euclidean वाक्य
उदाहरण वाक्य
मोबाइल
- Euclidean space itself is not compact since it is not bounded.
- This led to modern abstract algebraic notions such as Euclidean domains.
- The unique factorization of Euclidean domains is useful in many applications.
- The most familiar metric space is 3-dimensional Euclidean space.
- Historically, surfaces were initially defined as subspaces of Euclidean spaces.
- Every manifold has a natural topology since it is locally Euclidean.
- The tesseract, along with all hypercubes, tessellates Euclidean space.
- However, Euclidean TSP is probably the easiest version for approximation.
- Such an object can exist in certain Euclidean 3-manifolds.
- Thus in Euclidean coordinates the same fields are described by the functions
- It is an example of a geometry that is not Euclidean.
- We can avoid this by using four Euclidean coordinates, with.
- This can be done by the Euclidean algorithm, polynomial case.
- Binary relations that are both reflexive and Euclidean are equivalence relations.
- As a very simple example, take to be Euclidean space.
- This is reminiscent of the isoperimetric problem in the Euclidean plane.
- See rotations in 4-dimensional Euclidean space for some information.
- There are 151 4-uniform tilings of the Euclidean plane.
- There are 332 5-uniform tilings of the Euclidean plane.
- A commonly used distance metric for continuous variables is Euclidean distance.
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