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tech / sci.math / is RH proved this way?

SubjectAuthor
* is RH proved this way?Oussama Basta
`* Re: is RH proved this way?Julio Di Egidio
 `* Re: is RH proved this way?Julio Di Egidio
  `- Re: is RH proved this way?Oussama Basta

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is RH proved this way?

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Subject: is RH proved this way?
From: basta...@gmail.com (Oussama Basta)
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 by: Oussama Basta - Tue, 30 Jan 2024 19:22 UTC

hey everyone,

what do you think, https://vixra.org/abs/2307.0086

Re: is RH proved this way?

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Subject: Re: is RH proved this way?
From: jul...@diegidio.name (Julio Di Egidio)
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 by: Julio Di Egidio - Tue, 30 Jan 2024 19:52 UTC

On Tuesday 30 January 2024 at 20:22:41 UTC+1, Oussama Basta wrote:
> hey everyone,
>
> what do you think, https://vixra.org/abs/2307.0086

"4. However, for large prime numbers, we can observe that
the argument [pi*k*ln(k)] will be close to an integer multiple of [pi]."

Which is the same as saying that [k*ln(k)] approaches an integer
for [k] that goes to infinity, which is false.

Julio

Re: is RH proved this way?

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Subject: Re: is RH proved this way?
From: jul...@diegidio.name (Julio Di Egidio)
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 by: Julio Di Egidio - Wed, 31 Jan 2024 10:27 UTC

On Tuesday 30 January 2024 at 21:06:48 UTC+1, Oussama Basta wrote:
> On Tuesday, January 30, 2024 at 11:52:10 PM UTC+4, Julio Di Egidio wrote:
> > On Tuesday 30 January 2024 at 20:22:41 UTC+1, Oussama Basta wrote:
> > > hey everyone,
> > >
> > > what do you think, https://vixra.org/abs/2307.0086
> >
> > "4. However, for large prime numbers, we can observe that
> > the argument [pi*k*ln(k)] will be close to an integer multiple of [pi]."
> >
> > Which is the same as saying that [k*ln(k)] approaches an integer
> > for [k] that goes to infinity, which is false.
>
> for any large real number you can ignore the fractional part in an approximation

Another little piece of nonsense.

Sure, keep going as it's going great...

Julio

Re: is RH proved this way?

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Subject: Re: is RH proved this way?
From: basta...@gmail.com (Oussama Basta)
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 by: Oussama Basta - Wed, 31 Jan 2024 11:49 UTC

On Wednesday, January 31, 2024 at 2:27:10 PM UTC+4, Julio Di Egidio wrote:
> On Tuesday 30 January 2024 at 21:06:48 UTC+1, Oussama Basta wrote:
> > On Tuesday, January 30, 2024 at 11:52:10 PM UTC+4, Julio Di Egidio wrote:
> > > On Tuesday 30 January 2024 at 20:22:41 UTC+1, Oussama Basta wrote:
> > > > hey everyone,
> > > >
> > > > what do you think, https://vixra.org/abs/2307.0086
> > >
> > > "4. However, for large prime numbers, we can observe that
> > > the argument [pi*k*ln(k)] will be close to an integer multiple of [pi]."
> > >
> > > Which is the same as saying that [k*ln(k)] approaches an integer
> > > for [k] that goes to infinity, which is false.
> >
> > for any large real number you can ignore the fractional part in an approximation
> Another little piece of nonsense.
>
> Sure, keep going as it's going great...
>
> Julio
Another fraction of a mathematician and can be ignored integral of u=0

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