Bryce Herdt: I recently found a triangular number with the property
that its digits can be broken down into the sides of a Pythagorean right
triangle. I'm wondering if there are more like it. 
[Ed - The first is a lovely find. Are there more?] 


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3^2+4^2=5^2 => 435
51^2+68^2=85^2 => 688551
310^2+744^2=806^2 => 744806310
1260^2+7296^2=7404^2 => 126074047296
5265^2+7020^2=8775^2 => 702052658775
Dr. Luke Pebody
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There ain't no more with short leg of right triangle < 1 million,
no matter the position of the hypotenuse.

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next one: 5265-7020-8775 : 702052658775

There's 3 in between with hypotenuse in middle:
51-68-85 : 688551
310-744-806 : 744806310
1260-7296-7404 : 126074047296

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so 435 is Herdt's, right?
Denis Borris