jan 23, 2003
Another doublepost?
F(193) = 9,663,391,306,290,450,775,010,025,392,525,829,059,713
The Fibonacci Series
Madent Posted Jan 23, 2003
F(193)=9,663,391,306,290,450,775,010,025,392,525,829,059,713
The Fibonacci Series
Acaeris Posted Jan 23, 2003
F(194) = 15,635,695,580,168,194,910,579,363,790,217,849,593,217
The Fibonacci Series
Giford Posted Jan 23, 2003
25,299,086,886,458,645,685,589,389,182,743,678,652,930
So I finally lost my perfect record. Still, at least it shows that I am still using a humble pen and Post-It pad
Gif 
The Fibonacci Series
Acaeris Posted Jan 23, 2003
40,934,782,466,626,840,596,168,752,972,961,528,246,147
Sorry, Madant. I don't mean to keep making you Simulpost.
The Fibonacci Series
Madent Posted Jan 23, 2003
F(197)=66,233,869,353,085,486,281,758,142,155,705,206,899,077
The Fibonacci Series
Acaeris Posted Jan 23, 2003
107,168,651,819,712,326,877,926,895,127,666,735,145,224
Ok, that's the second 666 I've got.
The Fibonacci Series
Marjin, After a long time of procrastination back lurking Posted Jan 23, 2003
Alas with a small error.
The last part should be: ...128,666,735,145,224
F(199) = 173,402,521,172,797,813,159,685,037,284,371,942,044301
And I wanted to get
F(200) = 280,571,172,992,510,140,037,611,932,413,038,677,189,525 
The Fibonacci Series
Madent Posted Jan 23, 2003
F(201)=453,973,694,165,307,953,197,296,969,697,410,619,233,826
Seems a shame to stop ...
The Fibonacci Series
Marjin, After a long time of procrastination back lurking Posted Jan 23, 2003
Last one before I go to Nodnol. Wonder where we will be after that.
F(202) = 734,544,867,157,818,093,234,908,902,110,449,296,423,351
Nice 9696969 in the previous one
The Fibonacci Series
Madent Posted Jan 23, 2003
F(203)=1,188,518,561,323,126,046,432,205,871,807,859,915,657,177
Thank you. Like I said there is a certain elegance to these numbers.
The Fibonacci Series
GTBacchus Posted Jan 23, 2003
F(204)=1,923,063,428,480,944,139,667,114,773,918,309,212,080,528
Conjecture - that any arbitrary sequence of digits will eventually occur in a Fibonacci number.
Conjecture - that each sequence of n digits occurs with equal frequency in Fibonacci numbers, ie, that the sequence of digits of Fibonacci numbers is 'normal'.
The Fibonacci Series
Acaeris Posted Jan 24, 2003
F(205) = 3,111,581,989,804,060,186,099,320,645,726,169,127,737,705
The Fibonacci Series
GTBacchus Posted Jan 26, 2003
F(206)=
5,034,645,418,285,004,325,766,435,419,644,478,339,818,233
The Fibonacci Series
Acaeris Posted Jan 27, 2003
F(207)=8,146,227,408,089,064,511,865,756,065,370,647,467,555,938
It seems everyone has given up.
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The Fibonacci Series
- 241: Marjin, After a long time of procrastination back lurking (Jan 23, 2003)
- 242: Madent (Jan 23, 2003)
- 243: Madent (Jan 23, 2003)
- 244: Marjin, After a long time of procrastination back lurking (Jan 23, 2003)
- 245: Madent (Jan 23, 2003)
- 246: Madent (Jan 23, 2003)
- 247: Acaeris (Jan 23, 2003)
- 248: Giford (Jan 23, 2003)
- 249: Acaeris (Jan 23, 2003)
- 250: Madent (Jan 23, 2003)
- 251: Madent (Jan 23, 2003)
- 252: Acaeris (Jan 23, 2003)
- 253: Marjin, After a long time of procrastination back lurking (Jan 23, 2003)
- 254: Madent (Jan 23, 2003)
- 255: Marjin, After a long time of procrastination back lurking (Jan 23, 2003)
- 256: Madent (Jan 23, 2003)
- 257: GTBacchus (Jan 23, 2003)
- 258: Acaeris (Jan 24, 2003)
- 259: GTBacchus (Jan 26, 2003)
- 260: Acaeris (Jan 27, 2003)
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