Teach !!UgZAPoSXEk ID: 9cfa21 Sept. 5, 2018, 4:24 a.m. No.7496   🗄️.is 🔗kun   >>7500

>>7494

Thanks for these latest tips VQC.

I feel like this is so close to revealing the answer directly… I'm working on 'em now.

 

In (0,1) * (0, 1) the pattern is:

02 = 0 = 160 = 4^2 * 0^2

28 = 16 = 161 = 4^2 * 1^2

818 = 144 = 169 = 4^2 * 3^2

1832 = 576 = 1636 = 4^2 * 6^2

3250 = 1600 = 16100 = 4^2 * 10^2

5072 = 3600 = 16225 = 4^2 * 15^2

 

So each row is 4^2 * a triangle number squared (in order).

 

Going to try to extend this to other e & -f cols…

Teach !!UgZAPoSXEk ID: 9cfa21 Sept. 5, 2018, 1:12 p.m. No.7500   🗄️.is 🔗kun

>>7496

One interesting thing about these a.a.n.(n-1) numbers:

  • if you add a.a.n, you'll get a perfect square

  • if you minus a.a.(n-1), you'll get a perfect square too