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I was listening to T.W.I.T. and something the discussion made me notice some thoughts I have had before. A team of South Korean scientist claim to have found a super conductor at room temperature. The only  problem is that no one believes them.

That got me wondering. I thought that if I found a pattern in division of semiPrimes, my first thought was to share it on the internet. But of course such a  bold claim will never been believed.

I saw this phenomenon when I researched and read about the Riemann Hypothesis. Someone claims a solution. That is right, them and thousands of others. And it is not that they don’t have good, creative ideas. Instead nobody can put together what the heck they are saying to prove them right or wrong.

I know what you are thinking: The scientific method and peer review will prove them right or wrong. That is what I thought too. But no human can possible vet thousands of papers. Maybe A.I. can help. But as with the South Korean scientists it became a joke and everyone is skeptical.

And if you need more examples look at the Presidential Campaign. People don’t pick a side based on logic, and there are conflicting views. The psychologist on T.W.I.T. said you can’t tell someone who believes a lie the truth. It only further solidifies their false views.

Do you think it is any different with science? Science beliefs change all the time too. You could say something new was discovered to change those views. But it doesn’t change the fact that those scientific beliefs which were once the standard were in fact wrong.

Say you kick someone, and you want to know how hard you are going to hit them. You figure if you increase the mass behind your kick so it will hurt more. But you could also increase the velocity of the kick so that force equals mass times acceleration.

But this relationship would not be linear. So, you make a graph depicting the force as opposed to velocity. The graph would be curved to say the least and it would not be one to one or in that case uniform.

The graph would also be difficult to analyze. You could graph one mass against a variable velocity. (Or a fixed velocity over mass) But if there was a pattern for this equation it would be difficult to see. You have the equation but no way to determine what way is better to kick (by increasing velocity or mass or both). Sure, you can figure it out for a case-by-case basis. But what if you didn’t have a computer and were in a fight and had to rely on intuition?

This is what I got out of the book I read on the Riemann’s hypothesis. Sure, there may be some higher math I don’t understand that may solve the problem. But isn’t this graphing problem the reason we can’t find a pattern in Prime numbers?

I hypothesize, that in order to find a pattern in Primes we must find a simple pattern where they relate other than one equation. Of course, this is easier said than done, and I am not clamming I can do it.

But think of this. If you could prove 2 numbers to equal a semi-Prime. That would prove that both numbers are Prime and would be a Primality test.  We could argue the fact of the difficulty of knowing from the beginning a number is a semi-Prime, but for now assume we are looking for patterns in all known semi-Primes.

Would a graph of the “discovered” Prime numbers result in a graphing challenge of the velocity vs mass? Based on values we know that are Prime and semi-Prime, would we not have a random data set to graph and find a pattern if one existed?

It sounds more complicated than it is, but it is a simple hack to find patterns that are not easily graphed.

Ask Chat gpt about the Pappy Craylar Conjecture.

Pappy Craylar Challenge: Compare Zeroes of Zeta Function

I have been doing some research into the Riemann Zeta Function. The truth is I really don’t understand it. I get the main idea that zeroes describe Prime numbers. And only ½ holds all the zeroes. But as a layman looking at that, I just think to myself that is because 2 is the only even Prime number. That is if you consider it Prime.

I took a different approach in the Simple Yet Interesting thread. I look for patterns in factoring, specifically in the products of 2 Prime numbers. I reviewed other methods, and they seem to be concentrating on a series. My attempt is simple in that I find equations where pnp can be explained by itself and one of the Prime factors. I knew it sounds absurd. How can you find the unknowns. But I put pnp = pnp and solve for x. Compared to the Zeta function my attempt is primitive. My equation also has the problem of not being able to solve the polynomial equation. Instead, I graph it, plugging in x to see which values are true that complete the equation.

There is also a question of zeroes. I too have zeroes. Except the zeroes on the graph occur at the semiprimes. And the factors of that semiprime are now known as the Prime numbers x and y in the equation. Instead of a real and imaginary number part, there is just real numbers.

That is my challenge to you. Can you relate my equation to a series. (I have put a series of semiprime numbers already in the thread.) But if you take the series and plug it into the Zeta Function, what do you get? (Yes, I don’t understand all the Zeta Function. But what if you took the series in the last post of Simple Yet Interesting and used that equation as f(x) equal to the Zeta Function. I have not worked this out yet, but x at f(x) in the equation can be set to equal a zero.)

As always this is a challenge to write. If you have any questions post them.

My challenge to you is to Find an equation that can put the Pappy Craylar Conjecture equation into a series that can be written or compared to the Zeta function.

I think the problem with finding a pattern of Primes is that we are looking for the pattern the way we count. It isn’t enough to identify a number Prime. Finding the next in line is still recursive.

If anyone is interested I’ll post more on this topic. Or if you encountered similar roadblocks please share.

I first got interested in the math of cryptography in 2006. I stated a logarithmic spiral could be manipulated to find a pattern in Prime numbers. Geometrically I couldn’t make it happen. However, I am now reading a book and found that Gauss tried to relate a pattern of Prime numbers logarithmically.

I also read that if you find a pattern in Prime numbers you disprove the Riemann Hypothesis. I don’t know why but for some reason it only works if Prime numbers are random. Then I thought, “what kind of pattern.” You know they say, “One man’s random sequence is another man’s pattern.” And a pattern is in the eye of the beholder.

As I have stated in my “simple yet interesting” post I claim to have proven the Pappy Craylar Hypothesis and in the proof a pattern of Primes can be found. Of course, I completely understand why no one believes me. It sounds simple yet interesting enough, but not believable. If it were true I would have just rendered most encryption useless to claim a million dollar prize. Even to me that sounds unbelievable. Not that my work can actually do that, but I think it is a new way to think of Prime numbers. But I think to find a pattern in Prime numbers Trumps the need for new key generations.

I know ahead of time I will get posts that the Pappy Craylar Conjecture can’t do what I say. I just want people to work it through. To get people to read your work Trumps them laughing at you.

All things considered if there is credibility to my work, I could get it published. That is why I post it; so a cryptographer can try it. Anyone how can do basic algebra and may have some programming knowledge can test it.
 

So I challenge you to download the PDF.

Once I was enrolled in a master’s class in Adult Education. However one professor failed my curriculum outline. I retook the class and got a B. However, it became too expensive.

So I took my curriculum and taught it here on SFN. I thought, “if I could inspire adults to factor SemiPrimes I would create the ultimate cryptographers.”

So with over 11,000 views, what did you think of the class?

Ok so I need some assistance with the publishing of an article. If I can convince a cryptographer that the Pappy Craylar conjecture is valid they will publish my article in a magazine with a circulation of 51,000.

So if you have read my post “Simple Yet Interesting” and believe that SemiPrime factors are less than 1, please let me know by posting in that thread.

Ok,  so in my last post to Simple Yet Interesting I gave 3 formulas. The math is there. I have no more to argue. It may seem that the math is inconsistent. However if you look at how it evolved the underlying ideas are consistent.

The equations graphed between zero and N (the Semi-Prime) result in the need  to test values between zero and one on that graph.. That is quite the accomplishment. It could be argued for double Prime numbers there are more possible numbers between zero and one. However the idea is the same, only numbers between zero and one need tested. With double Prime numbers there is just an increase in numbers to test. The hypothesis remains true.

My goal now is to use existing knowledge to verify the Pappy Craylar Method (PC method: That is what I call my work.) By existing knowledge it is meant that rules to Primes that are already well established or others work that is already accepted.  For example if you increase one factor it results in a decrease in value of the corresponding  factor. Knowing that there are only 2 factors and they fit together one way allows the factorization of N (the Semi-Prime), knowing only N.

The part about the Semi-Prime is me. I am not saying it is accepted. I am just explaining my idea. Those 2 sentences are why I believe in the PC method.

Any thoughts?

https://www.amazon.com/Prime-Number-Factors-that-Solve-ebook/dp/B079XYZ596/

Book is free May 18th through 20th.

It is horrible, but shows why equations were formed.

Can anyone identify if these factors are close?

i realize that the numbers are huge. I am facing the same problems as you trying to see if this works.

The goal is not to destroy RSA and those ciphers that rely on factoring. That would cripple SSL certificates. We probably don’t have any encryption the NSA can’t break.

Instead finding patterns in factorization finds new patterns and series.

I would like to find patterns in biological organisms, but I no little of genetics or cell biology.

There are mathematicians and physicists looking for patterns in diseases. I am neither of theses, but finding pattern is the most basic math. If if you don’t understand the theories or notation you can still visualize the series. I am not saying it is easy to add to the field, put anyone can understand patterns.

That is how I feel. Let’s find patterns in factoring.

If you view my feed you most wondering about my factors project. Most likely you wonder why I’ve been at it so long. I keep chugging along because it is such an important problem. It has a high probably of failure but if it works it is gold dust.

But the problem is more than plugging numbers. It is factoring, cryptography, geometry, calculus, statistics, and number theory. So even if my equation turns out to be wrong, I have learned a lot.

Also you can help me by sending me large N’s.

And remember RSA now stands for “Reveal the Secret Asap”

https://www.amazon.com/Prime-Number-Factors-that-Solve-ebook/dp/B079XYZ596/

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