SVM Learning of IP Address Structure for Latency Prediction
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1 SVM Learning of IP Address Structure for Latency Prediction Rob Beverly, Karen Sollins and Arthur Berger SIGCOMM MineNet06 1
2 SVM Learning of IP Address Structure for Latency Prediction The case for Latency Prediction The case for Machine Learning Data and Methodology Results Going Forward SIGCOMM MineNet06 2
3 The Case for Latency Prediction SIGCOMM MineNet06 3
4 Latency Prediction (again?) Significant prior work: King [Gummandi 2002] Vivaldi [Dabek 2004] Meridian [Wong 2005] Others IDMaps, GNP, etc Prior Methods: Active Queries Synthetic Coordinate Systems Landmarks Our work seeks to provide an agent-centric (single-node) alternative SIGCOMM MineNet06 4
5 Why Predict Latency? 1. Service Selection: balance load, optimize performance, P2P replication 2. User-directed Routing: e.g. IPv6 with perprovider logical interfaces 3. Resource Scheduling: Grid computing, etc. 4. Network Inference: Measure additional topological network properties SIGCOMM MineNet06 5
6 An Agent-Centric Approach Hypothesis: Two hosts within same sub network likely have consistent congestion and latency Registry allocation policies give network structure but fragmented and discontinuous Formulate as a supervised learning problem Given latencies to a set of (random) destinations as training: predict_latency(unseen IP) error = predict(ip) actual(ip) SIGCOMM MineNet06 6
7 The Case for Machine Learning SIGCOMM MineNet06 7
8 Why Machine Learning? Internet-scale Networks: Complex (high-dimensional) Dynamic Can accommodate and recover from infrequent errors in probabilistic world Traffic provides large and continuous training base SIGCOMM MineNet06 8
9 Candidate Tool: Support Vector Machine Supervised learning (but amenable to online learning) Separate training set into two classes in most general way Main insight: find hyper-plane separator that maximizes the minimum margin between convex hulls of classes Second insight: if data is not linearly separable, take to higher dimension Result: generalizes well, fast, accommodate unknown data structure SIGCOMM MineNet06 9
10 SVMs Maximize Minimum Margin =positive examples =negative examples =support vector Most Simple Case: 2 Classes in 2 Dimensions Linearly Separable SIGCOMM MineNet06 10
11 SVMs Redefining the Margin =positive examples =negative examples The single new positive example redefines margin SIGCOMM MineNet06 11
12 Non-SV Points don t affect solution =positive examples =negative examples SIGCOMM MineNet06 12
13 IP Latency Non-Linearity =200ms examples =10ms examples IP Bit 1 IP Bit 0 SIGCOMM MineNet06 13
14 Higher Dimensions for Non-Linearity?? =200ms examples???? =10ms examples 2 Classes in 2 Dimensions NOT Linearly Separable SIGCOMM MineNet06 14
15 Kernel Function Φ =200ms examples =10ms examples 2 Classes in 3 Dimensions Linearly Separable SIGCOMM MineNet06 15
16 Support Vector Regression Same idea as classification ε-insensitive loss function Latency Φ Latency ε First Octet SIGCOMM MineNet06 16
17 Data and Methodology SIGCOMM MineNet06 17
18 Data Set 30,000 random hosts responding to ping Average latency to each over 5 pings Non-trivial distribution for learning SIGCOMM MineNet06 18
19 Methodology # IP Latency # IP Latency Train Data Set Permute Order Test Average 5 experiments: Randomly permute data set Split data set into training / test points SIGCOMM MineNet06 19
20 Methodology # IP Latency # IP Latency Build SVM Train Permute Order Measure Performance Test Average 5 experiments: Training data defines SVM Performance on (unseen) test points Each bit of IP an input feature SIGCOMM MineNet06 20
21 Results SIGCOMM MineNet06 21
22 Results Spoiler: So, does it work? Yes, within 30% for more than 75% of predictions Performance varies with selection of parameters (multi-optimization problem) Training Size Input Dimension Kernel SIGCOMM MineNet06 22
23 Training Size SIGCOMM MineNet06 23
24 Question: Are MSB Better Predictors Determine error versus number most significant bits of test input IPs SIGCOMM MineNet06 24
25 Question: Are MSB Better Predictors Determine error versus number most significant bits of test input IPs Powerful result: majority of discriminatory power in first 8 bits SIGCOMM MineNet06 25
26 Feature Selection Use feature selection to determine which individual bits of address contribute to discriminatory power of prediction θ i argmin j V(f(θ,x j ),y) x j! θ 1,,θ i-1 SIGCOMM MineNet06 26
27 Feature Selection Note x-axis: cumulative bit features SIGCOMM MineNet06 27
28 Feature Selection Matches Intuition and Registry Allocations SIGCOMM MineNet06 28
29 Performance Given empirically optimal training size and input features How well can agents predict latency to unknown destinations? SIGCOMM MineNet06 29
30 Prediction Performance Ideal SIGCOMM MineNet06 30
31 Prediction Performance Within 30% for >75% of Predictions SIGCOMM MineNet06 31
32 Prediction Performance Within 30% for >75% of Predictions SIGCOMM MineNet06 32
33 Going Forward SIGCOMM MineNet06 33
34 Future Research How agents select training data (random, BGP prefix, registry allocation, from TCP flows, etc) How performance decays over time and how often to retrain Online, continuous learning SIGCOMM MineNet06 34
35 Summary - Questions? Major Results: An agent-centric approach to latency prediction Validation of SVMs and Kernel Functions as a means to learn on the basis of Internet Addresses Feature Selection analysis of IP address informational content in predicting latency Latency estimation accuracy within 30% of true value for > 75% of data points SIGCOMM MineNet06 35
36 Prediction Accuracy Only ~25% of predictions accurate to within 5% of actual value SIGCOMM MineNet06 36
37 Prediction Accuracy But >85% of predictions accurate to within 50% of true value About ~45% of predictions accurate to within 10% of true value SIGCOMM MineNet06 37
38 Prediction Accuracy Bottom line: suitable for coarse-grained latency prediction SIGCOMM MineNet06 38
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