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SVHN

SVHN

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Author: Yuval Netzer, Tao Wang, Adam Coates, Alessandro Bissacco, Bo Wu, Andrew Y. Ng Source: [original](http://ufldl.stanford.edu/housenumbers/) - 2011 Please cite: Yuval Netzer, Tao Wang, Adam Coates, Alessandro Bissacco, Bo Wu, Andrew Y. Ng Reading Digits in Natural Images with Unsupervised Feature Learning NIPS Workshop on Deep Learning and Unsupervised Feature Learning 2011. [PDF](http://ufldl.stanford.edu/housenumbers/nips2011_housenumbers.pdf) The Street View House Numbers (SVHN) Dataset SVHN is a real-world image dataset for developing machine learning and object recognition algorithms with minimal requirement on data preprocessing and formatting. It can be seen as similar in flavor to MNIST (e.g., the images are of small cropped digits), but incorporates an order of magnitude more labeled data and comes from a significantly harder, unsolved, real world problem (recognizing digits and numbers in natural scene images). SVHN is obtained from house numbers in Google Street View images. It consists of 10 classes, 1 for each digit. Digit '1' has label 1, '9' has label 9 and '0' has label 10. The data comes in a MNIST-like format of 32-by-32 RGB images centered around a single digit (many of the images do contain some distractors at the sides).

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62 properties

99289
Number of instances (rows) of the dataset.
3073
Number of attributes (columns) of the dataset.
10
Number of distinct values of the target attribute (if it is nominal).
0
Number of missing values in the dataset.
0
Number of instances with at least one value missing.
3072
Number of numeric attributes.
1
Number of nominal attributes.
3.22
Entropy of the target attribute values.
An estimate of the amount of irrelevant information in the attributes regarding the class. Equals (MeanAttributeEntropy - MeanMutualInformation) divided by MeanMutualInformation.
Second quartile (Median) of entropy among attributes.
0.03
Number of attributes divided by the number of instances.
10
Average number of distinct values among the attributes of the nominal type.
-0.43
Second quartile (Median) of kurtosis among attributes of the numeric type.
Number of attributes needed to optimally describe the class (under the assumption of independence among attributes). Equals ClassEntropy divided by MeanMutualInformation.
0.35
Mean skewness among attributes of the numeric type.
113.95
Second quartile (Median) of means among attributes of the numeric type.
19.1
Percentage of instances belonging to the most frequent class.
52.46
Mean standard deviation of attributes of the numeric type.
Second quartile (Median) of mutual information between the nominal attributes and the target attribute.
18960
Number of instances belonging to the most frequent class.
Minimal entropy among attributes.
0.34
Second quartile (Median) of skewness among attributes of the numeric type.
Maximum entropy among attributes.
-0.69
Minimum kurtosis among attributes of the numeric type.
0
Percentage of binary attributes.
53.05
Second quartile (Median) of standard deviation of attributes of the numeric type.
0.13
Maximum kurtosis among attributes of the numeric type.
108.81
Minimum of means among attributes of the numeric type.
0
Percentage of instances having missing values.
Third quartile of entropy among attributes.
124.02
Maximum of means among attributes of the numeric type.
Minimal mutual information between the nominal attributes and the target attribute.
0
Percentage of missing values.
-0.34
Third quartile of kurtosis among attributes of the numeric type.
Maximum mutual information between the nominal attributes and the target attribute.
10
The minimal number of distinct values among attributes of the nominal type.
99.97
Percentage of numeric attributes.
119.18
Third quartile of means among attributes of the numeric type.
10
The maximum number of distinct values among attributes of the nominal type.
0.18
Minimum skewness among attributes of the numeric type.
0.03
Percentage of nominal attributes.
Third quartile of mutual information between the nominal attributes and the target attribute.
0.58
Maximum skewness among attributes of the numeric type.
46.93
Minimum standard deviation of attributes of the numeric type.
First quartile of entropy among attributes.
0.39
Third quartile of skewness among attributes of the numeric type.
56.79
Maximum standard deviation of attributes of the numeric type.
6.3
Percentage of instances belonging to the least frequent class.
-0.5
First quartile of kurtosis among attributes of the numeric type.
53.78
Third quartile of standard deviation of attributes of the numeric type.
Average entropy of the attributes.
6254
Number of instances belonging to the least frequent class.
113.06
First quartile of means among attributes of the numeric type.
0
Standard deviation of the number of distinct values among attributes of the nominal type.
-0.4
Mean kurtosis among attributes of the numeric type.
0
Number of binary attributes.
First quartile of mutual information between the nominal attributes and the target attribute.
115.55
Mean of means among attributes of the numeric type.
0.31
First quartile of skewness among attributes of the numeric type.
0.1
Average class difference between consecutive instances.
Average mutual information between the nominal attributes and the target attribute.
51.21
First quartile of standard deviation of attributes of the numeric type.

16 tasks

52 runs - estimation_procedure: 10-fold Crossvalidation - target_feature: class
0 runs - estimation_procedure: 33% Holdout set - target_feature: class
0 runs - estimation_procedure: 10-fold Learning Curve - target_feature: class
0 runs - estimation_procedure: 10-fold Learning Curve - target_feature: class
0 runs - estimation_procedure: 10-fold Learning Curve - target_feature: class
0 runs - estimation_procedure: 10-fold Learning Curve - target_feature: class
0 runs - estimation_procedure: Interleaved Test then Train - target_feature: class
0 runs - estimation_procedure: 50 times Clustering
0 runs - estimation_procedure: 50 times Clustering
0 runs - estimation_procedure: 50 times Clustering
0 runs - estimation_procedure: 50 times Clustering
0 runs - estimation_procedure: 50 times Clustering
0 runs - estimation_procedure: 50 times Clustering
0 runs - estimation_procedure: 50 times Clustering
0 runs - estimation_procedure: 50 times Clustering
0 runs - estimation_procedure: 50 times Clustering
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