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Alexandria

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toying with primes

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Michael Noire
Captain

PostPosted: Tue Apr 10, 2007 3:28 pm


stuff i was doing while my internet service was down...
Quote:

playing with 7

360/7 = 10x 5.1428571428571428571428571428571
5, 14, 28, 57, 14, 28, 57, 14, 28, 57, etc.

sequence: 14-28-57
2x 7 - 4x 7 - 3 x 19

sequence 51, 42, 85, 7, 14, 28 - 57- 14- etc.
85 = 5 x 17
51 = 3 x 17
57 = 3 x 19.
71 is prime.

thus the numbers produced are
1, 2, 3, 4, 5, 7, 8, 14, 17, 19, 28, 51, 57, 71, and 85

1/7 = 0.14 28 57 14…
7 = 142,857 = total of 1+4+2 (7)+ 8+5+7 (20) = 27, divisible by 9 and 3.
= 9 x 15,873 = 1+5+8 (14) + 7+3 (10) = 24, divisible by 3.
= 3 x 5,291 = 5+2+9+1 = 17
= 11 x 481 = 4 +8 + 1 = 13
481 is prime.
481+11+27 = 519
481x 11 x 27 = 142,857
5+1+9=15, divisible by 3.
3x173 = 519.
173 is prime.









A List of Horrible Numbers

22/7 = 3.1428571… - the Hebrew number, Letters Divided by Days.
Pi = 3.141592653… - ratio of diameter to circumference
0.14285714… - 1/7th, 7 places to repeat
1.618033988749… - phi, [(5.0^0.5)*0.5]+0.5
2.618033988749… - phi squared
1 - phi squared minus phi.
1.41421356237… - square route of 2
0.05882352941176470 - 1/17th, 17 places to repeat
0.0526315789473684210 - 1/19th, 19 places to repeat
0.04347826086956521739130 - 1/23rd, 23 places to repeat

False Primes

True primes would therefore be lengthy euqivelence fractional primes such as 7, 19, and 23.
The concept of false primes is the idea that the number of integers for a prime to repeat itself are equal to the
number of the prime. For example, 7, 19, and 23 each occupy 7, 19, and 23 places before repeating. It may be of
some use to know that if Pi can be solved, it may be a repeating sequence of some sort otherwise not noted. If
this is true, then the number by which Pi can be extracted would be a ratio of that many numbers. If the prime
sequence does not repeat, then there is no fraction that will produce it. False primes are those numbers claimed to be primes, such as 2, 3, and 5, which do not possess the ability to repeat themselves. Also known as Simple primes. They are as follows. other primes can also be known as "complex primes".

1, 1/1 = 1. No fraction
2, 1/2 = 0.5, no repetition
3, 1/3 = 0.333… repetition is only 1.
5, 1/5 = 0.2, opposite 2, no repetition.
11, 1/11 = 0.0909… only two digit repetition.
PostPosted: Sat Apr 14, 2007 10:31 pm


today I took a long journey to an old friend's house to discuss the square route of 2. When I arrived, my friends of old were not present, but friends of theirs, and mutual acquaintances of mine, were.

They invited me and and we began to discuss various subjects, such as Malthusian Economics, Macroeconomics, Calculus, Theoretical physics, and applications of education. Before departing, I was given two books, one on the number Pi, and another on Analytical Geometry & Calculus.


There's more to the story, involving police, for example, however, that story will have to wait for another time.

prime numbers 1-20.
1
2
3
5
7
11
13
17
19
23
29
31
37
41
43
47
53
59
61
67

Michael Noire
Captain


Michael Noire
Captain

PostPosted: Fri Apr 27, 2007 11:41 pm


i have noticed that the prime numbers for the sequence

1, 4, and 7
are the same as 1,5, and 13

which are identical to the fibonacci sequence values.

also there appears to be a strange relationship between prime and fibonacci numbers, although I have yet to see the direct coreelary of these values thus far.Perhaps chemistry will provide more answers.
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Alexandria

 
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