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So I'm alone and opponents 200 people. Maybe more.
Never thought that you so afraid of formulas. Forums wash, do not give to print.
Says that visitors to the site require to delete.
Everything correctly. Counterexample no one led.
The problem is that these formulas should not exist.
Can someone has time to read before going to erase.
On adjacent forum there. Do not erase. The theme that previously wrote.
Useless. They all formulas wash. Don't like them very much.
If the question is who will draw of course, but they still strut.
Specifically doing. Several times washed.
They theorem proved that such a formula cannot write, and here I draw. That's washed, so no one saw.
They are my favorite formula removed. The solution of the equation Legendre in General.
But I wrote there.
http://math.stackexchange.com/questions … 527#738527
Themselves, this equation cannot be solved and others say that you can't solve it. And the formula wash.
Why is 0 ? Like more.
I with this forum very surprised. They formulas much hate.
Sometimes hard to solve the equation. Decide and they immediately without discussion delete, and then write that in General, the equation cannot be solved.
I not only there to stir. There sat my main opponents.
I argue that what they say is not true. That's not to like them.
Yes erased! They always my formula wash.
I don't understand what you are saying. Write simpler.
The formula that had written and they wiped. They are all my formula wash. Do not like very formula.
't understand that there is no polynomial of degree greater than 2. Which would define all integers. Depending on two parameters.
Well then let looking for this polynomial. But why my formula to erase?
These idiots want to find a polynomial with two parameters and the degree greater than 2 . Which would describe all integers. I showed them and say that there is only of degree 2.
And they were all erased and looking for what does not exist. As these fools to explain don't know.
I'm with these people are surprised! Wanted to find a polynomial - I've found, but they are still not satisfied.
Can be infinitely many of polynomials of second degree which would define all integers of any .
Looks like that and actually have to solve this Diophantine equation.
If the number
- any whole and given us.Then this number can be found the solution of the equation as:
- the number of different parity.In General, for any equation like this:
Symmetric solution can be written:
- integers, any sign.Quite simply turned out to solve this Diophantine equation, when he made the assumption that the solutions of these equations symmetric.
So given this equation:
And symmetric solution is quite simple written.
- integers of any sign.Equation:
Formula of the solution, you can write:
- integers of any sign.After substitution and obtain numerical results. It should be divided into common divisor. To get a primitive solution.
The formula looks quite cumbersome, but it has simplified and will write here is simple.
Equation:
Has the solution:
- any integers, any sign.Nowhere formula fails to print.
So was forced to print there. http://vixra.org/abs/1406.0114
And there: http://vixra.org/abs/1406.0147
For the equation:
The solutions have the form:
For the equation:
The solutions have the form:
Similarly for the other equations can be written.
Decomposing on the factors as follows:
The solutions have the form:
I hope it is clear that I am for the challenge?
See you there: http://en.wikipedia.org/wiki/Erdős–Straus_conjecture