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$\begingroup$ Nice puzzle! I was so convinced it could not be done that I thought I'd almost completed a proof of impossibility, then realized a loophole in it and saw the solution suddenly. Fortunately, the proof could be tweaked to the proof of impossibility for any fewer pieces as found in my updated answer. This was certainly a good puzzle, and the answer is very mathematically pleasing! $\endgroup$– AnonCommented Oct 14, 2021 at 4:23
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1$\begingroup$ @Anon, well done and glad you enjoyed the puzzle. Just one little thing: There is no need to make theta close to 90°. The construction works for any theta between 60° and 90° excluding the limits themselves. The best for physical stability would be something well in the middle. $\endgroup$– loopy waltCommented Oct 14, 2021 at 4:37
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$\begingroup$ @loopywalt I agree; I just couldn't be bothered calculating the precise limits on x and y, so I said that to guarantee the pieces wouldn't overlap... I've now made the answer more exact $\endgroup$– AnonCommented Oct 14, 2021 at 4:52
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$\begingroup$ Is it required that the two rectangles are initially touching as above and may not move during assembly? $\endgroup$– MagmaCommented Oct 16, 2021 at 14:46
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$\begingroup$ @Magma yes, that's right. Only the cut out bits may move. But if you have an interesting solution for other rules I won't mind your posting it. I just cannot guarantee that others won't downvote. $\endgroup$– loopy waltCommented Oct 16, 2021 at 22:39
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