Is there a way within reasonable errors to say what part of the positive integers are prime and what part is factored greater than one? Oh course one is a factor of all numbers greater than zero.(adsbygoogle = window.adsbygoogle || []).push({});

Yeats ago playing around a floating constant became known to me. to the tenth decimal place is was .7052311717917 and so on depending on what point in the system a prime was a total position of in; it is a ratio of the number system if factoring greater than 1 is calculated..

Tthis of course was what i calculated as the factor part of the positive real integers,

ring a bell to any one?

Two part question, sorry.

Andas usual I most likely lost most people. If so my apologies. .

For once I will try and explain.

Simply put some one years ago asked what part of the whole positive integer system was prime. I of course could not answer such. Yet it made me think.

I came up with : if I can not come up with the total prime part could it be possible to come up with the factor part of the system greater than one, of course leaving the primes within a reasonable error factor. Oh course I am sure I am not the first to come up with the idea, So were can I find this?

The number I gave above is what I calculated the system to be of the factored part, other than one of course.

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# Prime question

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