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Difference between revisions of "Talk:Hadamard theorem"

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(Created page with "In the section on determinants, shouldn't the $\mu$s and $\nu$s be subscripted?, i.e. $$a_{\mu_1}\overline{a}_{\nu_1}+\cdots +a_{\mu_n}\overline{a}_{\nu_n}=0$$")
 
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In the section on determinants, shouldn't the $\mu$s and $\nu$s be subscripted?, i.e.
 
In the section on determinants, shouldn't the $\mu$s and $\nu$s be subscripted?, i.e.
 
$$a_{\mu_1}\overline{a}_{\nu_1}+\cdots +a_{\mu_n}\overline{a}_{\nu_n}=0$$
 
$$a_{\mu_1}\overline{a}_{\nu_1}+\cdots +a_{\mu_n}\overline{a}_{\nu_n}=0$$
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 +
: No; they are entries of a matrix, so for example $a_{\mu 1}$ denotes the element in the $\mu$-th row and 1st column. [[User:TBloom|TBloom]] 12:36, 22 April 2012 (CEST)

Revision as of 10:36, 22 April 2012

In the section on determinants, shouldn't the $\mu$s and $\nu$s be subscripted?, i.e. $$a_{\mu_1}\overline{a}_{\nu_1}+\cdots +a_{\mu_n}\overline{a}_{\nu_n}=0$$

No; they are entries of a matrix, so for example $a_{\mu 1}$ denotes the element in the $\mu$-th row and 1st column. TBloom 12:36, 22 April 2012 (CEST)
How to Cite This Entry:
Hadamard theorem. Encyclopedia of Mathematics. URL: http://encyclopediaofmath.org/index.php?title=Hadamard_theorem&oldid=25036