Anatomy- Simple and Effective Privacy Preservation.ppt
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1、Anatomy: Simple and Effective Privacy Preservation,Israel Chernyak DB Seminar (winter 2009),Example,Hospital wants to release patients medical records Attribute Disease is sensitive. Age, Sex, and Zipcode are the quasi-identifier (QI) attributes.,Generalization,A widely-used technique for preserving
2、 privacy. Tuples are divided into QI-groups. QI-values are transformed into less specific forms. Tuples in the same QI-group cannot be distinguished by their QI-values.,Introduction,Anatomy a technique for publishing sensitive data. Protects privacy. Allows effective data analysis. More effective th
3、an the conventional generalization. Permits aggregate reasoning with average error below 10%. Lower than the errors produced by generalization by orders of magnitude.,Measuring the degree of privacy preservation,Two notions, k-anonymity and l-diversity, have been proposed to measure the degree of pr
4、ivacy preservation.,K-anonymity,A table is k-anonymous if each QI-group involves at least k tuples The next table is 4-anonymous.Even with a large k, k-anonymity may still allow an adversary to infer the sensitive value of an individual with extremely high confidence.,Where k-anonymity fails,4-anony
5、mous table Last group has no privacy Background knowledge attacks are still possible.,L-diversity,A table is l-diverse if, in each QI-group, at most 1/l of the tuples possess the most frequent sensitive value.,Defects of Generalization in Analysis,Generalization helps preserve privacy. In terms of l
6、-diversity. A trade-off exists between: Keeping the sensitive data private. Publishing records for research and analysis.,Defects of Generalization in Analysis an example,A researcher wants to estimate the result of the following query:,Defects of Generalization in Analysis an example (cont.),Defect
7、s of Generalization in Analysis an example (cont.),Recall that the answer we got was 0.1, which, however, is 10 times smaller than actual query result. Caused by the fact that the data distribution in R1 significantly deviates from uniformity. Nevertheless, given only the generalized table, we canno
8、t justify any other distribution assumption. This is an inherent problem of generalization preventing an analyst from correctly understanding the data distribution inside each QI-group.,Anatomy,Anatomy vs. Generalization,Anatomy announces the QI values directly. Permits more effective analysis than
9、generalization.,Anatomy vs. Generalization example (cont.),Given the previous query:We proceed to calculate the probability p that a tuple in the QI-group falls in Q.,Anatomy vs. Generalization example (cont.),No assumption about the data distribution is necessary Because the distribution is precise
10、ly released.,Actual answer,Privacy Preservation,Anatomy provides a convenient way for the data publisher to find out for each tuple t: The sensitive values that an adversary can associate with t. The probability of association.,Pneumonia,Dyspepsia,flu,?,?,?,p1=0.5,p2=0.5,Conclusion,Given a pair of Q
11、IT and ST, an adversary can correctly reconstruct any tuple with a probability at most 1/l. Therefore, the adversary can correctly infer the sensitive value of any individual with probability at most 1/l.,Anatomy vs. Generalization,Anatomy, isnt an all-around winner: Anatomy releases the QI-values d
12、irectly. Intuitively, it may provide a higher probability breach than generalization. Nevertheless, such probability is always bounded by 1/l As long as the background knowledge of an adversary isnt stronger than the level allowed by the l-diversity model.,Assumptions weve made so far,Assumption 1:
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