Expression for maximum column index of every row in matrix
$begingroup$
Let $H$ is $(k times j)$ matrix. How can one describe "for every maximum column of each row in $H$"?
Can I write $underset{j}{text{argmax}} (H_{kj}), {k = 0,ldots,K}$? I feel something is wrong here.
matrices notation
$endgroup$
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$begingroup$
Let $H$ is $(k times j)$ matrix. How can one describe "for every maximum column of each row in $H$"?
Can I write $underset{j}{text{argmax}} (H_{kj}), {k = 0,ldots,K}$? I feel something is wrong here.
matrices notation
$endgroup$
add a comment |
$begingroup$
Let $H$ is $(k times j)$ matrix. How can one describe "for every maximum column of each row in $H$"?
Can I write $underset{j}{text{argmax}} (H_{kj}), {k = 0,ldots,K}$? I feel something is wrong here.
matrices notation
$endgroup$
Let $H$ is $(k times j)$ matrix. How can one describe "for every maximum column of each row in $H$"?
Can I write $underset{j}{text{argmax}} (H_{kj}), {k = 0,ldots,K}$? I feel something is wrong here.
matrices notation
matrices notation
edited Jan 17 at 21:03
EdOverflow
25519
25519
asked Jan 17 at 5:37
JanJan
1868
1868
add a comment |
add a comment |
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