Construct · 2 fields · 4 citations
One name. Different field. Different construct. One map.
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A directed curve in the complex plane along which a function of a complex variable is integrated, chosen so that the value of the integral can be found from the behaviour of the function on and inside the curve. Augustin-Louis Cauchy's 1825 memoir Mémoire sur les intégrales définies, prises entre des limites imaginaires set out how integrating along such a path relates to the points the path encloses, the basis of what became contour integration. Whittaker and Watson's 1927 A Course of Modern Analysis gave the method its standard textbook form. The referent is an abstract path used to evaluate an integral, not a line of equal height on a map or the shape of pitch in speech.[1][2]
The pattern of rising and falling pitch across a syllable or a stretch of speech, treated as a meaningful shape rather than a single level. Kenneth Pike's 1945 The Intonation of American English described these pitch patterns and how they carry meaning in an utterance. Pierrehumbert's 1980 dissertation The phonology and phonetics of English intonation recast them as ordered sequences of high and low tonal targets. The referent is the movement of voice pitch over time, not a path of integration in mathematics or a line of equal elevation on a map.[3][4]
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