pretensioned construction - meaning and definition. What is pretensioned construction
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What (who) is pretensioned construction - definition

GEOMETRICAL TECHNIQUE FOR ARRANGING THE FRETS OF SOME STRING INSTRUMENTS
Strähle's construction; Strahle construction; Strahle's construction; Straehle's construction; Straehle construction
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  • first page from Daniel P. Stråhle's 1743 article "Nytt Påfund, at finna Temperaturen i stämningen"
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  • Title page from Christlieb Benedict Funk's ''De Sono et Tono Disserit.'' from 1779

Hajós construction         
  • ''K''<sub>4</sub>}} by identifying a vertex from each copy into a single vertex (shown with both colors), deleting an edge incident to the combined vertex within each subgraph (dashed) and adding a new edge connecting the endpoints of the deleted edges (thick green), produces the [[Moser spindle]].
GRAPH OPERATION
Hajos construction; Hajós Construction
In graph theory, a branch of mathematics, the Hajós construction is an operation on graphs named after that may be used to construct any critical graph or any graph whose chromatic number is at least some given threshold.
Construction Simulator         
2015 VIDEO GAME
Construction Simulator 2 US: Console Edition; Construction Simulator 2: Console Edition; Construction Simulator 3: Console Edition
Construction Simulator 2015 (Bau-Simulator in the original German title) is a PC game released in 2015 by German company Astragon, which specializes in simulation software.
Construction worker         
  • Construction Workers in [[Punta Cana]],[[Dominican Republic]]
PERSON EMPLOYED IN THE PHYSICAL WORK DURING CONSTRUCTION
Construction workers; Constructon worker; 👷; Construction crew; 👷🏻; 👷🏼; 👷🏽; 👷🏾; 👷🏿; 👷‍♂️; 👷🏻‍♂️; 👷🏼‍♂️; 👷🏽‍♂️; 👷🏾‍♂️; 👷🏿‍♂️; 👷‍♀️; 👷🏻‍♀️; 👷🏼‍♀️; 👷🏽‍♀️; 👷🏾‍♀️; 👷🏿‍♀️
A construction worker is a worker employed in the physical construction of the built environment and its infrastructure.

Wikipedia

Strähle construction

Strähle's construction is a geometric method for determining the lengths for a series of vibrating strings with uniform diameters and tensions to sound pitches in a specific rational tempered musical tuning. It was first published in the 1743 Proceedings of the Royal Swedish Academy of Sciences by Swedish master organ maker Daniel Stråhle (1700–1746). The Academy's secretary Jacob Faggot appended a miscalculated set of pitches to the article, and these figures were reproduced by Friedrich Wilhelm Marpurg in Versuch über die musikalische Temperatur in 1776. Several German textbooks published about 1800 reported that the mistake was first identified by Christlieb Benedikt Funk in 1779, but the construction itself appears to have received little notice until the middle of the twentieth century when tuning theorist J. Murray Barbour presented it as a good method for approximating equal temperament and similar exponentials of small roots, and generalized its underlying mathematical principles.

It has become known as a device for building fretted musical instruments through articles by mathematicians Ian Stewart and Isaac Jacob Schoenberg, and is praised by them as a unique and remarkably elegant solution developed by an unschooled craftsman.

The name "Strähle" used in recent English language works appears to be due to a transcription error in Marpurg's text, where the old-fashioned diacritic raised "e" was substituted for the raised ring.