diff --git a/Datasets/README.md b/Datasets/README.md
index e585de0..96be406 100644
--- a/Datasets/README.md
+++ b/Datasets/README.md
@@ -1,6 +1,9 @@
Provide example time series at TSB-AD-U/M Folder
-Link to the dataset: https://drive.google.com/file/d/1jC_DLhFk8ytinRbucEPleH4Rdy2EF0t9/view?usp=sharing
+Link to the dataset: [Coming Soon!]
-* File Name Formatting: [index]\_[train index]\_[...]\_[first anomaly index]
+We are working on the license issues related to the dataset collection. We will make it publicly available ASAP!
+
+* File Name Formatting: [index]\_[Dataset Name]\_id\_[id]\_[Domain]\_tr\_[Train Index]\_1st\_[First Anomaly Index].csv
+ * Domain β {Web Service, Sensor, Environment, Traffic, Finance, Facility, Medical, Synthetic}
* Folder Description: `TSB-AD-U/M` contain univariate and multivariate time series respectively. `File-List` contains file lists splitting for evaluation and hyperparameter tunning.
diff --git a/LICENSE b/LICENSE
index a113871..261eeb9 100644
--- a/LICENSE
+++ b/LICENSE
@@ -1,21 +1,201 @@
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-SOFTWARE.
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diff --git a/README.md b/README.md
index f84565a..684eb74 100644
--- a/README.md
+++ b/README.md
@@ -5,12 +5,25 @@
TSB-AD
π The Elephant in the Room: Towards A Reliable Time-Series Anomaly Detection Benchmark
+
+
+
+
+
Main Recent Update:
+- [Nov. 20, 2024] Project homepage is online and release TSB-AD-U/M dataset.
- [Nov. 6, 2024] Pip-installable package released.
- [Sep. 26, 2024] Paper accepted to NeurIPS 2024 D&B Track!
-If you find our work helpful, please consider citing it:
+Related Repository:
+- [TSB-UAD](https://github.com/TheDatumOrg/TSB-UAD): An End-to-End Benchmark Suite for Univariate Time-Series Anomaly Detection.
+- [VUS](https://github.com/TheDatumOrg/VUS): A New Accuracy Evaluation Measure for Time-Series Anomaly Detection.
+
+If you find our work helpful, please consider citing:
+
+
+"The Elephant in the Room: Towards A Reliable Time-Series Anomaly Detection Benchmark" Qinghua Liu and John Paparrizos. NeurIPS 2024.
```bibtex
@inproceedings{liu2024elephant,
@@ -20,6 +33,43 @@ If you find our work helpful, please consider citing it:
year={2024}
}
```
+
+
+
+"TSB-UAD: An End-to-End Benchmark Suite for Univariate Time-Series Anomaly Detection" John Paparrizos, Yuhao Kang, Paul Boniol, Ruey Tsay, Themis Palpanas, and Michael Franklin. VLDB 2022.
+
+```bibtex
+@article{paparrizos2022tsb,
+ title={Tsb-uad: an end-to-end benchmark suite for univariate time-series anomaly detection},
+ author={Paparrizos, John and Kang, Yuhao and Boniol, Paul and Tsay, Ruey S and Palpanas, Themis and Franklin, Michael J},
+ journal={Proceedings of the VLDB Endowment},
+ volume={15},
+ number={8},
+ pages={1697--1711},
+ year={2022},
+ publisher={VLDB Endowment}
+}
+```
+
+
+
+
+"Volume Under the Surface: A New Accuracy Evaluation Measure for Time-Series Anomaly Detection" John Paparrizos, Paul Boniol, Themis Palpanas, Ruey Tsay, Aaron Elmore, and Michael Franklin. VLDB 2022.
+
+```bibtex
+@article{paparrizos2022volume,
+ title={{Volume Under the Surface: A New Accuracy Evaluation Measure for Time-Series Anomaly Detection}},
+ author={Paparrizos, John and Boniol, Paul and Palpanas, Themis and Tsay, Ruey S and Elmore, Aaron and Franklin, Michael J},
+ journal={Proceedings of the VLDB Endowment},
+ volume={15},
+ number={11},
+ pages={2774--2787},
+ year={2022},
+ publisher={VLDB Endowment}
+}
+```
+
+
## Table of Contents
@@ -28,6 +78,7 @@ If you find our work helpful, please consider citing it:
* [ποΈ Dataset](#dataset)
* [π» Installation](#tsad)
* [π§βπ» Basic Usage](#usage)
+ * [π§βπ» Customized Development](#custom)
- [πββοΈ Dive into TSB-AD](#tsb)
@@ -39,14 +90,22 @@ Time-series anomaly detection is a fundamental task across scientific fields and
ποΈ Dataset
-Due to limitations in the upload size on GitHub, we host the datasets at [Link] (Will be available along with the camera ready version).
+Due to limitations in the upload size on GitHub, we host the datasets at a different location. Please download the datasets using the following links:
+
+* TSB-AD-U: https://www.thedatum.org/datasets/TSB-AD-U.zip
+
+* TSB-AD-M: https://www.thedatum.org/datasets/TSB-AD-M.zip
+
+> Disclaimer: The dataset is released for reproducibility purposes. The preprocessing and curation steps are provided under the Apache 2.0 license. If you use any of these datasets in your research, please refer to the original data source. License information for each dataset included in TSB-AD is provided at [[Link]](https://thedatumorg.github.io/TSB-AD/) for your reference.
+
+The split of Tuning and Eval set in our benchmark study is available at [[Link]](https://github.com/TheDatumOrg/TSB-AD/tree/main/Datasets/File_List/).
π» Installation
-You can install TSB-AD with [pip](https://pypi.org/project/TSB-AD/1.0/):
+You can install TSB-AD with [pip](https://pypi.org/project/TSB-AD/):
```bash
-pip install TSB-AD==1.0
+pip install TSB-AD
```
To install TSB-AD from source, you will need the following tools:
@@ -113,11 +172,19 @@ output = run_Unsupervise_AD(AD_Name, data)
evaluation_result = get_metrics(output, label)
```
- πββοΈ Dive into TSB-AD
+π§βπ» Customized Development
+
+Examples of how to run the benchmark experiments and develop your own algorithms can be find [here](https://github.com/TheDatumOrg/TSB-AD/tree/main/benchmark_exp), including:
-### TSAD Leaderboard
+* Hper-parameter Tuning Scripts
+* Benchmark Evaluation Scripts
+* Evaluation results of anomaly detectors across different time series in TSB-AD
+* Develop your own algorithm
-> [π§ Coming Soon!]
+πͺ§ How to commit your own algorithm to TSB-AD: you can send us the Run_Custom_Detector.py (replace Custom_Detector with the model name) to us via (i) [email](liu.11085@osu.edu) or (ii) open a pull request and add the file to `benchmark_exp` folder in `TSB-AD-algo` branch. We will test and evaluate the algorithm and include it in our [leaderboard](https://thedatumorg.github.io/TSB-AD/).
+
+
+ πββοΈ Dive into TSB-AD
### Dataset Overview
@@ -127,39 +194,6 @@ evaluation_result = get_metrics(output, label)
> Example time series from TSB-AD, with anomalies highlighted in red. TSB-AD features high-quality labeled time series from a variety of domains, characterized by high variability in length and types of anomalies. Only one channel in a multivariate time series is visualized for brevity.
-Specifically, TSB-AD includes the following datasets:
-
-| Dataset | Description|
-|:--|:---------|
-|UCR|is a collection of univariate time series of multiple domains including air temperature, arterial blood pressure, ABP, astronomy, EPG, ECG, gait, power demand, respiration, walking accelerator. Most of the anomalies are introduced artificially.|
-|NAB|is composed of labeled real-world and artificial time series including AWS server metrics, online advertisement clicking rates, real-time traffic data, and a collection of Twitter mentions of large publicly-traded companies.|
-|YAHOO|is a dataset published by Yahoo labs consisting of real and synthetic time series based on the real production traffic to some of the Yahoo production systems.|
-|IOPS|is a dataset with performance indicators that reflect the scale, quality of web services, and health status of a machine.|
-|MGAB|is composed of the Mackey-Glass time series, where anomalies exhibit chaotic behavior that is difficult for the human eye to distinguish.|
-|WSD|is a web service dataset, which contains real-world KPIs collected from large Internet companies.|
-|SED|a simulated engine disk data from the NASA Rotary Dynamics Laboratory representing disk revolutions recorded over several runs (3K rpm speed).|
-|Stock|is a stock trading traces dataset, containing one million transaction records throughout the trading hours of a day.|
-|TODS|is a synthetic dataset that comprises global, contextual, shapelet, seasonal, and trend anomalies.|
-|GHL|contains the status of 3 reservoirs such as the temperature and level. Anomalies indicate changes in max temperature or pump frequency.|
-|Daphnet|contains the annotated readings of 3 acceleration sensors at the hip and leg of Parkinsonβs disease patients that experience freezing of gait (FoG) during walking tasks.|
-|Exathlon|is based on real data traces collected from a Spark cluster over 2.5 months. For each of these anomalies, ground truth labels are provided for both the root cause interval and the corresponding effect interval.|
-|Genesis|is a portable pick-and-place demonstrator that uses an air tank to supply all the gripping and storage units.|
-|OPPORTUNITY|is devised to benchmark human activity recognition algorithms (e.g., classification, automatic data segmentation, sensor fusion, and feature extraction), which comprises the readings of motion sensors recorded while users executed typical daily activities.|
-|SMD|is a 5-week-long dataset collected from a large Internet company, which contains 3 groups of entities from 28 different machines.|
-|SWaT|is a secure water treatment dataset that is collected from 51 sensors and actuators, where the anomalies represent abnormal behaviors under attack scenarios.|
-|WADI|is a water distribution dataset with data collected from 123 sensors and actuators under 16 days of continuous operation.|
-|SMAP|is real spacecraft telemetry data with anomalies from Soil Moisture Active Passive satellite. It contains time series with one feature representing a sensor measurement, while the rest represent binary encoded commands.|
-|MSL|is collected from Curiosity Rover on Mars satellite.|
-|CreditCard|is an intrusion detection evaluation dataset, which consists of labeled network flows, including full packet payloads in pcap format, the corresponding profiles, and the labeled flows.|
-|GECCO|is a water quality dataset used in a competition for online anomaly detection of drinking water quality.|
-|MITDB|contains 48 half-hour excerpts of two-channel ambulatory ECG recordings, obtained from 47 subjects studied by the BIH Arrhythmia Laboratory between 1975 and 1979.|
-|SVDB|includes 78 half-hour ECG recordings chosen to supplement the examples of supraventricular arrhythmias in the MIT-BIH Arrhythmia Database.|
-|CATSv2|is the second version of the Controlled Anomalies Time Series (CATS) Dataset, which consists of commands, external stimuli, and telemetry readings of a simulated complex dynamical system with 200 injected anomalies.|
-|LTDB| is a collection of 7 long-duration ECG recordings (14 to 22 hours each), with manually reviewed beat annotations.|
-|TAO| contains 575, 648 records with 3 attributes which are collected from the Tropical Atmosphere Ocean project.|
-|NEK| is collected from real production network equipment.|
-
-
### Detection Algorithm
See Implementation in `TSB_AD/models`
diff --git a/TSB_AD/evaluation/basic_metrics.py b/TSB_AD/evaluation/basic_metrics.py
index 9cb63eb..c4b2ee9 100644
--- a/TSB_AD/evaluation/basic_metrics.py
+++ b/TSB_AD/evaluation/basic_metrics.py
@@ -754,4 +754,48 @@ def RangeAUC_volume_opt_mem(self, labels_original, score, windowSize, thre=250):
height_PR = Precision_list[1:]
AP_range = np.dot(width_PR, height_PR)
ap_3d[window] = (AP_range)
- return tpr_3d, fpr_3d, prec_3d, window_3d, sum(auc_3d) / len(window_3d), sum(ap_3d) / len(window_3d)
\ No newline at end of file
+ return tpr_3d, fpr_3d, prec_3d, window_3d, sum(auc_3d) / len(window_3d), sum(ap_3d) / len(window_3d)
+
+
+ def metric_VUS_pred(self, labels, preds, windowSize):
+ window_3d = np.arange(0, windowSize + 1, 1)
+ P = np.sum(labels)
+ seq = self.range_convers_new(labels)
+ l = self.new_sequence(labels, seq, windowSize)
+
+ recall_3d = np.zeros((windowSize + 1))
+ prec_3d = np.zeros((windowSize + 1))
+ f_3d = np.zeros((windowSize + 1))
+
+ N_pred = np.sum(preds)
+
+ for window in window_3d:
+
+ labels_extended = self.sequencing(labels, seq, window)
+ L = self.new_sequence(labels_extended, seq, window)
+
+ labels = labels_extended.copy()
+ existence = 0
+
+ for seg in L:
+ labels[seg[0]:seg[1] + 1] = labels_extended[seg[0]:seg[1] + 1] * preds[seg[0]:seg[1] + 1]
+ if (preds[seg[0]:(seg[1] + 1)] > 0).any():
+ existence += 1
+ for seg in seq:
+ labels[seg[0]:seg[1] + 1] = 1
+
+ TP = 0
+ N_labels = 0
+ for seg in l:
+ TP += np.dot(labels[seg[0]:seg[1] + 1], preds[seg[0]:seg[1] + 1])
+ N_labels += np.sum(labels[seg[0]:seg[1] + 1])
+
+ P_new = (P + N_labels) / 2
+ recall = min(TP / P_new, 1)
+ Precision = TP / N_pred
+
+ recall_3d[window] = recall
+ prec_3d[window] = Precision
+ f_3d[window] = 2 * Precision * recall / (Precision + recall) if (Precision + recall) > 0 else 0
+
+ return sum(recall_3d) / len(window_3d), sum(prec_3d) / len(window_3d), sum(f_3d) / len(window_3d)
\ No newline at end of file
diff --git a/TSB_AD/evaluation/metrics.py b/TSB_AD/evaluation/metrics.py
index c250e4c..4dcf8ef 100644
--- a/TSB_AD/evaluation/metrics.py
+++ b/TSB_AD/evaluation/metrics.py
@@ -36,4 +36,29 @@ def get_metrics(score, labels, slidingWindow=100, pred=None, version='opt', thre
metrics['Event-based-F1'] = EventF1PA
metrics['R-based-F1'] = RF1
metrics['Affiliation-F'] = Affiliation_F
+ return metrics
+
+
+def get_metrics_pred(score, labels, pred, slidingWindow=100):
+ metrics = {}
+
+ grader = basic_metricor()
+
+ PointF1 = grader.metric_PointF1(labels, score, preds=pred)
+ PointF1PA = grader.metric_PointF1PA(labels, score, preds=pred)
+ EventF1PA = grader.metric_EventF1PA(labels, score, preds=pred)
+ RF1 = grader.metric_RF1(labels, score, preds=pred)
+ Affiliation_F = grader.metric_Affiliation(labels, score, preds=pred)
+ VUS_R, VUS_P, VUS_F = grader.metric_VUS_pred(labels, preds=pred, windowSize=slidingWindow)
+
+ metrics['Standard-F1'] = PointF1
+ metrics['PA-F1'] = PointF1PA
+ metrics['Event-based-F1'] = EventF1PA
+ metrics['R-based-F1'] = RF1
+ metrics['Affiliation-F'] = Affiliation_F
+
+ metrics['VUS-Recall'] = VUS_R
+ metrics['VUS-Precision'] = VUS_P
+ metrics['VUS-F'] = VUS_F
+
return metrics
\ No newline at end of file
diff --git a/TSB_AD/main.py b/TSB_AD/main.py
index b30171f..4154214 100644
--- a/TSB_AD/main.py
+++ b/TSB_AD/main.py
@@ -1,10 +1,11 @@
# -*- coding: utf-8 -*-
# Author: Qinghua Liu
-# License: MIT License
+# License: Apache-2.0 License
import pandas as pd
import torch
import random, argparse
+from sklearn.preprocessing import MinMaxScaler
from .evaluation.metrics import get_metrics
from .utils.slidingWindows import find_length_rank
from .model_wrapper import *
@@ -51,6 +52,7 @@
raise Exception(f"{args.AD_Name} is not defined")
if isinstance(output, np.ndarray):
+ output = MinMaxScaler(feature_range=(0,1)).fit_transform(output.reshape(-1,1)).ravel()
evaluation_result = get_metrics(output, label, slidingWindow=slidingWindow, pred=output > (np.mean(output)+3*np.std(output)))
print('Evaluation Result: ', evaluation_result)
else:
diff --git a/TSB_AD/model_wrapper.py b/TSB_AD/model_wrapper.py
index 82322bc..5d62df8 100644
--- a/TSB_AD/model_wrapper.py
+++ b/TSB_AD/model_wrapper.py
@@ -1,6 +1,5 @@
import numpy as np
import math
-from sklearn.preprocessing import MinMaxScaler
from .utils.slidingWindows import find_length_rank
Unsupervise_AD_Pool = ['SR', 'NORMA', 'Series2Graph', 'Sub_IForest', 'IForest', 'LOF', 'Sub_LOF', 'POLY', 'MatrixProfile', 'Sub_PCA', 'PCA', 'HBOS',
@@ -37,8 +36,7 @@ def run_Sub_IForest(data, periodicity=1, n_estimators=100, max_features=1, n_job
clf = IForest(slidingWindow=slidingWindow, n_estimators=n_estimators, max_features=max_features, n_jobs=n_jobs)
clf.fit(data)
score = clf.decision_scores_
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_IForest(data, periodicity=1, n_estimators=100, max_features=1, n_jobs=1):
from .models.IForest import IForest
@@ -46,8 +44,7 @@ def run_IForest(data, periodicity=1, n_estimators=100, max_features=1, n_jobs=1)
clf = IForest(slidingWindow=slidingWindow, sub=False, n_estimators=n_estimators, max_features=max_features, n_jobs=n_jobs)
clf.fit(data)
score = clf.decision_scores_
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_Sub_LOF(data, periodicity=1, n_neighbors=30, metric='minkowski', n_jobs=1):
from .models.LOF import LOF
@@ -55,8 +52,7 @@ def run_Sub_LOF(data, periodicity=1, n_neighbors=30, metric='minkowski', n_jobs=
clf = LOF(slidingWindow=slidingWindow, n_neighbors=n_neighbors, metric=metric, n_jobs=n_jobs)
clf.fit(data)
score = clf.decision_scores_
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_LOF(data, periodicity=1, n_neighbors=30, metric='minkowski', n_jobs=1):
from .models.LOF import LOF
@@ -64,8 +60,7 @@ def run_LOF(data, periodicity=1, n_neighbors=30, metric='minkowski', n_jobs=1):
clf = LOF(slidingWindow=slidingWindow, sub=False, n_neighbors=n_neighbors, metric=metric, n_jobs=n_jobs)
clf.fit(data)
score = clf.decision_scores_
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_POLY(data, periodicity=1, power=3, n_jobs=1):
from .models.POLY import POLY
@@ -73,8 +68,7 @@ def run_POLY(data, periodicity=1, power=3, n_jobs=1):
clf = POLY(power=power, window = slidingWindow)
clf.fit(data)
score = clf.decision_scores_
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_MatrixProfile(data, periodicity=1, n_jobs=1):
from .models.MatrixProfile import MatrixProfile
@@ -82,8 +76,7 @@ def run_MatrixProfile(data, periodicity=1, n_jobs=1):
clf = MatrixProfile(window=slidingWindow)
clf.fit(data)
score = clf.decision_scores_
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_SAND(data_train, data_test, periodicity=1):
from .models.SAND import SAND
@@ -91,8 +84,7 @@ def run_SAND(data_train, data_test, periodicity=1):
clf = SAND(pattern_length=slidingWindow, subsequence_length=4*(slidingWindow))
clf.fit(data_test.squeeze(), online=True, overlaping_rate=int(1.5*slidingWindow), init_length=len(data_train), alpha=0.5, batch_size=max(5*(slidingWindow), int(0.1*len(data_test))))
score = clf.decision_scores_
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_KShapeAD(data, periodicity=1):
from .models.SAND import SAND
@@ -100,8 +92,7 @@ def run_KShapeAD(data, periodicity=1):
clf = SAND(pattern_length=slidingWindow, subsequence_length=4*(slidingWindow))
clf.fit(data.squeeze(), overlaping_rate=int(1.5*slidingWindow))
score = clf.decision_scores_
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_Series2Graph(data, periodicity=1):
from .models.Series2Graph import Series2Graph
@@ -115,8 +106,7 @@ def run_Series2Graph(data, periodicity=1):
score = s2g.decision_scores_
score = np.array([score[0]]*math.ceil(query_length//2) + list(score) + [score[-1]]*(query_length//2))
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_Sub_PCA(data, periodicity=1, n_components=None, n_jobs=1):
from .models.PCA import PCA
@@ -124,8 +114,7 @@ def run_Sub_PCA(data, periodicity=1, n_components=None, n_jobs=1):
clf = PCA(slidingWindow = slidingWindow, n_components=n_components)
clf.fit(data)
score = clf.decision_scores_
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_PCA(data, periodicity=1, n_components=None, n_jobs=1):
from .models.PCA import PCA
@@ -133,8 +122,7 @@ def run_PCA(data, periodicity=1, n_components=None, n_jobs=1):
clf = PCA(slidingWindow = slidingWindow, sub=False, n_components=n_components)
clf.fit(data)
score = clf.decision_scores_
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_NORMA(data, periodicity=1, clustering='hierarchical', n_jobs=1):
from .models.NormA import NORMA
@@ -142,12 +130,11 @@ def run_NORMA(data, periodicity=1, clustering='hierarchical', n_jobs=1):
clf = NORMA(pattern_length=slidingWindow, nm_size=3*slidingWindow, clustering=clustering)
clf.fit(data)
score = clf.decision_scores_
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
score = np.array([score[0]]*math.ceil((slidingWindow-1)/2) + list(score) + [score[-1]]*((slidingWindow-1)//2))
if len(score) > len(data):
start = len(score) - len(data)
score = score[start:]
- return score
+ return score.ravel()
def run_Sub_HBOS(data, periodicity=1, n_bins=10, tol=0.5, n_jobs=1):
from .models.HBOS import HBOS
@@ -155,8 +142,7 @@ def run_Sub_HBOS(data, periodicity=1, n_bins=10, tol=0.5, n_jobs=1):
clf = HBOS(slidingWindow=slidingWindow, n_bins=n_bins, tol=tol)
clf.fit(data)
score = clf.decision_scores_
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_HBOS(data, periodicity=1, n_bins=10, tol=0.5, n_jobs=1):
from .models.HBOS import HBOS
@@ -164,8 +150,7 @@ def run_HBOS(data, periodicity=1, n_bins=10, tol=0.5, n_jobs=1):
clf = HBOS(slidingWindow=slidingWindow, sub=False, n_bins=n_bins, tol=tol)
clf.fit(data)
score = clf.decision_scores_
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_Sub_OCSVM(data_train, data_test, kernel='rbf', nu=0.5, periodicity=1, n_jobs=1):
from .models.OCSVM import OCSVM
@@ -173,8 +158,7 @@ def run_Sub_OCSVM(data_train, data_test, kernel='rbf', nu=0.5, periodicity=1, n_
clf = OCSVM(slidingWindow=slidingWindow, kernel=kernel, nu=nu)
clf.fit(data_train)
score = clf.decision_function(data_test)
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_OCSVM(data_train, data_test, kernel='rbf', nu=0.5, periodicity=1, n_jobs=1):
from .models.OCSVM import OCSVM
@@ -182,8 +166,7 @@ def run_OCSVM(data_train, data_test, kernel='rbf', nu=0.5, periodicity=1, n_jobs
clf = OCSVM(slidingWindow=slidingWindow, sub=False, kernel=kernel, nu=nu)
clf.fit(data_train)
score = clf.decision_function(data_test)
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_Sub_MCD(data_train, data_test, support_fraction=None, periodicity=1, n_jobs=1):
from .models.MCD import MCD
@@ -191,8 +174,7 @@ def run_Sub_MCD(data_train, data_test, support_fraction=None, periodicity=1, n_j
clf = MCD(slidingWindow=slidingWindow, support_fraction=support_fraction)
clf.fit(data_train)
score = clf.decision_function(data_test)
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_MCD(data_train, data_test, support_fraction=None, periodicity=1, n_jobs=1):
from .models.MCD import MCD
@@ -200,8 +182,7 @@ def run_MCD(data_train, data_test, support_fraction=None, periodicity=1, n_jobs=
clf = MCD(slidingWindow=slidingWindow, sub=False, support_fraction=support_fraction)
clf.fit(data_train)
score = clf.decision_function(data_test)
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_Sub_KNN(data, n_neighbors=10, method='largest', periodicity=1, n_jobs=1):
from .models.KNN import KNN
@@ -209,8 +190,7 @@ def run_Sub_KNN(data, n_neighbors=10, method='largest', periodicity=1, n_jobs=1)
clf = KNN(slidingWindow=slidingWindow, n_neighbors=n_neighbors,method=method, n_jobs=n_jobs)
clf.fit(data)
score = clf.decision_scores_
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_KNN(data, n_neighbors=10, method='largest', periodicity=1, n_jobs=1):
from .models.KNN import KNN
@@ -218,63 +198,55 @@ def run_KNN(data, n_neighbors=10, method='largest', periodicity=1, n_jobs=1):
clf = KNN(slidingWindow=slidingWindow, n_neighbors=n_neighbors, sub=False, method=method, n_jobs=n_jobs)
clf.fit(data)
score = clf.decision_scores_
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_KMeansAD(data, n_clusters=20, window_size=20, n_jobs=1):
from .models.KMeansAD import KMeansAD
clf = KMeansAD(k=n_clusters, window_size=window_size, stride=1, n_jobs=n_jobs)
score = clf.fit_predict(data)
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_KMeansAD_U(data, n_clusters=20, periodicity=1,n_jobs=1):
from .models.KMeansAD import KMeansAD
slidingWindow = find_length_rank(data, rank=periodicity)
clf = KMeansAD(k=n_clusters, window_size=slidingWindow, stride=1, n_jobs=n_jobs)
score = clf.fit_predict(data)
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_COPOD(data, n_jobs=1):
from .models.COPOD import COPOD
clf = COPOD(n_jobs=n_jobs)
clf.fit(data)
score = clf.decision_scores_
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_CBLOF(data, n_clusters=8, alpha=0.9, n_jobs=1):
from .models.CBLOF import CBLOF
clf = CBLOF(n_clusters=n_clusters, alpha=alpha, n_jobs=n_jobs)
clf.fit(data)
score = clf.decision_scores_
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_COF(data, n_neighbors=30):
from .models.COF import COF
clf = COF(n_neighbors=n_neighbors)
clf.fit(data)
score = clf.decision_scores_
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_EIF(data, n_trees=100):
from .models.EIF import EIF
clf = EIF(n_trees=n_trees)
clf.fit(data)
score = clf.decision_scores_
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_RobustPCA(data, max_iter=1000):
from .models.RobustPCA import RobustPCA
clf = RobustPCA(max_iter=max_iter)
clf.fit(data)
score = clf.decision_scores_
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_SR(data, periodicity=1):
from .models.SR import SR
@@ -286,112 +258,98 @@ def run_AutoEncoder(data_train, data_test, window_size=100, hidden_neurons=[64,
clf = AutoEncoder(slidingWindow=window_size, hidden_neurons=hidden_neurons, batch_size=128, epochs=50)
clf.fit(data_train)
score = clf.decision_function(data_test)
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
-def run_CNN(data_train, data_test, window_size=100, num_channel=[32, 32, 40], n_jobs=1):
+def run_CNN(data_train, data_test, window_size=100, num_channel=[32, 32, 40], lr=0.0008, n_jobs=1):
from .models.CNN import CNN
- clf = CNN(window_size=window_size, num_channel=num_channel, feats=data_test.shape[1], batch_size=128)
+ clf = CNN(window_size=window_size, num_channel=num_channel, feats=data_test.shape[1], lr=lr, batch_size=128)
clf.fit(data_train)
score = clf.decision_function(data_test)
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_LSTMAD(data_train, data_test, window_size=100, lr=0.0008):
from .models.LSTMAD import LSTMAD
clf = LSTMAD(window_size=window_size, pred_len=1, lr=lr, feats=data_test.shape[1], batch_size=128)
clf.fit(data_train)
score = clf.decision_function(data_test)
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_TranAD(data_train, data_test, win_size=10, lr=1e-3):
from .models.TranAD import TranAD
clf = TranAD(win_size=win_size, feats=data_test.shape[1], lr=lr)
clf.fit(data_train)
score = clf.decision_function(data_test)
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_AnomalyTransformer(data_train, data_test, win_size=100, lr=1e-4, batch_size=128):
from .models.AnomalyTransformer import AnomalyTransformer
clf = AnomalyTransformer(win_size=win_size, input_c=data_test.shape[1], lr=lr, batch_size=batch_size)
clf.fit(data_train)
score = clf.decision_function(data_test)
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_OmniAnomaly(data_train, data_test, win_size=100, lr=0.002):
from .models.OmniAnomaly import OmniAnomaly
clf = OmniAnomaly(win_size=win_size, feats=data_test.shape[1], lr=lr)
clf.fit(data_train)
score = clf.decision_function(data_test)
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_USAD(data_train, data_test, win_size=5, lr=1e-4):
from .models.USAD import USAD
clf = USAD(win_size=win_size, feats=data_test.shape[1], lr=lr)
clf.fit(data_train)
score = clf.decision_function(data_test)
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_Donut(data_train, data_test, win_size=120, lr=1e-4, batch_size=128):
from .models.Donut import Donut
clf = Donut(win_size=win_size, input_c=data_test.shape[1], lr=lr, batch_size=batch_size)
clf.fit(data_train)
score = clf.decision_function(data_test)
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_TimesNet(data_train, data_test, win_size=96, lr=1e-4):
from .models.TimesNet import TimesNet
clf = TimesNet(win_size=win_size, enc_in=data_test.shape[1], lr=lr, epochs=50)
clf.fit(data_train)
score = clf.decision_function(data_test)
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_FITS(data_train, data_test, win_size=100, lr=1e-3):
from .models.FITS import FITS
clf = FITS(win_size=win_size, input_c=data_test.shape[1], lr=lr, batch_size=128)
clf.fit(data_train)
score = clf.decision_function(data_test)
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_OFA(data_train, data_test, win_size=100, batch_size = 64):
from .models.OFA import OFA
clf = OFA(win_size=win_size, enc_in=data_test.shape[1], epochs=10, batch_size=batch_size)
clf.fit(data_train)
score = clf.decision_function(data_test)
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_Lag_Llama(data, win_size=96, batch_size=64):
from .models.Lag_Llama import Lag_Llama
clf = Lag_Llama(win_size=win_size, input_c=data.shape[1], batch_size=batch_size)
clf.fit(data)
score = clf.decision_scores_
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_Chronos(data, win_size=50, batch_size=64):
from .models.Chronos import Chronos
clf = Chronos(win_size=win_size, prediction_length=1, input_c=data.shape[1], model_size='base', batch_size=batch_size)
clf.fit(data)
score = clf.decision_scores_
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_TimesFM(data, win_size=96):
from .models.TimesFM import TimesFM
clf = TimesFM(win_size=win_size)
clf.fit(data)
score = clf.decision_scores_
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_MOMENT_ZS(data, win_size=256):
from .models.MOMENT import MOMENT
@@ -400,8 +358,7 @@ def run_MOMENT_ZS(data, win_size=256):
# Zero shot
clf.zero_shot(data)
score = clf.decision_scores_
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
+ return score.ravel()
def run_MOMENT_FT(data_train, data_test, win_size=256):
from .models.MOMENT import MOMENT
@@ -410,5 +367,4 @@ def run_MOMENT_FT(data_train, data_test, win_size=256):
# Finetune
clf.fit(data_train)
score = clf.decision_function(data_test)
- score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
- return score
\ No newline at end of file
+ return score.ravel()
\ No newline at end of file
diff --git a/TSB_AD/models/AnomalyTransformer.py b/TSB_AD/models/AnomalyTransformer.py
index 8795bfc..f30f4ac 100644
--- a/TSB_AD/models/AnomalyTransformer.py
+++ b/TSB_AD/models/AnomalyTransformer.py
@@ -308,7 +308,6 @@ class AnomalyTransformer():
def __init__(self,
win_size=100,
input_c=1,
- output_c=1,
num_epochs=10,
batch_size=128,
step=1,
@@ -327,7 +326,7 @@ def __init__(self,
self.step = step
self.k = k
self.input_c = input_c
- self.output_c = output_c
+ self.output_c = input_c
self.lr = lr
self.batch_size = batch_size
self.validation_size = validation_size
diff --git a/TSB_AD/models/IForest.py b/TSB_AD/models/IForest.py
index dcbdf86..807ff56 100644
--- a/TSB_AD/models/IForest.py
+++ b/TSB_AD/models/IForest.py
@@ -183,9 +183,11 @@ def fit(self, X, y=None):
if n_features == 1 and self.sub:
# Converting time series data into matrix format
X = Window(window = self.slidingWindow).convert(X).to_numpy()
- if self.normalize: X = zscore(X, axis=1, ddof=1)
-
- print('X: ', X.shape)
+ if self.normalize:
+ if n_features == 1:
+ X = zscore(X, axis=0, ddof=0)
+ else:
+ X = zscore(X, axis=1, ddof=1)
# validate inputs X and y (optional)
X = check_array(X)
diff --git a/TSB_AD/models/LOF.py b/TSB_AD/models/LOF.py
index e56e71a..4b077cd 100644
--- a/TSB_AD/models/LOF.py
+++ b/TSB_AD/models/LOF.py
@@ -177,8 +177,12 @@ def fit(self, X, y=None):
if n_features == 1 and self.sub:
# Converting time series data into matrix format
X = Window(window = self.slidingWindow).convert(X).to_numpy()
- if self.normalize: X = zscore(X, axis=1, ddof=1)
-
+ if self.normalize:
+ if n_features == 1:
+ X = zscore(X, axis=0, ddof=0)
+ else:
+ X = zscore(X, axis=1, ddof=1)
+
# validate inputs X and y (optional)
X = check_array(X)
self._set_n_classes(y)
diff --git a/TSB_AD/models/LSTMAD.py b/TSB_AD/models/LSTMAD.py
index 7254c12..f7bdea1 100644
--- a/TSB_AD/models/LSTMAD.py
+++ b/TSB_AD/models/LSTMAD.py
@@ -1,8 +1,3 @@
-"""
-This function is adapted from [EasyTSAD] by [dawnvince et al.]
-Original source: [https://github.com/dawnvince/EasyTSAD]
-"""
-
from typing import Dict
import torchinfo
import tqdm, math
@@ -221,7 +216,7 @@ def decision_function(self, data):
assert scores.ndim == 1
# self.y_hats = y_hats
- print('scores: ', scores.shape)
+ # print('scores: ', scores.shape)
if scores.shape[0] < len(data):
padded_decision_scores_ = np.zeros(len(data))
padded_decision_scores_[: self.window_size+self.pred_len-1] = scores[0]
diff --git a/TSB_AD/models/OFA.py b/TSB_AD/models/OFA.py
index 68be4c5..c472613 100644
--- a/TSB_AD/models/OFA.py
+++ b/TSB_AD/models/OFA.py
@@ -197,16 +197,18 @@ def anomaly_detection(self, x_enc):
class OFA():
def __init__(self,
win_size = 100,
+ stride = 1,
enc_in = 1,
features = 'M',
batch_size = 128,
learning_rate = 0.0001,
- epochs = 20,
+ epochs = 10,
patience = 3,
lradj = "type1",
validation_size=0.2):
super().__init__()
self.win_size = win_size
+ self.stride = stride
self.enc_in = enc_in
self.features = features
self.batch_size = batch_size
@@ -216,7 +218,7 @@ def __init__(self,
self.lradj = lradj
self.validation_size = validation_size
- self.__anomaly_score = None
+ self.decision_scores_ = None
cuda = True
self.y_hats = None
@@ -224,7 +226,7 @@ def __init__(self,
self.cuda = cuda
self.device = get_gpu(self.cuda)
- self.model = Model(seq_len=self.win_size, enc_in=self.enc_in).float().to(self.device)
+ self.model = Model(seq_len=self.win_size, enc_in=self.enc_in, c_out=self.enc_in).float().to(self.device)
self.model_optim = optim.Adam(self.model.parameters(), lr=self.learning_rate)
self.criterion = nn.MSELoss()
@@ -236,13 +238,13 @@ def fit(self, data):
tsValid = data[int((1-self.validation_size)*len(data)):]
train_loader = DataLoader(
- dataset=ReconstructDataset(tsTrain, window_size=self.win_size),
+ dataset=ReconstructDataset(tsTrain, window_size=self.win_size, stride=self.stride),
batch_size=self.batch_size,
shuffle=True
)
valid_loader = DataLoader(
- dataset=ReconstructDataset(tsValid, window_size=self.win_size),
+ dataset=ReconstructDataset(tsValid, window_size=self.win_size, stride=self.stride),
batch_size=self.batch_size,
shuffle=False
)
@@ -280,7 +282,6 @@ def fit(self, data):
batch_x = batch_x.float().to(self.device)
outputs = self.model(batch_x)
-
f_dim = -1 if self.features == 'MS' else 0
outputs = outputs[:, :, f_dim:]
pred = outputs.detach().cpu()
@@ -302,7 +303,7 @@ def fit(self, data):
def decision_function(self, data):
test_loader = DataLoader(
- dataset=ReconstructDataset(data, window_size=self.win_size),
+ dataset=ReconstructDataset(data, window_size=self.win_size, stride=self.stride),
batch_size=self.batch_size,
shuffle=False
)
@@ -343,22 +344,19 @@ def decision_function(self, data):
self.save_path = None
if self.save_path and os.path.exists(self.save_path):
shutil.rmtree(self.save_path)
-
- self.__anomaly_score = scores
- self.y_hats = y_hats
-
- if self.__anomaly_score.shape[0] < len(data):
- self.__anomaly_score = np.array([self.__anomaly_score[0]]*math.ceil((self.win_size-1)/2) +
- list(self.__anomaly_score) + [self.__anomaly_score[-1]]*((self.win_size-1)//2))
- return self.__anomaly_score
-
-
- def anomaly_score(self) -> np.ndarray:
- return self.__anomaly_score
-
- def get_y_hat(self) -> np.ndarray:
- return self.y_hats
+ # Custom stride length
+ scores_win = [scores[i] for i in range(scores.shape[0])]
+ self.decision_scores_ = np.zeros(len(data))
+ count = np.zeros(len(data))
+ for i, score in enumerate(scores_win):
+ start = i * self.stride
+ end = start + self.win_size
+ self.decision_scores_[start:end] += score
+ count[start:end] += 1
+ self.decision_scores_ = self.decision_scores_ / np.maximum(count, 1)
+
+ return self.decision_scores_
def param_statistic(self, save_file):
model_stats = torchinfo.summary(self.model, self.input_shape, verbose=0)
diff --git a/TSB_AD/models/TimesNet.py b/TSB_AD/models/TimesNet.py
index 4ee2508..ab4d5ab 100644
--- a/TSB_AD/models/TimesNet.py
+++ b/TSB_AD/models/TimesNet.py
@@ -205,7 +205,7 @@ def __init__(self,
self.cuda = cuda
self.device = get_gpu(self.cuda)
- self.model = Model(seq_len=self.win_size, enc_in=self.enc_in).float().to(self.device)
+ self.model = Model(seq_len=self.win_size, enc_in=self.enc_in, c_out=self.enc_in).float().to(self.device)
self.model_optim = optim.Adam(self.model.parameters(), lr=self.lr)
self.criterion = nn.MSELoss()
diff --git a/TSB_AD/utils/dataset.py b/TSB_AD/utils/dataset.py
index 7a8098b..3622b75 100644
--- a/TSB_AD/utils/dataset.py
+++ b/TSB_AD/utils/dataset.py
@@ -28,7 +28,7 @@ def __getitem__(self, idx):
class ReconstructDataset(torch.utils.data.Dataset):
- def __init__(self, data, window_size, step=1, normalize=True):
+ def __init__(self, data, window_size, stride=1, normalize=True):
super().__init__()
self.normalize = normalize
@@ -41,17 +41,17 @@ def __init__(self, data, window_size, step=1, normalize=True):
self.data = data
self.window_size = window_size
- self.step = step
+ self.stride = stride
if data.shape[1] == 1:
data = data.squeeze()
self.len, = data.shape
- self.sample_num = max(0, (self.len - self.window_size) // self.step + 1)
+ self.sample_num = max(0, (self.len - self.window_size) // self.stride + 1)
X = torch.zeros((self.sample_num, self.window_size))
for i in range(self.sample_num):
- X[i, :] = torch.from_numpy(data[i * step : i * step + self.window_size])
+ X[i, :] = torch.from_numpy(data[i * stride : i * stride + self.window_size])
self.samples, self.targets = torch.unsqueeze(X, -1), torch.unsqueeze(X, -1)
else:
@@ -131,7 +131,7 @@ def __getitem__(self, index):
class ReconstructDataset_Moment(torch.utils.data.Dataset):
- def __init__(self, data, window_size, step=1, normalize=True):
+ def __init__(self, data, window_size, stride=1, normalize=True):
super().__init__()
self.normalize = normalize
@@ -143,17 +143,17 @@ def __init__(self, data, window_size, step=1, normalize=True):
else:
self.data = data
self.window_size = window_size
- self.step = step
+ self.stride = stride
if data.shape[1] == 1:
data = data.squeeze()
self.len, = data.shape
- self.sample_num = max(0, (self.len - self.window_size) // self.step + 1)
+ self.sample_num = max(0, (self.len - self.window_size) // self.stride + 1)
X = torch.zeros((self.sample_num, self.window_size))
for i in range(self.sample_num):
- X[i, :] = torch.from_numpy(data[i * step : i * step + self.window_size])
+ X[i, :] = torch.from_numpy(data[i * stride : i * stride + self.window_size])
self.samples, self.targets = torch.unsqueeze(X, -1), torch.unsqueeze(X, -1)
else:
diff --git a/benchmark_exp/HP_Tuning_M.py b/benchmark_exp/HP_Tuning_M.py
index 82890f9..ef493fd 100644
--- a/benchmark_exp/HP_Tuning_M.py
+++ b/benchmark_exp/HP_Tuning_M.py
@@ -1,6 +1,6 @@
# -*- coding: utf-8 -*-
# Author: Qinghua Liu
-# License: MIT License
+# License: Apache-2.0 License
import pandas as pd
import numpy as np
diff --git a/benchmark_exp/HP_Tuning_U.py b/benchmark_exp/HP_Tuning_U.py
index 1c3c673..c16c9b8 100644
--- a/benchmark_exp/HP_Tuning_U.py
+++ b/benchmark_exp/HP_Tuning_U.py
@@ -1,6 +1,6 @@
# -*- coding: utf-8 -*-
# Author: Qinghua Liu
-# License: MIT License
+# License: Apache-2.0 License
import pandas as pd
import numpy as np
diff --git a/benchmark_exp/README.md b/benchmark_exp/README.md
index aa18af0..8eaa347 100644
--- a/benchmark_exp/README.md
+++ b/benchmark_exp/README.md
@@ -1,5 +1,17 @@
-### Scripts for reproducing the results in TSB-AD
+### Scripts for running experiments/develop new methods in TSB-AD
* Hper-parameter Tuning: HP_Tuning_U/M.py
-* Benchmark Evaluation: Run_Detector_U/M.py
\ No newline at end of file
+* Benchmark Evaluation: Run_Detector_U/M.py
+
+* `benchmark_eval_results/`: Evaluation results of anomaly detectors across different time series in TSB-AD
+ * All time series are normalized by z-score by default
+
+* Develop your own algorithm: Run_Custom_Detector.py
+ * Step 1: Implement `Custom_AD` class
+ * Step 2: Implement model wrapper function `run_Custom_AD_Unsupervised` or `run_Custom_AD_Semisupervised`
+ * Step 3: Specify `Custom_AD_HP` hyperparameter dict
+ * Step 4: Run the custom algorithm either `run_Custom_AD_Unsupervised` or `run_Custom_AD_Semisupervised`
+ * Step 5: Apply threshold to the anomaly score (if any)
+
+πͺ§ How to commit your own algorithm to TSB-AD: you can send us the Run_Custom_Detector.py (replace Custom_Detector with the model name) to us via (i) [email](liu.11085@osu.edu) or (ii) open a pull request and add the file to `benchmark_exp` folder in `TSB-AD-algo` branch. We will test and evaluate the algorithm and include it in our [leaderboard](https://thedatumorg.github.io/TSB-AD/).
\ No newline at end of file
diff --git a/benchmark_exp/Run_Custom_Detector.py b/benchmark_exp/Run_Custom_Detector.py
new file mode 100644
index 0000000..8c0e41e
--- /dev/null
+++ b/benchmark_exp/Run_Custom_Detector.py
@@ -0,0 +1,116 @@
+# -*- coding: utf-8 -*-
+# Author: Qinghua Liu
+# License: Apache-2.0 License
+
+import pandas as pd
+import numpy as np
+import torch
+import random, argparse, time, os, logging
+from sklearn.preprocessing import MinMaxScaler
+
+from TSB_AD.evaluation.metrics import get_metrics
+from TSB_AD.utils.slidingWindows import find_length_rank
+from TSB_AD.models.base import BaseDetector
+from TSB_AD.utils.utility import zscore
+
+class Custom_AD(BaseDetector):
+
+ def __init__(self, HP, normalize=True):
+ super().__init__()
+ self.HP = HP
+ self.normalize = normalize
+
+ def fit(self, X, y=None):
+ """Fit detector. y is ignored in unsupervised methods.
+
+ Parameters
+ ----------
+ X : numpy array of shape (n_samples, n_features)
+ The input samples.
+
+ y : Ignored
+ Not used, present for API consistency by convention.
+
+ Returns
+ -------
+ self : object
+ Fitted estimator.
+ """
+ n_samples, n_features = X.shape
+ if self.normalize: X = zscore(X, axis=1, ddof=1)
+
+ self.decision_scores_ = np.zeros(n_samples)
+ return self
+
+ def decision_function(self, X):
+ """Predict raw anomaly score of X using the fitted detector.
+
+ The anomaly score of an input sample is computed based on different
+ detector algorithms. For consistency, outliers are assigned with
+ larger anomaly scores.
+
+ Parameters
+ ----------
+ X : numpy array of shape (n_samples, n_features)
+ The training input samples. Sparse matrices are accepted only
+ if they are supported by the base estimator.
+
+ Returns
+ -------
+ anomaly_scores : numpy array of shape (n_samples,)
+ The anomaly score of the input samples.
+ """
+ n_samples, n_features = X.shape
+ decision_scores_ = np.zeros(n_samples)
+ return decision_scores_
+
+
+def run_Custom_AD_Unsupervised(data, HP):
+ clf = Custom_AD(HP=HP)
+ clf.fit(data)
+ score = clf.decision_scores_
+ score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
+ return score
+
+def run_Custom_AD_Semisupervised(data_train, data_test, HP):
+ clf = Custom_AD(HP=HP)
+ clf.fit(data_train)
+ score = clf.decision_function(data_test)
+ score = MinMaxScaler(feature_range=(0,1)).fit_transform(score.reshape(-1,1)).ravel()
+ return score
+
+if __name__ == '__main__':
+
+ Start_T = time.time()
+ ## ArgumentParser
+ parser = argparse.ArgumentParser(description='Running Custom_AD')
+ parser.add_argument('--filename', type=str, default='001_NAB_id_1_Facility_tr_1007_1st_2014.csv')
+ parser.add_argument('--data_direc', type=str, default='../Datasets/TSB-AD-U/')
+ parser.add_argument('--AD_Name', type=str, default='Custom_AD')
+ args = parser.parse_args()
+
+ Custom_AD_HP = {
+ 'HP': ['HP'],
+ }
+
+ df = pd.read_csv(args.data_direc + args.filename).dropna()
+ data = df.iloc[:, 0:-1].values.astype(float)
+ label = df['Label'].astype(int).to_numpy()
+ print('data: ', data.shape)
+ print('label: ', label.shape)
+
+ slidingWindow = find_length_rank(data, rank=1)
+ train_index = args.filename.split('.')[0].split('_')[-3]
+ data_train = data[:int(train_index), :]
+
+ start_time = time.time()
+
+ output = run_Custom_AD_Semisupervised(data_train, data, **Custom_AD_HP)
+ # output = run_Custom_AD_Unsupervised(data, **Custom_AD_HP)
+
+ end_time = time.time()
+ run_time = end_time - start_time
+
+ pred = output > (np.mean(output)+3*np.std(output))
+ evaluation_result = get_metrics(output, label, slidingWindow=slidingWindow, pred=pred)
+ print('Evaluation Result: ', evaluation_result)
\ No newline at end of file
diff --git a/benchmark_exp/Run_Detector_M.py b/benchmark_exp/Run_Detector_M.py
index 7f3fa69..c20b203 100644
--- a/benchmark_exp/Run_Detector_M.py
+++ b/benchmark_exp/Run_Detector_M.py
@@ -1,6 +1,6 @@
# -*- coding: utf-8 -*-
# Author: Qinghua Liu
-# License: MIT License
+# License: Apache-2.0 License
import pandas as pd
import numpy as np
diff --git a/benchmark_exp/Run_Detector_U.py b/benchmark_exp/Run_Detector_U.py
index 678c1b8..47d733e 100644
--- a/benchmark_exp/Run_Detector_U.py
+++ b/benchmark_exp/Run_Detector_U.py
@@ -1,6 +1,6 @@
# -*- coding: utf-8 -*-
# Author: Qinghua Liu
-# License: MIT License
+# License: Apache-2.0 License
import pandas as pd
import numpy as np
diff --git a/benchmark_exp/analysis.ipynb b/benchmark_exp/analysis.ipynb
new file mode 100644
index 0000000..ab307b7
--- /dev/null
+++ b/benchmark_exp/analysis.ipynb
@@ -0,0 +1,498 @@
+{
+ "cells": [
+ {
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "## Statistical Analysis for TSB-AD"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "### TSB-AD-U"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ "\n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ " VUS_PR_Rank \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Sub-PCA \n",
+ " 1.0 \n",
+ " \n",
+ " \n",
+ " KShapeAD \n",
+ " 2.0 \n",
+ " \n",
+ " \n",
+ " POLY \n",
+ " 3.0 \n",
+ " \n",
+ " \n",
+ " Series2Graph \n",
+ " 4.0 \n",
+ " \n",
+ " \n",
+ " MOMENT (FT) \n",
+ " 5.0 \n",
+ " \n",
+ " \n",
+ " MOMENT (ZS) \n",
+ " 6.0 \n",
+ " \n",
+ " \n",
+ " KMeansAD \n",
+ " 7.0 \n",
+ " \n",
+ " \n",
+ " USAD \n",
+ " 8.0 \n",
+ " \n",
+ " \n",
+ " Sub-KNN \n",
+ " 9.0 \n",
+ " \n",
+ " \n",
+ " MatrixProfile \n",
+ " 10.0 \n",
+ " \n",
+ " \n",
+ " SAND \n",
+ " 11.0 \n",
+ " \n",
+ " \n",
+ " CNN \n",
+ " 12.0 \n",
+ " \n",
+ " \n",
+ " LSTMAD \n",
+ " 13.0 \n",
+ " \n",
+ " \n",
+ " SR \n",
+ " 14.0 \n",
+ " \n",
+ " \n",
+ " TimesFM \n",
+ " 15.0 \n",
+ " \n",
+ " \n",
+ " IForest \n",
+ " 16.0 \n",
+ " \n",
+ " \n",
+ " OmniAnomaly \n",
+ " 17.0 \n",
+ " \n",
+ " \n",
+ " Lag-Llama \n",
+ " 18.0 \n",
+ " \n",
+ " \n",
+ " Chronos \n",
+ " 19.0 \n",
+ " \n",
+ " \n",
+ " TimesNet \n",
+ " 20.0 \n",
+ " \n",
+ " \n",
+ " AutoEncoder \n",
+ " 21.0 \n",
+ " \n",
+ " \n",
+ " TranAD \n",
+ " 22.0 \n",
+ " \n",
+ " \n",
+ " FITS \n",
+ " 23.0 \n",
+ " \n",
+ " \n",
+ " Sub-LOF \n",
+ " 24.0 \n",
+ " \n",
+ " \n",
+ " OFA \n",
+ " 25.0 \n",
+ " \n",
+ " \n",
+ " Sub-MCD \n",
+ " 26.0 \n",
+ " \n",
+ " \n",
+ " Sub-HBOS \n",
+ " 27.0 \n",
+ " \n",
+ " \n",
+ " Sub-OCSVM \n",
+ " 28.0 \n",
+ " \n",
+ " \n",
+ " Sub-IForest \n",
+ " 29.0 \n",
+ " \n",
+ " \n",
+ " Donut \n",
+ " 30.0 \n",
+ " \n",
+ " \n",
+ " LOF \n",
+ " 31.0 \n",
+ " \n",
+ " \n",
+ " AnomalyTransformer \n",
+ " 32.0 \n",
+ " \n",
+ " \n",
+ "
\n",
+ "
"
+ ],
+ "text/plain": [
+ " VUS_PR_Rank\n",
+ "Sub-PCA 1.0\n",
+ "KShapeAD 2.0\n",
+ "POLY 3.0\n",
+ "Series2Graph 4.0\n",
+ "MOMENT (FT) 5.0\n",
+ "MOMENT (ZS) 6.0\n",
+ "KMeansAD 7.0\n",
+ "USAD 8.0\n",
+ "Sub-KNN 9.0\n",
+ "MatrixProfile 10.0\n",
+ "SAND 11.0\n",
+ "CNN 12.0\n",
+ "LSTMAD 13.0\n",
+ "SR 14.0\n",
+ "TimesFM 15.0\n",
+ "IForest 16.0\n",
+ "OmniAnomaly 17.0\n",
+ "Lag-Llama 18.0\n",
+ "Chronos 19.0\n",
+ "TimesNet 20.0\n",
+ "AutoEncoder 21.0\n",
+ "TranAD 22.0\n",
+ "FITS 23.0\n",
+ "Sub-LOF 24.0\n",
+ "OFA 25.0\n",
+ "Sub-MCD 26.0\n",
+ "Sub-HBOS 27.0\n",
+ "Sub-OCSVM 28.0\n",
+ "Sub-IForest 29.0\n",
+ "Donut 30.0\n",
+ "LOF 31.0\n",
+ "AnomalyTransformer 32.0"
+ ]
+ },
+ "execution_count": 4,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "import pandas as pd\n",
+ "df_VUS_PR = pd.read_csv('benchmark_eval_results/uni_mergedTable_VUS-PR.csv')\n",
+ "Comparaed_Solution_Pool = ['Sub-IForest', 'IForest', 'Sub-LOF', 'LOF', 'POLY', 'MatrixProfile', 'KShapeAD', 'SAND', 'Series2Graph', 'SR', 'Sub-PCA', 'Sub-HBOS', 'Sub-OCSVM', \n",
+ " 'Sub-MCD', 'Sub-KNN', 'KMeansAD', 'AutoEncoder', 'CNN', 'LSTMAD', 'TranAD', 'AnomalyTransformer', 'OmniAnomaly', 'USAD', 'Donut', \n",
+ " 'TimesNet', 'FITS', 'OFA', 'Lag-Llama', 'Chronos', 'TimesFM', 'MOMENT (ZS)', 'MOMENT (FT)']\n",
+ "\n",
+ "mean_df = pd.DataFrame()\n",
+ "mean_df['VUS_PR_Rank'] = df_VUS_PR[Comparaed_Solution_Pool].mean().rank(ascending=False)\n",
+ "sorted_mean_df = mean_df.sort_values(by='VUS_PR_Rank', ascending=True)\n",
+ "sorted_mean_df"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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27VJXxtXVFR8/foSnpydiY2PRpEkTnD17VnyTMzIyUtziAwAHBwecO3cOM2bMQKNGjWBvb4/p06djzpw5pa4LIYSQ8k/uJBgZGSmVXNq3bw/GGOLi4nhJggAwZcqUQrs/r1y5InWsbdu2uHPnDi+xCSGEaBa5u0NFIpHERHkA4sc5OTn81ooQQghRghKNDn379i0ePHggflww3+Off/6RuVRZs2bNSlc7QgghRIFKlAQXLlyIhQsXSh2fPHmyxGPGWIlXjCGEEEKUTe4kSFslEUIIKW/kToLu7u6KrAchhBCidHIPjClKdnY2rl27VqLdkgkhhBBV4yUJfvr0CV26dEFoaCgflyOEEEKUgpckCEC8lBohhBBSVvCWBDmO4+tShBBCiFJQS5AQQojGKtE8wcJUqFABERERhW55RAghhKgjXlqCAoEAAoEAjx8/xqdPn/i4JCGEEKJwcifBu3fvwsfHB/Hx8RLHo6Oj0alTJ1SpUgVt27aFjY0NZs2axXtFCSGEEL7JnQQ3bdqEoKAgWFlJ7gg8atQoXL9+HR07dsTMmTPRoEED/P7777TCDCGEELUn9z3BO3fuoGfPnhLHXr58iUuXLqFnz544efIkgPyJ861atcKOHTvEm+ESQggh6kjulmBMTIzUnoGnTp0Cx3GYOHGi+JiOjg6GDRuGZ8+e8VdLQgghRAHkToI6OjpS+wbevHkTANCuXTuJ49bW1sjMzOSheoQQQojiyJ0Ea9asiUuXLokfZ2Rk4MqVK2jWrBnMzc0lysbGxsLGxoa/WhJCCCEKIPc9wcmTJ2P06NGYNGkSnJyccOjQISQlJWHs2LFSZUNCQlC/fn1eK0oIIYTwTe4kOHLkSNy7dw+bN2/Gli1bAOSPDJ00aZJEuRcvXuDSpUtYu3YtvzUlhBBCeCZ3EuQ4Dhs2bICnpyciIiJQuXJlmSvEWFhY4N69e1KDaAghhBB1U+Jl06ytrWFtbV3o8zY2NnQ/kBBCSJkgdxKMjIws9DmO46CnpwcrKyvaTYIQQkiZIXcSrFKlSrEJzsDAAC4uLvD19aXuUEIIIWpP7iS4cuXKIpNgeno6wsLCcPLkSVy6dAl37txBrVq1eKmkMolEIryMi0Zq6mfxMTN9fTiaWyEzOxuvPsZKndPIzgEAEB4fh/SsLInnHMwsYG5giIS0VEQlJyE6PQUikUixL4IQQohc5E6C8i6KHRkZiebNm8PHxwf79u37pkpt3LgRq1atQmxsLBo3boz169ejVatWxZ534MABDBs2DH379kVwcPA3xY6OjsbY27cljg1o1AIbBrojJiUJ3beslD7Hez0AYMbRfQj9963Ec+sHjMLAxi1x/NlDzD99CABQuXLlb6obIYQQfvGyn+CXHB0dMX78+G9eQPvgwYOYOXMm/P390bp1a/j5+cHFxQUvX74sckDO27dvMWvWLHTo0OFbqw4AsLOzw6KOPWBnYCI+ZqavDwCwNTHD2Qm/Fnru7/1HyGwJAkCfBk3R3KEqotNTsC38canqSAghhB+8J0EAqFq16jfvK7hmzRqMHz9evPi2v78/Tp06hZ07d+K3336TeU5ubi6GDx8Ob29vXL9+HUlJSd9adQiFQtS2sUNVY3Op5/R0dMRdn7LUsCp8VKyloTEsDY1hnJoI4fuwb64fIYQQ/igkCb59+xYWFhYlPi8rKwuhoaGYO3eu+JhAIICzszNuf9VF+SUfHx9YW1vjxx9/xPXr14uMIRKJJO7JpaSklLieiiQSiRAeK8Ln1P/uv5ro68DewgCi7Fy8+fBZ6py69qYAgLcfPyMjK1fiOTtzfZga6OJTmghxSZmITWOgW5KEEJKP9yT4/v17bN26Fd9//32Jz42Pj0dubq7UPEMbGxuEhcluPd24cQM7duzAo0eP5IqxbNkyeHt7l7huyhIdHY0Zt99JHOvZ2A5LhzRGXEomhm26JXXOI98eAADPP5/iyfskied8BzdCryb2OP80FstPPAdA9yQJIaSA3ElwzZo1RT6fkZGBly9f4sSJEwAALy+vUlVMHqmpqRg5ciS2bdsmtdlvYebOnYuZM2eKH6ekpMDBofAuTmWzs7ODR2c7VDSUbAkCgI2JHvZPdir0XJ+BDWW2BAGgW8OKaOxghtg0hj9eyT5fJBIhMiYHqan/HTMy0IG1pT6ysnPxb2ya1DnVHPLvnUZ/SEOmSDK2tYU+jAx1kPI5C/GJmUj8DIhECul8IISQb8Lr6FADAwN069YNS5cu/abpEVZWVtDS0kJcXJzE8bi4OJlLtL1+/Rpv375F7969xcfy8vIAANra2nj58iWqV68ucY5QKIRQKCxx3ZRFKBSiRkUhHEykN/gQ6miJuz5lqVLBqNDnLAyFsDAUwiglD8J3svtDo6OjseKrVmj75hUxbUR9fEoS4bc1f0md88fv3wEANgY9xz/vJLuWpwyvh44tbHHrURx2/pmfeQtrhYpEIsREZ0kkYH0DbVha6SM7OxdxMelS51RyNAYAfIhLR9ZXCdjCUg8Ghjr4nJqFpEQRPqcCIpFuobET/82C9uf/vnjoGmrDqII+crNykRwtHduiSn7slJh05HwV29BKD0IjHWSmZCH9kwg5SazQ2IQQ1ZI7Cd6/fx+WlpaFPq+np4cKFSpAIJB7dyYpurq6aN68OUJCQtCvXz8A+UktJCQEU6ZMkSpfp04dPH36VOLYggULkJqairVr16pVC68ssLOzw1AXa5h/kUuNDPJboRZmQiyf2bLQc392qyezJQgATk1sUKuyKRI/A9eeyn7LRUdH4/ZXCbhZS2u4ja6H5EQR/FaESp3zv42dAQAH94bhXYRkAh7mXgfNW1XE4wcfcfSPfwAUnoCjo6Px7nfJ2JXb2qDtxHpITxTh/KL7UucMDegCALi77QUSXkvGbvNTXVRpVxHv731A6N6iYwP5STjn3zjgi7mpOoZ60K9gjtysHKRFf5Q6x6SKLQAgLSYeuaJsief0rcygY6SPrJQ0ZH5KAZLToE03ggmRSe4k6OTkhB49emD48OHo3bu3wlpTM2fOhLu7O1q0aIFWrVrBz88PaWlp4tGio0aNgr29PZYtWwY9PT00aNBA4nwzMzMAkDpOiicUCuFoq48KZtKLIujqaIm7PmWxszYs9DkTI12YGOniYxKD8FWe7PPt7PB9LysYGf93TN8g/+1pai6Ex5zmhV7fdWQdmS1BAGjcrAIqVzXB51Tg74eyW2N2dnaoPsAK2maSLUEAMDAXopt3i0Jjtx5fV2ZLEAAcWlnDsoYpcpIYMu4U3hLMT8KSA78qtm2I+hMGQJSYgr+8tkqd893uRQCA59uPIeX1vxLP1fupP2ydGiHu3t94te8MALoPTEhh5E6CAwcOxPHjx3H8+HEYGxtjwIABGD58OLp27crreqGurq74+PEjPD09ERsbiyZNmuDs2bPiwTKRkZGlam0S9SQUCmFrJ4Sp9MwU6Ohoibs+ZbG2MSj0OSNjXRgZ6yI5EQh/Xnhs80pC6FhJv4+1dLXEXZ+ymNgWHlvPRBd6JrrIjmfIK+I7o52dHawHtAdM//sioWOYn0iF5iZo6fVToefWG9dXZksQAGxa1YdpDYf8luCdNzLPF4lESP83CtznL1qhBgbQr2CF3OxspEXHSJ1jUtkRAJAWE4vcr+bF6ltaQsfIEFkpqchMTARLSoYWtUKJGpM7CQYGBiIjIwPBwcEICgpCYGAgAgICYGNjg2HDhsHNzQ3Nmxf+bb0kpkyZIrP7EwCuXLlS5Lm7d+/mpQ6EKItQKIR+JRtwltLJVktXW9z1KYuhbeEDwnRNDKFrYgiWkIo8YZTMMtHR0Xi39qtWaJtWaPjTGIg+JeKu9zKpc77fuRkA8PfOPUh+HSHxXIPxo2HbtjXi/gpFWOBBAEXfB878NxLc5/9uBOsYGMGggg1ys7PwOfq91DmmlfPv8X+OiUJuVqbEc/qW1tA1MkZWSjIyEuPBkhLBUQImxSjRUD19fX0MGzYMw4YNQ2JiIv744w8EBQXBz88Pfn5+qFmzJkaMGAE3NzdUq1ZNUXUmhPDEzs4ONv16gTP7b8CVjkF+61ZoYY7Wi+YWdirqjx0lsyUIADYtm8O0RrX8luC9hzLPz0/ASyWO2bbpiMY/eSDzUwJue8+WOqf7ziMAgKc71yP5teQw50bjp8OubSfE/HULLwK3AaBuYFK8bx6vbm5ujgkTJmDChAmIiopCUFAQ9u/fD09PTyxatAitW7fGrVvSc9oIIepDKBRCu5I9OEvpxS20dHTEXZ+yGNpKj9guoGtiDF0TYzCjT8h5LLsf2s7ODrb9hoMz+68PXMcgf1SWnoUl2i5aVej1G46dKrMlCAC2LZ1gVqNWfkvw3mWZ54tEIiT9+w+0vhiMpGtoAsMKlZCbLUJK1Gupc8yr1AMApMZEIEeUIfGcoZUddI3MIEr5hPRPschNjkF2Ia1QkUiEyKiXSP2iBWxoYAYbK0dkZWfi3xjpOUzVHBsBAKJiwyHKkhytXMHSAcaG5khOjUdCYjQSk6Npkf4S4GXSlr29PWbPno3u3bvD09MTx44dw927d/m4tEpEpaUWX0gNr01IWSIUCqFbyRECS+k1gbV0dMVdn7IY2doX+pyuiSl0TUyRZ/QBWY9l34yNjo7GO7+pEscc2vyAlhNWIuNTLC57D5I6Z8Cu/GQeumMePr2WXP+3xfjlcHTqg3//OovH+5YAKHo08vLbYySOdWg1ANN+3IiExBjM8XWROufQlvx7sxt3e+CfCMmR0lPHrEfHNoNw+/4J7Dgwr8jYQH4S/ufDS6Tq//dZZKJnCgczR4hyMhEe/4/UOfUrNgQAvEl4jYxsySRsb+oAM30zfEpPQExKNGIzylYSLnUSjIyMFLcCnz17BsYYnJycMHz4cD7qpxKbXkjPhyOElB92dnao3H8WtEz/u9+qa5g/+lnfoiK6LDpc6LnNf1wqsyUIAJVadodF9Sb5LcG7QYXGHtbbC+amdv+db2AGALA0t8WK+ecKjf3zaD+ZLUEAaNuiN2pVb47E5GhcDZUeUVwgOjoak2+PlzjWu35//K/3WsSmxmLA7l5S57z8LX9T9bmnfsGj6AcSz638wQ99GwzAmRcn4XNhIYCi7wO//BCBz1+0gk31jOFoZovMnCz8E/9W6pyGFfPnnL9OeI/0bMnfeyXTijDXN0FCehKiUz4gKj2+xAn4m5JgfHy8+H7g7du3wRhDnTp14OPjg+HDh6NKlSrfclm1MbluS9gbFj4isDSi0lLVOskmprIyeW1CSkIoFMKkUk1oW0p392rpCMVdn7IY21Yt/LomFhCaWCAnwQgpj2S3QoVCIRzta6OChfR1dHX0xF2fsthXrFHoc6bGVjA1tsLHT8YQPit8OLKdnR3mtFmAivr/JWETvfx7whWNK+LI6FOFnrus12qZLUEA6FH3BzSxb4bYjGjsjdwp8/zo6GiMu71Q4lj/+t9hfZ95iEn5iB67Jkmd8+/cEADAjJMr8CD6hcRza3v/hoENvseJF1ew4Hz+lnYlvQ8sdxJMS0vD0aNHERQUhJCQEGRnZ8PW1hYeHh4YPnw4mjVrVqLA6sze0FjmLhKa4OIDBoCSFSHllVAoRE3r2nA0rCL9nLaeuOtTlmqWhXdRWxhYwsLAEsZpxhDGyU7CdnZ2WNhmHOwN/hvVbKqX3+CwNamAM2M2F3r933+YI7MlCAC963ZGc/t6iEqPx47I04VeQxa5k6C1tTUyMzNhZGQENzc38RxBmrNXvjg342BuzN+8zy8lprL/T7KEEE0kFApR27oqqhpJT/vR09YVd33KUt2y8BXALA3MYGlgBqPPhSfgwsidBJ2dnTF8+HD06dMHenp6JQpCyg5zY07mijH8oSRICFEfcifBY8eOKbIehBBCiNJRXyYhhBCNRZu7EbXxOaX4Mup4bUJI2UVJkKiNh/dUXQNCiKahJEjURtNWgFHhuzWVyucUSrKEEGmUBInaMDKBzK2UlCEnCVDUyNX8axeNJUnvXs8XRV6bkLKOkiAhAJKvqzY+ux5Gk0cIUQFKgoQAMO0AaJsp5to5ScUnWa5DHXBmhW/QWxosKR3sephCrk1IWUdJkBDkJ0BZO8vzo/g2HmdmIHNTXeXVgBDNREmQEKKRcpNjy+S1Cb8oCRJCNFLa9d0qi52YElUmr10eURIkhGgkww6jofX/uxDwLTc5tsgke+H2RoXEJSVHSZAQopG0TCvK3E9QGb5v+zPMTewVcu3ElChKsiVASZAQQpTM3MRe5qa6RPkoCaqhuLS8MnltQggpaygJqqF9z7JVXQVCCNEIapkEN27ciFWrViE2NhaNGzfG+vXr0apVK5llt23bhj179uDZs2cAgObNm2Pp0qWFli8LRjTQgY2hYna5ikvLoyRLCFGZ6Ix4tbq22iXBgwcPYubMmfD390fr1q3h5+cHFxcXvHz5EtbW1lLlr1y5gmHDhsHJyQl6enpYsWIFunXrhr///hv29oq58axoNoYCOJjQVo+EkPJnc3iwqqsgQe2S4Jo1azB+/HiMGTMGAODv749Tp05h586d+O2336TKBwYGSjzevn07/vzzT4SEhGDUqFFKqTMhZRlLVtxmi4q8NimbJtXoBzt9K4VcOzojvsRJVq2SYFZWFkJDQzF37lzxMYFAAGdnZ9y+fVuua6SnpyM7OxsWFhaKqiYh5UrujbuqrgLRIHb6VqhqZKvqaoipVRKMj49Hbm4ubGxsJI7b2NggLEy+BYDnzJkDOzs7ODs7y3xeJBJBJBKJH6ek0DdVotm02rcGZ6qYjRxZcgolWaLW1CoJltby5ctx4MABXLlyBXp6ejLLLFu2DN7e3kquGSHqizM1AWdJPSeaJCYjukxeWxHUKglaWVlBS0sLcXFxEsfj4uJQsWLRyxv973//w/Lly3Hx4kU0atSo0HJz587FzJkzxY9TUlLg4OBQuooTQkgZsjPcX9VVUBtqlQR1dXXRvHlzhISEoF+/fgCAvLw8hISEYMqUKYWet3LlSvj6+uLcuXNo0aJFkTGEQiGEQiGf1SaEkDJlbI2JsNW3U8i1YzKiy1SSVaskCAAzZ86Eu7s7WrRogVatWsHPzw9paWni0aKjRo2Cvb09li1bBgBYsWIFPD09ERQUhCpVqiA2Nn8LEyMjIxgZGansdRBCiLqy1beDo2EVVVdDLahdEnR1dcXHjx/h6emJ2NhYNGnSBGfPnhUPlomMjIRA8N8cus2bNyMrKwuDBg2SuM6iRYvg5eWlzKoTQkooL/lTmbw2KT/ULgkCwJQpUwrt/rxy5YrE47dv3yq+QoQQhci5cV7VVSAaTi2TICFEM2i37waBqWJGpuYlf6IkS4pFSZAQojICUwsILKWXQyREWWiBSkIIIRqLkiAhhBCNRUmQEEKIxqIkSAghRGNREiSEEKKxKAkSQgjRWJQECSGEaCxKgoQQQjQWJUFCCCEai5IgIYQQjUVJkBBCiMaiJEgIIURjURIkhBCisSgJEkII0Vi0lRJRG6kpZfPapGzKTY4tk9cm/KIkSCQkpjKlX9vU1BS6Ql08upelsNgAoCvUhampqUJjEPWX/34TIu36boXG0RUKC32/fUqJUlhcRV67PKIkSADkfzAIdXVx8UEWAMUlQqGudCKysbHBnoA9SE5Olvs6kZGR8PX1xfz58+Ho6CjXOaamprCxsSlRfTUBS1ZcM1mR1/5W+e+3AJW830xNTSEUCnHx9sYS1bmkhEUkYCKJkiABkP/BELBH/kT0LR8KQOGJyMbG5psSlKOjI2rVqlXi88h/LaKsG3cVGqeoFpGqqOr9ZmNjgwAVJWAiGyVBIvYtHwyUhMqukraI+P7io6noC596oSRIiAajLz5E2aIz4tXq2pQE1VBcWl6ZvHZZlpMMKOpeaI4cDS2WlK6Q2Iq+NimbYjKilX7t/HEHQmwOD1ZYbAAQ6pas+52SoBopGJyy75liR0nKGpyiqQpGpiZfU83I1IL4WdfDFDgciUbGknwFiWhnuL9C48hKRPnjDpTX/Z6SIt+gLEqCakTVg1M0kapHppY0Pv2bk9JQdiKSFV/dut/VMglu3LgRq1atQmxsLBo3boz169ejVatWhZY/dOgQFi5ciLdv36JmzZpYsWIFevbs+c3xo9JSv/nc0l5bHd8k5Z2qBypo8r85S/4ERXXQs+RPCrpy2abJ7zdZ1C4JHjx4EDNnzoS/vz9at24NPz8/uLi44OXLl7C2tpYqf+vWLQwbNgzLli3DDz/8gKCgIPTr1w8PHjxAgwYNShS7oDty04u/+Ho5MlF3JNF0/03POK/QOOo4PYOoF7VLgmvWrMH48eMxZswYAIC/vz9OnTqFnTt34rfffpMqv3btWnTv3h2zZ88GACxevBgXLlzAhg0b4O9fsn7vknZHAjSHh5BvQdMziLpQqySYlZWF0NBQzJ07V3xMIBDA2dkZt2/flnnO7du3MXPmTIljLi4uCA4O/qY6FNZVkJmZicjIyBJfz9HREXp6et9UF3VQ2OsuOFbU76Ssv3ZN9a3/5iX991a3brmi/sb5fu0lia+M2Kqk6s8YtUqC8fHxyM3NlfrDsLGxQVhYmMxzYmNjZZaPjZW9gK1IJIJIJBI/lncEUWRkJCZMmFDo876+vjKPb9mypdR/tKr84/jW1w2U/rVr8odSWfw3V+V7HSj9ay/udQOKfe1l8fde1j9jAIBjjClyZHaJREdHw97eHrdu3ULbtm3Fx3/99VdcvXoVd+9KL++kq6uLgIAADBs2THxs06ZN8Pb2RlxcnFR5Ly8veHt7Sx1PTk6GiYlJoXVTZUvw1atXxf5xyqLIPw55lPa1f+vrBvh57ar8vZfFf3NVvtcBxX7pKo4iv/goI3ZZfL8BRb/2lJQUmJqaFvvZrlZJMCsrCwYGBjh8+DD69esnPu7u7o6kpCQcO3ZM6hxHR0fMnDkTHh4e4mOLFi1CcHAwHj9+LFVeVkvQwcGh2F+UKlFXbMmV9Q8l+jcvubL+2lWpPL7fymQSBIDWrVujVatWWL9+PQAgLy8Pjo6OmDJlisyBMa6urkhPT8eJEyfEx5ycnNCoUSO5BsbI+4sihBBSdsj72a5W9wQBYObMmXB3d0eLFi3QqlUr+Pn5IS0tTTxadNSoUbC3t8eyZcsAANOnT0enTp2wevVq9OrVCwcOHMD9+/exdetWVb4MQgghZYDaJUFXV1d8/PgRnp6eiI2NRZMmTXD27Fnx4JfIyEgIBAJxeScnJwQFBWHBggWYN28eatasieDg4BLPESSEEKJ51K47VNmoO5QQQsofeT/bBYU+QwghhJRzatcdqmwFDWF55wsSQghRfwWf6cV1dmp8EkxNzV/Q2sHBQcU1IYQQwrfU1NQi14/V+HuCeXl5iI6OhrGxMTiOK/H5BfMM379/r/R7ipoaW9XxKbZmxVZ1fIr9bbEZY0hNTYWdnZ3EYMqvaXxLUCAQoFKlSqW+jomJicoG1mhqbFXHp9iaFVvV8Sl2ycmzgwgNjCGEEKKxKAkSQgjRWJQES0koFGLRokUQCoUUW0PiU2zNiq3q+BRbsbE1fmAMIYQQzUUtQUIIIRqLkiAhhBCNRUmQEEKIxqIkSAghRGNREiSEEKKxNH7FGFK0jIwM6Ovrq7oaaiEzMxMcxyl1uPjz58/x/PlzxMfHg+M4WFlZoW7duqhXr57S6kBIeUZTJBQgMTER5ubmqq4GL6pVq4bNmzfDxcVF1VVRuitXruDYsWO4efMmnj9/joyMDACAgYEB6tatCycnJ/Tr1w+dO3fmPe7u3btx4sQJJCUlSa2Cz3EcTE1N0bt3b4wZM4b3+LJ8/vwZqampMDY2hpGRkcLjfRn37du34thVq1aFoaGh0uKrmkgkwoMHD/Dhwwe0a9cOVlZWqq5SuUNJkCcikQjHjx9HYGAgzp49i8zMTN5jxMXFYcOGDTh//jxev34t/mCoUaMGunfvjsmTJ8Pa2prXmI0aNcLff/8NV1dX+Pn58X79knr+/DnevHmDxMREmVukjBo1qlTXz87OxpYtW7BmzRq8ffsWFhYWaNasGapVqwZzc3MwxpCYmIiIiAg8ePAAnz59QuXKlfHLL79gwoQJ0NHR+ebYZ8+excKFCxEaGooGDRrg+++/R/PmzWXGDg0NxYULF/Ds2TM0a9YMvr6+vH9Refr0KVauXIkLFy7g48eP4uPW1tZwcXHBrFmz0KBBA15jFjh79ix8fX1x584d5OXliY9raWnByckJ8+fPx/fff89rzGnTppWoPMdxWLt2La91+NK6devg5eWF5ORkAMCFCxfQtWtXxMfHo06dOli5ciXGjh3La8zU1FTcuHFD6vOlffv2Cvny06hRoxKV5zgOjx8/5rcSjHyzvLw8duHCBTZ69GhmamrKOI5j1tbWbMyYMbzHunTpErOwsGAcxzEDAwPWpEkT1r59e9akSRNmYGDAOI5jVlZW7Pr167zGzcnJYStXrmRGRkbMwsKCbdu2jdfryys8PJy1adOGCQQCxnGczB+BQFDqOI6OjqxixYpszpw5LDQ0tNjy9+/fZ3PmzGG2trascuXKpYptaGjIpk+fzl68eCH3OS9evGDTp09nxsbGpYr9tQMHDjA9PT3GcRyrUaMG69evHxsxYgTr168fq1GjBuM4junp6bHDhw/zGpcxxtasWcMEAgHT0dFhzs7OzMPDgy1YsIB5eHiw7777juno6DAtLS22bt06XuMW9r6S9T4r+FGUnTt3Mo7j2LBhw9iuXbsYx3EsJCRE/PzgwYPZ999/z1u8nJwc9ttvvzEjIyOpvzGBQMCMjIzY/PnzWW5uLm8xGWOsU6dOrHPnzsX+1KlTh7e/8a9REvwG9+/fZzNmzGC2trbifxg3Nzd269YtlpeXx3u8jx8/MisrK2ZjY8P279/PsrOzJZ7Pzs5mQUFBzNramllbW7P4+Hje6/Du3TvWp08fxnEc69ixY4k+qPnw3XffMUNDQ7Zu3Tr28OFD9vbtW5k/peXv788yMzNLfJ5IJGL+/v6lip2QkKCSc78WGRnJDA0NWe3atdnt27dllrl16xarVasWMzIyYu/fv+ct9vPnz5mOjg5zcnJikZGRMsu8e/eOOTk5MV1dXaW/D4ODg1nTpk0Zx3GsZs2aCotTv3591q9fP8YYY/Hx8VJJcPny5czOzo63eK6urozjOFa/fn22ZMkSFhwczC5evMiCg4PZ4sWLWd26dZlAIGDDhw/nLaY8YmJimIeHB9PX12fa2toKaWBQEpTT69evmY+PD6tduzYTCATMwcGBzZo1i/3xxx+M4zj2559/Kiz20qVLma6uLnvy5EmR5R49esR0dHTY8uXLFVaXY8eOMUtLS6atrc2MjY2lfkxMTBQSV09Pj/n4+Cjk2kTSvHnzmKGhYaFJqMDbt2+ZgYEBW7BgAW+xp0+fzszNzdmnT5+KLJeQkMDMzc3ZzJkzeYtdlODgYNasWTMmEAhYzZo12e7du1lOTo7C4gmFQrZlyxbGmOwkuHXrViYUCnmJdeHCBcZxHJsyZUqhLb3c3Fw2efJkJhAIJOqhKLGxsczDw4MZGBgwHR0dNmbMGBYeHq6QWDQ6VA5t27bFvXv3YGVlhUGDBmH79u1o3749AOD169cKj3/+/Hn07t0bDRs2LLJc48aN0adPH5w9exZz5szhvR7x8fE4dOgQPn36hEaNGqFp06a8xyiMlZWVXHuD8UFLSwt79+6Fm5ubUuLJKz4+HmfOnEFMTAxq166N3r17F7lZ6Le6cuUKBgwYAAcHhyLLVa5cGQMHDkRISAgWL17MS+wbN25g8ODBxQ4ss7CwwODBg3H16lVe4hbm2LFj8PHxwcOHD1GjRg3s2rULI0aMUMjv/UtmZmaIj48v9Pnnz5+jYsWKvMTas2cPqlevjnXr1hW6sbhAIMD69etx/vx5BAQEoGvXrrzE/lpsbCxWrFiBrVu3Ijs7GyNGjMCCBQtQrVo1hcQDQPcE5cFxHKtWrRoLDg6W6ooMDw9XeEvQxsaGrV69Wq6ya9asYTY2NrzXYdu2bczS0pIZGRmx1atX835voDhLlixhLVu2VOi37wIcx7HAwECFx5ElKCiIde3alX38+FHi+K1bt5ilpaX4fo1AIGBt2rRhnz9/5r0OVlZWct9vW7duHbOysuIttoWFBdu4caNcZTdu3MgsLCx4i/2lo0ePsqZNmzKBQMBq1arF9uzZo9T3/JgxY1jlypVZYmKiVEvw2bNnzNDQkE2dOpWXWLVr12a//vqrXGV//fVXVrt2bV7ifikmJoZNnz5d3PIbO3Yse/PmDe9xZKGWoBw2bNiAoKAg9O/fHxYWFhg4cCCGDh2qlKHpAJCUlIQKFSrIVdbS0hJJSUm8xX7+/DkmTpyIGzduoGfPnti0aRMcHR1llo2KisK7d+/g5ORU6rhHjhyReFy7dm3k5uaicePGGDt2LBwcHKClpSV13oABA0odW5X279+P7OxsiaHwjDGMHDkSycnJ8PT0RIsWLXDq1Cn4+/tj5cqV8Pb25rUOycnJck/xMTMzQ0pKCm+xU1JS5G7xm5iY8BobAI4ePQofHx88fvwYNWvWxO7duzF8+HCFt/y+tmTJErRu3RoNGjRA7969wXEcAgICsHPnTvz555+wtbWFp6cnL7FiYmJQo0YNucrWqFEDMTExvMQtiL18+XJs27YNOTk5GDVqFObPn4+qVavyFqM4lATlMHnyZEyePBkREREIDAxEUFAQtm3bhooVK6JLly7gOK7QbgQ+ZGVlyfzAl0VLSwvZ2dm8xW7atCksLS1x8OBBDB48uMiyu3fvhqenJ3Jzc0sdd9CgQeA4TjwN4sv/nzVrlsxzOI7jJXbBtVTh8ePHGDlypMSxW7du4c2bN5gyZQoWLVoEAOjVqxf+/fdfHDlyhPckmJOTI/eHvkAgQE5ODm+xc3Nz5f7dcxwnMX2itJo0aYKnT5+iVq1a4u5wVb0P7OzsEBoainnz5uHgwYNgjGHv3r0wNjbGsGHDsHz5ct7mDH7+/FnuuZcGBgb4/PkzL3EBoHr16hCJRGjSpAnmzZuHqlWrIjExEYmJiYWe06xZM97iA5QES6Rq1apYsGABFixYgNDQUAQGBorfoJMnT8aZM2fQp08fODs7Q09Pj9fY9+/fl+uaf/31F69xx44di+XLlyvtflyBy5cvKzXe15YsWYJt27bJVZbjOISEhPAS98OHD1Lfgs+fPw+O4+Dq6ipx/Pvvv8dvv/3GS9yvnT59GrGxscWWCw0N5T32nj17cOfOnWLLvXr1ite4T548AQBERkZi0qRJmDRpUpHlOY4Tz+FTBGtra2zfvh3bt2/Hx48fkZeXhwoVKvDeKmWMqSzZF8ynfvjwIYYMGVJk2YJ68vVFtwBNli+lvLw8XLp0Cfv27cPRo0eRmprK+7elkr7pFfFGkYevry9vLUFVEggEqFSpUokS/9OnT3mJXalSJXh4eEi0dr/77jvcvHkTSUlJEl+Edu7ciWnTpvH6XgNU+35TZezRo0eXOBns2rWLl9iqJBAI4ODgINf7PTk5Gf/++y9vv/OAgIASn+Pu7s5L7ALUEiwlgUAAZ2dnODs7w9/fH8eOHUNQUBCvMVTdKlInubm5CA0Nxdu3bwEAVapUQfPmzeXuLpbX8uXLVTI6tFGjRjhw4AA8PDygra2NqKgo3Lx5E126dJHqCXj9+jXs7Ox4r0NERATv15QXn92bJbV7926Vxfbx8SnxORzHYeHChaWO3bFjR7mTv6WlJa8jNflOaN9EKcNvyoGoqCgWFRVVbJno6Ggl1Uj9LFmyRKGraOzatYtVrFhRYkULgUDAbGxs2I4dO3iLo8rRodevX2cCgYA1bNiQjR07llWuXJkJBAJ2/vx5qbINGzZkbm5uKqilJGWPFP5ScfMJywp5V6vhe4UkQqND5RIaGorWrVtj5cqVmDlzZqHlDhw4gDlz5uDBgwfFzulThNjYWBw4cACBgYG83Rv8epRmUf7++29eYsqyZcsWTJo0CU2aNIGXlxdq1aoFAHj58iW2bNmC8ePHIysrCxMnTlRYHZShffv2OHDgALy9vREUFITKlStj+/btUutkXrp0CREREViwYIGKapp//7ngvjifIwaLo6h1ej99+lTicywsLHiJrcoWsCqV5POlAO8jwFWdhcuCMWPGsLp16xa7JFpeXh6rX78++/HHH5VUM8ZSU1PZ7t272ffff8+0tbUZx3GsevXqvF2/4Bunqr+dVq1alXXs2JFlZWVJPZeVlcXat2/PqlatykssVbYE1d0///zDvLy8WK1atcTre3bp0kXhcZWxTu/X64IW96OlpcVbbE0l7+eLIn/n1BKUw+XLl+Hu7l5svznHcRg8ePA33ewtiZycHJw+fRqBgYE4efIkMjMz0bBhQ/j4+KBPnz6oX78+b7HU5X5kbGwsfvnlF5m7NOjo6GDo0KH49ddfeYl15swZ3odhK0JGRgY+fvxY6LxNvnz48EHcw3D//n0A+YN1vLy80LNnT4WOHC4YhX3gwAHExsaC4zgMHToUU6ZMQZs2bXgd1ejp6Vns9RhjOH78OB49esRbXFUzNjYu0e+Rz1Gx8ny+xMTEYOXKlXj06BHv9/4BGhgjl5iYGFSpUkWuso6OjoiOjlZIPa5fv47AwEAcPnwYnz59QvPmzTF58mSsXr0anp6eCpko3qlTJ96v+S2aNm1a5JD4V69eoUmTJrzE6tmzp8SyaRkZGVi1ahVGjRol9/vgW2lpaaFNmzbYv39/scntyJEjGDVqlEJG46alpeHIkSMIDAzEpUuXoK2tjV69emHo0KH45ZdfMHHiRIUtTPDmzRsEBgYiMDAQ//zzD+zt7TF8+HC0atUKrq6uGDhwINq2bct7XC8vryKfP378OLy9vfHo0SNUr16d167oqlWrQiAQICwsDDo6OqhatapcX7r5WLZx4MCBciXBR48e4fHjx7x+8Sjq8yUuLg4rVqzAli1bkJWVBXd3d4V0/1MSlIOhoaHc9wsSExNhYGDAa/y5c+di//79iIyMRN26deHh4YGhQ4eiRo0aeP36NVavXs1rvKKIRCKEh4cjJSUFxsbGqFmzplJ2Wl+/fj169eqFatWq4aeffhLvdp+RkQF/f3/88ccfOH36NC+x2FezhtLT0+Ht7Y327dsrPAkyxnD79m00adIE27Ztw8CBAxUaT5Zhw4bhxIkTyM7OhrOzM3bu3Il+/frByMgIr1+/xi+//KKw2Kpep1eWgvVDC5JfwSoyfLZKOnXqBI7jxFNECh4rQ3GjYh89egRvb288fvwYpqam8PDwUGh94uLisHz5cuWtH8p7B2s5VLCnlTy6dOnCOnXqxGv8grVLr1y5IvWcMtYuZYyx27dvsx49ejChUChxX0QoFLKePXuyO3fuKDR+w4YNmb29PRMIBExXV5dVqVKFValShenq6jKBQMAqVarEGjZsKPHTqFGjb4r19T1BWav4KwrHceL1GQUCAZs4cWKhWzvt27dPIfdgVfl+U/U6vV8qWD+0YNukgIAAhY2ETU5Olnq9qvbo0SPWr18/JhAImLm5OfP29mZJSUkKiydr/dDXr18rLF4B5S6IV0aNGjUKV69exfr164sst2HDBly9epX3uS+DBg1CTEwMXFxc0KdPH+zfvx9paWm8xijKxo0b0aFDB1y4cAFt27bF1KlTMW/ePEydOhVt27bF+fPn0b59e2zatElhdbCwsEDNmjXRsWNHODk5oUqVKqhSpQqcnJzQsWNH1KhRA5aWlhI/fI3cU7bGjRvjwYMHGDFiBLZs2YJWrVohLCxMafFnzZqF7OxsdO3aFQ0bNsSyZcvw5s0bpcTesGEDbG1t0b9/f1SsWBETJkzA5cuXpVrnihQcHIxmzZphwIABSEtLQ0BAAMLCwjBq1CiFrSFqbm6OQ4cOiR+PHTsWd+/eVUis4jx69Aj9+/dHs2bNcPXqVSxatAhv376Fp6enQu7/xsbGwsPDA9WrV8emTZswdOhQvHz5Ejt27FDs7hEFFJ5my4Hc3FzWvXt3JhAIWPfu3dm+ffvY48eP2Zs3b9jjx4/Zvn37xM+7uLgoZGPdlJQUtnPnTubs7My0tLSYoaEhc3V1ZWvXrmUCgUBh345v3rzJBAIB69ixI4uIiJBZJiIignXu3JlpaWmxW7duKaQeysRxHAsKChI/LmgJXrp0SSmxv2yF7t69mxkZGTFDQ0O2fft2ibKKagkWuHTpEvvxxx+Zubk5EwgErFWrVmz27NkKfb8VePPmjXgzV47jmK2tLXNzc2MCgYAdOXJEITGPHDnCmjRpwgQCAatduzbbu3ev0uZA6unpsZ07d4ofq2KE8sOHD1nfvn2ZQCBgFhYWzMfHhyUnJys05rRp05i+vj7T1dVl48aNK/QzRpFo2TQ5ZWZmYtasWdi6davUQATGGLS0tDB+/HisXr1afL9KUWJiYhAUFISgoCA8fPgQANC1a1eMHTsWPXv2hJmZGW+x+vfvj+fPn+PJkydF3vsTiURo1KgR6tev/01zf9SJQCBA06ZNYW9vDwDIzs7GuXPn0KZNG5mLFnMch2PHjvEWe9++fRKr1YSFhcHV1RXPnj2Dq6srtmzZAmNjYwQGBipsYMyXsrKycOLECQQFBeH06dMQiURo2LAhXF1d5drnsrS+XKc3JiYGNjY26N27N+/r9AoEAnAchyZNmmDo0KHF3vPjOA4zZszgJXbTpk1hYGCAJUuWwNTUFC1atMCSJUvQvXv3Is/jYxTzw4cP4eXlhZMnT8LMzAwzZszAtGnTYGJiUuprF6fgd16/fn257rfz+bcmviYlwZKJiorC6dOnERYWhpSUFJiYmKBOnTro0aMHKlWqpPT6hIWFYe/evdi/fz/evn0LbW1ttGvXjrepDTY2NvDw8MDcuXOLLbt06VKsXbsWcXFxvMSWJTs7G2FhYUhOTpY5wbhjx46ljlGlSpUSDxnnq7tQVhIE8r9kTJ8+HVu3bkX16tWxf/9+vHz5UilJ8EvJycn4448/EBQUhGvXrgHI31xXGd2lil6nV5Xrlp49exaurq5yvxbG42LSXyb/qVOnypX8+BoZrMq/NfE1KQmWHzdu3BBPofj48SMv19TT08PmzZsxZsyYYsvu2rULkyZN4m0Fjy/l5eVh7ty52LRpE9LT0wstVx4W75aVBAscOnQIP/30EzIyMtChQwdcunRJZa/5/fv34h6Jx48fKzV2ZmameJ1evloG7969K/E5lStX5iU2kL9izV9//YW4uDiMHj0aP/30U7FTQfgYf/Bl8i9ISEWlBVUt0K8olATldO7cOfj5+SEiIgKWlpYYMmQIpk+frupqyZSTkwNtbX5mv1StWhWDBw/GypUriy07e/ZsHD58WCELMC9ZsgSenp6YMGEC2rdvj5EjR2LFihUwMzPDpk2bwHEcVq5cCWdnZ95jK1NxSRDIn0c3dOhQ3L9/v9x9IJUlL168QN26dRVy7S5dumDBggX47rvvFHL9L129erXE5/A1fzgzMxMeHh6oX78+pk6dWmi5devWISwsDGvXrpW5YEapKP0uZBl05coV8dI+FSpUYNra2kwgELDZs2erpD7Jycls2bJlrFu3bqxJkybs7t27jDHGEhIS2OrVq9k///zDW6wJEyYwMzOzYm9Yv3nzhpmZmbEJEybwFvtL1atXZ66urowx6SkLIpGINWvWjM2dO7fUcdLS0lRybgEvLy/29OnTYstlZ2ezOXPmyD1151tdvHiRrVy5UuLYjh07mIODA7O2tmYeHh4sJyeHt3hpaWns3bt3TCQSST23Y8cO1rVrV1a3bl3Wv39/9tdff/EWlzFWouUO7927x6ysrHiNr4nWrl3LhEJhsVMhwsPDmVAoZJs2beK9DpQE5dCtWzdma2sr/nD69OkT++6775iBgQFLT09Xal3ev3/PqlWrxnR0dFi9evWYQCCQmL9Wq1YtNm3aNN7iRUZGMhMTE2Zra8sCAwOl1u7MyspigYGBzM7OjpmamrJ3797xFvtLQqGQbdmyhTGWv14qx3Hs1KlT4ufXrFnDKlWqVOo4FhYWzNvbu0S7gfz7779s4cKFzNLSstTx1U379u3Z8OHDxY+fPHnCtLW1WbNmzdiQIUOYQCBgy5cv5y3enDlzmKmpKUtNTZU4vnjxYvHakVZWVozjOGZgYMAePXrEW2yO49jYsWOLLXfp0iVmbGzMrK2teYstS3JyMvPy8mItW7Zk1tbWzNramrVs2ZJ5e3srfNSmLDExMez3339nLVq04O2a7dq1k3snlBEjRrAOHTrwFrsAJUE52NnZscWLF0scu3v3LuM4jvdvo8UZOnQoq1ChAvv777/Zx48fpSZx//rrr6xevXq8xrxx44Z4CyMDAwPWtGlT1rFjR9a0aVNmYGAg3s7o+vXrvMb9kp2dHVu9erX4sampKVu/fr348Zo1a5ihoWGp4xw8eJDVrVuXaWlpsY4dOzIfHx928uRJ9vfff7Po6GgWFRXFnj17xk6cOMEWLVrE2rVrx7S0tFidOnXYwYMHSxVb1a1QWSwtLdnvv/8ufjx79mxmYWEhjjdhwgRe32+tWrWSSLqM5ScDoVDIHBwc2Js3bxhj+X9/ZmZmbOjQobzF9vX1ZRzHFbkod3BwMNPX12eOjo4sLCyMt9hfi4qKYtWqVWMcx4lbvv3792f16tUTL5KvjG3bFL1Av4mJidytu02bNjFTU1PeYhegJCgHgUDA9u3bJ3GsIAEpY+7YlywsLMQJWdZKJv7+/szY2Jj3uImJiWz58uWsXbt2zNzcnGlrazNzc3Pm5OTEli5dyhISEniP+aVevXpJfOD169ePVa9end24cYNdu3aNValShTk5OfESKzc3lx09epT17duXCYVCmbsLcBzHhEIh6927Nzt69Cgv88nUsRWqp6cnsVfj13sYbt++nZcvHwWsra3ZihUrJI7t37+fcRzHNmzYIHF8xowZzN7enrfYjDG2bNkyxnEcc3d3l5rvu3v3bqajo8Pq1KnD3r9/z2vcr40YMYIZGBhI9HYUOH36NDM0NGSjRo1SSOzs7Gx27NgxNmTIEPGX3MaNG7OlS5eyZ8+e8RpLT09Pav5rYbZv38709PR4jc8Y7SIhF/b/w5G/JM8oKkXIyMhAhQoVCn0+NTWV95iZmZk4d+4cGGNwd3fHDz/8AFtbW97jFGX8+PEICAiASCSCUCiEr68vOnbsiI4dO4IxBnNzc+zfv5+XWAKBAP369UO/fv0gEokQGhqKsLAwJCQkAMjfXbtOnTpo3rw5r+umbt68GV5eXvDx8UG7du3g7OyMZs2aoWrVqjA3NwdjDImJiYiIiMD9+/dx8eJF3LlzBzVr1lTYaj0ODg7466+/MHbsWISHh+PZs2cSa4d++vSJ199BamoqLC0tJY5du3YNHMfBxcVF4ni9evV4GwVd4LfffoOWlhbmzJmDvLw8BAQEgOM4rF27FjNnzkTTpk1x9uxZmfNF+XT27Fl4eHigZ8+eUs/16NED06ZNw7Zt23iNqYoF+u3s7PDs2TO5yj579gx2dna814GSoJz27NmDO3fuiB9nZmaC4zhs2LABwcHBEmUL/mgUoV69erh27RomTJgg8/ng4GA0bdqUt3gfPnyAk5MTIiIixF8GDAwMcPToUaWOxOzbty/69u0rflyvXj28fv0aV65cgZaWFpycnBSyTJpQKISTkxOcnJx4v/bXhgwZgkGDBuH48ePYvXs3fH19kZWVJfUFjDEGXV1ddOvWDYcPH0afPn0UtpzX8OHD4ePjg6ioKPz9998wNzeX+HcIDQ0Vb3DMh8qVK0stEXflyhXY2NigRo0aEsezsrIUMqF79uzZ0NLSwqxZs8AYQ5UqVeDr64tOnTrh+PHjMDY25j3m19LS0mBjY1Po8xUrVuRt6URVLtDv7OyMPXv2YO7cubC2ti603IcPH7Bnzx4MHjyY/0rw3rYsh+TdUFbRG8syxtjevXvFgxFev37NOI5jFy5cYP/88w8bMWIEEwgE7OjRo7zFmzJlCtPS0mK//PILO3XqFFu7di2zsrJi1apV4y1GcdLT09mMGTPY8ePHlRZTHWRmZrKbN2+yHTt2sJUrV7KVK1eyHTt2sJs3bxa6qDbfsrOz2bx581iTJk1Y586d2bVr18TPJSQkMBsbG7Z06VLe4k2bNo1ZWFiIF2QPCAhgHMexyZMnS5UdO3Ysr4M0vrZ27Vrx33Pfvn1ljlhVlObNm7M2bdrIjJmVlcXatGnDmjdvzkssVS6Y/vr1a2ZgYMDq169f6CL8d+7cYQ0aNGAGBgYsPDyc9zrQPMEyyNfXF15eXmCMIS8vDwKBAIwxCAQCLFmyBHPmzOEtVu3atdGuXTvs3LlTfOzgwYNwc3PD8+fPUbt2bd5iFcXQ0BBr167FuHHjlBKPqEZ8fDyaN2+Of//9F1paWsjJyUGFChXw5MkTiZZReno6KlWqhJ9++gnLly/nJfa0adOkjp04cQIfPnyAu7u71NxbRfb4HDp0CK6urmjUqBEmT54sbm2/fPkS/v7+ePLkCQ4ePIhBgwaVOtaQIUNw8uRJ5OXloVu3bhg2bBj69OkDQ0NDvH79GjVr1sThw4cVtn/kqVOnMGzYMKSlpaFatWpo2LAhjI2NkZqaimfPnuH169cwMDBAUFAQevfuzX8FeE+rRCnevXvH1qxZwyZPnswmTpzIVq1apZBtR74eGMFY/mAMjuPY1atXeY9XmA4dOrDp06crLR5RnU+fPrGVK1eyiRMnsmXLlrG4uDipMnfv3mVTpkzhdaCGOvX4MMbYrl27mI2NjcTALI7jmI2NDdu9ezevsVS1QH+BiIgINnHiRFapUiWJ37G9vT2bMGGCQrdUopZgKaWkpMDDwwO//vor6tSpo+rq8E7WCiYJCQmoUKECLl68iK5duyqlHg8ePEDPnj2xZMkSjB49mrcVcUjxXrx4gV27duHNmzdITEyUGgzGcRxCQkJUVLvyhzGG1NRU6OrqQltbG/fv3xcv6Va5cmW0aNFCoe9/ZS7QL0tqaqp4XWZl3H+lJFhKcXFxsLOzw4ULF5SWEID8kVKnT5/G27dvAeQvb9a9e3feV/Qv6GL9cjX75ORkfPfdd9i8eTNatmwpdQ4fK9t/rVGjRoiPj0dcXByEQiHs7e2lduvgOE7pa1iWd3v37sWYMWOgo6OD2rVrw9zcXGY5vhZsL+pviOM46OnpoXLlyujZsyd++OEHXmKqG5FIBENDQyxduhS//vqrSuvy4sUL7Nu3T2EL9KsDSoKlFBcXB1tbW6W1ikQiESZMmIC9e/eK7wMC+QtMcxyH4cOHY/v27dDV1eUlXsEK819jMqaNMB5Xtv9a586d5Vptno8/zmrVqsHPzw99+vQp9bXKuurVq8PCwgJnzpxR+LQAAGjQoEGR/87p6el4//49cnNz4eLigmPHjvG/lqQMyu7xqVSpEmbPnq1W6xPfvHkT+/bt43WBfnVAfUplzJw5c7Bnzx5MnjwZU6dORfXq1cFxHMLDw7Fu3Tps3rwZFhYW8PPz4yXerl27eLlOaV25ckVpsd6+fcvb9jxlXXR0NGbNmqWUBAhArjljGRkZ2LJlC2bOnImVK1di/vz5Cq9XRkYGAgICMGLECKUkwdGjR2PPnj2YNGkSb19ov0VYWBgOHTqEmJgY1KlTBytWrMD69etVVh9FoCRYSrq6uujUqVOh3UR827dvH0aOHIkNGzZIHK9duzY2btyIlJQU7Nu3j7ckyMdWLUR+6tYKbdSoEaKjo1VdDQn6+vrw8PDAvXv3EBQUpJQkCCh3YYyGDRsiODgY9evXx+jRo1GlShWZm3XzMWJzw4YNWLduHW7duiXxZefEiRMYPHgwsrKyxMfWrVuHO3fuKO1LkTJQEiwlc3NzpfaPZ2dno02bNoU+7+TkhBMnTiitPopW8MFT0EWWnZ0t8/VVrFhRKRPaFU3dWqFr1qzB4MGD0aNHD7X7/bZr105qoYryYtiwYeL/X7hwocwyfN16OH78OKpXry6R2HJycjBu3DhoaWlh165daNGiBU6dOoX58+fD19cXv//+e6njqgtKgt/o64EpVapUQY8ePXgfmPI1FxcXnDt3DpMmTZL5/NmzZ9GtWzeF1kFZIiIiULduXcyZMwfe3t4A8u/NDBo0CBzHSXwzFwqFeP78OapWrcpL7K1bt+LixYtyleU4Djt27OAlrrpZsWIFTE1N0aFDB9SrVw+Ojo7Q0tKSKMNxHG8b25ZEenq60kYJK7vH59KlSyXacb00nj9/jvHjx0scu3z5Mj5+/Ih58+aJe4Pq16+Px48f4/Tp05QENVlRA1Pmzp3L+8CUry1evBhDhgzBgAED8PPPP4uXkvrnn3+wceNGvHv3DgcPHsSnT58kzlPEkmKK5u/vDwsLC5ndXf/73//Eo1Dz8vLg6uoKf39/rFixgpfYd+/eRWhoqFxly3MSfPLkCTiOg6OjIz5//oznz59LlVHWh/WXGGM4fvy4wr90FlB2j0/nzp2VFishIQEODg4Sx0JCQsBxHPr37y9xvF27djhy5IjS6qYMlARLSNkDU75WsJP106dPpb59F7SM6tWrJ3VeWdx9/Pz58xg4cKDMLxSNGzeW2N16+PDhOH/+PG9JcMeOHUXu7q5I6tQKLejpUJavv7x9LSMjAy9fvsTmzZtx69Yt7Nu3T6H1UXaPz7lz5+Dn54eIiAhYWlpiyJAhCh8hamNjg9jYWIlj169fh4GBARo3bixxXFdXV6UDdRSBkmAJKXtgytc8PT1V8s1bFcLDwzFx4kSJYwKBAKamplLD4mvVqlVuWmOa3Aq1srKS6/2to6ODxYsXS9w745MqenyuXr2Knj17gjEGKysrvH79Gnfu3EFUVBRWrlzJW5yvtWjRAgEBAZg6dSqMjY3x999/4969e+jbt69Ud3NYWBgqVaqksLqoAiXBElL1wBQvLy+FXVvd5OTkSP0RmpubIzExUaqsrq4usrOzlVU1hVJlK7QoqampSE5ORl5entRzjo6OvMQo7ktewWT57777rsgtxUpLFT0+S5cuhY2NDc6fP48GDRogMTERgwcPxsaNG+Ht7S1zdCgfFi1ahJYtW6JmzZqoX78+QkNDwXEc5s6dK1X26NGjSl0URCkUtiBbOTV48GDWt2/fQp/v06cPGzx4sPIqVI5VrVqVzZo1S66ys2bNYlWqVOElLsdxLDAwkJdrlaXYhdm0aROrUaOG1MbCX/6UN5aWlkVuWjtixAjeNzK2s7MTb5hd4O7du4zjOPbXX3/xGutrN2/eZD179mR16tRhLi4u7MKFC1JlLl++zBo0aMDOnTun0LooG7UEi/H1PQp5B6Yo2s2bN/HgwQOZ38w5jit0WHVZ0qlTJwQGBsLb2xsGBgaFlktLS0NgYKDUpqvfateuXWjbti0v1yrr/P398fPPP8PFxQVjx47F/PnzMWPGDOjp6WH37t2wsbGRuftCWaeKHp/Y2Fip0c3VqlUDoJjNsr/k5OSEU6dOFVmmc+fOePr0qULroRKqzsLq7ssV3L9cyb2o41paWgqrT0JCAmvTpo043tf1Ucbq9sry5MkTpq2tzbp06cKio6NllomOjmZdu3ZlOjo67PHjx0quIf/UrSVYr1491r17d8YYY/Hx8YzjOBYSEsIYYywpKYnVqFGD/e9//1NlFRVCFT0+sv7tv/6dE/5RS7AY6jYQZfbs2Xjy5AmCgoLQunVrVKtWDefOnUPVqlXx+++/4/bt2zhz5oyqq8mLhg0bYtOmTZg8eTKqVKmCzp07o0GDBjAyMsLnz5/x7NkzXL16FTk5OdiwYQMaNWrES1xjY+MS/ZtzHIfk5GReYqtbK/T169f4+eefAUA8GKlgBRFTU1OMGzcOmzZtwi+//KKyOvJBXXp89uzZgzt37ogfZ2ZmguM4bNiwQWphAEXuZ6hJaAHtMsbW1hbDhg3DmjVrxFsaXbhwAd999x2A/GWUhEIh9u/fr+Ka8ufWrVvw9vbG5cuXkZOTIz6ura2Nzp07w9PTE+3bt+ct3ujRo+VKgo8ePcLjx48Vtmi4OrCxscH8+fPFXZ5GRkb4/fffxZOrN23ahNmzZyMtLU2V1Sw1WQvFs69WK/r6uEAgkHg/8lGHkijP7ztlopZgGZOUlIT69esDyP9AAiCxzFa3bt0wb948ldRNUZycnHDu3DlkZGQgPDwcKSkpMDY2Ro0aNYq8V/itdu/eXeTzjx49gre3Nx4/fgxTU1N4eHjwFluVrVBZGjRoILE9VZs2bbB582b07NkTeXl52LJli3jX87JMHXp8ZI26JYpHSbCEfHx8ii2jyIEpdnZ24omtQqEQ1tbWePz4Mfr27QsAiIqKUvkfs6Lo6+srbYUQWR4/fgwvLy8cP34cpqam8PLywvTp02FqaspbjIEDB5a4FapII0aMgL+/P0QiEYRCIby9veHs7CyeEqGjo4M///xToXVQBk2aekS+otpbkmVPwSAUWT/KGJgyevRo1qlTJ/HjadOmMUNDQ7ZkyRLm4+PDjIyM2MCBAxUWX1U+f/7M8vLyCn3+w4cP7OrVqwqJ/fDhQ9avXz8mEAiYubk58/b2ZsnJyQqJJW9dOI5jZmZmzMvLS+l1eP36NfPz82Pr169nL1++VHp8TXDmzJliy6xatUoJNSn/6J4gD/Ly8vDu3Tts3LgR165dw5kzZ2BpaamQWE+fPsWFCxfw888/QygUiifUXrp0CQDQsWNH7N+/H7a2tgqJr2wBAQHw9PTEv//+CwMDAwwaNAjLli1DxYoVJcoFBgZi1KhRvN4jefToEby8vHDixAmYmZnBw8MD06dPh4mJCW8x5PV1K7SgLny2Qsl/VN3jIxAIMH78eKxevVp826NAeHg43N3dcefOHbonyAdVZ+Hyxs3NjQ0bNkzpcRMTE1lKSorS4yrSxYsXGcdxrG7duuyXX35hbm5uTF9fn1laWrIrV65IlN23bx9vLfAHDx6wPn36MIFAwCwsLNjixYtV3vJTdSv09u3bbOnSpczDw4O9evWKMcZYWloaCw0NZampqUqvj6KpusfH19eXCYVCVrVqVXb58mXx8d9//50ZGhqyihUrsuPHjyssviahliDPtmzZgjlz5iApKUnVVSnzunTpgs+fP+PmzZviNRrDw8MxePBghIWFISAgAEOGDAHAb0uwYKRgkyZNMHXqVLlafnxsbvoldWmFZmVlYejQoTh27BgYY+A4DhcuXEDXrl2RmZmJSpUqYcaMGUrb2FaVlNnjA+T3+ri7u+PJkycYP348nj9/juvXr2Po0KHYsGFDmdwZRh1REuTZ+PHj8eeffxa7Gn5p5Obm4ty5c3jz5g0SExOldrwuLyvGVKhQAZ6enpg6darE8YyMDLi6uuL06dPw8/PDlClTeE+CBQoGnhT1Z8LnUPWHDx/Cy8sLJ0+ehJmZGWbMmIFp06appAsWyF9D8/fff8eGDRvQpUsX1K5dGxcvXhSvHzlp0iSEhobi3r17KqmfqgwfPhyMMQQFBSk0TnZ2Njp06IB79+6B4zgsW7YMv/76q0JjahoaHVpCe/bskXk8KSkJ165dw5EjRzBu3DiFxb9//z4GDhyIf//9t9AP5vKSBHNzc2Vumqqvr4/g4GCMGzcO06dPx4cPH1C7dm3e4ipz37ivNW/eXKoVWty2Sny3Qr+0f/9+TJo0CT/99BMSEhKknq9bty4OHTqksPjqqmPHjpgzZ45CY0RFReHHH3/EvXv30KtXL9y/fx+LFy+GkZERJk+erNDYGkVlHbFlVFH3CipUqMDmzp3LMjIyFBa/ZcuWrEKFCuz48eMsMTFRYXHUQatWrdjw4cOLLDNr1izGcRyrXbt2uVgu7ut7T18ui1fY/SlFEgqFbNu2bYwx2Ut4bdiwgenr6yu0Dupo3LhxzNzcXGHX37VrFzM3N2eWlpbswIEDjLH8JRNdXV0Zx3HM2dmZvX//XmHxNQm1BEsoIiJC6hjHcTA3N4exsbHC4z958gS+vr7o3bu3wmOpWs+ePbFq1Sp8+vSp0Psfq1atgrW1NebMmaOS+ZEZGRn4+PEjb1sJqbIVKouDgwPCwsIKff7mzZviJcXKE1X3+IwdOxY//PADtm3bBhsbGwCAhYUFDhw4gEGDBmHSpElo2LChzG3FSAmpOguXdS9evGA+Pj5s0qRJbO3atQofuVe9enWNmR/0/v17tmHDBvb8+fNiyx45coS3OXP6+vrib9+MMZaSksJ69Oghc4FuPkelqiNPT09mZGTEbt26JW4JXrp0iTHG2NatW5mWlla5fD+qusdn165dRT4fFxdXLucDqwIlQTmsX7+e1axZk338+FHi+PHjx5lQKJT4A6levbpUOT5t3bqV1apVS2VD9jXB16v5F7WSvyqTYHp6Onv37p1CY4hEItatWzemra3NGjZsyAQCAWvcuDFzcHBgHMexXr16sZycHIXWQRXevn0r9fPu3btyNw2JUHeoXI4fP47q1avDyspKfCwnJwfjxo2DlpYWdu3ahRYtWuDUqVOYP38+fH198fvvv/MSe82aNVLHjIyMUKNGDQwdOhQODg7Q0tKSeJ7jOMyYMYOX+OqMMYbLly9DJBKhffv2SumOVjQDAwPs2rULrq6uAPL3kXN1dcXy5culdsk4cuQI7wsEfE1XVxdnz55FYGAgDh8+jNzcXIhEIjRq1AhLlizByJEjy+UyfZUrV5Z4HBYWhkOHDiEmJgZ16tTB6NGjVTZil/BM1Vm4LLC3t5fqajt//jzjOI7Nnz9f4ribmxurVasWb7GL6pZR1WAJVZg3bx7r3Lmz+HFeXh5zdnYWDxypXLkyCw8P5yWWKluCZaUVWh6pssenYB9SkUgkfvz1fqVf/yhy31JNQi1BOSQkJMDBwUHiWEhICDiOQ//+/SWOt2vXDkeOHOEttqyBOJrozz//FC8SDgCHDx9GSEgIfH190bhxY0yYMAFeXl7Yu3evCmtJyjJV9vgU7GJRMCVIHXa10BSUBOVgY2Mj3rmhwPXr12FgYIDGjRtLHNfV1RWvbsKHr7tlNFVUVJTEKMQjR46gXr16mDt3LoD8SdubN2/mLZ6sDyBN+VAq2DtQXuVlc9fnz5+L90kscPnyZXz8+BHz5s2Du7s7AKB+/fp4/PgxTp8+zVsS/HoXC9rVQnkoCcqhRYsWCAgIwNSpU2FsbIy///4b9+7dQ9++faUmc4eFhaFSpUpKq1t8fDzOnDmDmJgY1K5dG7179y7x5pxlgba2NkQiEYD8e4EhISEYNWqU+HkbGxvEx8fzFu/HH3/EhAkTJI798MMPUvdf+dxUVV1s2LABHMcVuUrOl8pLElRlj8+X0tPT0aFDB4wfPx4TJ05USAzyH0qCcli0aBFatmyJmjVron79+ggNDQXHceJWyJeOHj0qXlKKL/v378f27dtx8OBBia6a27dvo3fv3uKl0ziOQ6tWrXDx4kUYGhryWgdVa9CgAfbt24fhw4fj6NGjSEhIQK9evcTPv3v3TuJ3UxoF3/hVRdWtUKFQCI7j8MMPP8DNzQ29evWCjo6O0uKriip7fL5kYGCAiIgIjel5UDkV35MsM27evMl69uzJ6tSpw1xcXNiFCxekyly+fJk1aNCAnTt3jtfYvXv3Zh06dJA4lpeXx6pXr860tbWZl5cXO3nyJJs0aRLjOI55enryGl8dnD9/ngmFQvGggK9/H82aNWP9+/dXUe34w3Ec09fXZ8bGxuIfjuOYgYGBxDFjY2Omr6+vkIExKSkpbPfu3eKpEebm5mzcuHHi+YHl1cCBA1mtWrXE0yCePXvGtLW1Zc7H++WXX1i9evUUVpdhw4aVi/dzWUALaJcBlStXxsiRI7FkyRLxsZs3b6JDhw6YMmUK1q1bJz7ep08fRERE4OnTp6qoqkI9f/4cFy5cgJmZGVxdXaGnpwcASExMhI+PD/r27YvOnTurtpKlNGbMmBKfs2vXLgXUJF9cXBwOHDiAoKAg/PXXX7C1tYWrqyvc3NzQokULhcVVhadPn6Jly5YwMzMT9/ikp6fj9u3baN68uUTZ6tWro2vXrti2bZtC6vLixQsMHjwYTZs2xYQJE1C1alXo6+tLlaOdJHig6ixMiqenp8e2b98ucczT05MJBAJ248YNiePr1q1jBgYGyqxeuZOQkFDiH00QHh7OvL29xeu0rlixQtVV4p0qe3y+JGsNWVk/pPTonmAZYGlpKbVG4I0bN6CjoyP1DdXQ0LBc30u4c+cOLl++jA8fPmDy5MmoWbMm0tPTERYWhlq1akntwv0tKlSoUOJzNGGH76SkJCQnJyM1NRWMMZktk7LOyckJp06dKrJM586dFd7TQlMklIeSYBnQqFEjHDhwAB4eHtDW1kZUVBRu3ryJLl26iLsEC7x+/Rp2dnYqqqniyNrctXfv3qhZsyYEAgG6devG2+auBR/wvXr1Qv369Xmovfy+ZR9KRXaJvXr1CkFBQdi/fz/++ecf1KlTB5MmTYKbmxuqVaumsLiajqZIKJGKW6JEDtevX2cCgYA1bNiQjR07llWuXJkJBAJ2/vx5qbINGzZkbm5uKqilYv36669MR0eHbdmyhb169UpqFZWJEyeyli1b8hJr3rx5rFq1aozjONa4cWO2YsUKFhkZycu1i1PcKiHK6BL7999/2apVq1izZs0Yx3HMwcGBzZ49mz18+JD3WES2MWPGsDt37hT6/N27d9mYMWOUWKPyiwbGlBGHDh2Ct7c3Xr9+jcqVK2POnDlSgyguXbqEvn37YsuWLXBzc1NRTRXD0dER/fv3x9q1a5GQkIAKFSpI7HC+bt06+Pj48DpX8NatWwgKCsKhQ4eQkJAAJycnDB8+HIMHD1ZY60sgEJS4Fbpo0SJe66ClpQU9PT307NkTbm5u6NixY7FdczRAg18CgQD79u0r9O/44MGDcHNz04hueIVTdRYmxSvJDfjMzEzWp08fBdZGNVS5uWtOTg47deoUGz58ODMyMmK6urrshx9+KPKb+rdSZSu0gDwDMmiAhmJ9vYbs19asWcMMDQ2VWKPyi+4JlgH9+vVDcHAwunXrVmS5z58/o0+fPrh69aqSaqY8qtzcVUtLCz179kTPnj3x/v17uLu74/Tp02jZsiVat27NayxfX1/4+vqKW6GrV6/GvHnzlNIKLVDSlmV5XDVHFY4dO4Zjx46JH2/duhUXL16UKpeUlISLFy+iZcuWyqxe+aXqLEyK17JlS6avr8/OnDlTaJn4+HjWokULxnEcW716tRJrpxyq3Nw1LS2NBQYGsh9++IEJhUJmbGzMRo4cKXOTXb4psxVagHoeVGPp0qXMyMiIGRkZMYFAwPT09MSPC36MjY1ZxYoVWa9evdjLly9VXeVygZJgGZCcnMxatWrF9PT02OnTp6We//fff1ndunWZtrZ2sTtSl1XK3tw1OzubHT9+nA0dOpQZGhoyoVDI+vbtyw4ePKjQHcWLEhkZybp06cIEAgHz9vZWWBx9fX25EmFqaqq4PoRfxXWHEv5QEiwjUlJSWJs2bZienh47efKk+PirV69Y5cqVmZ6eHjt69KjqKqgEeXl5bO/evaxv376sXr16rE6dOqxXr14sICCA5eXl8RZn/PjxzMLCgmlra7OuXbuybdu2scTERN6uXxKqaIVSzwPRJDQ6tAz5/PkzXFxcEBoaisOHD6NSpUpwcXFBRkYGgoODeV+4W1MVjNDs3r077O3tiy3P9y4KOTk5OHPmDIKCgnDixAnk5OSge/fucHNzQ58+faTmhvItJSUF33//PZ48eYIjR46gR48eEs9HRUXh+++/xz///INt27Zh9OjRCq0PIQql6ixMSubz58+sffv2TCgUMlNTU2ZlZcX++usvVVerXPlyySp5fvjsDlSXVij1PKje6dOnmbOzM7OwsGBaWlo0KldBqCVYBjx48EDi8efPn+Hu7o4PHz5gy5YtqFevntQ5zZo1U1b1FKJLly4QCAQ4d+4ctLW15WrlchyHkJAQJdROcVTdCv0S9Tyozp9//okhQ4agfv366NChAzZv3gw3NzcwxnDs2DHUrFkT/fr1432OqCaiJFgGCAQCqcnKBf9sso5zHFfmJ9F27twZHMfhwoUL0NbWFj8uzuXLl5VQO8Up6YbIiv63TktLQ/fu3fHXX39BT08POjo6OHPmTLnbQULdtGjRAjo6Orhx4wYSExNhbW0tXhzi7du3aNOmDVauXCmxsTT5NpQEy4CAgIASn6PqjWHLC5FIhJs3b+LFixdISUmBsbEx6tWrh3bt2kEoFKq6egqhiT0P6sbAwADLli3D9OnTkZSUBAsLC5w5cwYuLi4AAB8fHxw8eBB///23imta9tFk+TJA0xNaRkYG5s+fjy5duqB3795KickYw//+9z+sWLECiYmJ+PK7IsdxMDc3x5w5czBr1qxyt9p/ixYtCu15+Pq9WF56HtSNgYGBeOd6MzMzCIVCxMTEiJ+3sbFBRESEqqpXrlASJGpPX1+/0BaIogwfPhwHDhxAzZo1MXXqVDRu3BjGxsZITU3F48ePERQUhN9++w2PHj1CYGCgQuqgqlaoIjfpJfKpXbs2nj9/Ln7cpEkT7N27FyNGjEBOTg6CgoLg6OiowhqWIyoZjkNICXXo0IFNnz5dKbH27NnDOI5js2fPLnQCfm5uLpszZw4TCARs7969vMbPy8tjK1euZJaWlkwgEEiNRLW0tGQrV67kdW4kUS+rVq1iDg4OLDMzkzHG2IkTJ5hAIGCGhobMyMiIcRxXbhfGUDa6J0jKhAcPHqBnz55YsmQJRo8eDW1txXVidOzYEVpaWnINsunatStycnJw7do13uK7ubmJW6Fubm4yW6Hh4eEYOnSowlqhRP1cv34df/75J7S1tdGrVy906dJF1VUqFygJkjKhUaNGiI+PR1xcHIRCIezt7aV2Nuc4Do8fPy51LDMzMyxZsgRTpkwptuyGDRuwYMECJCUllTouAOzduxfu7u6YNWsWli1bBi0tLakyeXl5mDdvHlatWoWAgACMGDGCl9iEaCK6J0jKBAsLC1haWqJ27doKj5WdnS33qixCoZDXXRS2bduGTp06YeXKlYWWEQgEWL58Oe7du4etW7dSEiwn+vTpU6LyHMdJ7DpBvg0lQVImXLlyRWmxatSogWvXrmHcuHHFlr1+/TqqVavGW+wnT55gyZIlcpUdMGAAFixYwFtsolonT56Enp4eKlasCHk66MrbqGRVoSRIyFcGDRoEHx8fuLq6olevXoWWO3XqFPbv3w9PT0/eYquyFUpUy97eHlFRUbCysoKbmxuGDh2KihUrqrpa5V7JlqcgRIVSUlKwfPlyuLi4oGnTprh37x4A4NOnT1izZg3Cw8N5ifPLL7+gdu3a6NevH3766Sdcv34dKSkpYIwhJSUFN27cwE8//YR+/fqhdu3a+OWXX3iJC/zXCpUH361Qolrv37/H5cuX0bRpUyxevBgODg5wdnbGrl27kJqaqurqlV+qHJpKiLzev3/PqlWrxnR0dFi9evWYQCBgISEh4udr1arFpk2bxlu8uLg45uLiIp6W8PUPx3Hs+++/ZzExMbzFZIwxHx8fpq2tLbFotSwnT55k2trazMfHh9f4RD1kZWWx4OBgNmTIEGZgYMD09PRY//792aFDh8TTJgg/aHQoKROGDRuGkJAQXLlyBdbW1hJrKQLAnDlzcPLkSd6Xkbp79y5OnDiB58+fIzU1FcbGxqhbty5++OEHtG3bltdYAJCeno5WrVrh5cuXGDNmDEaOHCkxReLJkyfYs2cPdu3ahdq1a+PevXswMDDgvR5EfXz+/BlHjhyBv78/7t69Cy8vLyxcuFDV1So36J4gKRPOnz+PGTNmoF69ekhISJB6vlq1anj//j3vcVu3bo3WrVvzft3CGBgY4NKlSxg1ahS2b9+OHTt2SJVhjMHZ2Rl79uyhBFjOiUQinDt3DseOHcPDhw+hp6eHKlWqqLpa5QolQVImZGRkoEKFCoU+X57umVhbW+Ps2bNKb4US9ZCXl4cLFy5g//79CA4ORnp6OpydnbFt2zb0798fhoaGqq5iuUJJkJQJ9erVw7Vr1zBhwgSZzwcHB6Np06a8xFKX+VrKboUS1bp16xaCgoJw6NAhJCQkoE2bNli6dCmGDBkCKysrVVev3KIkSMoEDw8PuLu7o1GjRhg8eDCA/G/M4eHh8Pb2xu3bt/Hnn3/yEovmaxFVaN++PfT19dGzZ08MGzZM3O0ZGRmJyMhImefQFlalRwNjSJnh6+sLLy8vMMaQl5cHgUAAxhgEAgGWLFmCOXPm8BLHwcEBUVFRaNGihdLna6lLK5Qo35cbKhf3xYrRFla8oSRIypTIyEj8+eefCA8PR15eHqpXr44BAwbwPl/u6tWrCAoKwuHDh5GSkoJOnTph+PDhGDRoEIyNjXmN9SWBQFDiVuibN28UVh+iPLR5tmpQEiRlUlhYGA4dOoSYmBjUqVMHo0ePhomJCe9xsrOzcfr0aQQFBeHkyZPIy8tDjx494Obmht69e/O+r58qW6GEaCRVTE4kRB7r169nNWvWZB8/fpQ4fuLECSYUCiX22qtevbpUOb6lpqaygIAA1rZtWyYQCBQ2Uf3KlSvsp59+YhYWFkxbW5t99913bOfOnSwlJUUh8QjRZLRsGlFbx48fR/Xq1SVGxuXk5ODHH3+ElpYWdu7ciadPn2L58uV49+4dfH19FVYXZc7X6tSpE7Zs2YLY2FgcPnwYlpaWmDJlCqytrTFgwAAcPnwYIpFIIbEJ0TiqzsKEFMbe3p55eXlJHDt//jzjOI7Nnz9f4ribmxurVasWr/Fzc3PZ2bNnmbu7OzM1NWU6OjqsR48ebO/evezz58+8xiqOslqhhGgamiJB1FZCQgIcHBwkjoWEhIDjOPTv31/ieLt27XDkyBFe4qrbfC1aNYQQxaEkSNSWjY0NYmNjJY5dv34dBgYGaNy4scRxXV1d6Orq8hJXHeZr0aohhCgHjQ4lamvQoEF4+vQp7t+/D2NjY/z9999o0qQJ+vbti8OHD0uUnTVrFs6cOcPLAtqqnK8lqxXq5uZGq4YQoiCUBInaevr0KVq2bAkzMzPUr18foaGhSE9Px+3bt9G8eXOJstWrV0fXrl2xbdu2UsdV5XwtgUAgsxVaFFo1hJBvR0mQqLVbt27B19cXb968QeXKlTFr1iw4OztLlLly5QqmTp2K1atXo1u3biqqKT9o1RBClIuSICFqhFYNIUS5KAkSQgjRWDRZnhBCiMaiJEgIIURjURIkhBCisSgJEkII0ViUBAkhhGgsSoKEEEI0FiVBQgghGouSICGEEI1FSZAQQojG+j+Fw51rFfg99wAAAABJRU5ErkJggg==",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "import seaborn as sns\n",
+ "import matplotlib.pyplot as plt\n",
+ "\n",
+ "rank_list = sorted_mean_df.index[:12]\n",
+ "\n",
+ "df_acc = df_VUS_PR\n",
+ "plt.figure(figsize=(4.6, 3.5))\n",
+ "sns.reset_orig()\n",
+ "ax = sns.boxplot(data=df_acc[rank_list], showfliers=False, \n",
+ " meanprops=dict(color='k', linestyle='--'), showmeans=True, meanline=True)\n",
+ "plt.xticks(ticks=range(len(rank_list)), labels=rank_list, rotation=90, fontsize=12)\n",
+ "plt.ylabel('VUS-PR', fontsize=12)\n",
+ "plt.tight_layout()\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "### TSB-AD-M"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 9,
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ "\n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ " VUS_PR_Rank \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " CNN \n",
+ " 1.0 \n",
+ " \n",
+ " \n",
+ " OmniAnomaly \n",
+ " 2.0 \n",
+ " \n",
+ " \n",
+ " PCA \n",
+ " 3.0 \n",
+ " \n",
+ " \n",
+ " LSTMAD \n",
+ " 4.0 \n",
+ " \n",
+ " \n",
+ " USAD \n",
+ " 5.0 \n",
+ " \n",
+ " \n",
+ " AutoEncoder \n",
+ " 6.0 \n",
+ " \n",
+ " \n",
+ " KMeansAD \n",
+ " 7.0 \n",
+ " \n",
+ " \n",
+ " CBLOF \n",
+ " 8.0 \n",
+ " \n",
+ " \n",
+ " MCD \n",
+ " 9.0 \n",
+ " \n",
+ " \n",
+ " OCSVM \n",
+ " 10.0 \n",
+ " \n",
+ " \n",
+ " Donut \n",
+ " 11.0 \n",
+ " \n",
+ " \n",
+ " RobustPCA \n",
+ " 12.0 \n",
+ " \n",
+ " \n",
+ " FITS \n",
+ " 13.0 \n",
+ " \n",
+ " \n",
+ " OFA \n",
+ " 14.0 \n",
+ " \n",
+ " \n",
+ " EIF \n",
+ " 15.0 \n",
+ " \n",
+ " \n",
+ " COPOD \n",
+ " 16.0 \n",
+ " \n",
+ " \n",
+ " IForest \n",
+ " 17.0 \n",
+ " \n",
+ " \n",
+ " HBOS \n",
+ " 18.0 \n",
+ " \n",
+ " \n",
+ " TimesNet \n",
+ " 19.0 \n",
+ " \n",
+ " \n",
+ " KNN \n",
+ " 20.0 \n",
+ " \n",
+ " \n",
+ " TranAD \n",
+ " 21.0 \n",
+ " \n",
+ " \n",
+ " LOF \n",
+ " 22.0 \n",
+ " \n",
+ " \n",
+ " AnomalyTransformer \n",
+ " 23.0 \n",
+ " \n",
+ " \n",
+ "
\n",
+ "
"
+ ],
+ "text/plain": [
+ " VUS_PR_Rank\n",
+ "CNN 1.0\n",
+ "OmniAnomaly 2.0\n",
+ "PCA 3.0\n",
+ "LSTMAD 4.0\n",
+ "USAD 5.0\n",
+ "AutoEncoder 6.0\n",
+ "KMeansAD 7.0\n",
+ "CBLOF 8.0\n",
+ "MCD 9.0\n",
+ "OCSVM 10.0\n",
+ "Donut 11.0\n",
+ "RobustPCA 12.0\n",
+ "FITS 13.0\n",
+ "OFA 14.0\n",
+ "EIF 15.0\n",
+ "COPOD 16.0\n",
+ "IForest 17.0\n",
+ "HBOS 18.0\n",
+ "TimesNet 19.0\n",
+ "KNN 20.0\n",
+ "TranAD 21.0\n",
+ "LOF 22.0\n",
+ "AnomalyTransformer 23.0"
+ ]
+ },
+ "execution_count": 9,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "import pandas as pd\n",
+ "df_VUS_PR = pd.read_csv('benchmark_eval_results/multi_mergedTable_VUS-PR.csv')\n",
+ "Comparaed_Solution_Pool = ['IForest', 'LOF', 'PCA', 'HBOS', 'OCSVM', 'MCD', 'KNN', 'KMeansAD', 'COPOD', 'CBLOF', 'EIF', 'RobustPCA', 'AutoEncoder', \n",
+ " 'CNN', 'LSTMAD', 'TranAD', 'AnomalyTransformer', 'OmniAnomaly', 'USAD', 'Donut', 'TimesNet', 'FITS', 'OFA']\n",
+ "\n",
+ "mean_df = pd.DataFrame()\n",
+ "mean_df['VUS_PR_Rank'] = df_VUS_PR[Comparaed_Solution_Pool].mean().rank(ascending=False)\n",
+ "sorted_mean_df = mean_df.sort_values(by='VUS_PR_Rank', ascending=True)\n",
+ "sorted_mean_df"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 10,
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "import seaborn as sns\n",
+ "import matplotlib.pyplot as plt\n",
+ "\n",
+ "rank_list = sorted_mean_df.index[:12]\n",
+ "\n",
+ "df_acc = df_VUS_PR\n",
+ "plt.figure(figsize=(4.6, 3.5))\n",
+ "sns.reset_orig()\n",
+ "ax = sns.boxplot(data=df_acc[rank_list], showfliers=False, \n",
+ " meanprops=dict(color='k', linestyle='--'), showmeans=True, meanline=True)\n",
+ "plt.xticks(ticks=range(len(rank_list)), labels=rank_list, rotation=90, fontsize=12)\n",
+ "plt.ylabel('VUS-PR', fontsize=12)\n",
+ "plt.tight_layout()\n",
+ "plt.show()"
+ ]
+ }
+ ],
+ "metadata": {
+ "kernelspec": {
+ "display_name": "TSB-AD",
+ "language": "python",
+ "name": "python3"
+ },
+ "language_info": {
+ "codemirror_mode": {
+ "name": "ipython",
+ "version": 3
+ },
+ "file_extension": ".py",
+ "mimetype": "text/x-python",
+ "name": "python",
+ "nbconvert_exporter": "python",
+ "pygments_lexer": "ipython3",
+ "version": "3.11.10"
+ }
+ },
+ "nbformat": 4,
+ "nbformat_minor": 2
+}
diff --git a/benchmark_exp/benchmark_eval_results/multi_mergedTable_VUS-PR.csv b/benchmark_exp/benchmark_eval_results/multi_mergedTable_VUS-PR.csv
new file mode 100644
index 0000000..e48f51c
--- /dev/null
+++ b/benchmark_exp/benchmark_eval_results/multi_mergedTable_VUS-PR.csv
@@ -0,0 +1,181 @@
+file,IForest,LOF,PCA,HBOS,OCSVM,MCD,KNN,KMeansAD,COPOD,CBLOF,EIF,RobustPCA,AutoEncoder,CNN,LSTMAD,TranAD,AnomalyTransformer,OmniAnomaly,USAD,Donut,TimesNet,FITS,OFA,ts_len,anomaly_len,num_anomaly,avg_anomaly_len,anomaly_ratio,point_anomaly,seq_anomaly
+001_Genesis_id_1_Sensor_tr_4055_1st_15538.csv,0.0808798947062263,0.0795582690841015,0.0191862187111137,0.0769823525821735,0.0755064817203203,0.0588616430728093,0.0374581520327016,0.8909267796127135,0.0768136271840072,0.0243701574180411,0.0576369532257716,0.0049073190653246,0.0067991449688588,0.1008839318972666,0.0368911654653274,0.0363523856524792,0.0139559206957883,0.0034345968574615,0.0034345968574615,0.1771911988224531,0.0192888573223473,0.0963735066677776,0.2182861274575158,16220,50,3,16.666666666666668,0.0030826140567200987,0,1
+002_MSL_id_1_Sensor_tr_500_1st_900.csv,0.1210039055471916,0.1786244544836799,0.1284328310778201,0.1240126700589563,0.1860276081770164,0.1477910397613827,0.1785634376738192,0.9960656085287,0.1240126700589563,0.1346336473316038,0.1951786802494325,0.0323745369437144,0.1691533449688929,0.2057411518686494,0.1555158153516725,0.0334057264039409,0.1491307879404538,0.0249208163561295,0.0695437249232218,0.130816345978285,0.0495270648279296,0.0421948378787069,0.0758049719232074,1827,11,1,11.0,0.0060207991242474,0,1
+003_MSL_id_2_Sensor_tr_883_1st_1238.csv,0.0800736678820842,0.0752950533699904,0.1617926574717948,0.0914648935834253,0.0909088533770198,0.0707839973505618,0.0838864971338051,0.3009849100983018,0.0854438811124931,0.0934875512542289,0.0965999003404989,0.048692828966958,0.0812405000021305,0.0772477833309902,0.1344270032304955,0.199372232079333,0.1500276110302439,0.0680470491678578,0.0495219095871665,0.2050689149644828,0.0821812043628205,0.06576648144187,0.0788118881426434,3535,228,2,114.0,0.0644978783592645,0,1
+005_MSL_id_4_Sensor_tr_855_1st_2700.csv,0.0476260031624537,0.0594872377653271,0.0682441341000117,0.0914422684080773,0.0357253095670433,0.1074818435686603,0.0759962097283504,0.1132038200828637,0.1104064908517577,0.077101706792526,0.0932792358701746,0.0316888577434469,0.1053696396360178,0.0783803952151992,0.0841537186593886,0.0428899554713266,0.0646701767411846,0.0241985080446447,0.0158323339930094,0.0826378736314292,0.0392014633597659,0.0467456235014051,0.0818535644825817,3422,71,1,71.0,0.020748100526008183,0,1
+006_MSL_id_5_Sensor_tr_1150_1st_1250.csv,0.1097019863525373,0.0782597640084357,0.1133523835317392,0.1124378968888405,0.0647170804293077,0.1625609652998555,0.1149796669049939,0.2890772635781874,0.1203394741818728,0.1395053326123781,0.1124309755603081,0.1614828485457811,0.1471933534210257,0.1176540520735821,0.1214979449515134,0.0970416109334178,0.0784523923638925,0.0554971270653086,0.0601099429699475,0.4190173958477221,0.1826534947928388,0.1230975755215204,0.1140620990018156,5054,423,3,141.0,0.08369608231104075,0,1
+007_MSL_id_6_Sensor_tr_980_1st_3550.csv,0.0583113100601043,0.0675713264811741,0.158457978995777,0.0964931790450119,0.050134745109167,0.0910822351430553,0.0597411016885517,0.0611827038535904,0.0789747371542438,0.082607165642714,0.0762783585477094,0.5868542510120387,0.0910655252166293,0.7531464071877083,0.6548663749783363,0.5976374104281584,0.3188645433268522,0.8644052684971406,0.8655608869925534,0.4486720834293934,0.6247334447471574,0.5557338271312527,0.2684494316700492,3922,151,1,151.0,0.038500764915859256,0,1
+008_MSL_id_7_Sensor_tr_656_1st_1630.csv,0.8746965563399122,0.2375423885048023,0.3375044140366036,0.9298375051294744,0.9102426785184572,0.8642856582622015,0.4677378093172361,0.507050068771199,0.8831279004980374,0.8471000411289799,0.4330887466955445,0.1259595353118621,0.9236583892004312,0.9316206770622772,0.1636386825082354,0.2263305069887966,0.1321353848658805,0.0738612736532544,0.0589137816233114,0.4136713528938184,0.1643556095391026,0.3724002691205559,0.1756167361405369,2625,222,2,111.0,0.08457142857142858,0,1
+009_MSL_id_8_Sensor_tr_714_1st_1390.csv,0.0260096401343889,0.0252076779777143,0.0322128607981019,0.0227689795679518,0.0241000743562168,0.0187243879681891,0.0222555730650102,0.0168567755126596,0.0199377183390092,0.0176201227579899,0.0182447526550668,0.0418400964259534,0.0299526352481941,0.0998229863702508,0.0347343816626565,0.0414639856294763,0.0259906162106126,0.0179305824489282,0.0419521275899766,0.0622815037038514,0.0228624741853782,0.0163746731060844,0.1476322660357973,2856,21,1,21.0,0.007352941176470588,0,1
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diff --git a/benchmark_exp/benchmark_eval_results/uni_mergedTable_VUS-PR.csv b/benchmark_exp/benchmark_eval_results/uni_mergedTable_VUS-PR.csv
new file mode 100644
index 0000000..c56f5fe
--- /dev/null
+++ b/benchmark_exp/benchmark_eval_results/uni_mergedTable_VUS-PR.csv
@@ -0,0 +1,351 @@
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+859_OPPORTUNITY_id_18_HumanActivity_tr_895_1st_995.csv,0.0324894993660879,0.5054736396830993,0.0429780029280836,0.0838678275620894,0.0276947748331634,0.0464791511863311,0.0459591886799772,0.0378674988743084,0.0265570063179904,0.1893000783397052,0.9353296156830124,0.0319694977060169,0.0357108785971708,0.0527812853021653,0.0730275724906167,0.1251572191701934,0.0385461577794189,0.0649606211413943,0.0169460771279008,0.0168717979953252,0.030252153865517,0.0168849937738833,0.0168988954172865,0.2312681058909858,0.0323219559586036,0.0221129231468945,0.0223159259593616,0.0212275026022466,0.0230334005477363,0.0233499307880895,0.0477549840261632,0.0474613501419225,14751,438,1,438.0,0.029692902176123654,0,1
+860_OPPORTUNITY_id_19_HumanActivity_tr_808_1st_908.csv,0.1855263809332357,0.3803628145676445,0.1281198637827475,0.2109257393040495,0.0779156666318349,0.5827559844603726,0.7009742206712251,0.2846287763082256,0.0798560994039986,0.685564165617265,0.9978046535918474,0.172214161501287,0.2347186556984131,0.3553074149688803,0.6463985842750423,0.6789552305737541,0.1225434451274355,0.9749760859808034,0.975217503755782,0.9806824255520676,0.1400890110114286,0.9823884950610384,0.9995800386928292,0.0739052072423064,0.0740084234525358,0.081252065627871,0.0757712632417533,0.0789372093311157,0.0862960658403172,0.0819395884275392,0.0711960422811597,0.0710654054536395,9057,1142,1,1142.0,0.12609031688196976,0,1
+861_OPPORTUNITY_id_20_HumanActivity_tr_2085_1st_2185.csv,0.0456297536706012,0.6313775611812968,0.0411454485115498,0.0615656133784293,0.0419203964735332,0.0742043632768906,0.0974903556674187,0.0714308906541275,0.0285524060545039,0.1192019342919654,0.9831636243317632,0.0490883686011341,0.0695440791139736,0.0890891802903218,0.1048919989113564,0.1611692425819268,0.0447296724417197,0.0420152897682471,0.0206956988661805,0.0206951239178456,0.0377643867082903,0.0207159821878589,0.0206688449781874,0.2951976103662446,0.035794201588169,0.051312922932717,0.0258549552194993,0.0267950818521495,0.029032277535184,0.0310618979346342,0.067535112118821,0.0656632580070426,22194,818,2,409.0,0.03685680814634586,0,1
+862_OPPORTUNITY_id_21_HumanActivity_tr_500_1st_566.csv,0.0534295145363993,0.4144808335611193,0.0746506600762884,0.1022881654876164,0.1601779596742846,0.5003262250936138,0.6842548802661049,0.4841436795679507,0.0688231659382287,0.3420479383704533,0.9942843304863896,0.0574616694190946,0.0698037895661182,0.4907611636315809,0.6466392976763772,0.6761992498910423,0.1972647367149446,0.9714242672565152,0.9470922455686132,0.9381605023727376,0.0807044361658617,0.949358265364869,0.9940731638610902,0.05463386183731,0.0489426915921082,0.1091052240804908,0.0470610294312542,0.0566713650612775,0.0514130085902832,0.0477610042272344,0.0848714143314442,0.0875101691480496,15653,967,2,483.5,0.06177729508720373,0,1
+863_OPPORTUNITY_id_22_HumanActivity_tr_808_1st_908.csv,0.1126752220389985,0.4446815856111976,0.1222590438849748,0.1676922942145706,0.0766969774401334,0.109898897997173,0.7375528651973134,0.2189549044809268,0.4318443249296769,0.6508190260259217,0.9955035516843994,0.1170264916381974,0.104045145195024,0.1022259338363641,0.1029883812021392,0.0966986986486321,0.4846499250848397,0.2809715463593753,0.9962498745130616,0.9961337429688064,0.126028658019537,0.9982268671402612,0.9990970116506293,0.1799054694539444,0.1261791597929166,0.11055930180809,0.1063452061108757,0.1095484686826656,0.1975103715325785,0.1034611927850746,0.0801631974422819,0.0873039496515881,9057,1142,1,1142.0,0.12609031688196976,0,1
+865_OPPORTUNITY_id_24_HumanActivity_tr_2085_1st_2185.csv,0.0388167452149691,0.5487387688344704,0.0728493037260139,0.0754793508362281,0.0721978005347564,0.1037293001539877,0.1048570771065508,0.1095902617827041,0.0401762182340227,0.1446935474746726,0.9954174578054474,0.0339266302181035,0.0524781717840723,0.1585082082492696,0.1081076508129099,0.0969227229816868,0.0255884605994848,0.2931607585883684,0.0201086181118523,0.0201228407550592,0.0428402146114723,0.020179565755659,0.0207413787181795,0.0217675072521749,0.0404136182639413,0.0355679259447591,0.0261992367387437,0.0311283335016864,0.0321465926249359,0.0335399241940311,0.0867662837314623,0.0872812743426917,22194,818,2,409.0,0.03685680814634586,0,1
+866_OPPORTUNITY_id_25_HumanActivity_tr_6213_1st_7311.csv,0.0299905761110771,0.2642141468458872,0.0508242584070132,0.0675912317461119,0.04530046582786,0.3231005105524488,0.228376528737035,0.1197165960288143,0.0284836522868556,0.2282582552547461,0.9967320638121808,0.0269491861334333,0.055733642485731,0.4827478155025659,0.5088470835902384,0.2176150734854295,0.0265921214189819,0.0332768796457443,0.78924848920351,0.788245236887595,0.0379897231313992,0.8649094315952334,0.9954631099428416,0.0489430157063212,0.0260976370473304,0.0255887494091868,0.0242265817880002,0.02675777641251,0.0274384799555474,0.0255557258459699,0.0313285390237217,0.032694227370922,24852,872,1,872.0,0.03508771929824561,0,1
+867_OPPORTUNITY_id_26_HumanActivity_tr_808_1st_908.csv,0.1950825645797043,0.2099619494445334,0.1466780974188838,0.2668662420619402,0.1052524748525184,0.3067276713350026,0.6307056549941403,0.2342098542145473,0.1586049893838892,0.7621983046584694,0.9973456819500912,0.2267370529317477,0.1774199281503095,0.6461568745679437,0.3040833831162596,0.5395991186590765,0.0890683669602241,0.0995562536039049,0.9894357615958708,0.987802101573936,0.1305352727700646,0.989322361688862,0.9900414861258692,0.1117289203361844,0.073781583868494,0.0755310081321683,0.0728444126067166,0.081645293367826,0.2036818705078447,0.0754381061791526,0.0729952329430243,0.0730453177887594,9057,1142,1,1142.0,0.12609031688196976,0,1
+868_OPPORTUNITY_id_27_HumanActivity_tr_2085_1st_2185.csv,0.0350448593825007,0.5175586503835267,0.0650479933450685,0.0772773775431396,0.0275974004714475,0.0902379560962212,0.0926753721010703,0.095802472981506,0.0283947036015016,0.1488497156780334,0.930707281230735,0.0334997978256459,0.0556283736243988,0.086081778217416,0.0731353359324261,0.0743537136460227,0.0581528633035119,0.8009043928468429,0.5218776152768579,0.5140320946121951,0.0399039819096227,0.595323440172707,0.8700221818821074,0.051307859256771,0.0257197922332333,0.0274517540873403,0.0241147984749759,0.0269791279984452,0.024810505010732,0.0250080239716726,0.0268778317623528,0.0268247902788533,22194,818,2,409.0,0.03685680814634586,0,1
+869_OPPORTUNITY_id_28_HumanActivity_tr_500_1st_566.csv,0.0453643533619752,0.3725829067723197,0.0516856677565031,0.3864776839586226,0.5779053191369881,0.5048753643195552,0.3429311151070703,0.3482192699243691,0.7521307672257912,0.2157950599080909,0.9924368845704568,0.079446501284752,0.0920520123071031,0.7216106433821072,0.677364447334326,0.4562454763792252,0.0589354756054663,0.1700603981027582,0.8254880920960802,0.8141914434910861,0.0767653538611987,0.8285016817758432,0.9803703088298416,0.0803872799768027,0.0775446287338396,0.1475754988124094,0.0557543675410022,0.0854945841725452,0.0484852979883969,0.0508624038740174,0.1640946607012355,0.1631026645937065,15653,967,2,483.5,0.06177729508720373,0,1
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- π TSB-AD
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- Welcome to TSB-AD's GitHub Pages
- This is a sample page for TSB-AD.
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π The Elephant in the Room: Towards A Reliable Time-series Anomaly Detection Benchmark
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+ The Ohio State University NeurIPS 2024 D&B
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+ Example time series from TSB-AD, with anomalies highlighted in red.
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Abstract
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+ Time-series anomaly detection is a fundamental task across scientific fields and industries. However, the field has long faced the ''π elephant in the room:'' critical issues including flawed datasets, biased evaluation measures, and inconsistent benchmarking practices that have remained largely ignored and unaddressed. We introduce the TSB-AD to systematically tackle these issues in the following three aspects: (i) Dataset Integrity: with 1070 high-quality time series from a diverse collection of 40 datasets (doubling the size of the largest collection and four times the number of existing curated datasets), we provide the first large-scale, heterogeneous, meticulously curated dataset that combines the effort of human perception and model interpretation; (ii) Measure Reliability: by revealing issues and biases in evaluation measures, we identify the most reliable and accurate measure, namely, VUS-PR for anomaly detection in time series to address concerns from the community; and (iii) Comprehensive Benchmarking: with a broad spectrum of 40 detection algorithms, from statistical methods to the latest foundation models, we perform a comprehensive evaluation that includes a thorough hyperparameter tuning and a unified setup for a fair and reproducible comparison. Our findings challenge the conventional wisdom regarding the superiority of advanced neural network architectures, revealing that simpler architectures and statistical methods often yield better performance. The promising performance of neural networks on multivariate cases and foundation models on point anomalies highlights the need for further advancements in these methods.
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π TSB-AD-U Leaderborad
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π£ Z-normalization is applied for the time series preprocessing step, unless an alternative normalization is specified.
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π TSB-AD-M Leaderborad
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Summary of Datasets
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+ Dataset
+ Description
+ Data Source
+ License
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+ UCR
+ A collection of univariate time series of multiple domains, including air temperature, arterial blood pressure, astronomy, ECG, and more. Most anomalies are introduced artificially.
+ Website
+ None
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+ NAB
+ Labeled real-world and artificial time series, including AWS server metrics, online advertisement click rates, real-time traffic data, and Twitter mentions of publicly traded companies.
+ Website
+ GPL
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+ YAHOO
+ A dataset published by Yahoo Labs, consisting of real and synthetic time series based on production traffic to Yahoo systems.
+ Website
+ See details in Website
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+ IOPS
+ A dataset with performance indicators reflecting the scale, quality of web services, and machine health status.
+ Website
+ None
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+ MGAB
+ Mackey-Glass time series, where anomalies exhibit chaotic behavior that is challenging for the human eye to distinguish.
+ Website
+ CC0-1.0
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+ WSD
+ is a web service dataset, which contains real-world KPIs collected from large Internet companies.
+ Website
+ None
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+ SED
+ a simulated engine disk data from the NASA Rotary Dynamics Laboratory representing disk revolutions recorded over several runs (3K rpm speed).
+ Website
+ None
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+ TODS
+ is a synthetic dataset that comprises global, contextual, shapelet, seasonal, and trend anomalies.
+ Website
+ Apache-2.0
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+ NEK
+ is collected from real production network equipment.
+ Website
+ None
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+ Stock
+ is a stock trading traces dataset, containing one million transaction records throughout the trading hours of a day.
+ Website
+ None
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+ Power
+ power consumption for a Dutch research facility for the entire year of 1997.
+ Website
+ None
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+ GHL
+ contains the status of 3 reservoirs such as the temperature and level. Anomalies indicate changes in max temperature or pump frequency.
+ Website
+ None
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+ Daphnet
+ contains the annotated readings of 3 acceleration sensors at the hip and leg of Parkinson's disease patients that experience freezing of gait (FoG) during walking tasks.
+ Website
+ CC BY 4.0
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+ Exathlon
+ is based on real data traces collected from a Spark cluster over 2.5 months. For each of these anomalies, ground truth labels are provided for both the root cause interval and the corresponding effect interval.
+ Website
+ Apache-2.0
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+
+ Genesis
+ is a portable pick-and-place demonstrator that uses an air tank to supply all the gripping and storage units.
+ Website
+ CC BY-NC-SA 4.0
+
+
+ OPP
+ is devised to benchmark human activity recognition algorithms (e.g., classification, automatic data segmentation, sensor fusion, and feature extraction), which comprises the readings of motion sensors recorded while users executed typical daily activities.
+ Website
+ CC BY 4.0
+
+
+ SMD
+ is a 5-week-long dataset collected from a large Internet company, which contains 3 groups of entities from 28 different machines.
+ Website
+ MIT
+
+
+ SWaT
+ is a secure water treatment dataset that is collected from 51 sensors and actuators, where the anomalies represent abnormal behaviors under attack scenarios.
+ Website
+ Needs request form
+
+
+ PSM
+ is a dataset collected internally from multiple application server nodes at eBay.
+ Website
+ CC 4.0
+
+
+ SMAP
+ is real spacecraft telemetry data with anomalies from Soil Moisture Active Passive satellite. It contains time series with one feature representing a sensor measurement, while the rest represent binary encoded commands.
+ Website
+ Caltech
+
+
+ MSL
+ is collected from Curiosity Rover on Mars satellite.
+ Website
+ Caltech
+
+
+ CreditCard
+ is an intrusion detection evaluation dataset, which consists of labeled network flows, including full packet payloads in pcap format, the corresponding profiles, and the labeled flows.
+ Website
+ None
+
+
+ GECCO
+ is a water quality dataset used in a competition for online anomaly detection of drinking water quality.
+ Website
+ CC BY 4.0
+
+
+ MITDB
+ contains 48 half-hour excerpts of two-channel ambulatory ECG recordings, obtained from 47 subjects studied by the BIH Arrhythmia Laboratory between 1975 and 1979.
+ Website
+ Open Data Commons Attribution License v1.0
+
+
+ SVDB
+ includes 78 half-hour ECG recordings chosen to supplement the examples of supraventricular arrhythmias in the MIT-BIH Arrhythmia Database.
+ Website
+ Open Data Commons Attribution License v1.0
+
+
+ LTDB
+ is a collection of 7 long-duration ECG recordings (14 to 22 hours each), with manually reviewed beat annotations.
+ Website
+ Open Data Commons Attribution License v1.0
+
+
+ CATSv2
+ is the second version of the Controlled Anomalies Time Series (CATS) Dataset, which consists of commands, external stimuli, and telemetry readings of a simulated complex dynamical system with 200 injected anomalies.
+ Website
+ CC BY 4.0
+
+
+
+
+
+
+
+
+
Datasets Characteristics
+
+
+
+ (i) Summary characteristics of datasets included in TSB-AD-U. '-' in the 2nd column indicates this dataset is transformed from the multivariate dataset. The 'Category' column indicates whether the datasets feature point anomalies (P) or sequence anomalies (Seq).
+
+
+ Name
+ # TS Collected
+ # TS Curated
+ Avg Dim
+ Avg TS Len
+ Avg # Anomaly
+ Avg Anomaly Len
+ Anomaly Ratio
+ Category
+
+
+
+
+ UCR
+ 250
+ 228
+ 1
+ 67818.7
+ 1
+ 198.9
+ 0.6%
+ P&Seq
+
+
+ NAB
+ 58
+ 28
+ 1
+ 5099.7
+ 1.6
+ 370.1
+ 10.6%
+ Seq
+
+
+ YAHOO
+ 367
+ 259
+ 1
+ 1560.2
+ 5.5
+ 2.5
+ 0.6%
+ P&Seq
+
+
+ IOPS
+ 58
+ 17
+ 1
+ 72792.3
+ 25.6
+ 48.7
+ 1.3%
+ Seq
+
+
+ MGAB
+ 10
+ 9
+ 1
+ 97777.8
+ 9.7
+ 20.0
+ 0.2%
+ Seq
+
+
+ WSD
+ 210
+ 111
+ 1
+ 17444.5
+ 5.1
+ 25.4
+ 0.6%
+ Seq
+
+
+ SED
+ 6
+ 3
+ 1
+ 23332.3
+ 14.7
+ 64.0
+ 4.1%
+ Seq
+
+
+ TODS
+ 15
+ 15
+ 1
+ 5000.0
+ 97.3
+ 18.7
+ 6.3%
+ P&Seq
+
+
+ NEK
+ 48
+ 9
+ 1
+ 1073.0
+ 2.9
+ 51.1
+ 8.0%
+ P&Seq
+
+
+ Stock
+ 90
+ 20
+ 1
+ 15000.0
+ 1246.9
+ 1.1
+ 9.4%
+ P&Seq
+
+
+ Power
+ 1
+ 1
+ 1
+ 35040.0
+ 4
+ 750
+ 8.5%
+ Seq
+
+
+ Daphnet (U)
+ -
+ 1
+ 1
+ 38774.0
+ 6
+ 384.3
+ 5.9%
+ Seq
+
+
+ CATSv2 (U)
+ -
+ 1
+ 1
+ 300000.0
+ 19.0
+ 778.9
+ 4.9%
+ Seq
+
+
+ SWaT (U)
+ -
+ 1
+ 1
+ 419919.0
+ 27.0
+ 1876.0
+ 12.1%
+ Seq
+
+
+ LTDB (U)
+ -
+ 9
+ 1
+ 99700.0
+ 127.5
+ 144.5
+ 18.6%
+ Seq
+
+
+ TAO (U)
+ -
+ 3
+ 1
+ 10000.0
+ 838.7
+ 1.1
+ 9.4%
+ P&Seq
+
+
+ Exathlon (U)
+ -
+ 32
+ 1
+ 44075.8
+ 3.1
+ 1577.3
+ 11.0%
+ Seq
+
+
+ MITDB (U)
+ -
+ 8
+ 1
+ 631250.0
+ 68.7
+ 451.9
+ 4.2%
+ Seq
+
+
+ MSL (U)
+ -
+ 9
+ 1
+ 3492.0
+ 1.3
+ 130.0
+ 5.8%
+ Seq
+
+
+ SMAP (U)
+ -
+ 19
+ 1
+ 7700.2
+ 1.2
+ 210.1
+ 2.8%
+ Seq
+
+
+ SMD (U)
+ -
+ 38
+ 1
+ 24207.7
+ 2.4
+ 173.7
+ 2.0%
+ Seq
+
+
+ SVDB (U)
+ -
+ 20
+ 1
+ 171380.0
+ 36.4
+ 292.5
+ 3.6%
+ Seq
+
+
+ OPP (U)
+ -
+ 29
+ 1
+ 16544.8
+ 1.4
+ 653.4
+ 6.4%
+ Seq
+
+
+
+
+
+
+
+ (ii) Summary characteristics of datasets included in TSB-AD-M. The 'Category' column indicates whether the datasets feature point anomalies (P) or sequence anomalies (Seq).
+
+
+ Name
+ # TS Collected
+ # TS Curated
+ Avg Dim
+ Avg TS Len
+ Avg # Anomaly
+ Avg Anomaly Len
+ Anomaly Ratio
+ Category
+
+
+
+
+ GHL
+ 48
+ 25
+ 19
+ 199001.0
+ 2.2
+ 1035.2
+ 1.1%
+ Seq
+
+
+ Daphnet
+ 17
+ 1
+ 9
+ 38774.0
+ 6.0
+ 384.3
+ 5.9%
+ Seq
+
+
+ Exathlon
+ 72
+ 27
+ 21
+ 60878.4
+ 4.3
+ 1373.3
+ 9.8%
+ Seq
+
+
+ Genesis
+ 1
+ 1
+ 18
+ 16220.0
+ 3.0
+ 16.7
+ 0.3%
+ Seq
+
+
+ OPP
+ 24
+ 8
+ 248
+ 17426.75
+ 1.4
+ 394.3
+ 4.1%
+ Seq
+
+
+ SMD
+ 28
+ 22
+ 38
+ 25466.4
+ 8.9
+ 112.8
+ 3.8%
+ Seq
+
+
+ SWaT
+ 4
+ 2
+ 59
+ 207457.5
+ 16.5
+ 1093.6
+ 12.7%
+ Seq
+
+
+ PSM
+ 1
+ 1
+ 25
+ 217624.0
+ 72.0
+ 338.6
+ 11.2%
+ P&Seq
+
+
+ SMAP
+ 54
+ 27
+ 25
+ 7855.9
+ 1.3
+ 196.3
+ 2.9%
+ Seq
+
+
+ MSL
+ 27
+ 16
+ 55
+ 3119.4
+ 1.3
+ 111.7
+ 5.1%
+ Seq
+
+
+ CreditCard
+ 1
+ 1
+ 29
+ 284807.0
+ 465.0
+ 1.1
+ 0.2%
+ P&Seq
+
+
+ GECCO
+ 1
+ 1
+ 9
+ 138521.0
+ 51.0
+ 33.8
+ 1.2%
+ Seq
+
+
+ MITDB
+ 48
+ 13
+ 2
+ 336153.8
+ 15.2
+ 1846.8
+ 2.7%
+ Seq
+
+
+ SVDB
+ 78
+ 31
+ 2
+ 207122.6
+ 68.3
+ 268.2
+ 4.8%
+ Seq
+
+
+ LTDB
+ 7
+ 5
+ 2
+ 100000.0
+ 105.0
+ 134.4
+ 15.5%
+ Seq
+
+
+ CATSv2
+ 10
+ 6
+ 17
+ 240000.0
+ 11.5
+ 811.6
+ 3.7%
+ Seq
+
+
+ TAO
+ 45
+ 13
+ 3
+ 10000.0
+ 788.2
+ 1.1
+ 8.7%
+ P&Seq
+
+
+
+
+
+
+
+
+
+
+
+
+
+
+
+
+
+
BibTeX
+
@inproceedings{liu2024elephant,
+ title={The Elephant in the Room: Towards A Reliable Time-Series Anomaly Detection Benchmark},
+ author={Liu, Qinghua and Paparrizos, John},
+ booktitle={NeurIPS 2024},
+ year={2024}
+ }
+
+
@article{paparrizos2022tsb,
+ title={Tsb-uad: an end-to-end benchmark suite for univariate time-series anomaly detection},
+ author={Paparrizos, John and Kang, Yuhao and Boniol, Paul and Tsay, Ruey S and Palpanas, Themis and Franklin, Michael J},
+ journal={Proceedings of the VLDB Endowment},
+ volume={15},
+ number={8},
+ pages={1697--1711},
+ year={2022},
+ publisher={VLDB Endowment}
+ }
+
+
@article{paparrizos2022volume,
+ title={{Volume Under the Surface: A New Accuracy Evaluation Measure for Time-Series Anomaly Detection}},
+ author={Paparrizos, John and Boniol, Paul and Palpanas, Themis and Tsay, Ruey S and Elmore, Aaron and Franklin, Michael J},
+ journal={Proceedings of the VLDB Endowment},
+ volume={15},
+ number={11},
+ pages={2774--2787},
+ year={2022},
+ publisher={VLDB Endowment}
+ }
+
+
+
+
+
+
+
+
+
+
+
+
+
+
+