Let S be a non−empty subset of a vector space V. The span of S denoted as span (S) or L (S), is the set consisting of all linear combinations of the vectors in S.
Linear span
Definition:
Linear
span
Let
S be a non−empty subset of a vector space V. The span of S denoted as span (S)
or L (S), is the set consisting of all linear combinations of the vectors in S.
Example:
L (S) = { α(1, 2) + β(2, 1)/ α, β ∈
F}
Definition:
A
subset S of a vector space V generates (or spans) V if L (S) = V.
Linear Algebra: UNIT I: Vector Spaces : Tag: maths, mathematics : - Linear span
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