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Re: FW: [PrimeNumbers] Factor patterns

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  • Markus Frind
    I wanted to add one more thing, can anyone explain why the following pattern has emerged? 11 = 5+(3*2), 19 = 11 + (4*2), 29 = 19 + (5*2)... to fininity? 5
    Message 1 of 4 , Jul 2, 2002
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      I wanted to add one more thing, can anyone explain why the following
      pattern has emerged? 11 = 5+(3*2), 19 = 11 + (4*2), 29 = 19 + (5*2)...
      to fininity?

      5 3, 3
      11 4, 8
      19 5, 15
      29 6, 24
      41 7
      55 8
      71 9
      89 10
      109 11
      131 12
      155 13
      181 14
      209 15
      239 16
      271 17
      305 18
      341 19
      379 20
      419 21
      461 22
      505 23
      551 24
      599 25
      649 26
      701 27
      755 28
      811 29
      869 30
    • Markus Frind
      To explain this pattern, you also have to explain why, 31 with A and B 13 and 19 divides elements 13 (155), and 19 (341) of the pattern, same with 59 with
      Message 2 of 4 , Jul 2, 2002
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        To explain this pattern, you also have to explain why, 31 with A and B 13
        and 19 divides elements 13 (155), and 19 (341) of the pattern, same with
        59 with a,b 26 and 34 divide elements 26 and 24 of the main pattern
        below... All primes/composites that have a*b=-1 and a+b=1 pattern follow
        this pattern.

        At 07:37 PM 7/2/2002 -0700, Markus Frind wrote:
        >I wanted to add one more thing, can anyone explain why the following
        >pattern has emerged? 11 = 5+(3*2), 19 = 11 + (4*2), 29 = 19 + (5*2)...
        >to fininity?
        >
        >5 3, 3
        >11 4, 8
        >19 5, 15
        >29 6, 24
        >41 7
        >55 8
        >71 9
        >89 10
        >109 11
        >131 12
        >155 13
        >181 14
        >209 15
        >239 16
        >271 17
        >305 18
        >341 19
        >379 20
        >419 21
        >461 22
        >505 23
        >551 24
        >599 25
        >649 26
        >701 27
        >755 28
        >811 29
        >869 30
        >
        >
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