What is the definition for the inverse of accuracy?
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I have a metric that is defined as $1 - Accuracy$ and I need a name for it. Is there a scientific name for the inverse of accuracy?
machine-learning terminology accuracy definition
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add a comment |
up vote
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down vote
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I have a metric that is defined as $1 - Accuracy$ and I need a name for it. Is there a scientific name for the inverse of accuracy?
machine-learning terminology accuracy definition
New contributor
1
Seems as if there may be more than one definition for accuracy in common usage. Which do you mean?
– Avraham
6 hours ago
I mean specifically accuracy. I have a metric that is defined in academics as blah_blah_accuracy and I can only compute 1-X of that metric. So, I was curious for the definition of the inverse of accuracy to call my metric blah_blah_(inverse of accuracy)
– nikolaevra
3 hours ago
I don't mean to be a stickler, but what you're describing here isn't an 'inverse', it's a 'complement' (or, a particular type of complement if you're going down proper fuzzy theory, albeit 1-a is the commonest version used and the one typically implied unless explicitly specified otherwise). In fact, 'the complement of the accuracy' is a perfectly valid description for it and could be notated as $A^c$ (if accuracy is notated as $A$).
– Tasos Papastylianou
2 hours ago
@TasosPapastylianou is right. You are looking for the complement, so long as $A$, and thus $A^c$ or $bar{A}$ is restricted to $[0, 1]$.
– Avraham
2 hours ago
add a comment |
up vote
1
down vote
favorite
up vote
1
down vote
favorite
I have a metric that is defined as $1 - Accuracy$ and I need a name for it. Is there a scientific name for the inverse of accuracy?
machine-learning terminology accuracy definition
New contributor
I have a metric that is defined as $1 - Accuracy$ and I need a name for it. Is there a scientific name for the inverse of accuracy?
machine-learning terminology accuracy definition
machine-learning terminology accuracy definition
New contributor
New contributor
edited 6 hours ago
Avraham
2,3941428
2,3941428
New contributor
asked 7 hours ago
nikolaevra
82
82
New contributor
New contributor
1
Seems as if there may be more than one definition for accuracy in common usage. Which do you mean?
– Avraham
6 hours ago
I mean specifically accuracy. I have a metric that is defined in academics as blah_blah_accuracy and I can only compute 1-X of that metric. So, I was curious for the definition of the inverse of accuracy to call my metric blah_blah_(inverse of accuracy)
– nikolaevra
3 hours ago
I don't mean to be a stickler, but what you're describing here isn't an 'inverse', it's a 'complement' (or, a particular type of complement if you're going down proper fuzzy theory, albeit 1-a is the commonest version used and the one typically implied unless explicitly specified otherwise). In fact, 'the complement of the accuracy' is a perfectly valid description for it and could be notated as $A^c$ (if accuracy is notated as $A$).
– Tasos Papastylianou
2 hours ago
@TasosPapastylianou is right. You are looking for the complement, so long as $A$, and thus $A^c$ or $bar{A}$ is restricted to $[0, 1]$.
– Avraham
2 hours ago
add a comment |
1
Seems as if there may be more than one definition for accuracy in common usage. Which do you mean?
– Avraham
6 hours ago
I mean specifically accuracy. I have a metric that is defined in academics as blah_blah_accuracy and I can only compute 1-X of that metric. So, I was curious for the definition of the inverse of accuracy to call my metric blah_blah_(inverse of accuracy)
– nikolaevra
3 hours ago
I don't mean to be a stickler, but what you're describing here isn't an 'inverse', it's a 'complement' (or, a particular type of complement if you're going down proper fuzzy theory, albeit 1-a is the commonest version used and the one typically implied unless explicitly specified otherwise). In fact, 'the complement of the accuracy' is a perfectly valid description for it and could be notated as $A^c$ (if accuracy is notated as $A$).
– Tasos Papastylianou
2 hours ago
@TasosPapastylianou is right. You are looking for the complement, so long as $A$, and thus $A^c$ or $bar{A}$ is restricted to $[0, 1]$.
– Avraham
2 hours ago
1
1
Seems as if there may be more than one definition for accuracy in common usage. Which do you mean?
– Avraham
6 hours ago
Seems as if there may be more than one definition for accuracy in common usage. Which do you mean?
– Avraham
6 hours ago
I mean specifically accuracy. I have a metric that is defined in academics as blah_blah_accuracy and I can only compute 1-X of that metric. So, I was curious for the definition of the inverse of accuracy to call my metric blah_blah_(inverse of accuracy)
– nikolaevra
3 hours ago
I mean specifically accuracy. I have a metric that is defined in academics as blah_blah_accuracy and I can only compute 1-X of that metric. So, I was curious for the definition of the inverse of accuracy to call my metric blah_blah_(inverse of accuracy)
– nikolaevra
3 hours ago
I don't mean to be a stickler, but what you're describing here isn't an 'inverse', it's a 'complement' (or, a particular type of complement if you're going down proper fuzzy theory, albeit 1-a is the commonest version used and the one typically implied unless explicitly specified otherwise). In fact, 'the complement of the accuracy' is a perfectly valid description for it and could be notated as $A^c$ (if accuracy is notated as $A$).
– Tasos Papastylianou
2 hours ago
I don't mean to be a stickler, but what you're describing here isn't an 'inverse', it's a 'complement' (or, a particular type of complement if you're going down proper fuzzy theory, albeit 1-a is the commonest version used and the one typically implied unless explicitly specified otherwise). In fact, 'the complement of the accuracy' is a perfectly valid description for it and could be notated as $A^c$ (if accuracy is notated as $A$).
– Tasos Papastylianou
2 hours ago
@TasosPapastylianou is right. You are looking for the complement, so long as $A$, and thus $A^c$ or $bar{A}$ is restricted to $[0, 1]$.
– Avraham
2 hours ago
@TasosPapastylianou is right. You are looking for the complement, so long as $A$, and thus $A^c$ or $bar{A}$ is restricted to $[0, 1]$.
– Avraham
2 hours ago
add a comment |
2 Answers
2
active
oldest
votes
up vote
2
down vote
accepted
I've seen people use $text{error rate} = 1 - text{accuracy}$, on the premise that accuracy is the proportion of samples classified correctly, so the error rate is the proportion of samples classified incorrectly.
add a comment |
up vote
3
down vote
would be my guess but that's just me ...................!
add a comment |
2 Answers
2
active
oldest
votes
2 Answers
2
active
oldest
votes
active
oldest
votes
active
oldest
votes
up vote
2
down vote
accepted
I've seen people use $text{error rate} = 1 - text{accuracy}$, on the premise that accuracy is the proportion of samples classified correctly, so the error rate is the proportion of samples classified incorrectly.
add a comment |
up vote
2
down vote
accepted
I've seen people use $text{error rate} = 1 - text{accuracy}$, on the premise that accuracy is the proportion of samples classified correctly, so the error rate is the proportion of samples classified incorrectly.
add a comment |
up vote
2
down vote
accepted
up vote
2
down vote
accepted
I've seen people use $text{error rate} = 1 - text{accuracy}$, on the premise that accuracy is the proportion of samples classified correctly, so the error rate is the proportion of samples classified incorrectly.
I've seen people use $text{error rate} = 1 - text{accuracy}$, on the premise that accuracy is the proportion of samples classified correctly, so the error rate is the proportion of samples classified incorrectly.
edited 5 hours ago
answered 6 hours ago
Sycorax
38.2k997186
38.2k997186
add a comment |
add a comment |
up vote
3
down vote
would be my guess but that's just me ...................!
add a comment |
up vote
3
down vote
would be my guess but that's just me ...................!
add a comment |
up vote
3
down vote
up vote
3
down vote
would be my guess but that's just me ...................!
would be my guess but that's just me ...................!
answered 5 hours ago
IrishStat
20.4k32040
20.4k32040
add a comment |
add a comment |
nikolaevra is a new contributor. Be nice, and check out our Code of Conduct.
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1
Seems as if there may be more than one definition for accuracy in common usage. Which do you mean?
– Avraham
6 hours ago
I mean specifically accuracy. I have a metric that is defined in academics as blah_blah_accuracy and I can only compute 1-X of that metric. So, I was curious for the definition of the inverse of accuracy to call my metric blah_blah_(inverse of accuracy)
– nikolaevra
3 hours ago
I don't mean to be a stickler, but what you're describing here isn't an 'inverse', it's a 'complement' (or, a particular type of complement if you're going down proper fuzzy theory, albeit 1-a is the commonest version used and the one typically implied unless explicitly specified otherwise). In fact, 'the complement of the accuracy' is a perfectly valid description for it and could be notated as $A^c$ (if accuracy is notated as $A$).
– Tasos Papastylianou
2 hours ago
@TasosPapastylianou is right. You are looking for the complement, so long as $A$, and thus $A^c$ or $bar{A}$ is restricted to $[0, 1]$.
– Avraham
2 hours ago