270 likes | 415 Views
This research by Seung-won Hwang from the Department of CSE at POSTECH explores innovative techniques to enhance intelligent querying, focusing on bridging gaps in user queries and optimizing ranking functionalities. Key insights include the application of AI methods like search and machine learning to support effective query processing. The study emphasizes the importance of minimizing unnecessary probes and introduces a unified cost-based approach to optimize performance across various scenarios. Usability improvements in query formulation and processing algorithms aim to create a more efficient user experience.
E N D
“Artificial Intelligence” in my research Seung-won HwangDepartment of CSEPOSTECH
Recap • Bridging the gap between under-/over-specified user queries • We went through various techniques to support intelligent querying, implicitly/automatically from data, prior users, specific user, and domain knowledge • My research shares the same goal, with some AI techniques applied (e.g., search, machine learning)
The Context: query top-3 houses select * from housesorder by [ranking function F]limit 3 Rank Formulation Rank Processing ranked results e.g., realtor.com
Overview Usability:Rank Formulation query top-3 houses select * from housesorder by [ranking function F]limit 3 Rank Formulation Rank Processing Efficiency:Processing Algorithms ranked results e.g., realtor.com
Part I: Rank Processing • Essentially a search problem (you studied in AI)
Limitation of Naïve approach Merge step Sort step new (search predicate) : x F = min(new,cheap,large) k = 1 a:0.90, b:0.80, c:0.70, d:0.60, e:0.50 cheap (expensive predicate) : pc û û û Algorithm b:0.78 d:0.90, a:0.85, b:0.78, c:0.75, e:0.70 large (expensive predicate) : pl û û û b:0.90, d:0.90, e:0.80, a:0.75, c:0.20 • Our goal is to schedule the order of probes to minimize the number of probes
a b c a:0.9 a:0.85 b:0.8 b:0.8 c:0.7 c:0.7 d:0.6 d:0.6 e:0.5 e:0.5 global schedule : H(pc, pl) 0.85 0.75 0.75 0.78 0.90 0.78 Unnecessary probes initial state pr(a,pc) =0.85 pr(a,pl) =0.75 e d a b c e d b b goal state
Search Strategies? • Depth-first • Breadth-first • Depth-limited / iterative deepening (try every depth limit) • Bidirectional • Iterative improvement (greedy/hill climbing)
Best First Search • Determining which node to explore next, using evaluation function • Evaluation function: • exploring more on object with the highest “upper bound score” • We could show that this evaluation function minimizes the number of evaluation, by evaluating only when “absolutely necessary”.
Necessary Probes? • Necessary probes • probe pr(u,p) is necessary if we cannot determine top-k answers until probing pr(u,p), where u: object, p: predicate Let global schedule be H(pc, pl) top-1: b(0.78) 0.85 0.75 0.75 ≤0.90 Can we decide top-1 without probing pr(a,pc)? 0.78 0.90 0.78 No pr(a,pc) necessary! 0.75 0.20 0.20 0.90 0.90 0.60 0.70 0.80 0.50
a:0.9 a:0.85 b:0.8 b:0.78 b:0.78 b:0.8 b:0.8 a:0.75 a:0.75 a:0.75 c:0.7 c:0.7 c:0.7 c:0.7 c:0.7 d:0.6 d:0.6 d:0.6 d:0.6 d:0.6 e:0.5 e:0.5 e:0.5 e:0.5 e:0.5 global schedule : H(pc, pl) 0.85 0.75 0.75 0.78 0.90 0.78 Unnecessary probes pr(a,pc) =0.85 pr(a,pl) =0.75 pr(b,pc) =0.78 pr(b,pl) =0.90 Top-1 b:0.78
Generalization Random Access Sorted Access r = ¥ (impossible) r =1 (cheap) r = h (expensive) Unified Top-k Optimization [ICDE05a/TKDE] NRA, StreamCombine FA, TA, QuickCombine CA, SR-Combine s =1 (cheap) FA, TA, QuickCombine NRA, StreamCombine s = h (expensive) MPro [SIGMOD02/TODS] s = ¥ (impossible)
Just for Laugh: Adapted from Hyountaek Yong’s presentation Strong nuclear force Electromagnetic force Weak nuclear force Gravitational force Unified field theory
FA TA NRA CA MPro Unified Cost-based Approach
Generality • Across a wide range of scenarios • One algorithm for all
Adaptivity • Optimal at specific runtime scenario
Cost based Approach • Cost-based optimization • Finding optimal algorithmfor the given scenario, with minimum cost, from a space • • Mopt
Evaluation: Unification and Contrast (v. TA) Unification: For symmetric function, e.g., avg(p1, p2), framework NC behaves similarly to TA Contrast: For asymmetric function, e.g., min(p1, p2), NC adapts with different behaviors and outperforms TA cost cost N T N depth intop2 depth intop2 T N depth intop1 depth intop1
Part II: Rank Formulation Usability:Rank Formulation query top-3 houses select * from housesorder by [ranking function F]limit 3 Rank Formulation Rank Processing Efficiency:Processing Algorithms ranked results e.g., realtor.com
Learning F from implicit user interactions Using machine learning technique (that you will learn soon!) to combinequantitative model for efficiency and qualitative model for usability • Quantitative model • Query condition is represented as a mapping F of objects into absolute numerical scores • DB-friendly, by attaining the absolute score on each object • Example F( )=0.9 F( )=0.5 • Qualitative model • Query condition is represented as a relative ordering of objects • User-friendly by alleviating user from specifying the absolute score on each object • Example >
A Solution: RankFP (RANK Formulation and Processing) For usability, a qualitative formulation front-endwhich enables rank formulation by ordering samples For efficiency, a quantitative ranking function F which can be efficiently processed yes Over S: RF» R*? ranking R* over S Q: select * from housesorder by Flimit k ranking function no Function Learning: learn newF 5 4 3 F 2 1 ranked results processing of Q Sample Selection: generate new S sample S (unordered) Rank Processing Rank Formulation
Challenge: Unlike a conventional learning problem of classifying objects into groups, we learn a desired ordering of all objects Solution:We transform ranking into a classification on pairwise comparisons [Herbrich00] learning algorithms: a binary classifier + - F Task 1: RankingClassification classification view: ranking view: c > b > d > e > a pairwise comparison classification c a-b - b - b-c d + c-d e a + d-e - a-c … … [Herbrich00] R. Herbrich, et. al. Large margin rank boundary for ordinal regression. MIT Press, 2000.
Challenge: With the pairwiseclassification function, we need to efficiently process ranking. Solution:developing duality connecting F also as a global per-object ranking function. Task 2: ClassificationRanking F(a-b)? F(a)=0.7 F(a-c)? F(a-d)?….. • Suppose function F is linearClassification View:Ranking View:F(ui-uj)>0 F(ui)- F(uj)>0 F(ui)> F(uj) b a • Rank with F(.)e.g., F(c)>F(b)>F(d)>… c e d
Task 3: Active Learning • Finding samples maximizing learning effectiveness • Selective sampling: resolving the ambiguity • Top sampling: focusing on top results • Achieving >90% accuracy in <=3 iterations (<=10 ms) F F
Using Categorization for Intelligent Retrieval • Category structure created a-priori (typically a manual process) • At search time: each search result placed under pre-assigned category • Susceptible to skew information overload
Categorization: Cost-based Optimization • Categorize results automatically/dynamically • Generate labeled, hierarchical category structure dynamically based on the contents of the tuples in the result set • Does not suffer from problems as in a-priori categorization • Contributions: • Exploration/cost models to quantify information overload faced by an user during an exploration • Cost-driven search to find low cost categorizations • Experiments to evaluate models/algorithms