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what could this mean if your “elbow curve” looks like this?
What does 'contextual' mean in 'contextual bandits'?What does “zero-meaned vector” meanWhat did Geoffrey Hinton mean when he said this?What do mean and variance mean for high dimensional data?Is removing poorly predicted data points a valid approach?What does Logits in machine learning mean?What approach other than Tf-Idf could I use for text-clustering using K-Means?What algorithm could be used to fuzzy merge multiple datasets?What is wrong with my Precision-Recall curve?
$begingroup$
This is from running kmeans clustering with k on the x-axis (ranging from 2 to 10) and the silhouette distance on the y-axis.
Clearly there's peaks at k=3, k=4 and it seems to decline from there. It doesn't resemble an elbow and thought it should rise as k gets larger (due to over fitting on he training set). Do I just lack data?
I'm computing the silhouette distance using a 80-20 train test split.
machine-learning k-means
$endgroup$
add a comment |
$begingroup$
This is from running kmeans clustering with k on the x-axis (ranging from 2 to 10) and the silhouette distance on the y-axis.
Clearly there's peaks at k=3, k=4 and it seems to decline from there. It doesn't resemble an elbow and thought it should rise as k gets larger (due to over fitting on he training set). Do I just lack data?
I'm computing the silhouette distance using a 80-20 train test split.
machine-learning k-means
$endgroup$
$begingroup$
So, what’s the size of your data?
$endgroup$
– pythinker
Apr 8 at 20:46
$begingroup$
few thousand rows , TFIDF based clustering ~ 50 000 features
$endgroup$
– MrL
Apr 8 at 21:59
add a comment |
$begingroup$
This is from running kmeans clustering with k on the x-axis (ranging from 2 to 10) and the silhouette distance on the y-axis.
Clearly there's peaks at k=3, k=4 and it seems to decline from there. It doesn't resemble an elbow and thought it should rise as k gets larger (due to over fitting on he training set). Do I just lack data?
I'm computing the silhouette distance using a 80-20 train test split.
machine-learning k-means
$endgroup$
This is from running kmeans clustering with k on the x-axis (ranging from 2 to 10) and the silhouette distance on the y-axis.
Clearly there's peaks at k=3, k=4 and it seems to decline from there. It doesn't resemble an elbow and thought it should rise as k gets larger (due to over fitting on he training set). Do I just lack data?
I'm computing the silhouette distance using a 80-20 train test split.
machine-learning k-means
machine-learning k-means
asked Apr 8 at 15:18
MrLMrL
83
83
$begingroup$
So, what’s the size of your data?
$endgroup$
– pythinker
Apr 8 at 20:46
$begingroup$
few thousand rows , TFIDF based clustering ~ 50 000 features
$endgroup$
– MrL
Apr 8 at 21:59
add a comment |
$begingroup$
So, what’s the size of your data?
$endgroup$
– pythinker
Apr 8 at 20:46
$begingroup$
few thousand rows , TFIDF based clustering ~ 50 000 features
$endgroup$
– MrL
Apr 8 at 21:59
$begingroup$
So, what’s the size of your data?
$endgroup$
– pythinker
Apr 8 at 20:46
$begingroup$
So, what’s the size of your data?
$endgroup$
– pythinker
Apr 8 at 20:46
$begingroup$
few thousand rows , TFIDF based clustering ~ 50 000 features
$endgroup$
– MrL
Apr 8 at 21:59
$begingroup$
few thousand rows , TFIDF based clustering ~ 50 000 features
$endgroup$
– MrL
Apr 8 at 21:59
add a comment |
1 Answer
1
active
oldest
votes
$begingroup$
First of all, you do have two elbows: one at $k=4$ and a large one at $k=8$. The second isn't very apparent because you haven't drawn out the plot for larger values of $k$. If you do you might get a figure like this:
Secondly, you aren't meant to look for an elbow when computing the silhouette score! The silhouette score accounts for both inter- and intra-cluster distance, as such it can be used for selecting $k$ on its own (i.e. select the $k$ that produces the best silhouette score).
Note: I'm not familiar with the "silhouette distance", I assume it is somewhat related to the silhouette score (maybe its inverse).
The "elbow" criterion should be used when dealing with metrics that tend to improve as $k$ increases (e.g. inertia).
$endgroup$
add a comment |
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1 Answer
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1 Answer
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active
oldest
votes
active
oldest
votes
active
oldest
votes
$begingroup$
First of all, you do have two elbows: one at $k=4$ and a large one at $k=8$. The second isn't very apparent because you haven't drawn out the plot for larger values of $k$. If you do you might get a figure like this:
Secondly, you aren't meant to look for an elbow when computing the silhouette score! The silhouette score accounts for both inter- and intra-cluster distance, as such it can be used for selecting $k$ on its own (i.e. select the $k$ that produces the best silhouette score).
Note: I'm not familiar with the "silhouette distance", I assume it is somewhat related to the silhouette score (maybe its inverse).
The "elbow" criterion should be used when dealing with metrics that tend to improve as $k$ increases (e.g. inertia).
$endgroup$
add a comment |
$begingroup$
First of all, you do have two elbows: one at $k=4$ and a large one at $k=8$. The second isn't very apparent because you haven't drawn out the plot for larger values of $k$. If you do you might get a figure like this:
Secondly, you aren't meant to look for an elbow when computing the silhouette score! The silhouette score accounts for both inter- and intra-cluster distance, as such it can be used for selecting $k$ on its own (i.e. select the $k$ that produces the best silhouette score).
Note: I'm not familiar with the "silhouette distance", I assume it is somewhat related to the silhouette score (maybe its inverse).
The "elbow" criterion should be used when dealing with metrics that tend to improve as $k$ increases (e.g. inertia).
$endgroup$
add a comment |
$begingroup$
First of all, you do have two elbows: one at $k=4$ and a large one at $k=8$. The second isn't very apparent because you haven't drawn out the plot for larger values of $k$. If you do you might get a figure like this:
Secondly, you aren't meant to look for an elbow when computing the silhouette score! The silhouette score accounts for both inter- and intra-cluster distance, as such it can be used for selecting $k$ on its own (i.e. select the $k$ that produces the best silhouette score).
Note: I'm not familiar with the "silhouette distance", I assume it is somewhat related to the silhouette score (maybe its inverse).
The "elbow" criterion should be used when dealing with metrics that tend to improve as $k$ increases (e.g. inertia).
$endgroup$
First of all, you do have two elbows: one at $k=4$ and a large one at $k=8$. The second isn't very apparent because you haven't drawn out the plot for larger values of $k$. If you do you might get a figure like this:
Secondly, you aren't meant to look for an elbow when computing the silhouette score! The silhouette score accounts for both inter- and intra-cluster distance, as such it can be used for selecting $k$ on its own (i.e. select the $k$ that produces the best silhouette score).
Note: I'm not familiar with the "silhouette distance", I assume it is somewhat related to the silhouette score (maybe its inverse).
The "elbow" criterion should be used when dealing with metrics that tend to improve as $k$ increases (e.g. inertia).
answered Apr 8 at 22:10
Djib2011Djib2011
2,78731225
2,78731225
add a comment |
add a comment |
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$begingroup$
So, what’s the size of your data?
$endgroup$
– pythinker
Apr 8 at 20:46
$begingroup$
few thousand rows , TFIDF based clustering ~ 50 000 features
$endgroup$
– MrL
Apr 8 at 21:59