Uhhh

Pell’s Equation can be used to generate infinitely many pairs of powerful numbers. Can this or something similar be used to generate infinitely many pairs of powerful numbers inside a coprime arithmetic progression?

I'm trying to work out this MITPrimes Neural Code problem (Problem #7). Can anyone who knows this stuff give me a few tips on how to approach this problem?

#ComputerScience

Easy Math Editor

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`bold` or `__bold__`	bold
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Math	Appears as
Remember to wrap math in `$` ... `$` or `\[` ... `\]` to ensure proper formatting.
`2 \times 3`	$2 \times 3$
`2^{34}`	$2^{34}$
`a_{i-1}`	$a_{i-1}$
`\frac{2}{3}`	$\frac{2}{3}$
`\sqrt{2}`	$\sqrt{2}$
`\sum_{i=1}^3`	$\sum_{i=1}^3$
`\sin \theta`	$\sin \theta$
`\boxed{123}`	$\boxed{123}$

Comments

@Vishruth Bharath What about Logimath round 3?? When will it start?? And when will we get the results of round 2?? Meanwhile lemme think abt this question......

Aaghaz Mahajan - 3 years, 3 months ago

@Aaghaz Mahajan Sorry for the delay for LogiMath, but there has been a significant problem within the foundation... so we'll have to delay round 3

Vishruth Bharath - 3 years, 3 months ago

Math	Appears as
Remember to wrap math in `\(` ... `\)` or `\[` ... `\]` to ensure proper formatting.
`2 \times 3`	$2 \times 3$
`2^{34}`	$2^{34}$
`a_{i-1}`	$a_{i-1}$
`\frac{2}{3}`	$\frac{2}{3}$
`\sqrt{2}`	$\sqrt{2}$
`\sum_{i=1}^3`	$\sum_{i=1}^3$
`\sin \theta`	$\sin \theta$
`\boxed{123}`	$\boxed{123}$