As usual from me a Venn-based challenge. The three overlapping ellipses form seven curved regions. There are seven tiles. Place one tile in each region so that the tiles in any one ellipse can be re-arranged to solve the corresponding clue.
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1$\begingroup$ I get the same as Jafe. Am I the only one who tore little pieces of paper as the tiles? $\endgroup$– Pierre PaquetteCommented May 25, 2023 at 5:14
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1$\begingroup$ I suppose the answer is yes, but can those be made so that the “nonshared” tiles make one word when joined together? Do you have such an example? $\endgroup$– Pierre PaquetteCommented May 25, 2023 at 5:21
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$\begingroup$ @PierrePaquette Is that a puzzle in itself? "The only one"? $\endgroup$– m4n0Commented May 25, 2023 at 13:51
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$\begingroup$ @m4n0: No, it was just a question. $\endgroup$– Pierre PaquetteCommented May 26, 2023 at 22:02
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1 Answer
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This looks like
Viewers: AUDIENCE
One man one horse? CENTAURS (as in two half-horse half-men, making one whole man and one whole horse in total?)
Verdict: SENTENCE
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