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Keywords:
Magnitude,
Vector,
Quantity,
Whereas,
Implicatures
In the quaternion analysis, a quantity that has magnitude, but not direction; -- distinguished from a vector, which has both magnitude and direction.
A quantity that possesses a magnitude but not a direction. Mass and length are common examples.
A scalar is an element of the field of scalars for a vector space. The specification of a vector space includes specifying a field of scalars. The rules of scalar multiplication for that vector space apply to scalars from that field. Examples: R3 has real numbers for scalars C has complex numbers for scalars when viewed as a vector space over the complexes, but it can also be defined as a vector space with real scalars (a vector space "over the reals") in which case a basis would be {1,}. Synonyms: Related
a physical quantity that can be completely specified by its magnitude alone
NCL: A single element of data of any type is referred to as a scalar value.
Pertaining to data items with a rank of zero. A single data object of any intrinsic or derived data type. Contrast with array. See also rank-one object.
(1) A single datum that is not an array. (2) Not having the property of being an array.
A single-valued variable.
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