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<p>produce distinct linear combinations.</p>

<p>In a given situation, K and V may be specified explicitly, or they may be obvious from context. In that case, we often speak of a linear combination of the vectors <b>v</b><sub>1</sub>,...,<b>v</b><sub>n</sub>, with the coefficients unspecified (except that they must belong to K). Or, if S is a <a href="page.php?w=subset">subset</a> of V, we may speak of a linear combination of vectors in S, where both the coefficients and the vectors are unspecified, except that the vectors must belong to the set</p><p>
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