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  1. The SR-1 Vektor also known as the Gyurza (Гюрза, Russian for "blunt-nosed viper") or Serdyukov SPS is a semi-automatic pistol in 9×21mm Gyurza (cartridge also used by the SR-2 Veresk submachine gun) designed for the Russian military.
    Designer: TsNIITochMash Institute
    Place of origin: Russia
    Type: Pistol
    en.wikipedia.org/wiki/SR-1_Vektor
    en.wikipedia.org/wiki/SR-1_Vektor
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    However, in some cases, they are called vectors, mainly due to historical reasons. Multivector or p -vector, an element of the exterior algebra of a vector space. Spinors, also called spin vectors, have been introduced for extending the notion of rotation vector.
    The following are various types of vectors: \big (\vec {0}\big) (0) or zero vector. Its magnitude is zero and its direction is indeterminate. Unit vector: A vector whose magnitude is unity (1 unit) is called a unit vector. If \vec {b} b are said to be equal if they have the same magnitude and direction.
    A vector with length equal to one is called a unit vector. Any direction may be assigned to a zero vector. Two vectors are said to be collinear if they are situated on one straight line or on two parallel lines; they are called coplanar if they lie in the same plane or in two parallel planes.
    A vector whose origin and end coincide is said to be a zero vector, and is usually denoted by $ \mathbf 0 $. A vector is characterized by its modulus (or length), which is equal to the length of the segment $ AB $ and is denoted by $ | \mathbf a | $, and by its direction: from $ A $ to $ B $.
  3. 10.2: An Introduction to Vectors - Mathematics …

  4. Vector (mathematics and physics) - Wikipedia

  5. What is a Vector in Maths? (Definition, and Components) - BYJU'S

  6. Vector | Definition, Physics, & Facts | Britannica

  7. Vector | Definition & Facts | Britannica

  8. Vector -- from Wolfram MathWorld

  9. Vectors | Brilliant Math & Science Wiki

  10. 6.1: Overview of Vectors - Physics LibreTexts

  11. Vector Definition in Science - ThoughtCo

  12. Vector - Encyclopedia of Mathematics