Customer Relationship Management: A Database Approach

12
Customer Relationship Management: A Database Approach MARK 7397 Spring 2007 James D. Hess C.T. Bauer Professor of Marketing Science 375H Melcher Hall [email protected] 713 743-4175 Class 12 Lemons and Signals

description

MARK 7397 Spring 2007. Customer Relationship Management: A Database Approach. Class 12 Lemons and Signals. James D. Hess C.T. Bauer Professor of Marketing Science 375H Melcher Hall [email protected] 713 743-4175. Lemons and Peaches. Number of. Computers. - PowerPoint PPT Presentation

Transcript of Customer Relationship Management: A Database Approach

Page 1: Customer Relationship Management: A Database Approach

Customer Relationship Management:A Database Approach

MARK 7397Spring 2007

James D. HessC.T. Bauer Professor of Marketing Science

375H Melcher Hall [email protected] 743-4175

Class 12Lemons and Signals

Page 2: Customer Relationship Management: A Database Approach

Noah

Noah

Noah Noah

Hess

Hess

Hess

Noah

Noah

Noah Noah

Hess

Hess

Hess

Page 3: Customer Relationship Management: A Database Approach

Lemons and Peaches

=part-worth of quality for

owners

Demand

Taste for Quality

P/V 1

N

Number of Computers

PPriceV 1

N

Demand forComputer of Value V

V - P 0

V - P 0

Supplyof Lemons

V, Value ofRemaining

Product LifeP/ 1

N

Number ofComputers

Page 4: Customer Relationship Management: A Database Approach

Suppose Quality is Observable

Price depends on value of computer: PV

A mutually beneficial exchange is possible ifV < PV < V for some .

Suppose the highest value computer is sold to buyer with highesttaste for quality at the highest willingness to pay. Then all V above will be sold, and total exchange will be (1-)N.

Page 5: Customer Relationship Management: A Database Approach

Suppose Quality is Known only by Seller

Price is the same for all computers, P.

Supply is

Demand is

Pif1

Pif/PN

.2/1if0

2/1if)21(N

Expected quality= ½ P/Buy if ½ P/ - P 0

Equilibrium Price and Exchanges: If < ½ , P*=(1-2) and Supply=Demand=(1-2)N

If > ½ , P*=0 and Supply=Demand= 0

V, Value ofRemaining

Product LifeP/ 1

N

Number ofComputers

Supplyof Lemons

Page 6: Customer Relationship Management: A Database Approach

Akerlof’s Theorem: Differences in information about the quality of products cause the market to perform poorly or even stop operation entirely.

George Akerlof, Nobel Prize Winner 2001"I submitted it (“The Market for Lemons”) in June, 1967 to the American Economic Review. I got a reply from the editor which said that the article was interesting but the American Economic Review did not publish such trivial stuff." The article next went to the Journal of Political Economy. Again it was rejected. Akerlof kept trying. "I next sent the article to the Review of Economic Studies. I had been urged by one of its co-editors to do that. Instead it went to another editor whose view of 'The Market for 'Lemons" was decidedly less favorable. It was rejected on the grounds again that it was 'trivial.' Finally I sent it to the Quarterly Journal of Economics which accepted it with some degree of enthusiasm."

Akerlof believes that journal editors refused the article both because they feared the introduction into economics of informational considerations and “...they also almost surely objected to the style of the article which did not reflect the usual solemnity of economic journals."

Page 7: Customer Relationship Management: A Database Approach

Talk is cheap,but cheaper for high quality brands

A new brand is about to be introduced that can have high or low quality: VH=2 or VL=1. The company learns the quality of its brand from pre-test markets but the general consumer does not and thinks the probability of a high quality brand is .

Cost of advertising: A/2 for the high quality firm A for the low quality firm, where A is the target advertising rating points.

Profit (A,P|V)=P-A/V, where V{1,2}.

A

P

1

2

Iso-profit of V=2

Iso-profit of V=1

1/2

1

2Vfor2/AP

1Vfor1/AP

Page 8: Customer Relationship Management: A Database Approach

Separating Low and High Quality

A

P

1

2

Iso-profit of V=2

Iso-profit of V=1

2Vfor2/AP

1Vfor1/AP

H

L

Page 9: Customer Relationship Management: A Database Approach

Separating Equilibrium

A

P

1

2

Iso-profit of V=2

Iso-profit of V=1

2Vfor2/AP

1Vfor1/AP

Spence’s Theorem: The only intuitive Nash equilibrium in the signaling game is the separating strategies (AL,PL)=(0,1) and (AH,PH)=(1,2).

Michael Spence won the 2001 Nobel Prize in Economic Science (sharing it with George Akerlof and Joseph Stiglitz). This was unusual because the award cited his doctoral dissertation, Market Signaling. Unlike Akelof, whose “Market for Lemons” was not well-received immediately, Spence was a superstar out of the gate. He wrote his dissertation in 1972 and by 1975 was a Full Professor at Harvard; normally this takes a dozen years. In fact, after that dozen years, Spence was the Dean of the Faculty at Harvard.

Page 10: Customer Relationship Management: A Database Approach

The total welfare of the economy is the sum of expected profits of the company and the consumer surplus: TW=E+CS=(2-1/2)+(1-0)(1-) + 0=1+/2.

Suppose that advertising was not legally permitted. Then the total welfare would come from a pooled equilibrium where price is 1+. It is always the case that 1+/2 < 1+, so

•The use of advertising by the seller as a signal of quality dissipates society’s resources. •The use of higher education as a signal of personal talent dissipates society’s resources.

Spence’s work created lots of heat. Why?

Page 11: Customer Relationship Management: A Database Approach

T=teaser rate for transfer of balancesCA=checking account balance (signal)Cost of funds=10%

Segment 1: size=a, would contribute beyond a 0% teaser year by holding debt for 2 more yearsSegment 2: size=1-a, would break even with teaser rate of 10% and payoff all balances

Cost of maintaining checking account balances: for segment 2 twice as high as for segment 1.

U1 = V – T – ½ CA versus U2 = V –T – 1.0 CA

Capital One: Signaling Model

T

CA

.10

.10 .20

A

DC

B

.00

Page 12: Customer Relationship Management: A Database Approach

T

CA

.10

.10 .20

A

DC

B

.00

Offer A and B: both segments choose B (pooling) profit = a(-.10+.10+.10)+(1-a)(-.10) = -.10 + .20a

Offer A and D: segment 1 chooses D and segment 2 chooses A (separating) profit = a(-.10+.10+.10)+(1-a)(.10-.10) = .10a

Separating is preferred to pooling by CapOne so long as a<1.

Competition may force D down to C.