## FAQ: Who Invented Descriptive Geometry?

Gaspard Monge, count de Péluse, (born May 10, 1746, Beaune, France—died July 28, 1818, Paris), French mathematician who invented descriptive geometry, the study of the mathematical principles of representing three-dimensional objects in a two-dimensional plane; no longer an active discipline in mathematics, the subject

## What is descriptive geometry in math?

Descriptive geometry is the branch of geometry which allows the representation of three-dimensional objects in two dimensions by using a specific set of procedures. All geometric aspects of the imaginary object are accounted for in true size/to-scale and shape, and can be imaged as seen from any position in space.

## What was Gaspard Monge known for?

Gaspard Monge (1746–1818) is considered the father of differential geometry. His classical work on the subject, Application de l’Analyse a la Géométrie, was published in 1807 and was based on his lectures at the Ecole Polytechnique in Paris. It eventually went through five editions.

## What is descriptive geometry in architecture?

Descriptive geometry is a section of geometry in which different methods of three- dimensional representation of objects on a flat surface are studied. It is one of the main disciplines in professional training of an architect.

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## Which historical period has the descriptive geometry been geometrically coded?

Descriptive geometry as a science was formed in the end of the 18th century in France by Gaspard Monge, but various methods of projection were used long before.

## What does Monge mean?

noun. monk [noun] a member of a male religious group, who lives in a monastery, away from the rest of society.

## Who coined the term fractal?

The term fractal, derived from the Latin word fractus (“fragmented,” or “broken”), was coined by the Polish-born mathematician Benoit B. Mandelbrot. See the animation of the Mandelbrot fractal set.

## Who invented log table?

The Scottish mathematician John Napier published his discovery of logarithms in 1614.

## Who discovered hyperbolic geometry?

The first published works expounding the existence of hyperbolic and other non-Euclidean geometries are those of a Russian mathematician, Nikolay Ivanovich Lobachevsky, who wrote on the subject in 1829, and, independently, the Hungarian mathematicians Farkas and János Bolyai, father and son, in 1831.

## Who invented symplectic geometry?

2. Symplectic geometry as Lagrange did it. The first symplectic manifold was introduced by Lagrange [LAI] in 1808.

## Who discovered Euclidean geometry?

Euclidean geometry, the study of plane and solid figures on the basis of axioms and theorems employed by the Greek mathematician Euclid (c. 300 bce). In its rough outline, Euclidean geometry is the plane and solid geometry commonly taught in secondary schools.

## What is plane and descriptive geometry?

Planes are the most fundamental and most common found in the field of descriptive geometry. A plane is defined as a flat surface that could be represented by three points that are not in a straight line, a straight line and a point not of the line, two intersecting lines, and two parallel lines.

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## What is differential geometry used for?

In structural geology, differential geometry is used to analyze and describe geologic structures. In computer vision, differential geometry is used to analyze shapes. In image processing, differential geometry is used to process and analyse data on non-flat surfaces.

## Why is projective geometry important?

In general, by ignoring geometric measurements such as distances and angles, projective geometry enables a clearer understanding of some more generic properties of geometric objects. Such insights have since been incorporated in many more advanced areas of mathematics.