Exercise 1.2.11

Let V = {0} consist of a single vector 0 and define 0 + 0 = 0 and c0 = 0 for each scalar c in F. Prove that V is a vector space over F. (V is called the zero vector space.)

Answers

All conditions are easy to check because there is only one element contained.

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2011-06-27 00:00
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