23 oct 2019 · Association Analysis Heiko Paulheim What is Association Analysis? 2 Frequent Itemset Correlation Analysis in Python • e g , using
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23 oct 2019 · Association Analysis Heiko Paulheim What is Association Analysis? 2 Frequent Itemset Correlation Analysis in Python • e g , using
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Data Mining I
Association Analysis
Heiko Paulheim
10/23/19 Heiko Paulheim 2 Outline
1.What is Association Analysis?
2.Frequent Itemset Generation
3.Rule Generation
4.Interestingness Measures
5.Handling Continuous and Categorical Attributes
10/23/19 Heiko Paulheim 3 Association Analysis
•First algorithms developed in the early 90s at IBM by Agrawal & Srikant •Motivation -Availability of barcode cash registers10/23/19 Heiko Paulheim 4 Association Analysis
•initially used for Market Basket Analysis -to find how items purchased by customers are related •later extended to more complex data structures -sequential patterns (see Data Mining II) -subgraph patterns •and other application domains -life science -social science -web usage mining10/23/19 Heiko Paulheim 5 Simple Approaches
•To find out if two items x and y are bought together, we can compute their correlation •E.g., Pearson's correlation coefficient: •Numerical coding: -1: item was bought -0: item was not bought • : average of x (i.e., how often x was bought)∑(xi-x)(yi-y)10/23/19 Heiko Paulheim 6 Correlation Analysis in RapidMiner
10/23/19 Heiko Paulheim 7 Correlation Analysis in Python
•e.g., using Pandas: import seaborn as sns corr = dataframe.corr() sns.heatmap(corr)10/23/19 Heiko Paulheim 8 •Given a set of transactions, find rules that will predict the
occurrence of an item based on the occurrences of other items in the transaction Market-Basket transactionsExamples of Association Rules {Diaper} r {Beer}, {Milk, Brea á d á } r {Eggs,Coke}, {Beer, Brea á d á } r {Milk},TID Items1 Bread, Milk
2 Bread, Diaper, Beer, Eggs
3 Milk, Diaper, Beer, Coke
4 Bread, Milk, Diaper, Beer
5 Bread, Milk, Diaper, Coke
→ denotes co-occurence, not causality!Association Analysis10/23/19 Heiko Paulheim 9 Correlation vs. Causality
http://xkcd.com/552/10/23/19 Heiko Paulheim 10 Definition: Frequent Itemset
•Itemset -A collection of one or more items •Example: {Milk, Bread, Diaper} -k-itemset •An itemset that contains k items •Support (s) -Frequency of occurrence of an itemset •e.g. s({Milk, Bread, Diaper}) = 2/5 •Frequent Itemset -An itemset w/ support ≥ a minimum support threshold (minsup)10/23/19 Heiko Paulheim 11 Definition: Association Rule
•Association Rule -An implication expression of the formX → Y, where X and Y are itemsets
•Interpretation: when X occurs,Y occurs with a certain probability
•More formally, it's a conditional probability -P(Y|X) - given X, what is the probability of Y? •Known as confidence (c) -e.g., for {Bread, Milk} → {Diaper}, the probability is 2/3TID Items1 Bread, Milk
2 Bread, Diaper, Beer, Eggs
3 Milk, Diaper, Beer, Coke
4 Bread, Milk, Diaper, Beer
5 Bread, Milk, Diaper, Coke
10/23/19 Heiko Paulheim 12 Definition: Evaluation Metrics
•Given the rule {Milk, Diaper} → {Beer} •Support: -Fraction of total transactions which contain both X and Y •Confidence: -Fraction of transactions containing X which also contain YTID Items1 Bread, Milk
2 Bread, Diaper, Beer, Eggs
3 Milk, Diaper, Beer, Coke
4 Bread, Milk, Diaper, Beer
5 Bread, Milk, Diaper, Coke
4.05 2 |T| 67.032 )Diaper,Milk( c
10/23/19 Heiko Paulheim 13 Association Rule Mining Task
•Given a set of transactions T, the goal of association rule mining is to find all rules having -support ≥ minsup threshold -confidence ≥ minconf threshold •minsup and minconf are provided by the user •Brute-force approach: -List all possible association rules -Compute the support and confidence for each rule -Remove rules that fail the minsup and minconf thresholds → Computationally prohibitive due to large number of candidates!10/23/19 Heiko Paulheim 14 Mining Association Rules
Examples of Rules:
{Milk, Diaper} → {Beer} (s=0.4, c=0.67{Milk, Beer} → {Diaper} (s=0.4, c=1.0){Diaper, Beer} → {Milk} (s=0.4, c=0.67){Beer} → {Milk, Diaper} (s=0.4, c=0.67) {Diaper}→ {Milk, Beer} (s=0.4, c=0.5) {Milk} → {Diaper, Beer} (s=0.4, c=0.5)
s(X→Y):=∣X∪Y∣ ∣T∣Observations •All the above rules are partitions of the same itemset, i.e. {Milk,