CS 349 Market Basket Data Mining All about
CS 349: Market Basket Data Mining All about beer and diapers.
Overview • • What is Data Mining Market Baskets How fast does it run? What does it do?
What is Data Mining? • • Statistics Data Analysis Machine Learning Databases
Types of Data that can be Mined • • market basket classification time series text
Applications of Market Basket • supermarkets • data with boolean attributes – census data: single vs married • word occurrence
Some Measures of the Data • number of baskets : N • number of items : M • average number of items per basket: W (width)
Aspects of Market Basket Mining • What is interesting? • How do you make it run fast?
What is Interesting? (first try) • Itemset I = set of items • association rule - A -> B • support(I) = fraction of baskets that contain I • confidence(A->B) = probability that a basket contains B given that it contains A
How do you find Itemsets with high support? • Apriori algorithm, Agrawal et al (1993) • Find all itemsets with support > s • 1 -itemset = itemset with 1 item … k-itemset = itemset with k items • large itemset = itemset with support > s • candidate itemset = itemset that may have support > s
Apriori Algorithm • start with all 1 -itemsets • go through data and count their support and find all “large” 1 -itemsets • combine them to form “candidate” 2 itemsets • go through data and count their support and find all “large” 2 -itemsets • combine them to form “candidate” 3 itemsets …
Run Time • k passes over data where k is the size of the largest candidate itemset • Memory chunking algorithm ==> 2 passes over data on disk but multiple in memory • Toivonen 1996 gives statistical technique 1 + e passes (but more memory) • Brin 1997 - Dynamic Itemset Counting 1
But what is really interesting? • • • A->B Support = P(AB) Confidence = P(B|A) Interest = P(AB)/P(A)P(B) Implication Strength = P(A)P(~B)/P(A~B)
But what is really interesting? • Causality • Surprise
Summary • • What is Data Mining? Market Baskets Finding Itemsets with high support Finding Interesting Rules
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