Examples of using Projective in English and their translations into Indonesian
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descriptive and projective geometry, mechanics,
The basic intuitions are that projective space has more points than Euclidean space,
which eventually led to Girard Desargues's projective geometry.
The field of projective geometry is itself now divided into many research subfields, two examples of which are projective algebraic geometry(the study of projective varieties) and projective differential geometry(the study of differential invariants of the projective transformations).
Arthur Cayley in 1852, was able to bring metric properties into a projective setting and was thus able to unify the treatments of hyperbolic,
Filippo Brunelleschi(1404-1472) started investigating the geometry of perspective during 1425 see the history of perspective for a more thorough discussion of the work in the fine arts that motivated much of the development of projective geometry.
this is the fundamental theorem which initiated the study of projective 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.
females would be found when using projective tests intended to tap motives outside conscious awareness,
a finite projective geometry is written PG(a, b) where: a is the projective(or geometric) dimension,
It is not possible to refer to angles in projective geometry as it is in Euclidean geometry, because angle is an example of a concept not invariant with respect to projective transformations, as is seen in perspective drawing.
The topic of projective geometry is itself now divided into many research subtopics, two examples of which are projective algebraic geometry(the study of projective varieties) and projective differential geometry the study of differential invariants of the projective transformations.
is a minimal generating subset for the subspace AB… Z. The projective axioms may be supplemented by further axioms postulating limits on the dimension of the space.
It is not possible to talk about angles in projective geometry as it is in Euclidean geometry, because angle is an example of a concept not invariant under projective transformations, as is seen clearly in perspective drawing.
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
A projective space is of:(M1) at most dimension
such as unstructured interviews or projective techniques(e.g., the Rorschach Inkblot Test).
The fundamental property that singles out all projective geometries is the elliptic incidence property that any two distinct lines L and M in the projective plane intersect at exactly one point P. The special case in analytic geometry of parallel lines is subsumed in the smoother form of a line at infinity on which P lies.
wrote an extensive treatise on the area under discussion of projective geometry at the age of sixteen,
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.