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MIS2502: MIS2502:

MIS2502: - PowerPoint Presentation

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MIS2502: - PPT Presentation

Data Analytics Association Rule Mining Association Rule Mining Examples of Association Rule Mining Market basket analysisaffinity analysis What products are bought together Where to place items on grocery store shelves ID: 155758

milk diapers coke beer diapers milk beer coke support bread association items rule itemset basketitems1bread 4bread rules beer5bread eggs3milk

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Presentation Transcript

Slide1

MIS2502:Data AnalyticsAssociation Rule MiningSlide2

Association Rule MiningSlide3

Examples of Association Rule Mining

Market basket analysis/affinity analysisWhat products are bought together?Where to place items on grocery store shelves?Amazon’s recommendation engine

“People who bought this product also bought…”

Telephone calling patterns

Who do a set of people tend to call most often?

Social network analysisDetermine who you “may know”Slide4

Market-Basket Transactions

Basket

Items

1

Bread,

Milk

2

Bread, Diapers,

Beer, Eggs

3

Milk,

Diapers, Beer, Coke 4Bread, Milk, Diapers, Beer5Bread, Milk, Diapers, Coke

Association Rules from these transactions

X

 Y

(antecedent  consequent)

{Diapers}

 {Beer},

{Milk, Bread}  {Diapers}

{

Beer,

Bread}

 {Milk},

{Bread}

 {Milk, Diapers

}Slide5

Core idea: The itemset

Itemset A group of items of interest

{Milk, Beer, Diapers}

Association rules

express relationships between

itemsets X

Y

{

Milk, Diapers}

 {Beer

}“when you have milk and diapers, you also have beer”BasketItems1Bread, Milk

2Bread, Diapers, Beer, Eggs3Milk, Diapers, Beer, Coke 4Bread, Milk, Diapers, Beer5Bread, Milk, Diapers, Coke Slide6

Support

Support count ()

In how many baskets does the

itemset

appear?

{Milk, Beer, Diapers} = 2

(

i.e.,

in

baskets

3 and 4)Support (s)Fraction of transactions that contain all items in X  Ys({Milk, Diapers, Beer}) = 2/5 = 0.4You can calculate support for both X and Y separatelySupport for X = 3/5 = 0.6Support for Y = 3/5 = 0.6BasketItems1Bread, Milk

2Bread, Diapers, Beer, Eggs3Milk, Diapers, Beer, Coke 4Bread, Milk, Diapers, Beer5Bread, Milk, Diapers, Coke

X

YSlide7

Confidence

Confidence is the strength of the associationMeasures how often items in Y appear in transactions that contain X

Basket

Items

1

Bread,

Milk

2

Bread,

Diapers,

Beer, Eggs

3Milk, Diapers, Beer, Coke 4Bread, Milk, Diapers, Beer

5Bread, Milk, Diapers, Coke This says 67% of the times when you have milk and diapers in the itemset you also have beer!

c must be between

0 and 1

1 is a complete association

0 is no associationSlide8

Some sample rules

Association Rule

Support (s)

Confidence (c)

{

Milk,Diapers

}

{Beer}

2/5

= 0.4

2/3 = 0.67{Milk,Beer}  {Diapers} 2/5 = 0.42/2 = 1.0{Diapers,Beer}  {Milk} 2/5 = 0.42/3 = 0.67{Beer}  {Milk,Diapers}2/5 = 0.42/3 = 0.67{Diapers}  {Milk,Beer

} 2/5 = 0.42/4 = 0.5{Milk}  {Diapers,Beer} 2/5 = 0.42/4 = 0.5BasketItems1Bread, Milk2

Bread, Diapers,

Beer, Eggs

3

Milk,

Diapers,

Beer,

Coke

4

Bread,

Milk,

Diapers,

Beer

5

Bread,

Milk,

Diapers, Coke

All the above rules are binary partitions of the same

itemset

:

{

Milk,

Diapers,

Beer}Slide9

But don’t blindly follow the numbersSlide10

Lift

Takes into account how co-occurrence differs from what is expected by chancei.e., if items were selected independently from one another

Support for total

itemset

X and Y

Support for X times support for YSlide11

Lift Example

What’s the lift for the rule:{Milk, Diapers}  {Beer}

So X = {Milk, Diapers}

Y = {Beer}

s({Milk, Diapers, Beer}) = 2/5 = 0.4

s({Milk, Diapers}) = 3/5 = 0.6

s({Beer}) = 3/5 = 0.6

So

Basket

Items

1

Bread, Milk2Bread, Diapers, Beer, Eggs3Milk, Diapers, Beer, Coke

4Bread, Milk, Diapers, Beer5Bread, Milk, Diapers, Coke

When Lift > 1, the occurrence of

X

Y together is more likely than what you would expect by chanceSlide12

Another example

Checking Account

Savings Account

No

Yes

No

500

3500

4000

Yes

1000

5000

6000

10000

Are people more inclined to have a checking account if they have a savings account?

Support ({Savings}

{Checking}) = 5000/10000 = 0.5

Support ({Savings}) = 6000/10000 = 0.6

Support ({Checking}) = 8500/10000 = 0.85

Confidence ({Savings}

{Checking}) = 5000/6000 = 0.83

Answer: No

In fact, it’s slightly less than what you’d expect by chance!Slide13

But this can be overwhelming

So where do you start?Slide14

Selecting the rulesWe know how to calculate the measures for each rule

SupportConfidenceLiftThen we set up

thresholds

for the minimum rule strength we want to acceptSlide15

Once you are confident in a rule, take action

{Milk, Diapers}  {Beer}

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