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seismic-bumps

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Publicly available Visibility: public Uploaded 25-05-2015 by Rafael G. Mantovani

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Author: Sikora M., Wrobel L.
Source: UCI
Please cite: Sikora M., Wrobel L.: Application of rule induction algorithms for analysis of data collected by seismic hazard monitoring systems in coal mines. Archives of Mining Sciences, 55(1), 2010, 91-114.
* Title:
seismic-bumps Data Set
* Abstract:
The data describe the problem of high energy (higher than 10^4 J) seismic bumps forecasting in a coal mine. Data come from two of longwalls located in a Polish coal mine.
* Source:
Marek Sikora^{1,2} (marek.sikora '@' polsl.pl), Lukasz Wrobel^{1} (lukasz.wrobel '@' polsl.pl)
(1) Institute of Computer Science, Silesian University of Technology, 44-100 Gliwice, Poland
(2) Institute of Innovative Technologies EMAG, 40-189 Katowice, Poland
* Data Set Information:
Mining activity was and is always connected with the occurrence of dangers which are commonly called mining hazards. A special case of such threat is a seismic hazard which frequently occurs in many underground mines. Seismic hazard is the hardest detectable and predictable of natural hazards and in this respect it is comparable to an earthquake. More and more advanced seismic and seismoacoustic monitoring systems allow a better understanding rock mass processes and definition of seismic hazard
prediction methods. Accuracy of so far created methods is however far from perfect. Complexity of seismic processes and big disproportion between the number of low-energy seismic events and the number of high-energy phenomena (e.g. > 10^4J) causes the statistical techniques to be insufficient to predict seismic hazard. Therefore, it is essential to search for new opportunities of better hazard prediction, also using machine learning methods. In seismic hazard assessment data clustering techniques can be
applied (Lesniak A., Isakow Z.: Space-time clustering of seismic events and hazard assessment in the Zabrze-Bielszowice coal mine, Poland. Int. Journal of Rock Mechanics and Mining Sciences, 46(5), 2009, 918-928), and for prediction of seismic tremors artificial neural networks are used (Kabiesz, J.: Effect of the form of data on the quality of mine tremors hazard forecasting using neural networks. Geotechnical and Geological Engineering, 24(5), 2005, 1131-1147). In the majority of applications, the results obtained by mentioned methods are reported in the form of two states which are interpreted as 'hazardous' and 'non-hazardous'. Unbalanced distribution of positive ('hazardous state') and negative ('non-hazardous state') examples is a serious problem in seismic hazard prediction. Currently used methods are still insufficient to achieve good sensitivity and specificity of predictions. In the paper
(Bukowska M.: The probability of rockburst occurrence in the Upper Silesian Coal Basin area dependent on natural mining conditions. Journal of Mining Sciences, 42(6), 2006, 570-577) a number of factors having an effect on seismic hazard occurrence was proposed, among other factors, the occurrence of tremors with energy > 10^4J was listed. The task of seismic prediction can be defined in different ways, but the main aim of all seismic hazard assessment methods is to predict (with given precision relating to time and
date) of increased seismic activity which can cause a rockburst. In the data set each row contains a summary statement about seismic activity in the rock mass within one shift (8 hours). If decision attribute has the value 1, then in the next shift any seismic bump with an energy higher than 10^4 J was registered. That task of hazards prediction bases on the relationship between the energy of recorded tremors and seismoacoustic activity with the possibility of rockburst occurrence. Hence, such hazard prognosis is not connected with accurate rockburst prediction. Moreover, with the information about the possibility of hazardous situation occurrence, an appropriate supervision service can reduce a risk of rockburst (e.g. by distressing shooting) or withdraw workers from the threatened area. Good prediction of increased seismic activity is therefore a matter of great practical importance. The presented data set is characterized by unbalanced distribution of positive and negative examples. In the data set there
are only 170 positive examples representing class 1.
* Attribute Information:
1. seismic: result of shift seismic hazard assessment in the mine working obtained by the seismic
method (a - lack of hazard, b - low hazard, c - high hazard, d - danger state);
2. seismoacoustic: result of shift seismic hazard assessment in the mine working obtained by the
seismoacoustic method;
3. shift: information about type of a shift (W - coal-getting, N -preparation shift);
4. genergy: seismic energy recorded within previous shift by the most active geophone (GMax) out of
geophones monitoring the longwall;
5. gpuls: a number of pulses recorded within previous shift by GMax;
6. gdenergy: a deviation of energy recorded within previous shift by GMax from average energy recorded
during eight previous shifts;
7. gdpuls: a deviation of a number of pulses recorded within previous shift by GMax from average number
of pulses recorded during eight previous shifts;
8. ghazard: result of shift seismic hazard assessment in the mine working obtained by the
seismoacoustic method based on registration coming form GMax only;
9. nbumps: the number of seismic bumps recorded within previous shift;
10. nbumps2: the number of seismic bumps (in energy range [10^2,10^3)) registered within previous shift;
11. nbumps3: the number of seismic bumps (in energy range [10^3,10^4)) registered within previous shift;
12. nbumps4: the number of seismic bumps (in energy range [10^4,10^5)) registered within previous shift;
13. nbumps5: the number of seismic bumps (in energy range [10^5,10^6)) registered within the last shift;
14. nbumps6: the number of seismic bumps (in energy range [10^6,10^7)) registered within previous shift;
15. nbumps7: the number of seismic bumps (in energy range [10^7,10^8)) registered within previous shift;
16. nbumps89: the number of seismic bumps (in energy range [10^8,10^10)) registered within previous shift;
17. energy: total energy of seismic bumps registered within previous shift;
18. maxenergy: the maximum energy of the seismic bumps registered within previous shift;
19. class: the decision attribute - '1' means that high energy seismic bump occurred in the next shift
('hazardous state'), '0' means that no high energy seismic bumps occurred in the next shift
('non-hazardous state').

Class (target) | nominal | 3 unique values 0 missing | |

V1 | numeric | 193 unique values 0 missing | |

V2 | numeric | 170 unique values 0 missing | |

V3 | numeric | 186 unique values 0 missing | |

V4 | numeric | 188 unique values 0 missing | |

V5 | numeric | 184 unique values 0 missing | |

V6 | numeric | 207 unique values 0 missing | |

V7 | numeric | 148 unique values 0 missing |

0.91

Kappa coefficient achieved by the landmarker weka.classifiers.lazy.IBk -E "weka.attributeSelection.CfsSubsetEval -P 1 -E 1" -S "weka.attributeSelection.BestFirst -D 1 -N 5" -W

-0.84

Second quartile (Median) of kurtosis among attributes of the numeric type.

0.83

Kappa coefficient achieved by the landmarker weka.classifiers.trees.REPTree -L 2

5.41

Second quartile (Median) of means among attributes of the numeric type.

0.94

Area Under the ROC Curve achieved by the landmarker weka.classifiers.trees.REPTree -L 3

0.81

Area Under the ROC Curve achieved by the landmarker weka.classifiers.trees.DecisionStump

Second quartile (Median) of mutual information between the nominal attributes and the target attribute.

0.35

Error rate achieved by the landmarker weka.classifiers.trees.DecisionStump

0.4

Second quartile (Median) of skewness among attributes of the numeric type.

0.83

Kappa coefficient achieved by the landmarker weka.classifiers.trees.REPTree -L 3

0.47

Kappa coefficient achieved by the landmarker weka.classifiers.trees.DecisionStump

Minimal mutual information between the nominal attributes and the target attribute.

0.49

Second quartile (Median) of standard deviation of attributes of the numeric type.

0.8

Area Under the ROC Curve achieved by the landmarker weka.classifiers.trees.RandomTree -depth 1

Maximum mutual information between the nominal attributes and the target attribute.

3

The minimal number of distinct values among attributes of the nominal type.

0.36

Error rate achieved by the landmarker weka.classifiers.trees.RandomTree -depth 1

Number of attributes needed to optimally describe the class (under the assumption of independence among attributes). Equals ClassEntropy divided by MeanMutualInformation.

3

The maximum number of distinct values among attributes of the nominal type.

-0.14

Third quartile of kurtosis among attributes of the numeric type.

0.46

Kappa coefficient achieved by the landmarker weka.classifiers.trees.RandomTree -depth 1

0.94

Area Under the ROC Curve achieved by the landmarker weka.classifiers.trees.J48 -C .00001

0.81

Area Under the ROC Curve achieved by the landmarker weka.classifiers.trees.DecisionStump -E "weka.attributeSelection.CfsSubsetEval -P 1 -E 1" -S "weka.attributeSelection.BestFirst -D 1 -N 5" -W

0.92

Area Under the ROC Curve achieved by the landmarker weka.classifiers.trees.RandomTree -depth 2

Third quartile of mutual information between the nominal attributes and the target attribute.

0.35

Error rate achieved by the landmarker weka.classifiers.trees.DecisionStump -E "weka.attributeSelection.CfsSubsetEval -P 1 -E 1" -S "weka.attributeSelection.BestFirst -D 1 -N 5" -W

0.15

Error rate achieved by the landmarker weka.classifiers.trees.RandomTree -depth 2

0.85

Kappa coefficient achieved by the landmarker weka.classifiers.trees.J48 -C .00001

0.98

Area Under the ROC Curve achieved by the landmarker weka.classifiers.bayes.NaiveBayes

0.53

Third quartile of skewness among attributes of the numeric type.

0.47

Kappa coefficient achieved by the landmarker weka.classifiers.trees.DecisionStump -E "weka.attributeSelection.CfsSubsetEval -P 1 -E 1" -S "weka.attributeSelection.BestFirst -D 1 -N 5" -W

0.78

Kappa coefficient achieved by the landmarker weka.classifiers.trees.RandomTree -depth 2

0.94

Area Under the ROC Curve achieved by the landmarker weka.classifiers.trees.J48 -C .0001

-1.1

First quartile of kurtosis among attributes of the numeric type.

1.5

Third quartile of standard deviation of attributes of the numeric type.

0.98

Area Under the ROC Curve achieved by the landmarker weka.classifiers.bayes.NaiveBayes -E "weka.attributeSelection.CfsSubsetEval -P 1 -E 1" -S "weka.attributeSelection.BestFirst -D 1 -N 5" -W

0.91

Area Under the ROC Curve achieved by the landmarker weka.classifiers.trees.RandomTree -depth 3

0.8

Area Under the ROC Curve achieved by the landmarker weka.classifiers.trees.REPTree -L 1

0.09

Error rate achieved by the landmarker weka.classifiers.bayes.NaiveBayes -E "weka.attributeSelection.CfsSubsetEval -P 1 -E 1" -S "weka.attributeSelection.BestFirst -D 1 -N 5" -W

0.15

Error rate achieved by the landmarker weka.classifiers.trees.RandomTree -depth 3

0.85

Kappa coefficient achieved by the landmarker weka.classifiers.trees.J48 -C .0001

Average mutual information between the nominal attributes and the target attribute.

First quartile of mutual information between the nominal attributes and the target attribute.

0.86

Kappa coefficient achieved by the landmarker weka.classifiers.bayes.NaiveBayes -E "weka.attributeSelection.CfsSubsetEval -P 1 -E 1" -S "weka.attributeSelection.BestFirst -D 1 -N 5" -W

0.77

Kappa coefficient achieved by the landmarker weka.classifiers.trees.RandomTree -depth 3

0.94

Area Under the ROC Curve achieved by the landmarker weka.classifiers.trees.J48 -C .001

An estimate of the amount of irrelevant information in the attributes regarding the class. Equals (MeanAttributeEntropy - MeanMutualInformation) divided by MeanMutualInformation.

0.13

First quartile of skewness among attributes of the numeric type.

0.46

Kappa coefficient achieved by the landmarker weka.classifiers.trees.REPTree -L 1

0.96

Area Under the ROC Curve achieved by the landmarker weka.classifiers.lazy.IBk -E "weka.attributeSelection.CfsSubsetEval -P 1 -E 1" -S "weka.attributeSelection.BestFirst -D 1 -N 5" -W

0

Standard deviation of the number of distinct values among attributes of the nominal type.

3

Average number of distinct values among the attributes of the nominal type.

0.38

First quartile of standard deviation of attributes of the numeric type.

0.94

Area Under the ROC Curve achieved by the landmarker weka.classifiers.trees.REPTree -L 2

0.06

Error rate achieved by the landmarker weka.classifiers.lazy.IBk -E "weka.attributeSelection.CfsSubsetEval -P 1 -E 1" -S "weka.attributeSelection.BestFirst -D 1 -N 5" -W