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The clue may require arithmetic to be applied to another answer or answers (e.g. "25 across times 3" or "9 down minus 3 across") The clue may indicate possible answers but make it impossible to give the correct one without using crosslights (e.g. "A prime number") One answer may be related to another in a non-determinate way (e.g. "A multiple ...
A "cross number" Fill-In Another Fill-in variation [clarification needed] A common variation on the standard Fill-In is using numbers, instead of specific words, sometimes called "cross numbers". [ 1 ] [ 8 ] In this puzzle, the entries could be listed as the number, a mathematical expression, or even an important year.
Three gods A, B, and C are called, in no particular order, True, False, and Random. True always speaks truly, False always speaks falsely, but whether Random speaks truly or falsely is a completely random matter. Your task is to determine the identities of A, B, and C by asking three yes–no questions; each question must be put to exactly one god.
Taking this one stage further, the clue word can hint at the word or words to be abbreviated rather than giving the word itself. For example: "About" for C or CA (for "circa"), or RE. "Say" for EG, used to mean "for example". More obscure clue words of this variety include: "Model" for T, referring to the Model T.
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The Crossword winner played first and chose one of two envelopes, leaving the other for the champion. A row of blanks was shown, and Woolery read a clue. Once the contestant stated that he/she was ready, the clock began to count up from zero and two letters were displayed, which the contestant called one at a time to place in the word.
For example, the clue "A few, we hear, add up (3)" is the clue for SUM. The straight definition is "add up", meaning "totalize". The solver must guess that "we hear" indicates a homophone, and so a homophone of a synonym of "A few" ("some") is the answer. Other words relating to sound or hearing can be used to signal the presence of a homophone ...
Now "backfill" 4 blocks (the number obtained in step 4), so that cells 3 through 6 are filled. From the right: Starting from the right, the clues that are to the right of the 6 clue must be accounted for. Starting from cell 15, count 3 cells for the 3 clue (to cell 13), then a space (12), then the 2 clue (10), then a space (9), then the 6 clue (3).