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How did you discover these parametric solutions to diophantine equations?
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fanzhuyifan, Dec 31, 2016, 9:25 AM
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Russian? are you sure it ain't greek?
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Mathisfun04, Dec 27, 2016, 4:03 PM
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yep i agree
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Eugenis, Oct 31, 2015, 2:40 AM
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Best blog ever
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FlakeLCR, Oct 13, 2015, 8:07 PM
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too much russian.
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rileywkong, Aug 21, 2015, 6:10 PM
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Decided the equation.
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individ, Aug 20, 2015, 5:05 AM
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Some insight into how you figured it out?
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Not_a_Username, Aug 19, 2015, 3:52 PM
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I figured it out. Decided equation.
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individ, Aug 19, 2015, 5:01 AM
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Yes, how do you come up with the formula?
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Not_a_Username, Aug 18, 2015, 10:29 PM
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I don't understand. There are the equation and there is a formula to it solutions. What is the problem?
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individ, Aug 13, 2015, 4:22 PM
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What? Lol you are substituting solutions with literally no motivation
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Not_a_Username, Aug 13, 2015, 12:59 PM
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What replacement? Where?
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individ, Aug 8, 2015, 5:37 AM
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Darn, what are the motivation for these substitutions???
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Not_a_Username, Aug 5, 2015, 10:44 AM
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Are you greek?
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beanielove2, Dec 24, 2014, 6:31 PM
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So, a purely mathematical blog?
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Lionfish, Dec 2, 2014, 1:20 PM
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To prove that it is necessary to show the method of calculation. I do not want to do yet.
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individ, Mar 28, 2014, 6:14 AM
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I can't understand these posts....What language are they written in? I don't recognize it.
I like your avatar!
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15cjames, Mar 11, 2014, 1:57 PM
by individ, Nov 18, 2014, 12:01 PM ![\[\left\{\begin{aligned}&a^3+q^3+c^3=n^3+k^3+r^3\\&a+q-c=2(n+k-r)\end{aligned}\right.\]](http://latex.artofproblemsolving.com/8/2/1/82145d3c39ff492f2b9a8fbea9c2bc2793a7590d.png)
![\[a=6(2x-2b+3y-z)(b^2+yz-yb-zb)\]](http://latex.artofproblemsolving.com/9/b/d/9bd3f24d5754d9cb913142c8f4c841a488f5eb92.png)
![\[q=14b^3+z^3-7x^3-27y^3+12(z+2b-3y)x^2-\]](http://latex.artofproblemsolving.com/2/e/6/2e63564645f39ddbdc15935c658ed8717e30d6b1.png)
![\[-6(4b^2+9y^2+z^2-12by+4bz-6yz)x+\]](http://latex.artofproblemsolving.com/5/c/9/5c9fce25d23134c196a962e9784a6f29873aefe1.png)
![\[+3zb^2-45yb^2+57by^2+9bz^2-24yzb+24zy^2-12yz^2\]](http://latex.artofproblemsolving.com/e/f/3/ef32f82a276530cdbde582e9e93ba5afa115d60a.png)
![\[c=2b^3+z^3-7x^3-27y^3+12(z+2b-3y)x^2-\]](http://latex.artofproblemsolving.com/e/6/a/e6a73512326bbf5b66e9290e755c7c4c73153e01.png)
![\[+21zb^2-27yb^2+51by^2+3bz^2-48ybz+30zy^2-6yz^2\]](http://latex.artofproblemsolving.com/0/7/1/0718ac315953e86a23342d3ad0b99617219b056e.png)
![\[n=6x(b^2+yz-yb-zb)\]](http://latex.artofproblemsolving.com/0/4/4/0449c20d99efac3be43947914e6755b8054d4527.png)
![\[k=8b^3+z^3-7x^3-27y^3+12(z+2b-3y)x^2-\]](http://latex.artofproblemsolving.com/b/e/4/be4c420c8fe5c9d40d3a9ee07cb744a2ddab7ed9.png)
![\[+9zb^2-33yb^2+51by^2+9bz^2-36yzb+30zy^2-12yz^2\]](http://latex.artofproblemsolving.com/b/4/8/b4815ee75a5f0e348a4efacc45533f79b7f47c8d.png)
![\[r=8b^3+z^3-7x^3-27y^3+12(z+2b-3y)x^2-\]](http://latex.artofproblemsolving.com/7/b/a/7ba0fc04a13123dd509ad729fdb8fcc3324b8a07.png)
![\[+15zb^2-39yb^2+57by^2+3bz^2-36yzb+24zy^2-6yz^2\]](http://latex.artofproblemsolving.com/f/8/0/f806c13069658e53ef38459296cad34d10f2f94e.png)
- integers asked us.
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