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Examples include the pair stalk (part of a plant) and stalk (follow/harass a person) and the pair left (past tense of leave) and left (opposite of right). A distinction is sometimes made between true homonyms, which are unrelated in origin, such as skate (glide on ice) and skate (the fish), and polysemous homonyms, or polysemes, which have a ...
Most of the pairs listed below are closely related: for example, "absent" as a noun meaning "missing", and as a verb meaning "to make oneself missing". There are also many cases in which homographs are of an entirely separate origin, or whose meanings have diverged to the point that present-day speakers have little historical understanding: for ...
This image is a derivative work of the following images: File:Homograph homophone venn diagram.png licensed with Cc-by-sa-3.0, GFDL 2009-06-28T09:00:19Z Blazotron 944x694 (36481 Bytes) {{Information |Description={{en|1=This is an Euler diagram showing the relationships between pronunciation, spelling, and meaning of words, for example, homographs, homonyms, homophones, heteronyms, and ...
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Some are homonyms, such as basta, which can either mean 'enough' or 'coarse', and some exist because of homophonous letters. For example, the letters b and v are pronounced exactly alike, so the words basta (coarse) and vasta (vast) are pronounced identically. [17] Other homonyms are spelled the same, but mean different things in different genders.
Venn diagram showing the relationships between homographs (yellow) and related linguistic concepts. A homograph (from the Greek: ὁμός, homós 'same' and γράφω, gráphō 'write') is a word that shares the same written form as another word but has a different meaning. [1]
This list contains Germanic elements of the English language which have a close corresponding Latinate form. The correspondence is semantic—in most cases these words are not cognates, but in some cases they are doublets, i.e., ultimately derived from the same root, generally Proto-Indo-European, as in cow and beef, both ultimately from PIE *gʷōus.
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