Digital ledger that stores non-fungible tokens, and what can be found in each set of shaded squares Crossword Clue

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Here is the answer for the crossword clue Digital ledger that stores non-fungible tokens, and what can be found in each set of shaded squares last seen in LA Times Daily puzzle. We have found 40 possible answers for this clue in our database. Among them, one solution stands out with a 98% match which has a length of 10 letters. We think the likely answer to this clue is BLOCKCHAIN.

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Crossword Answer For Digital ledger that stores non-fungible tokens, and what can be found in each set of shaded squares:

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40 Potential Answers:

RankAnswerLengthSourceDate
98% BLOCKCHAIN Digital ledger that stores non-fungible tokens, and what can be found in each set of shaded squares (10) LA Times Daily May 26, 2022
4% TOE Digit found in a shoe (3)
4% NINE Largest single-digit square number (4) The Telegraph Cross Atlantic Oct 1, 2025
4% OUI Non-non? (3) The Telegraph Cross Atlantic Sep 19, 2025
4% USS Inits. for this puzzle's shaded squares (3) New York Times Aug 3, 2025
4% NON ___-fungible token (what NFT stands for) (3)
3% EVERY Each and ___ (5)
3% APOP Each (4) The Telegraph Cross Atlantic Oct 18, 2025
3% UNHIP Square (5) USA Today Oct 17, 2025
3% ENGAGEMENTRINGS Digital bands (15) Newsday Oct 17, 2025

Last appeared together with the following clues in LA Times Daily puzzle

Digital ledger that stores non-fungible tokens, and what can be found in each set of shaded squares Crossword Clue
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We found 40 solutions for Digital ledger that stores non-fungible tokens, and what can be found in each set of shaded squares. The top solutions are determined by popularity, ratings and frequency of searches. The most likely answer for the clue is BLOCKCHAIN.

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With our crossword solver search engine you have access to over 7 million clues. You can narrow down the possible answers by specifying the number of letters it contains. We found more than 40 answers for Digital ledger that stores non-fungible tokens, and what can be found in each set of shaded squares.