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isogonic$41050$ - traducción al español
TRIANGLE CENTER
Fermat points; Fermat's problem; Torricelli point; Toricelli point; First isogonic center; Fermat-Torricelli point; Fermat–Torricelli point
![vesicae piscis]] whose paired vertices are the vertices of the triangle](https://commons.wikimedia.org/wiki/Special:FilePath/Isogonic centres and vesicae piscis.png?width=200 "vesicae piscis]] whose paired vertices are the vertices of the triangle")
isogonic
adj. isogónico, aplícase a los cristales de ángulos iguales
contour map
![[[Edmond Halley]]'s ''New and Correct Chart Shewing the Variations of the Compass'' (1701)](https://commons.wikimedia.org/wiki/Special:FilePath/Halley compass variations 1702.jpg?width=200 "[[Edmond Halley]]'s ''New and Correct Chart Shewing the Variations of the Compass'' (1701)")
![Video loop of isallobars showing the motion of a [[cold front]]](https://commons.wikimedia.org/wiki/Special:FilePath/Loop isallobaric tendencies.gif?width=200 "Video loop of isallobars showing the motion of a [[cold front]]")
![From [[economics]], an indifference map with three indifference curves shown. All points on a particular indifference curve have the same value of the [[utility function]], whose values implicitly come out of the page in the unshown third dimension.](https://commons.wikimedia.org/wiki/Special:FilePath/Simple-indifference-curves.svg?width=200 "From [[economics]], an indifference map with three indifference curves shown. All points on a particular indifference curve have the same value of the [[utility function]], whose values implicitly come out of the page in the unshown third dimension.")
![Labor]] usage is plotted horizontally and [[physical capital]] usage is plotted vertically.](https://commons.wikimedia.org/wiki/Special:FilePath/TE-Production-Isoquant.png?width=200 "Labor]] usage is plotted horizontally and [[physical capital]] usage is plotted vertically.")
![feet]].](https://commons.wikimedia.org/wiki/Special:FilePath/Topographic map example.png?width=200 "feet]].")
LINES OF EQUAL VALUES OR MEANINGS ON THE MAP THAT SHOW THE CONNECTION BETWEEN TWO PLACES THAT SHARE A COMMON VALUE
Isopleth; Isodrosotherm; Isohume; Isotach; Isogon (meteorology); Isohyet; Isohyat; Contour map; Isotherms; Contour lines; Isohel; Aclinic line; Isarithm; Agonic line; Agonic lines; Contour interval; Height Contours; Mathematical Contours; Isallobar; Isohypse; Isogon (geomagnetism); Isohyetal; Isohyetal line; Isogonic lines; Isoclinic line; Isodynamic line; Isopleths; Isogonic line; Halleyan lines; Halleyan line; Isobar (meteorology); Isolines; Equipotential curve; Isocheim; Aclinic Line; Contour plot; Contour Plot; Isoclinic Lines; Isodynamic Lines; Contour maps; Isoflor; Isotherm (contour line); Agonie Lines; Isohytes; Contour-map; Isarithmic map; Contour graph
mapa de contornos (mapa que describe los territorios en líneas externas generales)
contour line
LINES OF EQUAL VALUES OR MEANINGS ON THE MAP THAT SHOW THE CONNECTION BETWEEN TWO PLACES THAT SHARE A COMMON VALUE
Isopleth; Isodrosotherm; Isohume; Isotach; Isogon (meteorology); Isohyet; Isohyat; Contour map; Isotherms; Contour lines; Isohel; Aclinic line; Isarithm; Agonic line; Agonic lines; Contour interval; Height Contours; Mathematical Contours; Isallobar; Isohypse; Isogon (geomagnetism); Isohyetal; Isohyetal line; Isogonic lines; Isoclinic line; Isodynamic line; Isopleths; Isogonic line; Halleyan lines; Halleyan line; Isobar (meteorology); Isolines; Equipotential curve; Isocheim; Aclinic Line; Contour plot; Contour Plot; Isoclinic Lines; Isodynamic Lines; Contour maps; Isoflor; Isotherm (contour line); Agonie Lines; Isohytes; Contour-map; Isarithmic map; Contour graph
curva de nivel (línea en un mapa topográfico que une puntos de la misma altura)
Definición
isopleth
['??s?(?)pl??]
¦ noun Meteorology a line on a map connecting points having equal incidence of a specified feature.
Origin
early 20th cent.: from Gk isoplethes 'equal in quantity', from Gk isos 'equal' + plethos 'multitude, quantity'.
Wikipedia
Fermat point
In Euclidean geometry, the Fermat point of a triangle, also called the Torricelli point or Fermat–Torricelli point, is a point such that the sum of the three distances from each of the three vertices of the triangle to the point is the smallest possible or, equivalently, the geometric median of the three vertices. It is so named because this problem was first raised by Fermat in a private letter to Evangelista Torricelli, who solved it.
The Fermat point gives a solution to the geometric median and Steiner tree problems for three points.
