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  2. Blend word - Wikipedia

    en.wikipedia.org/wiki/Blend_word

    In linguistics, a blend—also known as a blend word, lexical blend, or portmanteau [a] —is a word formed by combining the meanings, and parts of the sounds, of two or more words together. [ 2 ] [ 3 ] [ 4 ] English examples include smog , coined by blending smoke and fog , [ 3 ] [ 5 ] as well as motel , from motor ( motorist ) and hotel .

  3. List of portmanteaus - Wikipedia

    en.wikipedia.org/wiki/List_of_portmanteaus

    cattalo, from cattle and buffalo [2]; donkra, from donkey and zebra (progeny of donkey stallion and zebra mare) cf. zedonk below; llamanaco, from llama and guanaco [3]; wholphin, from whale and dolphin [2]

  4. Generator (mathematics) - Wikipedia

    en.wikipedia.org/wiki/Generator_(mathematics)

    In mathematics and physics, the term generator or generating set may refer to any of a number of related concepts. The underlying concept in each case is that of a smaller set of objects, together with a set of operations that can be applied to it, that result in the creation of a larger collection of objects, called the generated set .

  5. Synthetic phonics - Wikipedia

    en.wikipedia.org/wiki/Synthetic_phonics

    Then the learners are taught words with these sounds (e.g. sat, pat, tap, at). They are taught to pronounce each phoneme in a word, then to blend the phonemes together to form the word (e.g. s - a - t; "sat"). Sounds are taught in all positions of the words, but the emphasis is on all-through-the-word segmenting and blending from week one.

  6. Clipped compound - Wikipedia

    en.wikipedia.org/wiki/Clipped_compound

    A clipped compound word is actually a type of blend word. Like other blends, clipped compounds may be made of two or more components. However, a blend may have a meaning independent of its components' meanings (e.g., motel <— motor + hotel), while in a clipped compound the components already serve the function of producing a compound meaning ...

  7. Word (group theory) - Wikipedia

    en.wikipedia.org/wiki/Word_(group_theory)

    The words 1, r, r 2, ..., r n-1, s, sr, ..., sr n-1 are a normal form for the dihedral group Dih n with S = {s, r} and 1 as above. The set of words of the form x m y n for m,n ∈ Z are a normal form for the direct product of the cyclic groups x and y with S = {x, y}. The set of reduced words in S are the unique normal form for the free group ...