It’s late....but playing with the patterns of squared numbers.
Will post some of what I see tomorrow. Get ready...you know I’m going to ask.
Until then....goodnight allpic.twitter.com/JjtdoQqKgB
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Yes, when PM first asked it I was thinking n for both square and triangle and nothing came to mind. But my subconscious must have been working on it!https://twitter.com/Simon_Gregg/status/1114097761878720513 …
Actually, when you add the nth triangle number to the nth square number, the result is also extremely interesting -- and intimately related (albeit in a somewhat subtle, algebraic way) to the result of adding the nth triangle number to the (n+1)st square.
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