primepuzzles.net

The Prime Puzzles & Problems Connection, by Carlos Rivera

A new puzzle every Saturday. Solutions one week later. Special invitation to the Collection-20th* *. In order to celebrate our 20th anniversary I will accept at least. One per puzzler, to be published here starting the next May 26. I would expect these puzzles shine. Because of its novelty. Please start sending your puzzle-proposal since now on. 3/10/18, and do not stop if the sent puzzle proposal arrive or exceed 20 puzzles. We may accept more, of course! Pages and 7266 days. Years 10 months 22 days.

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The Prime Puzzles & Problems Connection, by Carlos Rivera | primepuzzles.net Reviews

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A new puzzle every Saturday. Solutions one week later. Special invitation to the Collection-20th* *. In order to celebrate our 20th anniversary I will accept at least. One per puzzler, to be published here starting the next May 26. I would expect these puzzles shine. Because of its novelty. Please start sending your puzzle-proposal since now on. 3/10/18, and do not stop if the sent puzzle proposal arrive or exceed 20 puzzles. We may accept more, of course! Pages and 7266 days. Years 10 months 22 days.

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1 20 new prime puzzles

2 ingenuity

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4 or just beauty

5 since

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8 solvers

9 flavio torasso

10 emmanuel vantieghem

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The Prime Puzzles & Problems Connection, by Carlos Rivera | primepuzzles.net Reviews

https://primepuzzles.net

A new puzzle every Saturday. Solutions one week later. Special invitation to the Collection-20th* *. In order to celebrate our 20th anniversary I will accept at least. One per puzzler, to be published here starting the next May 26. I would expect these puzzles shine. Because of its novelty. Please start sending your puzzle-proposal since now on. 3/10/18, and do not stop if the sent puzzle proposal arrive or exceed 20 puzzles. We may accept more, of course! Pages and 7266 days. Years 10 months 22 days.

INTERNAL PAGES

primepuzzles.net

1

Problem 60. Symmetric primes on each side.

http://www.primepuzzles.net/problems/prob_060.htm

Symmetric primes on each side. Natalia Makarova share with us a puzzle posted by her. As a distributed computing project:. Smallest number such that there are n symmetric (in the gap sense) primes on each side. Current record (Feb. 10, 2015) is. 4, 9, 12, 30, 30, 165, 8021811, 1071065190, 1613902650, 1797595815015, 633925574060895. Q Perhaps you would like to contribute more terms to A055381? On July 13, 2015, Natalia Makarova wrote:. A colleague in my project found a new solution for n = 24:.

2

Melencolía, Durero

http://www.primepuzzles.net/melancholia.htm

This copper engraving by Albrecht Durer(1471 - 1528); has been viewed as a self portrait of the artist and the essence of German Humanism. The winged figure illustrates simultaneously the dangers and satisfactions of the intellectual activity . It is the image of the creative spirit of the man alone with his inner thoughts. But the solved magic square in the frame forebode solutions to the most intricate problems.

3

Página Personal

http://www.primepuzzles.net/personal.htm

Born in Reynosa, Tamaulipas, México in 1950, and graduated as Chemical Engineer of the Universidad Autónoma de Nuevo León. In 1971. Complete studies in Methodology of Science at the Facultad de Filosofía y Letras of the same University. From 1971 to 1994, taught in several Universitary level Institutions, like: Instituto Tecnológico Regional de Ciudad Madero, No.7, Universidad Autónoma de Nuevo León, Facultad de Ciencias Químicas and Escuela Normal del Estado de Nuevo León, Escuela de Graduados. This soc...

4

The Prime Puzzles and Problems Connection

http://www.primepuzzles.net/conjectures/index.html

3- Twin Prime's Conjecture. 4- Fermat primes are finite. 5- Are there infinitely many primes of the form n. 6- Quantity of primes in a given range: Opperman, Brocard and Schinzel conjectures? 7- The Cramer's Conjecture. 8- Andricas Conjecture. 10- Champions and Primorial Numbers. 11- Is there any odd Perfect Number? 14- Enoch Haga Observation about Palprimes. 15- The New Mersenne Conjecture. 16- n n 1. 17- The Ludovicus conjecture about Euler trinomials. 22 A stronger version of the Goldbach Conjecture.

5

The Prime Puzzles and Problems Connection

http://www.primepuzzles.net/records/index.html

Do you know about some other primes-list pages? Please let me know about it, clicking here. Search the Database page. For primes of the form: k. The Largest Known Primes page. The top twenty index page. The top twenty lists:. Consecutive Primes in Arithmetic Progression. Primes in Arithmetic Progression. Cunningham Chain (1st kind). Cunningham Chain (2nd kind). Generalized Fermat Divisors (base=10). Generalized Fermat Divisors (base=12). Generalized Fermat Divisors (base=6). Primorial and Factorial Primes.

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qodsec.blogspot.com

QODS ec: 07/11/2004 - 07/18/2004

http://qodsec.blogspot.com/2004_07_11_archive.html

Saturday, July 17, 2004. PROG: Cetus Links: 16604 Links on Objects and Components / Python. Cetus Links: 16604 Links on Objects and Components / Python. Posted by QODSec at 7:02:00 PM. ActiveState O'Reilly Python cookbook code samples ratings review. Posted by QODSec at 7:01:00 PM. OT: Opinion: The Annoying World Of Computing. Opinion: The Annoying World Of Computing - OSNews.com. Posted by QODSec at 9:13:00 AM. OT: NewsForge suddenly looks different. NewsForge NewsForge suddenly looks different. My goal...

primerecords.dk

Prime Constellation Records

http://www.primerecords.dk/constellations.htm

Primary record pages: tuplets. This page links maintained record pages for prime constellations, here meaning sets of at least 2 primes in some pattern. Pages with other information about prime constellations are usually not linked here but maybe at MathWorld: Prime Clusters. My comments to the links are in parentheses below. Primary: I consider it the primary record page for that category (I made some pages and may be biased). Only titanic: Only primes with at least 1000 digits are listed. Chris Caldwel...

ellipsa.eu

Primo Top-20

http://www.ellipsa.eu/public/primo/top20.html

On a website, do not directly link to the certificates (it will not work) but link to this page. 20 greatest numbers certified with Primo. ECPP records set with Primo. The certification of this number was done by Paul Underwood with Primo 4.1.1. The certification process took 9 months using a 4 x AMD 6174 (48 cores at 2.2 GHz) and 100 days additionally spent in parallel on an AMD 1090T (6 cores at 3.2 GHz) running phase 2 work. 20 greatest numbers certified with Primo. 1) ÷ 3. Factor of Phi(8055,40734).

isfmath.blogfa.com

هر چیزی که به ریاضی مربوط میشه... !

http://isfmath.blogfa.com/8801.aspx

هر چیزی که به ریاضی مربوط میشه! آنجا که همه ی علوم تمام می شود ریاضیات آغاز می گردد. استاد ویژه هفته 7(زنده یاد پروفسور محسن هشترودی). پروفسور محسن هشترودي رياضي دان برجسته و مشهور. در 22 آذرماه سال 1286 شمسي در شهر تبريز و در خانوادهاي فرهيخته و مذهبي کودکي به دنيا آمد که او را محسن نام نهادند. پدرش همچون اکثر آذريها مردي بود کوشا و با همت که چهارده سال در نجف اشرف تحصيل کرده بود. LES CONNEXIONS NORMAL AFFINES ET WEYLIENNES. SUR LES ESPACES DE RIMANN DE WEYL ET DE SCHOUTEN. 1307- اعزام به اروپا براي تحص...

mlevitus.com

La página de juegos de ingenio, acertijos y recreaciones matemáticas de Marcia Levitus.

http://www.mlevitus.com/puzzles.html

Juegos, acertijos y recreaciones matemáticas. Buscar en este sitio. 8226; Tim"s world of puzzles. Site dedicated to the World Puzzle Championship. http:/ www.home.zonnet.nl/kostunix/. 8226; Erich"s Puzzle Palace. 8226; Sloane"s On-Line Encyclopedia of Integer Sequences. The best and most comprehensive site about sequences in the web. http:/ www.research.att.com/ njas/sequences/. 8226; Shack"s Math Problems. By By Michael Shackleford, A.S.A. 8226; The Grey Labyrinth. 8226; Thinks.com. The brain games, puz...

simplementenumeros.blogspot.com

Números y algo mas...: 732 - Jugando con los números

http://simplementenumeros.blogspot.com/2011/07/732-jugando-con-los-numeros.html

Curiosidades, problemas, acertijos, puzzles, secuencias. Miércoles, 20 de julio de 2011. 732 - Jugando con los números. Colocamos los números del 1 al 13 uno al lado del otro y luego los agrupamos formando números primos (salvo el 1). 1 23 4567 89101 11213. Multiplicamos estos primos y obtenemos :. 1 x 23 x 4567 x 89101 x 11213 =. Este producto lo podemos dividir a su vez en números primos :. 191;Será este un caso aislado o se podrán hacer series mas largas? Si lo quieres compartir o guardar. 814 - Cuadr...

shyamsundergupta.com

Can You Find by Shyam Sunder Gupta

http://www.shyamsundergupta.com/canyoufind.htm

4 November, 2015:. Five even or five odd distinct positive integers such that the sum of any pair of numbers is a perfect square. 7 July, 2015:. Five distinct Perfect Powers in Arithmetic Progression with smallest common difference. Solution by Al Zimmermann. The following arithmetic progression of five perfect powers has common difference 20073720:. 8196769, 28270489, 48344209, 68417929, 88491649. This can be rewritten as: 2863. In his subsequent email dated 11-07-2015, he informed that:. Expanded, this...

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The Prime Puzzles & Problems Connection, by Carlos Rivera

A new puzzle every Saturday. Solutions one week later. Special invitation to the Collection-20th* *. In order to celebrate our 20th anniversary I will accept at least. One per puzzler, to be published here starting the next May 26. I would expect these puzzles shine. Because of its novelty. Please start sending your puzzle-proposal since now on. 3/10/18, and do not stop if the sent puzzle proposal arrive or exceed 20 puzzles. We may accept more, of course! Pages and 7266 days. Years 10 months 22 days.

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