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Science Journal

 

Academia Arena

 学术争鸣

ISSN 1553-992X (print); ISSN 2158-771X (online), doi:10.7537/j.issn.1553-922X

Volume 7 - Special Issue 1 (Supplement Issue 1), May 6, 2015

Cover Page, Introduction, Contents, Call for Papers, All papers in one file

 

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New Prime Theorem

Chun-Xuan Jiang

 

CONTENTS

No.

Titles / Authors /Abstracts

Full Text

No.

1

Twin prime conjecture and Goldbach Conjecture

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China. jcxuan@sina.com

 

Abstract: Using Jiang function we prove that there exist infinitely many primes  such that  is prime We prove twin prime conjecture and Goldbach conjecture.

[Chun-Xuan Jiang. Twin prime conjecture and Goldbach Conjecture. Academ Arena 2015;7(1s):1-2]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 1

doi:10.7537/marsaaj0701s15.01

 

Keywords: prime; theorem; function; number

Full Text

1

2

On The Prime Equations:  and

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China. jcxuan@sina.com

 

Abstract: Using Jiang function we prove that there exist infinitely many primes  such that  and  are all prime.

[Chun-Xuan Jiang. On The Prime Equations:  and . Academ Arena 2015;7(1s): 3-3]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 2

doi:10.7537/marsaaj0701s15.02

 

Keywords: prime; theorem; function; number; new

Full Text

2

3

On The Prime Equations:

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China

jcxuan@sina.com

 

Abstract: Using Jiang function we prove that there exist infinitely many primes  such that each  is a prime.

[Chun-Xuan Jiang. On The Prime Equations:. Academ Arena 2015;7(1s): 4-4]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 3

doi:10.7537/marsaaj0701s15.03

 

Keywords: prime; theorem; function; number; new

Full Text

3

4

On The Prime Equations:

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China. jcxuan@sina.com

 

Abstract: Using Jiang function we prove that there exist infinitely many primes  such that each  is a prime.

[Chun-Xuan Jiang. On The Prime Equations:. Academ Arena 2015;7(1s): 5-5]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 4

doi:10.7537/marsaaj0701s15.04

 

Keywords: prime; theorem; function; number; new

Full Text

4

5

On The Prime Equations:

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China. jcxuan@sina.com

 

Abstract: Using Jiang function we prove that there exist infinitely many primes  such that each  is a prime.

[Chun-Xuan Jiang. On The Prime Equations:. Academ Arena 2015;7(1s): 6-6]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 5

doi:10.7537/marsaaj0701s15.05

 

Keywords: prime; theorem; function; number; new

Full Text

5

6

On The Prime Equatons:

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China. jcxuan@sina.com

 

Abstract: Using Jiang function we prove that there exist infinitely many primes  such that each  is a prime.

[Chun-Xuan Jiang. On The Prime Equatons: . Academ Arena 2015;7(1s): 7-7]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 6

doi:10.7537/marsaaj0701s15.06

 

Keywords: prime; theorem; function; number; new

Full Text

6

7

On The Prime theorem:

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China

jcxuan@sina.com

 

Abstract: Using Jiang function we prove that there exist infinitely many primes  such that each  is a prime.

[Chun-Xuan Jiang. On The Prime theorem:. Academ Arena 2015;7(1s): 8-8]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 7

doi:10.7537/marsaaj0701s15.07

 

Keywords: prime; theorem; function; number; new

Full Text

7

8

On The Prime theorem:

 has no prime solutions

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China

jcxuan@sina.com

 

Abstract: Using Jiang function we prove that  has no prime solutions.

[Chun-Xuan Jiang. On The Prime theorem:  has no prime solutions. Academ Arena 2015;7(1s): 9-10]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 8

doi:10.7537/marsaaj0701s15.08

 

Keywords: prime; theorem; function; number; new

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8

9

There are finite Fermat primes

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China. jcxuan@sina.com

 

Abstract: Using Jiang function we prove the finite Fermat primes.

[Chun-Xuan Jiang. There are finite Fermat primes. Academ Arena 2015;7(1s): 11-11]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 9

doi:10.7537/marsaaj0701s15.09

 

Keywords: prime; theorem; function; number; new

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9

10

There are finite Mersenne primes and There are finite repunits primes

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China

jcxuan@sina.com

 

Abstract:Using Jiang function we prove the finite Mersenne primes and the finite repunits primes.

[Chun-Xuan Jiang. There are finite Mersenne primes and There are finite repunits primes. Academ Arena 2015;7(1s): 12-13]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 10

doi:10.7537/marsaaj0701s15.10

 

Keywords: prime; theorem; function; number; new

Full Text

10

11

The New Prime theorem11

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China. jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove that  has infinitely many prime solutions.

[Chun-Xuan Jiang. The New Prime theorem11. Academ Arena 2015;7(1s): 14-14]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 11

doi:10.7537/marsaaj0701s15.11

 

Keywords: prime; theorem; function; number; new

Full Text

11

12

The New Prime theorem12

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China

jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove that  has infinitely many prime solutions.

[Chun-Xuan Jiang. The New Prime theorem12. Academ Arena 2015;7(1s): 15-15]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 12

doi:10.7537/marsaaj0701s15.12

 

Keywords: prime; theorem; function; number; new

Full Text

12

13

The New Prime theorem13

 and

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China

jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove that  have infinitely many prime solutions and  have finite prime solutions.

[Chun-Xuan Jiang. The New Prime theorem13 and . Academ Arena 2015;7(1s): 16-17]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 13

doi:10.7537/marsaaj0701s15.13

 

Keywords: prime; theorem; function; number; new

Full Text

13

14

The New Prime theorem14

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China

jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove that there exist infinitely many primes  such that each of  is a prime.

[Chun-Xuan Jiang. The New Prime theorem14. Academ Arena 2015;7(1s): 18-20]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 14

doi:10.7537/marsaaj0701s15.14

 

Keywords: prime; theorem; function; number; new

Full Text

14

15

The New Prime theorem15

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China

jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove that there exist infinitely many primes  such that each of  is a prime.

[Chun-Xuan Jiang. The New Prime theorem15. Academ Arena 2015;7(1s): 21-22]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 15

doi:10.7537/marsaaj0701s15.15

 

Keywords: prime; theorem; function; number; new

Full Text

15

16

The New Prime theorem16:

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China. jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove that there exist infinitely many primes  such that each of  is a prime. [Chun-Xuan Jiang. The New Prime theorem16. Academ Arena 2015;7(1s): 23-23]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 16

doi:10.7537/marsaaj0701s15.16

 

Keywords: prime; theorem; function; number; new

Full Text

16

17

The New Prime theorem17

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China

jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove that such that  has infinitely many prime solutions.

[Chun-Xuan Jiang. The New Prime theorem17. Academ Arena 2015;7(1s): 24-25]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 17

doi:10.7537/marsaaj0701s15.17

 

Keywords: prime; theorem; function; number; new

Full Text

17

18

The New Prime theorem18

Hardy-Littlewood Conjecture

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China

jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove Hardy-Littlewood conjecture [2].

[Chun-Xuan Jiang. The New Prime theorem18Hardy-Littlewood Conjecture . Academ Arena 2015;7(1s): 26-27]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 18

doi:10.7537/marsaaj0701s15.18

 

Keywords: prime; theorem; function; number; new

Full Text

18

19

The New Prime theorem19

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China

jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove that such that  has infinitely many prime solutions.

[Chun-Xuan Jiang. The New Prime theorem19. Academ Arena 2015;7(1s): 28-29]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 19

doi:10.7537/marsaaj0701s15.19

 

Keywords: prime; theorem; function; number; new

Full Text

19

20

The New Prime theorem20

Hardy-Littlewood prime K-tuple lonjecture

 

Chun-Xuan Jiang

 

jiangchunxuan@vip.sohu.com

Institute for Basic Research

Palm Harbor, FL 34682, U.S.A.

 

Abstract: Using Jiang function we prove that Jiang prime -tuple theorem is true[1-3] and Hardy-Littlewood prime -tuple conjecture is false[4-8]. The tool of additive prime number theory is basically the Hardy-Littlewood prime tuple conjecutre, but cannot prove and count any prime problems[6].

[Chun-Xuan Jiang. The New Prime theorem20Hardy-Littlewood prime K-tuple lonjecture. Academ Arena 2015;7(1s): 30-32]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 20

doi:10.7537/marsaaj0701s15.20

 

Keywords: prime; theorem; function; number; new

Full Text

20

21

The New Prime theorem21Hardy-Littlewood conjecture A:

Binary Goldbach conjecture and

 

Chun-Xuan Jiang

 

Institute for Basic Research Palm Harbor, FL 34682, U.S.A. 

jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove binary Goldbach conjecture and [4].

[Chun-Xuan Jiang. The New Prime theorem21Hardy-Littlewood conjecture A: Binary Goldbach conjecture and . Academ Arena 2015;7(1s): 33-34]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 21

doi:10.7537/marsaaj0701s15.21

 

Keywords: prime; theorem; function; number; new

Full Text

21

22

The New Prime theorem22

Hardy-Littlewood conjecture B:

 

Chun-Xuan Jiang

 

Institute for Basic Research, Palm Harbor, FL 34682, U.S.A.

jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove Hardy-Littlewood conjecture B: [4].

[Chun-Xuan Jiang. The New Prime theorem22Hardy-Littlewood conjecture B:. Academ Arena 2015;7(1s): 35-36]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 22

doi:10.7537/marsaaj0701s15.22

 

Keywords: prime; theorem; function; number; new

Full Text

22

23

The New Prime theorem23

Hardy-Littlewood conjecture F:

 

Chun-Xuan Jiang

 

Institute for Basic Research, Palm Harbor, FL 34682, U.S.A.

jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove Hardy-Littlewood conjecture F:[4].

[Chun-Xuan Jiang. The New Prime theorem23Hardy-Littlewood conjecture F:. Academ Arena 2015;7(1s): 37-38]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 23

doi:10.7537/marsaaj0701s15.23

 

Keywords: prime; theorem; function; number; new

Full Text

23

24

The New Prime theorem24Hardy-Littlewood conjecture K:

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China

Jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove Hardy-Littlewood conjecture K: [4].

[Chun-Xuan Jiang. The New Prime theorem24Hardy-Littlewood conjecture K:. Academ Arena 2015;7(1s): 39-40]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 24

doi:10.7537/marsaaj0701s15.24

 

Keywords: prime; theorem; function; number; new

Full Text

24

25

The New Prime theorem25

Hardy-Littlewood conjecture M:

 

Chun-Xuan Jiang

 

Institute for Basic Research Palm Harbor, FL 34682, U.S.A. Jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove Hardy-Littlewood conjecture M:  [4].

[Chun-Xuan Jiang. The New Prime theorem25Hardy-Littlewood conjecture M: . Academ Arena 2015;7(1s): 41-42]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 25

doi:10.7537/marsaaj0701s15.25

 

Keywords: prime; theorem; function; number; new

Full Text

25

26

The New Prime theorem26

Hardy-Littlewood conjecture N:

 

Chun-Xuan Jiang

 

jiangchunxuan@vip.sohu.com

Institute for Basic Research, Palm Harbor, FL 34682, U.S.A.

 

Abstract: Using Jiang function we prove Hardy-Littlewood conjecture N:  [4].

[Chun-Xuan Jiang. The New Prime theorem26 Hardy-Littlewood conjecture N:. Academ Arena 2015;7(1s): 43-44]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 26

doi:10.7537/marsaaj0701s15.26

 

Keywords: prime; theorem; function; number; new

Full Text

26

27

The New Prime theorem27

Hardy-Littlewood conjecture P:  and

 

Chun-Xuan Jiang

 

Institute for Basic Research Palm Harbor, FL 34682, U.S.A.

Jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove Hardy-Littlewood conjecture P:  and [4].

[Chun-Xuan Jiang. The New Prime theorem27Hardy-Littlewood conjecture P:  and . Academ Arena 2015;7(1s): 45-46]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 27

doi:10.7537/marsaaj0701s15.27

 

Keywords: prime; theorem; function; number; new

Full Text

27

28

The New Prime theorem28

 and

 

Chun-Xuan Jiang

 

P.O.Box3924, Beijing100854, P.R. China. Jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove that  and  have infinitely many prime solutions.

[Chun-Xuan Jiang. The New Prime theorem28 and . Academ Arena 2015;7(1s): 47-48]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 28

doi:10.7537/marsaaj0701s15.28

 

Keywords: prime; theorem; function; number; new

Full Text

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29

The New Prime theorem29

 and

 

Chun-Xuan Jiang

 

P.O.Box3924, Beijing100854, P.R. China. Jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove and  and .

[Chun-Xuan Jiang. The New Prime theorem29 and . Academ Arena 2015;7(1s): 49-50]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 29

doi:10.7537/marsaaj0701s15.29

 

Keywords: prime; theorem; function; number; new

Full Text

29

30

The New Prime theorem30

 and

 

Chun-Xuan Jiang

 

P.O. Box 3924, Beijing 100854, P.R. China

Jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove  and

[Chun-Xuan Jiang. The New Prime theorem30 and . Academ Arena 2015;7(1s): 51-53]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 30

doi:10.7537/marsaaj0701s15.30

 

Keywords: prime; theorem; function; number; new

Full Text

30

31

The New Prime theorem31

 and

 

Chun-Xuan Jiang

 

P.O. Box 3924, Beijing 100854, P.R. China

jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove  and .

[Chun-Xuan Jiang. The New Prime theorem31 and . Academ Arena 2015;7(1s): 54-56]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 31

doi:10.7537/marsaaj0701s15.31

 

Keywords: prime; theorem; function; number; new

Full Text

31

32

The New Prime theorem32

 

Chun-Xuan Jiang

 

P.O. Box 3924, Beijing 100854, P. R. China

jiangchunxuan@vip.sohu.com

 

Abstract Using Jiang function we prove (D. R. Heath-Brown, prime represented by , Acta Math., 186(2001)1-84).

[Chun-Xuan Jiang. The New Prime theorem32. Academ Arena 2015;7(1s): 57-58]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 32

doi:10.7537/marsaaj0701s15.32

 

Keywords: prime; theorem; function; number; new

Full Text

32

33

The New Prime theorem33

 

Chun-Xuan Jiang

 

P.O. Box 3924, Beijing 100854, P.R. China

jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove  (J. Friedlander and H. Iwaniec, The polynomial  Captures its primes, Ann. Math., 148(1998) 945-1040).

[Chun-Xuan Jiang. The New Prime theorem33. Academ Arena 2015;7(1s): 59-60]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 33

doi:10.7537/marsaaj0701s15.33

 

Keywords: prime; theorem; function; number; new

Full Text

33

34

The New Prime theorem34

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China

jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove that if  then there are infinitely many primes  such that each of  is a prime, if  then there are finitely many primes  such that each of  is a prime.

[Chun-Xuan Jiang. The New Prime theorem34. Academ Arena 2015;7(1s): 61-63]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 34

doi:10.7537/marsaaj0701s15.34

 

Keywords: prime; theorem; function; number; new

Full Text

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35

The New Prime theorem35

 and

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China

Jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove that there are infinitely many primes  such that  and  are all prime.

[Chun-Xuan Jiang. The New Prime theorem35 and . Academ Arena 2015;7(1s): 64-65]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 35

doi:10.7537/marsaaj0701s15.35

 

Keywords: prime; theorem; function; number; new

Full Text

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36

The New Prime theorem36

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China

Jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove that there are infinitely many primes  such that each of  is a prime.

[Chun-Xuan Jiang. The New Prime theorem36. Academ Arena 2015;7(1s): 66-67]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 36

doi:10.7537/marsaaj0701s15.36

 

Keywords: prime; theorem; function; number; new

Full Text

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The New Prime theorem37

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China

jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove that there are infinitely many primes  such that each of  is a prime.

[Chun-Xuan Jiang. The New Prime theorem37. Academ Arena 2015;7(1s): 68-69]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 37

doi:10.7537/marsaaj0701s15.37

 

Keywords: prime; theorem; function; number; new

Full Text

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The New Prime theorem38

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China

jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove that there are infinitely many primes  such that each of  is a prime.

[Chun-Xuan Jiang. The New Prime theorem38. Academ Arena 2015;7(1s): 70-71]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 38

doi:10.7537/marsaaj0701s15.38

 

Keywords: prime; theorem; function; number; new

Full Text

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The New Prime theorem39

On the

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China

jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove that if  then there are infinitely many primes  such that each of  is a prime, if  then there are finite primes  such that each of  is a prime.

[Chun-Xuan Jiang. The New Prime theorem39On the . Academ Arena 2015;7(1s): 72-73]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 39

doi:10.7537/marsaaj0701s15.39

 

Keywords: prime; theorem; function; number; new

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40

The New Prime theorem40

On the

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China

jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove that  contain infinitely many prime solutions.

[Chun-Xuan Jiang. The New Prime theorem40On the . Academ Arena 2015;7(1s): 74-75]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 40

doi:10.7537/marsaaj0701s15.40

 

Keywords: prime; theorem; function; number; new

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41

The New Prime theorem41

On the

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China

Jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove that  contain infinitely many prime solutions or no prime solutions.

[Chun-Xuan Jiang. The New Prime theorem41On the . Academ Arena 2015;7(1s): 76-78]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 41

doi:10.7537/marsaaj0701s15.41

 

Keywords: prime; theorem; function; number; new

Full Text

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42

The New Prime theorem42

On the

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China

jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove that  contain infinitely many prime solutions.

[Chun-Xuan Jiang. The New Prime theorem42On the . Academ Arena 2015;7(1s): 79-80]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 42

doi:10.7537/marsaaj0701s15.42

 

Keywords: prime; theorem; function; number; new

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The New Prime theorem43

On the

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China. jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove that  contain infinitely many prime solutions or no prime solutions.

[Chun-Xuan Jiang. The New Prime theorem43On the . Academ Arena 2015;7(1s): 81-82]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 43

doi:10.7537/marsaaj0701s15.43

 

Keywords: prime; theorem; function; number

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The New Prime theorem44

On the

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China

jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function  we prove that  contain no prime solutions or infinitely many prime solutions.

[Chun-Xuan Jiang. The New Prime theorem44On the . Academ Arena 2015;7(1s): 83-84]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 44

doi:10.7537/marsaaj0701s15.44

 

Keywords: prime; theorem; function; number; new

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45

The New Prime theorems45-70

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China

jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove that the new prime theorems (45)-(70) contain infinitely many prime solutions and no prime solutions.

[Chun-Xuan Jiang. The New Prime theorems45-70. Academ Arena 2015;7(1s): 85-111]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 45

doi:10.7537/marsaaj0701s15.45

 

Keywords: prime; theorem; function; number; new

Full Text

45

46

The New Prime theorems71-100

 

Chun-Xuan Jiang

 

Institute for Basic Research Palm Harbor, FL 34682, U.S.A.

Jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove that the new prime theorems (141)-190) contain infinitely many prime solutions and no prime solutions.

[Chun-Xuan Jiang. The New Prime theorems71-100. Academ Arena 2015;7(1s): 112-143]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 46

doi:10.7537/marsaaj0701s15.46

 

Keywords: prime; theorem; function; number; new

Full Text

46

47

The New Prime theorems101-130

 

Chun-Xuan Jiang

 

Jiangchunxuan@vip.sohu.com

Institute for Basic Research, Palm Harbor, FL 34682, U.S.A.

 

Abstract: Using Jiang function we prove that the new prime theorems (141) -190) contain infinitely many prime solutions and no prime solutions.

[Chun-Xuan Jiang. The New Prime theorems101-130. Academ Arena 2015;7(1s): 144-174]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 47

doi:10.7537/marsaaj0701s15.47

 

Keywords: prime; theorem; function; number; new

Full Text

47

48

The New Prime theorems131-140

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China

jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove that the new prime theorems (45)-(70) contain infinitely many prime solutions and no prime solutions.

[Chun-Xuan Jiang. The New Prime theorems131-140. Academ Arena 2015;7(1s): 175-185]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 48

doi:10.7537/marsaaj0701s15.48

 

Keywords: prime; theorem; function; number; new

Full Text

48

49

The New Prime theorems141-190

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China

jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove that the new prime theorems (141)-190) contain infinitely many prime solutions and no prime solutions.

[Chun-Xuan Jiang. The New Prime theorems141-190. Academ Arena 2015;7(1s): 186-236]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 49

doi:10.7537/marsaaj0701s15.49

 

Keywords: prime; theorem; function; number; new

Full Text

49

50

The New Prime theorems191-240

 

Chun-Xuan Jiang

 

P. O. Box 3924, Beijing 100854, P. R. China

jiangchunxuan@vip.sohu.com

 

Abstract: Using Jiang function we prove that the new prime theorems (141)-190) contain infinitely many prime solutions and no prime solutions. School of mathematics (institute for advanced study) has long been recognized as the leading international center of research and postdoctoral training in pure mathematics. They should support the new prime theorems(1)-(240).

[Chun-Xuan Jiang. The New Prime theorems191-240. Academ Arena 2015;7(1s): 237-288]. (ISSN 1553-992X). http://www.sciencepub.net/academia. 50

doi:10.7537/marsaaj0701s15.50

 

Keywords: prime; theorem; function; number; new

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50

The articles in this issue are presented as online first for peer-review starting from April 25, 2015. 

All comments are welcome: editor@sciencepub.net

For back issues of the Academia Arena, click here.

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Website: http://www.sciencepub.net/academia

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