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What are two uses for spherical geometry?
There is a beautiful proof of Euler's Therom, using the area of the sphere and spherical geometry.
Who created spherical geometry?
The first recorded study of spherical geometry was by Autolycus of Pitane, in the 4th century BC.
In spherical geometry lines are?
great
What is spherical geometry?
It is the geometry of a sphere as well as of shapes on the surface of the sphere.
Is spherical geometry a form of euclidean?
No, both spherical and hyperbolic geometries are noneuclidian.
What are lunes in spherical geometry?
Lines in spherical geometry are very easy to understand. Lines in spherical geometry are straight looking items that can be found by graphing points in a certain pattern.
What is Non euclidean geometry?
Geometry that is not on a plane, like spherical geometry
Can a line segment be extended indefinitely in spherical geometry?
that would be a line and lines do not exist in spherical geometry
What are two uses for spherical geometry?
There is a beautiful proof of Euler's Therom, using the area of the sphere and spherical geometry.
Who created spherical geometry?
The first recorded study of spherical geometry was by Autolycus of Pitane, in the 4th century BC.
Does the parallel postulate in Euclidean geometry work in spherical geometry?
No.
What is non euclidean?
Geometry that is not on a plane, like spherical geometry
In spherical geometry lines are?
great
What is spherical geometry?
It is the geometry of a sphere as well as of shapes on the surface of the sphere.
Is spherical geometry a form of euclidean?
No, both spherical and hyperbolic geometries are noneuclidian.
Where do parallels meet?
In Euclidean geometry, parallels never meet. In other geometry, such as spherical geometry, this is not true.
Is it true that in the nineteenth century Euclidean geometry was disproved by spherical geometry which was in turn disproved by hyperbolic geometry?
False.
