Difference between revisions of "User talk:Musictheory2math"
From Encyclopedia of Mathematics
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Let t=0.t(1)t(2)t(3)... be a algebraic number in interval (0,1) of real numbers then there is a rational number in interval (0,1) of real numbers like b =0.b(1)b(2)b(3)... such that if H be a set contain h (h is in Natural numbers) that t(h)=b(h) then H is a infinite subset of Natural numbers and if t be a transcendental number then for each rational number b, the set H must be a finite set. | Let t=0.t(1)t(2)t(3)... be a algebraic number in interval (0,1) of real numbers then there is a rational number in interval (0,1) of real numbers like b =0.b(1)b(2)b(3)... such that if H be a set contain h (h is in Natural numbers) that t(h)=b(h) then H is a infinite subset of Natural numbers and if t be a transcendental number then for each rational number b, the set H must be a finite set. | ||
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| + | == A way for finding formula of prime numbers == | ||
| + | |||
| + | If P be set of prime numbers and S be a set contain numbers that has been made as below: | ||
| + | On the beginning of each member of P put a point like 0.2 or 0.19 then S={0.2 , 0.3 , 0.5 , 0.7 , 0.11 , ... } | ||
| + | Now I assert that S is dense in the interval (0.1 , 1) of real numbers. | ||
| + | This theory is a introduction for finding formula of prime numbers. | ||
Revision as of 16:27, 15 March 2017
This is a true and important theory please study that carefully.
Let t=0.t(1)t(2)t(3)... be a algebraic number in interval (0,1) of real numbers then there is a rational number in interval (0,1) of real numbers like b =0.b(1)b(2)b(3)... such that if H be a set contain h (h is in Natural numbers) that t(h)=b(h) then H is a infinite subset of Natural numbers and if t be a transcendental number then for each rational number b, the set H must be a finite set.
A way for finding formula of prime numbers
If P be set of prime numbers and S be a set contain numbers that has been made as below:
On the beginning of each member of P put a point like 0.2 or 0.19 then S={0.2 , 0.3 , 0.5 , 0.7 , 0.11 , ... }
Now I assert that S is dense in the interval (0.1 , 1) of real numbers.
This theory is a introduction for finding formula of prime numbers.
How to Cite This Entry:
Musictheory2math. Encyclopedia of Mathematics. URL: http://encyclopediaofmath.org/index.php?title=Musictheory2math&oldid=40239
Musictheory2math. Encyclopedia of Mathematics. URL: http://encyclopediaofmath.org/index.php?title=Musictheory2math&oldid=40239