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Pascal Simplified

Sábado, 30 de agosto de 2014. FRACTIONED CUMULATIVE SUCCESSIVE SUBTRACTIONS. DIVISIBILITY BY 7, 11 AND 13. Successive cumulative subtractions using Modular Arithmetic applied to a series of values result in the alternation of the signs minus and plus regarding each value. The use of the modular additive inverse is the best way to reach this alternation. Working with module 7, let us establish a series of values and verify the procedure:. Series: 9; 3; 6; 9; 6. 8722; 9 mod 7 3. 8; − 8 mod 7 6 ≣. In this c...

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Sábado, 30 de agosto de 2014. FRACTIONED CUMULATIVE SUCCESSIVE SUBTRACTIONS. DIVISIBILITY BY 7, 11 AND 13. Successive cumulative subtractions using Modular Arithmetic applied to a series of values result in the alternation of the signs minus and plus regarding each value. The use of the modular additive inverse is the best way to reach this alternation. Working with module 7, let us establish a series of values and verify the procedure:. Series: 9; 3; 6; 9; 6. 8722; 9 mod 7 3. 8; − 8 mod 7 6 ≣. In this c...

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Pascal Simplified | pascalsimplified.blogspot.com Reviews

https://pascalsimplified.blogspot.com

Sábado, 30 de agosto de 2014. FRACTIONED CUMULATIVE SUCCESSIVE SUBTRACTIONS. DIVISIBILITY BY 7, 11 AND 13. Successive cumulative subtractions using Modular Arithmetic applied to a series of values result in the alternation of the signs minus and plus regarding each value. The use of the modular additive inverse is the best way to reach this alternation. Working with module 7, let us establish a series of values and verify the procedure:. Series: 9; 3; 6; 9; 6. 8722; 9 mod 7 3. 8; − 8 mod 7 6 ≣. In this c...

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pascalsimplified.blogspot.com

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Pascal Simplified: Agosto 2014

http://www.pascalsimplified.blogspot.com/2014_08_01_archive.html

Sábado, 30 de agosto de 2014. FRACTIONED CUMULATIVE SUCCESSIVE SUBTRACTIONS. DIVISIBILITY BY 7, 11 AND 13. Successive cumulative subtractions using Modular Arithmetic applied to a series of values result in the alternation of the signs minus and plus regarding each value. The use of the modular additive inverse is the best way to reach this alternation. Working with module 7, let us establish a series of values and verify the procedure:. Series: 9; 3; 6; 9; 6. 8722; 9 mod 7 3. 8; − 8 mod 7 6 ≣. In this c...

2

Pascal Simplified

http://www.pascalsimplified.blogspot.com/2014/05/details-of-fifth-moura-velho-rule-this.html

Quinta-feira, 15 de maio de 2014. DETAILS OF THE FIFTH MOURA VELHO RULE. This post is designed to clarify details of the fifth Moura Velho rule of divisibility by 7 presented in a recent video as a bonus. Changing what must be changed, this rule works also to test divisibility by 13. N = abc; xabc → 7 xa; S = x bc; if 7 S then 7 N. If the initial period is incomplete, the algorithm must be applied partially. Applying the inverse additive mod 7 to SP:. 9472; ( 2a 3b c ) mod 7 ≡ 5a 4b 6c. I f the number is...

3

Pascal Simplified: DIVISIBILITY BY 7 - A DIFFERENT APPROACH

http://www.pascalsimplified.blogspot.com/2014/05/divisibility-by-7-adifferent-approach.html

Segunda-feira, 26 de maio de 2014. DIVISIBILITY BY 7 - A DIFFERENT APPROACH. AUTHOR: SILVIO MOURA VELHO. The History of the Theory of Numbers records the creation of various mathematical rules to check whether a number is divisible by 7, but does not record the creation of a single rule for divisibility by 7, according to the following definition:. If the above-mentioned definitions are correct, only mathematical rules applied quickly (shorthand way) fit the definition of divisibility rule. It is the onl...

4

Pascal Simplified: Setembro 2013

http://www.pascalsimplified.blogspot.com/2013_09_01_archive.html

Quarta-feira, 11 de setembro de 2013. OPPOSITION TO MY CLAIM. A professional mathematician sent me some web addresses to contest the claim that I created the first rule of divisibility by 7 of the History of Number Theory. Now it is time to analyze the non-rules of divisibility by 7 mentioned in those web addresses and some others that were not mentioned. Http:/ en.wikipedia.org/wiki/Divisibility rule. N = 389,613; SP = 5 . 3 4 . 8 6 . 9 2 . 6 3 . 1 1 . 3 = 15 32 54 12 3 3 = 119. Pascal’s criterion...

5

Pascal Simplified: FRACTIONED CUMULATIVE SUCCESSIVE SUBTRACTIONS

http://www.pascalsimplified.blogspot.com/2014/08/fractioned-cumulative-successive.html

Sábado, 30 de agosto de 2014. FRACTIONED CUMULATIVE SUCCESSIVE SUBTRACTIONS. DIVISIBILITY BY 7, 11 AND 13. Successive cumulative subtractions using Modular Arithmetic applied to a series of values result in the alternation of the signs minus and plus regarding each value. The use of the modular additive inverse is the best way to reach this alternation. Working with module 7, let us establish a series of values and verify the procedure:. Series: 9; 3; 6; 9; 6. 8722; 9 mod 7 3. 8; − 8 mod 7 6 ≣. In this c...

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Pascal Simplified

Sábado, 30 de agosto de 2014. FRACTIONED CUMULATIVE SUCCESSIVE SUBTRACTIONS. DIVISIBILITY BY 7, 11 AND 13. Successive cumulative subtractions using Modular Arithmetic applied to a series of values result in the alternation of the signs minus and plus regarding each value. The use of the modular additive inverse is the best way to reach this alternation. Working with module 7, let us establish a series of values and verify the procedure:. Series: 9; 3; 6; 9; 6. 8722; 9 mod 7 3. 8; − 8 mod 7 6 ≣. In this c...

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