Solution to the Riemann Hypothesis in plain English

In summary, prime numbers are a result of a chaotic vortex that can be found through the distribution of prime numbers.
  • #1
Zebobez
3
0
The number line at x=1/2 is mediated by a concurrent incentive field whose shape can be extrapolated through the placement of prime numbers. Each prime number is a turning point in the n-dimensional movement of the imaginary number line, whose degree and angle can be determined through all the prime numbers before it and the non-prime factors within it. Foe example, the prime number 7 is a 1-3-5 degree turn around the attractor shape. Chaos theory mediates the actual form of the shape, which is defined by a single seed that can be extrapolated through a reduction of the attractor vortex.

Prime numbers, therefore, are mediated upon by implicative stressors that originate from the chaotic vortex whose shape can be found through the distribution of prime numbers. In essence, prime numbers are not the end of a chain; rather, they are a originative effect of a large-scale n-dimensional attractor in number field space. View attachment 7662

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For clarification, the attractor's shape is defined by the Riemann symmetry, in the same way that all chaotic attractors are symmetrical. Each prime number emerges from the interactions between the non-prime numbers before it and their less-than-one unit strength (which is defined as how attracted to the attractor they are.) Sort of like how the moon causes tides to rise and fall. Prime numbers are the highest and the lowest tide points.
 

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  • #2
The symmetry may be just something I threw in because I didn't understand it, it may or may not actually have a bearing on the attractor's form.
 
  • #3
Hi Zebobez and welcome to MHB!

What is a "concurrent incentive field"?
 
  • #4
Zebobez said:
The number line at x=1/2 is mediated by a concurrent incentive field whose shape can be extrapolated through the placement of prime numbers. Each prime number is a turning point in the n-dimensional movement of the imaginary number line, whose degree and angle can be determined through all the prime numbers before it and the non-prime factors within it. Foe example, the prime number 7 is a 1-3-5 degree turn around the attractor shape. Chaos theory mediates the actual form of the shape, which is defined by a single seed that can be extrapolated through a reduction of the attractor vortex.

Prime numbers, therefore, are mediated upon by implicative stressors that originate from the chaotic vortex whose shape can be found through the distribution of prime numbers. In essence, prime numbers are not the end of a chain; rather, they are a originative effect of a large-scale n-dimensional attractor in number field space.

- - - Updated - - -

For clarification, the attractor's shape is defined by the Riemann symmetry, in the same way that all chaotic attractors are symmetrical. Each prime number emerges from the interactions between the non-prime numbers before it and their less-than-one unit strength (which is defined as how attracted to the attractor they are.) Sort of like how the moon causes tides to rise and fall. Prime numbers are the highest and the lowest tide points.
Absolutely wonderful! Hilarious!
(I can see why you wouldn't want to wait for April 1.)
 
  • #5
Basically, the convex point of this chaotic attractor is the explanation for why prime numbers behave the way that they do. Each prime number, and its subsets of numbers, curve the number line in n-dimensional space, and the shape they imply has a midpoint that can be described using linear coordinates, with each axis bearing a fundamental value related to the sequence of prime numbers.
 
  • #6
This is crank mathematics and moderator input is being ignored. Thread closed.

If anyone disagrees with this decision please PM a site administrator.
 

FAQ: Solution to the Riemann Hypothesis in plain English

1. What is the Riemann Hypothesis?

The Riemann Hypothesis is a conjecture in mathematics that deals with the distribution of prime numbers. It states that all non-trivial solutions to the Riemann zeta function have a real part of 1/2.

2. Why is the Riemann Hypothesis important?

The Riemann Hypothesis has far-reaching consequences in number theory and has connections to other areas of mathematics such as algebra, geometry, and analysis. It also has implications in cryptography and the study of prime numbers.

3. Who came up with the Riemann Hypothesis?

The Riemann Hypothesis was proposed by German mathematician Bernhard Riemann in 1859 in his paper "On the Number of Primes Less Than a Given Magnitude".

4. Has the Riemann Hypothesis been proven?

No, the Riemann Hypothesis has not been proven. It remains one of the most famous unsolved problems in mathematics, despite many attempts by mathematicians over the years.

5. What would be the significance of a solution to the Riemann Hypothesis?

A solution to the Riemann Hypothesis would have a monumental impact on mathematics, as it would provide a deeper understanding of the distribution of prime numbers. It could also have practical applications in fields such as cryptography and computer science.

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