[21] viXra:1009.0058 [pdf] submitted on 19 Sep 2010
Authors: Moon Kyom
Comments: 9 pages
Added the infinite sign and the infinitesimal sign and defined an operation.
The infinite calculation of number became possible.
The benefits gained by infinite number is as follows.
Category: Number Theory
[20] viXra:1009.0049 [pdf] submitted on 14 Sep 2010
Authors: Chun-Xuan Jiang
Comments: 70 pages
Using Jiang function we are able to prove almost all prime problems in prime distribution. This
is the Book proof. In this paper using Jiang function J2(ω) we prove that the new prime
theorems (691)-(740) contain infinitely many prime solutions and no prime solutions.From (6)
we are able to find the smallest solution. πk(N0,2) ≥ 1. This is the Book theorem.
Category: Number Theory
[19] viXra:1009.0044 [pdf] submitted on 11 Sep 2010
Authors: Chun-Xuan Jiang
Comments: 71 pages
Using Jiang function we are able to prove almost all prime problems in prime distribution. This
is the Book proof. In this paper using Jiang function J2(ω) we prove that the new prime
theorems (641)-(690) contain infinitely many prime solutions and no prime solutions.From (6)
we are able to find the smallest solution. πk(N0,2) ≥ 1. This is the Book theorem.
Category: Number Theory
[18] viXra:1009.0041 [pdf] submitted on 14 Mar 2010
Authors: Micha Fleuren
Comments: 4 pages
Factoring of the Smarandache Square Product Sequence
Category: Number Theory
[17] viXra:1009.0040 [pdf] submitted on 14 Mar 2010
Authors: Micha Fleuren
Comments: 6 pages
Factoring of the Smarandache Prime Product Sequence
Category: Number Theory
[16] viXra:1009.0039 [pdf] submitted on 14 Mar 2010
Authors: Micha Fleuren
Comments: 4 pages
Factoring of the Smarandache Mirror Sequence
Category: Number Theory
[15] viXra:1009.0038 [pdf] submitted on 14 Mar 2010
Authors: Micha Fleuren
Comments: 3 pages
Factoring of the Smarandache Factorial Product Sequence
Category: Number Theory
[14] viXra:1009.0037 [pdf] submitted on 14 Mar 2010
Authors: Micha Fleuren
Comments: 5 pages
Factoring of the Smarandache Back Concatenated Cube Sequence
Category: Number Theory
[13] viXra:1009.0036 [pdf] submitted on 14 Mar 2010
Authors: Micha Fleuren
Comments: 6 pages
Factoring of the Smarandache Back Concatenated Even Sequence
Category: Number Theory
[12] viXra:1009.0035 [pdf] submitted on 14 Mar 2010
Authors: Micha Fleuren
Comments: 6 pages
Factoring of the Smarandache Back Concatenated Odd Sequence
Category: Number Theory
[11] viXra:1009.0034 [pdf] submitted on 14 Mar 2010
Authors: Micha Fleuren
Comments: 5 pages
Factoring of the Smarandache Back Concatenated Prime Sequence
Category: Number Theory
[10] viXra:1009.0033 [pdf] submitted on 14 Mar 2010
Authors: Micha Fleuren
Comments: 5 pages
Factoring of the Smarandache Back Concatenated Square Sequence
Category: Number Theory
[9] viXra:1009.0032 [pdf] submitted on 14 Mar 2010
Authors: Micha Fleuren
Comments: 4 pages
Factoring of the Smarandache Concatenated Cubic Sequence
Category: Number Theory
[8] viXra:1009.0031 [pdf] submitted on 14 Mar 2010
Authors: Micha Fleuren
Comments: 6 pages
Factoring of the Smarandache Concatenated Even Sequence
Category: Number Theory
[7] viXra:1009.0030 [pdf] submitted on 14 Mar 2010
Authors: Micha Fleuren
Comments: 5 pages
Factoring of the Smarandache Concatenated Odd Sequence
Category: Number Theory
[6] viXra:1009.0029 [pdf] submitted on 14 Mar 2010
Authors: Micha Fleuren
Comments: 4 pages
Factoring of the Smarandache Concatenated Prime Sequence
Category: Number Theory
[5] viXra:1009.0028 [pdf] submitted on 14 Mar 2010
Authors: Micha Fleuren
Comments: 4 pages
Factoring of the Smarandache Concatenated Square Sequence
Category: Number Theory
[4] viXra:1009.0027 [pdf] submitted on 14 Mar 2010
Authors: Micha Fleuren
Comments: 4 pages
Factoring of the Smarandache Cubic Product Sequence
Category: Number Theory
[3] viXra:1009.0026 [pdf] submitted on 14 Mar 2010
Authors: Micha Fleuren
Comments: 10 pages
Factoring of the Smarandache Deconstructive Sequence
Category: Number Theory
[2] viXra:1009.0021 [pdf] submitted on 7 Sep 2010
Authors: Chun-Xuan Jiang
Comments: 70 pages
Using Jiang function we are able to prove almost all prime problems in prime distribution. This
is the Book proof. In this paper using Jiang function J2(ω) we prove that the new prime
theorems (591)-(640) contain infinitely many prime solutions and no prime solutions.From (6)
we are able to find the smallest solution. πk(N0,2) ≥ 1. This is the Book theorem.
Category: Number Theory
[1] viXra:1009.0004 [pdf] submitted on 2 Sep 2010
Authors: Kunikazu Tanaka
Comments:
21 pages
Showing how to derive new
expressions of generating prime
numbers to demonstrate the
Goldbach's Conjecture
Category: Number Theory