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Alternative title: Cryptic Division 1: Never Give Up

This is a word division puzzle which uses cryptic clues. If you're unfamiliar with either or both of those, you can click the associated link.

In order to solve the alphametic, you'll first need to fill in the dividend, divisor, and quotient by solving the cryptic clues. I've left the enumerations off to provide a bit of extra challenge. Once you fill those in, the puzzle should be solvable with only arithmetic and logic. The solution is a 10-letter word or phrase found by ordering the letters from 0 through 9. A complete answer should provide this solution along with explanations of the cryptic clues and your path through the alphametic.

As always, I've created an interactive version that will autofill from the grid to the clues and vice versa. Have fun!

Clues:

Response initiated primarily within Stack Exchange, ultimately to get rid of bits of AI content
Dismiss and ignore longtime leadership in chat platform
Broke regular pattern after putting information first, leading to anger

Accessible version:

        ???
     ------
????|??????
     SACK
     ----
      ILEKE
      ITCTY
      -----
       ISTY
juicifer
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    maybe posting a solidarity puzzle that's all about "division" wasn't the best move but I hope you'll all forgive me for being ever so slightly off theme here :) – juicifer Jun 13 '23 at 16:33

1 Answers1

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I have the first two words as

STRIKE by putting RI into STACK E and deleting AC

SACK as S(L)ACK

This means the quotient is

10_ $\quad \quad \quad$ Without solving the clue "leading to anger" made me think of IRE and IRK, both using letters we have already. Because IRK leads to squaring K in the division and looked like a path in I tried that first successfully. As Jafe says we take the RK as alternate letters of broke and put them after I for information.

To solve the division

Plugging in the $10$ gives $R=0, I=1$. Then from the division $K \cdot K$ ends in $Y$, $2Y$ ends in $E$ and $E+K$ ends in $1$. Just trying the possibilities for $K$ gave $K=3, Y=9, E=8$ and the rest falls apart. Finally we have the solution as RICK ASTLEY

Ross Millikan
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