- #1
NeroBlade
- 11
- 0
Hi
How can I work out which subset is a subspace and which one isn't on this problem:
Fq ([0,1]) be vector space of all functions [0,1] -> Q with addition and scalar multiplication defined in usual way.
Let U < Fq ([0,1]) be the subset consisting of all functions f s.t. f(0) >= f(1) and let
V < Fq([0,1]) be subset consist of all functions f such that f(0) = f(1).
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And lastly if C2 is a complex vector space consisting of pairs (z1 and z2) of complex numbers what's the 3 different bases for (Complex numbers base 2)?
How can I work out which subset is a subspace and which one isn't on this problem:
Fq ([0,1]) be vector space of all functions [0,1] -> Q with addition and scalar multiplication defined in usual way.
Let U < Fq ([0,1]) be the subset consisting of all functions f s.t. f(0) >= f(1) and let
V < Fq([0,1]) be subset consist of all functions f such that f(0) = f(1).
===
And lastly if C2 is a complex vector space consisting of pairs (z1 and z2) of complex numbers what's the 3 different bases for (Complex numbers base 2)?