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The n!+1=m² Problem

Brian Knight's attempted proof of Brocard's problem, submitted for review by the myriad mathematicians of the world wide internet. Tuesday, July 1, 2014. First posed by Henri Brocard in 1876, the problem asks to find a pair of integers n. Which satisfy the equation,. To date, only three solutions have been discovered. These pairs of integers are called Brown Numbers. And are found at,. Brown Numbers - Numberphile. Let's Do Algebra To It! If we subtract one from each side of the equation, we end up with,.

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Brian Knight

6307 D●●●●●●ow Rd.

War●●●ton , Virginia, 20187

United States

1.54●●●●2078
br●●●@mbknight.com

View this contact

Brian Knight

6307 D●●●●●●ow Rd.

War●●●ton , Virginia, 20187

United States

1.54●●●●2078
br●●●@mbknight.com

View this contact

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The n!+1=m² Problem | brocardsproblem.com Reviews
<META>
DESCRIPTION
Brian Knight's attempted proof of Brocard's problem, submitted for review by the myriad mathematicians of the world wide internet. Tuesday, July 1, 2014. First posed by Henri Brocard in 1876, the problem asks to find a pair of integers n. Which satisfy the equation,. To date, only three solutions have been discovered. These pairs of integers are called Brown Numbers. And are found at,. Brown Numbers - Numberphile. Let's Do Algebra To It! If we subtract one from each side of the equation, we end up with,.
<META>
KEYWORDS
1 the n
2 1=m² problem
3 pages
4 about the author
5 brocard's problem
6 and m
7 is odd
8 define new terms
9 and q
10 therefore
CONTENT
Page content here
KEYWORDS ON
PAGE
the n,1=m² problem,pages,about the author,brocard's problem,and m,is odd,define new terms,and q,therefore,restate the problem,such that p,known solutions,let n,play again,to prevent p,now p,now q,finally p,as before,to get,the magic number,or q,for n,to q
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The n!+1=m² Problem | brocardsproblem.com Reviews

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Brian Knight's attempted proof of Brocard's problem, submitted for review by the myriad mathematicians of the world wide internet. Tuesday, July 1, 2014. First posed by Henri Brocard in 1876, the problem asks to find a pair of integers n. Which satisfy the equation,. To date, only three solutions have been discovered. These pairs of integers are called Brown Numbers. And are found at,. Brown Numbers - Numberphile. Let's Do Algebra To It! If we subtract one from each side of the equation, we end up with,.

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The n!+1=m² Problem

Brian Knight's attempted proof of Brocard's problem, submitted for review by the myriad mathematicians of the world wide internet. Tuesday, July 1, 2014. First posed by Henri Brocard in 1876, the problem asks to find a pair of integers n. Which satisfy the equation,. To date, only three solutions have been discovered. These pairs of integers are called Brown Numbers. And are found at,. Brown Numbers - Numberphile. Let's Do Algebra To It! If we subtract one from each side of the equation, we end up with,.

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