Speedtalk: Difference between revisions
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A '''speedtalk''' is an [[oligosynthetic language]] with such a large phoneme inventory that the number of phonemes equals the number of phonemes, and all morphemes are just one | A '''speedtalk''' is an [[oligosynthetic language]] with such a large phoneme inventory that the number of phonemes equals the number of phonemes, and all morphemes are just one segment long. The principle is to decrease the number of morphemes and to increase the number of phonemes until both meet in the middle. It is assumed that this yields the fastest language possible, though this remains to be tested. | ||
The idea and the name "Speedtalk" are from the story ''Gulf'' (1949) by Robert A. Heinlein. In ''Gulf'', Speedtalk is a [[logical language]] with a minimal vocabulary and a maximal phoneme inventory. In the story, however, the idea is merely outlined and no detailed description of the language is given. | The idea and the name "Speedtalk" are from the story ''Gulf'' (1949) by Robert A. Heinlein. In ''Gulf'', Speedtalk is a [[logical language]] with a minimal vocabulary and a maximal phoneme inventory. In the story, however, the idea is merely outlined and no detailed description of the language is given. | ||
Revision as of 06:31, 23 April 2013
A speedtalk is an oligosynthetic language with such a large phoneme inventory that the number of phonemes equals the number of phonemes, and all morphemes are just one segment long. The principle is to decrease the number of morphemes and to increase the number of phonemes until both meet in the middle. It is assumed that this yields the fastest language possible, though this remains to be tested.
The idea and the name "Speedtalk" are from the story Gulf (1949) by Robert A. Heinlein. In Gulf, Speedtalk is a logical language with a minimal vocabulary and a maximal phoneme inventory. In the story, however, the idea is merely outlined and no detailed description of the language is given.
See also
| This article is part of a series on Engineered languages. Arithmographic languages: Characteristica universalis |
