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- W315078260 abstract "One of causes why Goldbach’s binary problem was unsolved over a long period is that binary representations of even integer 2n (BR2n) in the view of a sum of two odd primes(VSTOP) are considered separately from other BR2n. By purpose of this work is research of connections between different types of BR2n. For realization of this purpose by author was developed the ”Arithmetic of binary representations of even positive integer 2n” (ABR2n). In ABR2n are defined four types BR2n. As shown in ABR2n all types BR2n are connected with each other by relations which represent distribution of prime and composite positive integers less than 2n between them. On the basis of this relations (axioms ABR2n) are deduced formulas for computation of the number of BR2n (NBR2n) for each types. In ABR2n also is defined and computed Average value of the number of binary sums are formed from odd prime and composite positive integers 2 exist BR2n in the VSTOP." @default.
- W315078260 created "2016-06-24" @default.
- W315078260 creator A5082439877 @default.
- W315078260 date "2012-08-01" @default.
- W315078260 modified "2023-09-24" @default.
- W315078260 title "The arithmetic of binary representations of even positive integer 2n and its application to the solution of the Goldbach’s binary problem" @default.
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- W315078260 hasPublicationYear "2012" @default.
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