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Re: Looking for who originally conjectured the following theorem
Posted:
May 27, 2009 9:36 PM
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Rainer Rosenthal wrote:
> Martin Musatov wrote:
> >
> > alainverghote@gmail.com wrote:
> >> Rainer Rosenthal wrote:
> >>>
> >>> Here is another easy one: n = 2, 71^p, p?
> >>>
> >>> Solution: p=4, 71^p=25411681.
> >>>
> >>
> >> Well, why writing "easy one" if you do not mind
> >> explaining your way ?
> >>
>
> > Now the gate has opened as recognized proven by Musatov (2009)
> > <P==NP>. Define:n=2, #^p
>
> How interesting, indeed. I showed my stupid search method.
> Does it already belong to P? I don't think so. It looks
> heavily like NP.
> What P-method do you suggest?
> Basic Rules:
Sqrt[Sin[x]] for the square root of the sine of x. Names of functions
start with capital letters. Arguments of functions are put inside
square brackets. Multiplication is indicated by a space.Elementary and
Operations Functions Basic Arithmetic Operations:
a + b plus a - b minus a b or a*b times a/b divide a^b
power Sqrt[a] square root Mathematical Constants Pi
3.14159... Degree degree I i E e, 2.71828... GoldenRatio
golden ratio, 1.61803... EulerGamma Euler's constant, 0.57721...
Catalan Catalan's constant, 0.91596... StieltjesGamma[n] Stieltjes
constants Trigonometric and Exponential Functions Sin[x], Cos[x],
Tan[x],Csc[x], Sec[x], Cot[x] trigonometric functions (with arguments
in radians) ArcSin[x], ArcCos[x], ArcTan[x], ArcTan[x,y],ArcCsc[x],
ArcSec[x], ArcCot[x] inverse trigonometric functions (giving results
in radians) Exp[x] or E^x exponential function Log[x] natural
logarithm Log[b, x] logarithm of x to the base b Sinh[x], Cosh
[x], Tanh[x], Csch[x], Sech[x], Coth[x] hyperbolic functions
ArcSinh[x], ArcCosh[x], ArcTanh[x], ArcCsch[x], ArcSech[x], ArcCoth
[x] inverse hyperbolic functions. For example, the Musatov
polynomials are denoted by MusatovP[n, x].
The associated Musatov polynomials , are denoted as MusatovP[n, m, x]
> Cheers,
> Rainer Rosenthal
> r.rosenthal@web.de
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