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<p>of all but the highest-dimensioned vectors in (a sum of products of) which the tensor can be expressed, which is  when each product is of  vectors from a finite-dimensional vector space of dimension .</p>

<p>In indices, a tensor of rank 1 is a tensor of the form</p>

<p>The rank of a tensor of order 2 agrees with the rank when the tensor is regarded as a <a href="page.php?w=Matrix_%28mathematics%29">matrix</a>, and can be determined from <a href="page.php?w=Gaussian_elimination">Gaussian elimination</a> for instance. The rank of an order 3 or</p><p>
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