euclidean geometry, in Vietnamese

@Euclidean geometry,
- (Tech) hình học Euclide, hình học không gian, hình học ba chiều

Sentence patterns related to "euclidean geometry,"

1. He wrote textbooks on projectiven, analytic, descriptive, and non-Euclidean geometry.

2. Her research concerns function algebras, polynomial convexity, and Tarski's axioms for Euclidean geometry.

3. affine geometry - elementary geometry, Euclidean geometry, parabolic geometry - fractal geometry - non-Euclidean geometry - spherical geometry - analytical geometry, analytic geometry, coordinate geometry - plane geometry - solid geometry - descriptive geometry, projective geometry [Spéc.

4. Euclid's Elements contained five postulates that form the basis for Euclidean geometry.

5. He was known for his books on non-Euclidean geometry and Algebraic topology.

6. Philosophy of Constructions Constructions using compass and straightedge have a long history in Euclidean geometry

7. This discovery forced the abandonment of the pretensions to the absolute truth of Euclidean geometry.

8. In Euclidean geometry, its definition encompasses all four concepts (i.e., parallelepiped, parallelogram, cube, and square).

Trong hình học Euclid, định nghĩa của nó bao hàm cả bốn khái niệm (gồm có, hình khối lục diện, hình bình hành, khối lập phương, và hình vuông).

9. Cube, in Euclidean geometry, a regular solid with six square faces; that is, a regular hexahedron

10. The discovery of hyperbolic space ushered in the field of mathematics that is called non-Euclidean geometry.

Sự khám phá không gian hyperbol đã dẫn đến 1 phân môn mới của toán học, gọi là hình học phi Euclid.

11. The surface of a balloon is not an Euclidean space, and therefore does not follow the rules of Euclidean geometry.

Bề mặt của khí cầu không phải là một không gian Euclide, và do đó không thể tuân theo các quy tắc của hình học Euclide.

12. 29 Euclidean geometry is not only the leader of the civilization of ancient Greek but also the brilliant achievements of axiomatic approach in mathematics.

13. Anne's theorem, named after the French mathematician Pierre-Leon Anne (1806–1850), is a statement from Euclidean geometry, which describes an equality of certain areas within a convex quadrilateral.

Định lý Anne, đặt theo tên nhà toán học Pháp Pierre-Leon Anne (1806–1850), là một định lý trong lĩnh vực hình học Euclid, nói về một tính chất diện tích bằng nhau trong một tứ giác lồi.

14. Also the three-dimensionality of space, Euclidean geometry, and the existence of absolute simultaneity were claimed to be necessary for the understanding of the world; none of them can possibly be altered by empirical findings.

15. In the philosophy of science, Conventionalism is the doctrine often traced to Poincaré ; that apparently real scientific differences, such as that between describing space in terms of a Euclidean and a non-Euclidean geometry, in fact register the acceptance of a different system of …

16. Affine connections may also be used to define (affine) geodesics on a manifold, generalizing the straight lines of Euclidean space, although the geometry of those straight lines can be very different from usual Euclidean geometry; the main differences are encapsulated in the curvature of the connection.

17. In the philosophy of science, Conventionalism is the doctrine often traced to Poincaré that apparently real scientific differences, such as that between describing space in terms of a Euclidean and a non-Euclidean geometry, in fact register the acceptance of a different system of conventions for describing space.

18. In Euclidean geometry, a Cyclic quadrilateral or inscribed quadrilateral is a quadrilateral whose vertices all lie on a single circle.This circle is called the circumcircle or circumscribed circle, and the vertices are said to be conCyclic.The center of the circle and its radius are called the circumcenter and the circumradius respectively

19. Euclid described a line as "Breadthless length" which "lies equally with respect to the points on itself"; he introduced several postulates as basic unprovable properties from which he constructed all of geometry, which is now called Euclidean geometry to avoid confusion with other geometries which have been introduced since the end of the 19th