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Resposta  Mensagem 1 de 64 no assunto 
De: BARILOCHENSE6999  (Mensagem original) Enviado: 05/03/2016 15:01
 
369





http://www.greatdreams.com/numbers/72/72.htm

http://cube-it.webs.com/

SOURCE:
http://science2art.tumblr.com/post/18398397422/72



48 + 1 = 7 x 7

Learning from Liu Hui

http://www.ams.org/notices/200207/comm-cullen.pdf



http://en.wikipedia.org/wiki/Pythago...heorem#History

Venus=175 : 

iSQUARE = - 1

http://en.wikipedia.org/wiki/History...umbers#History

i = YOU

Time you learned love and lust, they both have 4 letters

666 : 

Music of the Spheres: 

Was Pythagoras Chinese ?
http://math.temple.edu/~zit/Zitarell...ag_Chinese.pdf


R.I.P.
Romke Jan Bernhard Sloot ( 27-08-1945, 11-07-1999 )
was a Dutch electronics technician, who claimed to have developed a
revolutionary data compression technique, 
the Sloot Digital Coding System


http://science2art.tumblr.com/post/18723310752/phi-369
http://science2art.tumblr.com/post/18398397422/72

Linking the Fibonacci sequence and 
the Chromatic scale with Rodin Math

http://www.davidicke.com/forum/showp...98&postcount=7

Knights Templars & PRIME numbers
http://www.davidicke.com/forum/showthread.php?t=217191

Last edited by science2art; 23-07-2012 at 01:21 PM.
 
 
 
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De: BARILOCHENSE6999 Enviado: 26/01/2019 16:04
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dollar US animé

11 DE SEPTIEMBRE O SEPTIEMBRE 11

11/9 O 9/11

Poster WTC
 

 

Image roll-over

 

11 Septembre 2001...?

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Image
 
Sapientia Aedificavit Sibi Domum. Es decir, "la sabiduría ha edificado aquí su casa". Resulta curioso que la misma frase aparece en el Evangelio de María Magdalena, un texto apócrifo. Se dice que en el interior de esta iglesia y de otras muchas de Venecia está escondido el tesoro de los templarios. Pero no hay ninguna prueba de ello. Para terminar ya con esta entrada me gustaría que nos acercásemos un momento a uno de los edificios más emblemáticos de Venecia: el Palacio Ducal.
 
 
 
Resultado de imagen para chiesa della maddalena venezia
Eye within an interlocking circle and triangle, Santa Maria della Maddalena, Venice
La Maddalena
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La Maddalena
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Tomb of Tommaso Temanza
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ISLA SAN GIORGIO (VENECIA)=GEORGE LEMAITRE
 
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GEMATRIA EN INGLES DE SEED=33
GEMATRIA EN INGLES DE GATE=33
SARA (CE-SAREA DE FILIPO)=PARALELO 33
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"¡Oh profundidad de las riquezas de la sabiduría (sophia)
y de la ciencia (gnwsiV, gnosis) de Dios!
¡Cuán incomprensibles son sus juicios, e inescrutables sus caminos!"
(Romanos, 11: 33).

 

 
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milky way in Simple Gematria Equals: 119 ( m 13 i9 l 12 k 11 y 25 0 w 23 a1 y 25 )
queen mary in Simple Gematria Equals: 119 ( q 17 u 21 e5 e5 n 14 0 m 13 a1 r 18 y 25  
hebrew calendar in Simple Gematria Equals: 119 ( h8 e5 b2 r 18 e5 w 23 0 c3 a1 l 12 e5 n 14 d4 a1 r 18
mary magdalene in Simple Gematria Equals: 119 ( m 13 a1 r 18 y 25 0 m 13 a1 g7 d4 a1 l 12 e5 n 14 e5  
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53. Ester 3:7 En el mes primero, que es el mes de Nisán, en el año duodécimo del rey Asuero, fue echada Pur, esto es, la SUERTE, delante de Amán, SUERTE para cada día y cada mes del año; y salió el mes duodécimo, que es el mes de Adar. 
Resultado de imagen para swastik luck
 
 
54. Ester 9:24 Porque Amán hijo de Hamedata agagueo, enemigo de todos los judíos, había ideado contra los judíos un plan para destruirlos, y había echado Pur, que quiere decir SUERTE, para consumirlos y acabar con ellos. 
Resultado de imagen para suerte o destino
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De: BARILOCHENSE6999 Enviado: 18/04/2019 16:54
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De: BARILOCHENSE6999 Enviado: 18/04/2019 13:45

Multimagic cubes


 John-R. Hendricks (Regina, Saskatchewan, Canada, 1929 - Victoria, BC, Canada, 2007)

Why limit oneself to 2 dimensions of multimagic squares? The Canadian John-R. Hendricks, the world's foremost expert on magic squares, created in June 2000 the first known bimagic cube. So, this bimagic cube is also the first known multimagic cube. His remarkable cube is 25th-order (=25x25x25 sized), and contains all the numbers from 1 to 15,625. The magic sum is 195,325, and the bimagic sum is 2,034,700,525. Holger Danielsson has created a PDF document (510Kb) giving details of this cube. See the biography of John R. Hendricks. See also another biography published in the Journal of Recreational Mathematics.

However, I have big doubts on the paternity of this cube. In his "The Magic Square Course", second edition 1992 (very limited distribution as was the first edition 1991, only few photocopied samples), John-R. Hendricks wrote page 411 :
            "David M. Collison, in an unpublished paper, has constructed a bimagic cube of order 25 (....) but it takes too much space to show here."
Look at page 411. We may think from this text that John had actually received the cube. And exactly the same order 25, a very strange coincidence! David M. Collison (1937 - 1991), an Englishman, was living in Anaheim, California: often mentioned in "The Magic Square Course", he sent a lot of discoveries directly to John, and died one year before this second edition. When John published the cube in 2000, he strangely forgot to mention that David had previously constructed such a cube...

In 2003, new multimagic cubes were constructed, thus giving now the following list of the smallest known cubes, for each multimagic level:

Cube

Order

File to be downloaded

Magic degree of rows, columns, pillars

Magic degree
of triagonals

Magic degree
of diagonals

Bimagic

16

Excel file of 50Kb

2

2

1

25

Zipped Excel file of 56Kb (*)

1

27

Zipped Excel file of 70Kb

3

1

Perfect bimagic

32

Zipped Excel file of 108Kb

2

Trimagic

64

Zipped Excel file of 925Kb

3

3

2

Perfect trimagic

256

Too big to be downloaded!

3

Tetramagic

1024

4

4

3

Perfecttetramagic

8192

4

(*) All the cubes were created in 2003 by Christian Boyer, except this bimagic cube of order 25 created in 2000 by John R. Hendricks or before 1991 by David M. Collison.

The bimagic cube of order 16 uses the numbers from 0 to 4095. The magic sum is 32,760, and the bimagic sum is 89,445,720. The 256 rows, 256 columns, 256 pillars and 4 triagonals (= the 4 main space diagonals) are bimagic. Since it is not necessary by the definition of a standard magic cube, the 96 diagonals of the various squares making up the bimagic cube are not bimagic. Therefore they are magic. Thanks to Harvey Heinz (Canada), Aale de Winkel (Netherlands) and Walter Trump (Germany) who verified the bimagic characteristics of the cube as soon as it was announced in January 2003.

The trimagic cube of order 64 uses the numbers from 0 to 262,143. The 4096 rows, 4096 columns, 4096 pillars and 4 triagonals are trimagic. The 384 diagonals are bimagic.

A trimagic cube of order 256 has also been created: it is "perfect", since all its diagonals are trimagic. This cube is a monster: it contains the numbers from 0 to 16,777,215, with for example the trimagic sum S3  = 302231418874861348454400. Thanks to Walter Trump (Germany) who verified the trimagic characteristics of these cubes as soon as they were announced in February 2003.

Eric Weisstein (USA) also checked this perfect trimagic cube of order 256 using Mathematica on Dec 6, 2003 and confirmed its properties. The check took 30 minutes on a 1GHz Macintosh G4.

Then tetramagic cubes even more monstrous have been created, checked by Renaud Lifchitz (France) and Yves Gallot (France). See some details about these two persons in the hypercubes page.

About the perfect tetramagic cube 8192, its 67,108,864 rows, 67,108,864 columns, 67,108,864 pillars, 4 triagonals, and 49,152 diagonals are tetramagic. Its magic sums are :

  • S1  = 2251799813681152
  • S2  = 825293359521335050119065600
  • S3  = 340282366919700523424090353056775929856
  • S4  = 149657767662003894090216275236580155584753888727040

In honour of the year 2003 when all of the above multimagic cubes were created, all these cubes start with the number "2003" in their first corner!

In the September 2003 issue of Pour La Science, the French edition of Scientific American, I published an article about the history of magic cubes and about the construction of multimagic cubes. It is stated for example that my perfect tetramagic cube of order 8,192 is:

  • So big that, if you built it (imagine each cell as a small wooden die of 2cm x 2cm x 2cm where a number of 12 digits maximum is engraved), you may include within the cube... Notre-Dame de Paris!
  • So big that, if you check 1,000 dice (= 1000 numbers) per second, you will need more than 17 years to check the whole cube.
  • So big that, if you engrave on each die the name of each person currently living on the earth (instead of the number used), only 1% of the dice will be engraved! 99% of the dice will remain blank.

The perfect tetramagic cube of order 8,192 can easily include Notre-Dame de Paris!

I dedicate the tetramagic cubes to Gaston Tarry and André Viricel. Gaston Tarry, inventor of the term "tetramagic", is the first man to have constructed a trimagic square, in 1905. It was of order 128. He is also the first man to have proved the famous Euler conjecture of the 36 officers. And my old friend André Viricel is the man who has invented a powerful method to construct trimagic squares of order 32. All my multimagic constructions are based on the ideas of Gaston Tarry (later improved by General Cazalas) and André Viricel, ideas simply enhanced to work with higher order and higher dimensions, cubes and hypercubes.            Christian Boyer

An anecdote found in the book Carrés Magiques au degré n, by Général Cazalas, 1934. Page 13, in the preface written by Auguste Aubry, we read that Gaston Tarry was preparing "a panmagic and trimagic cube that he had not the time to achieve" before he died in 1913. There is alas no trace of this work!

The Général Cazalas, although smart enough to construct his 64th-order trimagic square, later failed in his attempt to construct a bimagic cube. It is interesting to note that it was precisely focused, like John-R. Hendricks and David M. Collison, on the order 25. Cazalas wrote in 1934 in Sphinx (pages 168-169):
            "... but the simplest bimagic cube is on the domain of the theory, because his order is too big: in a 25th-order cube, we even get only a very incomplete bimagic".
So, John-R. Hendricks / David M. Collison proved to be more cunning than Cazalas!


Zhong Ming's perfect bimagic cubes of orders 16 and 25

   Zhong Ming (on the right, with his son and his daughter in 2015)

The above bimagic cubes of orders 16 and 25 are bimagic, but not perfect bimagic. My smallest perfect bimagic cube was big: of order 32, constructed in 2003.

In April 2015, Zhong Ming succeeded in constructing perfect bimagic cubes of orders 16 and 25; they are the new smallest known perfect bimagic cubes! Zhong Ming is a mathematics teacher, at Sichuan Dazhou Daxian, Pavilion Town Center School of China.

Cube

Order

File to be downloaded

Magic degree of rows, columns, pillars

Magic degree
of triagonals

Magic degree
of diagonals

Bimagic

16

Zipped Excel file of 269Kb

2

2

2

25

Zipped Excel file of 95Kb

3


Return to the home page http://www.multimagie.com

http://www.multimagie.com/English/Cube.htm

Resposta  Mensagem 54 de 64 no assunto 
De: BARILOCHENSE6999 Enviado: 01/11/2020 02:16


Resposta  Mensagem 55 de 64 no assunto 
De: BARILOCHENSE6999 Enviado: 03/11/2020 14:35
PHI PI as the TRUE VALUE OF PI = 3 144 True Value Of Pi. [Sacred Geometry]  - YouTube
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True Value of Pi = 3.144

Resposta  Mensagem 56 de 64 no assunto 
De: BARILOCHENSE6999 Enviado: 06/11/2020 10:49


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De: BARILOCHENSE6999 Enviado: 08/04/2022 02:46


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De: BARILOCHENSE6999 Enviado: 26/04/2022 03:51


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De: BARILOCHENSE6999 Enviado: 28/04/2022 15:47
Uriel Solis on Twitter: "that's where men come from. Boaz and Jachin 911  Days of Week Boaz and Jachin were two copper, brass or bronze pillars which  flanked the entrance of Solomon's
Y allí me reuniré contigo, entre los dos querubines que están sobre el Arca del Testimonio, y por encima del Propiciatorio hablaré contigo todo lo que haya de ordenarte para los hijos de Israel.
1.618 Phi, The Golden Ratio, God Creator of Heaven and Earth - YouTube

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De: BARILOCHENSE6999 Enviado: 29/04/2022 02:10


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De: BARILOCHENSE6999 Enviado: 05/05/2022 01:19
La Biblia - 1 Reyes - 8:9

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Resposta  Mensagem 64 de 64 no assunto 
De: mykingdom Enviado: 03/01/2023 05:39
 But wanna  admit that this is  handy , Thanks for taking your time to write this. 


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