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A two-dimensional representation of the Klein bottle immersed in three-dimensional space. In mathematics, the Klein bottle (/ ˈ k l aɪ n /) is an example of a non-orientable surface; that is, informally, a one-sided surface which, if traveled upon, could be followed back to the point of origin while flipping the traveler upside down.
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Adapted from File:"Political World" CIA World Factbook map 2005.svg which was originally based on CIA's 2005 political world map (a vector-based PDF file which can now be found in Perry–Castañeda Library Map Collection). Author: Canuckguy and many others (see File history) Permission (Reusing this file)
Klein bottle; Lens space; Line with two origins, also called the bug-eyed line − It is a non-Hausdorff manifold. It is locally homeomorphic to Euclidean space and thus locally metrizable (but not metrizable) and locally Hausdorff (but not Hausdorff). It is also a T 1 locally regular space but not a semiregular space.
The set of all conical combinations for a given set S is called the conical hull of S and denoted cone(S) [1] or coni(S). [2] That is, = {=:,,}. By taking k = 0, it follows the zero vector belongs to all conical hulls (since the summation becomes an empty sum).
vector Jerk: j →: Change of acceleration per unit time: the third time derivative of position m/s 3: L T −3: vector Jounce (or snap) s →: Change of jerk per unit time: the fourth time derivative of position m/s 4: L T −4: vector Magnetic field strength: H: Strength of a magnetic field A/m L −1 I: vector field Magnetic flux density: B