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Consecutive Prime
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Let P1=2 and Pt=3
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Let P1=2 and Pt=4
Last edited by Stangerzv (2017-01-04 04:14:40)
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There is no apparent twin prime up to Pt=9 so far. The occurrence of the twin primes becoming scarce when the series are becoming larger.
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After lengthy calculation for bigger Pt, it seems the primes are harder to find. It is easier to find the primes when the series consisting of prime numbers instead of odd numbers.
Last edited by Stangerzv (2017-01-21 06:21:06)
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The primes thin out as the numbers get bigger generally.
In mathematics, you don't understand things. You just get used to them.
If it ain't broke, fix it until it is.
Always satisfy the Prime Directive of getting the right answer above all else.
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I agree but in this case it seems that the primes love to hang out with primes more than the odd numbers.
Last edited by Stangerzv (2017-02-01 03:45:42)
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Another result for Pt=2
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Another result for Pt=3
Last edited by Stangerzv (2017-02-08 06:22:03)
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Another result for Pt=4
Last edited by Stangerzv (2017-02-09 12:00:06)
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Smallest solution for Pt=5
Last edited by Stangerzv (2017-02-09 03:11:28)
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Smallest solution for Pt=6
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Smallest solution for Pt=7
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Smallest solution for Pt=8
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Smallest solution for Pt=9
Next Solution
Last edited by Stangerzv (2017-03-18 05:06:59)
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Smallest solution for Pt=10
Next Solution
Next Solution
Last edited by Stangerzv (2017-04-08 02:57:09)
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Smallest solution for Pt=11
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Smallest solution for Pt=12
Last edited by Stangerzv (2017-04-29 00:56:28)
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Smallest solution for Pt=13
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Smallest solution for Pt=14
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Smallest solution for Pt=15
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Smallest solution for Pt=16
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Smallest solution for Pt=17
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Smallest solution for Pt=18
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Smallest solution for Pt=19
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