luni, 10 februarie 2020

Linear prime numbers.

And something very important.
The numbers 2 and 3 and 5 are PRIMORIAL NUMBERS.
The numbers 2..3..5, are not prime linear numbers !!!

7 is PRIMORDIAL NUMBER.
7 is a linear prime number.
7 is a magic number.
7 7 is a prime space number (7 × 11 = 77 geometrically speaking, a plane, a flat surface is generated)
7 × 7 × 7 = 343 this is a spatial prime number (a three-dimensional number because it generates a volume.)
7 × 7 × 7 × 7 = 2401. This is a spatial prime number (this number generates a four-dimensional volume.)
   Spatial prime numbers can be further divided into two groups. In the first group there are female spatial prime numbers, Yin numbers. In the second group there are male spatial prime numbers, Yang numbers.
  When we combine two spatial prime numbers we have to make sure they are Yin and Yang.
   There is much to tell. Math is like a very expensive drug. Neither hemp, nor LSD, nor opium, can be compared to it.

1 and 7 are PRIMORIAL NUMBERS.
1 and 7 are linear prime numbers.
They are the first numbers.



There is someone in this group who reads the posts and then deletes them. Important explanations are deleted immediately. The other members of the group do not have time to know them. This is not solidarity.
  A few hours ago I replied. There were three answers.
  They are no longer in the group.
   We are both connected to Mess from 2018.

http://mistermatematic.blogspot.com/2017/07/prime-numbersthe-muses-apollon.html?m=1

6 comentarii:

  1. http://mistermatematic.blogspot.com/2019/11/theory-of-numbers-and-memories-from.html?m=0

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  2. This is your method of working. I have other thoughts.
      For starters I want to know what the next linear prime number is. .In the family of the first linear number 11.
      In the string of numbers
    11
    101 this is a linear prime number.
    ....
    1001
    10001
    100001
    .
    .
    .100000000001 these are linear space numbers (semi-prime numbers).
      What is the next prime number?
      100 ... 000 ... 000..001
      How many zeros ... how many zero digits should be added?

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  3. Good.
    I will explain once more what these drawings represent.
      In the first column there are spatial prime numbers and linear prime numbers. In the second and third columns there are only linear prime numbers.
      There are the nearest linear prime numbers.

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  4. In these three columns you can see something very important. Even if the number has two million digits ... figures ... important are only the last digits digits of the number.

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  5. Agree.
    However, it is easier to work with zeros.
       It is also easy with strings consisting of number 9.
       But things get more and more difficult when the strings are made up of numbers of 1, or 2, or, 3, or combinations of these numbers.
       I urge you to find out the next linear prime number in the family of 11 numbers.
       Then this string of numbers in the family of number 11 must be analyzed with the function Riemann zeta.

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  6. https://en.m.wikipedia.org/wiki/Riemann_zeta_function

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