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A heterogram (from hetero-, meaning 'different', + -gram, meaning 'written') is a word, phrase, or sentence in which no letter of the alphabet occurs more than once. The terms isogram and nonpattern word have also been used to mean the same thing. [1] [2] [3] It is not clear who coined or popularized the term "heterogram".
Example game in which the letters A and N but not the whole word HANGMAN were guessed – incorrect guesses are noted at the bottom. Hangman is a guessing game for two or more players. One player thinks of a word, phrase, or sentence and the other(s) tries to guess it by suggesting letters or numbers within a certain number
For every 3 non-theme words you find, you earn a hint. Hints show the letters of a theme word. If there is already an active hint on the board, a hint will show that word’s letter order.
As in the traditional game of Hangman, the player must guess the letter of a hidden word, with each wrong guess resulting in a piece being added to the gallows. The game ends when either the gallows is completed or when the word has been fully guessed. The player can select from a range of four difficulty levels from first grade to high school.
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In the bee theme, a yellow hangman is created in the background. In the desert theme, a hangman is constructed next to a cactus. The player guesses letters one by one to attempt to figure out the word given. After ten incorrect guesses, the player loses and the word is revealed. A hint for each word can be activated in the options.
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In rhetoric, chiasmus (/ k aɪ ˈ æ z m ə s / ky-AZ-məs) or, less commonly, chiasm (Latin term from Greek χίασμα chiásma, "crossing", from the Greek χιάζω, chiázō, "to shape like the letter Χ"), is a "reversal of grammatical structures in successive phrases or clauses – but no repetition of words".