Additional loss / regularization term based on distance in classification of ordinal classes with neural...
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Sometimes when doing classification with neural networks, there is no ordinal relationship between the target classes. However, if there is, using cross-entropy loss for training, is there a way to add an extra regularization term or loss term that is based on the distance between the predicted class and target class? The goal is of course to give the model the intuition that it is worse to predict class 0 for target 25 than to predict class 24. I was also thinking along the lines of using mean squared error instead of cross-entropy as a loss function but maybe that's unusual for neural networks? Any thoughts or experiences regarding this?
neural-network classification loss-function regularization
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Sometimes when doing classification with neural networks, there is no ordinal relationship between the target classes. However, if there is, using cross-entropy loss for training, is there a way to add an extra regularization term or loss term that is based on the distance between the predicted class and target class? The goal is of course to give the model the intuition that it is worse to predict class 0 for target 25 than to predict class 24. I was also thinking along the lines of using mean squared error instead of cross-entropy as a loss function but maybe that's unusual for neural networks? Any thoughts or experiences regarding this?
neural-network classification loss-function regularization
New contributor
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How about treating it as a regression problem, if there is a clear mapping from the classes to scalar values? if your categories are like age ranges "18-24", "25-40", etc, then treat these as a scalar that's the midpoint of the range.
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– Sean Owen♦
7 hours ago
add a comment |
$begingroup$
Sometimes when doing classification with neural networks, there is no ordinal relationship between the target classes. However, if there is, using cross-entropy loss for training, is there a way to add an extra regularization term or loss term that is based on the distance between the predicted class and target class? The goal is of course to give the model the intuition that it is worse to predict class 0 for target 25 than to predict class 24. I was also thinking along the lines of using mean squared error instead of cross-entropy as a loss function but maybe that's unusual for neural networks? Any thoughts or experiences regarding this?
neural-network classification loss-function regularization
New contributor
$endgroup$
Sometimes when doing classification with neural networks, there is no ordinal relationship between the target classes. However, if there is, using cross-entropy loss for training, is there a way to add an extra regularization term or loss term that is based on the distance between the predicted class and target class? The goal is of course to give the model the intuition that it is worse to predict class 0 for target 25 than to predict class 24. I was also thinking along the lines of using mean squared error instead of cross-entropy as a loss function but maybe that's unusual for neural networks? Any thoughts or experiences regarding this?
neural-network classification loss-function regularization
neural-network classification loss-function regularization
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asked 8 hours ago
fast-reflexesfast-reflexes
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How about treating it as a regression problem, if there is a clear mapping from the classes to scalar values? if your categories are like age ranges "18-24", "25-40", etc, then treat these as a scalar that's the midpoint of the range.
$endgroup$
– Sean Owen♦
7 hours ago
add a comment |
$begingroup$
How about treating it as a regression problem, if there is a clear mapping from the classes to scalar values? if your categories are like age ranges "18-24", "25-40", etc, then treat these as a scalar that's the midpoint of the range.
$endgroup$
– Sean Owen♦
7 hours ago
$begingroup$
How about treating it as a regression problem, if there is a clear mapping from the classes to scalar values? if your categories are like age ranges "18-24", "25-40", etc, then treat these as a scalar that's the midpoint of the range.
$endgroup$
– Sean Owen♦
7 hours ago
$begingroup$
How about treating it as a regression problem, if there is a clear mapping from the classes to scalar values? if your categories are like age ranges "18-24", "25-40", etc, then treat these as a scalar that's the midpoint of the range.
$endgroup$
– Sean Owen♦
7 hours ago
add a comment |
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$begingroup$
How about treating it as a regression problem, if there is a clear mapping from the classes to scalar values? if your categories are like age ranges "18-24", "25-40", etc, then treat these as a scalar that's the midpoint of the range.
$endgroup$
– Sean Owen♦
7 hours ago