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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".
This can be very confusing, as the order of references in the list may not match the order used in the content. If {{ reflist }} is used and the |refs= parameter is missing or malformed. If a named reference is invoked within the reference list markup:
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The guiding rule should be to include words if they are more likely to be incorrect spellings than correct spellings even if it means that occasionally there will be false positives. Keep in mind some words could be corrected to multiple different possibilities and some are names of brands, songs, or products. These are just the most common.
Three word ambigram: a changing combination "India / Nepal" associated with the invariant conjunction "and". A symmetrical ambigram may be called a "heterogram" [11] [37] (contraction of "hetero-ambigram") when it becomes a different word after rotation. Visually, a hetero-ambigram is symmetrical only when both versions of the pairing are shown ...
This list of all two-letter combinations includes 1352 (2 × 26 2) of the possible 2704 (52 2) combinations of upper and lower case from the modern core Latin alphabet. A two-letter combination in bold means that the link links straight to a Wikipedia article (not a disambiguation page).
Ghost leg is a method of lottery designed to create random pairings between two sets of any number of things, as long as the number of elements in each set is the same. This is often used to distribute things among people, where the number of things distributed is the same as the number of people.
In a uniformly-random instance of the stable marriage problem with n men and n women, the average number of stable matchings is asymptotically . [6] In a stable marriage instance chosen to maximize the number of different stable matchings, this number is an exponential function of n . [ 7 ]