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left multiplication वाक्य

"left multiplication" हिंदी में  left multiplication in a sentence  

उदाहरण वाक्य

  1. Briefly, this is because every-orbit admits representatives of the form, and the representative is determined only up to left multiplication by an element of.
  2. It is possible to restate the characteristic property of a cancellative element in terms of a property held by the corresponding left multiplication and right multiplication maps defined by,.
  3. If one takes " F " & prime; to be " G " with the action of left multiplication then one obtains the associated principal bundle.
  4. Remark : Some intuition for the mean ergodic theorem can be developed by considering the case where complex numbers of unit length are regarded as unitary transformations on the complex plane ( by left multiplication ).
  5. Two sets of coordinates represent the same point if they are'proportional'by a left multiplication by a non-zero quaternion " c "; that is, we identify all the
  6. The integral curves or fibers respectively are certain " pairwise linked " great circles, the orbits in the space of unit norm quaternions under left multiplication by a given unit quaternion of unit norm.
  7. The natural action of group " G " 1 above and its action on itself ( via left multiplication ) are not equivalent as the natural action has fixed points and the second action does not.
  8. Every topological group can be viewed as a uniform space in two ways; the " left uniformity " turns all left multiplications into uniformly continuous maps while the " right uniformity " turns all right multiplications into uniformly continuous maps.
  9. :There is a natural action of R on itself by left multiplication; this action descends to an action of R on R / I by left multiplication . ( Explicitly, r acts on x + I by sending it to rx + I, using the additive notation for cosets.
  10. :There is a natural action of R on itself by left multiplication; this action descends to an action of R on R / I by left multiplication . ( Explicitly, r acts on x + I by sending it to rx + I, using the additive notation for cosets.
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