Examples of using Projective geometry in English and their translations into Indonesian
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Jordan algebras have since been applied in projective geometry, number theory,
According to Greenberg(1999) and others, the simplest 2-dimensional projective geometry is the Fano plane, which has 3 points on every line,
It is not possible to talk about angles in projective geometry as it is in Euclidean geometry, 
also to a talk Dirac gave to a general audience during 1972 in Boston about projective geometry, without specifics as to its application in his physics.
For example, Coxeter's Projective Geometry, references Veblen in the three axioms above,
especially projective geometry, led him to become a world-famous scientist of all time thanks to his discoveries in the field of fluid mechanics related to pressure
Because a Euclidean geometry  is contained within a projective  geometry-with projective geometry having a simpler foundation-general results in Euclidean geometry  may be derived in a more transparent manner, where separate but similar theorems of Euclidean geometry  may be handled collectively within the framework of projective geometry.
There are many projective geometries, which may be divided into discrete
Projective geometries are characterised by the"elliptic parallel" axiom,
The fundamental property that singles out all projective geometries is the elliptic incidence property that any two distinct lines L
The fundamental property that singles out all projective geometries is the elliptic incidence property that any two distinct lines L
One source for projective geometry was indeed the theory of perspective.
The only projective geometry of dimension 0 is a single point.
Projective geometry is less restrictive than either Euclidean geometry 
The second was the systematic study of projective geometry by Girard Desargues.
Projective geometry can also be seen as a geometry  of constructions with a straight-edge alone.
Projective geometry is not"ordered"
It was realised that the theorems that do hold in projective geometry are simpler statements.
It was realised that the theorems that do apply to projective geometry are simpler statements.
A projective geometry of dimension 1 consists of a single line containing at least 3 points.