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Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Persuasive Puffery
Archishman Chakraborty and Rick Harbaugh
2012 Fall Midwest Theory Meetings
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Puffery
Sellers tend to exaggerate
“World’s best hotdogs!”
“That suit looks perfect on you!”
“Our service can’t be beat!”
How can such “puffery”be persuasive?
Seller has clear incentive to exaggerate
Buyers should anticipate this and ignore seller
So puffery preys on credulous buyers
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Puffery
Sellers tend to exaggerate
“World’s best hotdogs!”
“That suit looks perfect on you!”
“Our service can’t be beat!”
How can such “puffery”be persuasive?
Seller has clear incentive to exaggerate
Buyers should anticipate this and ignore seller
So puffery preys on credulous buyers
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Legally Defined Term
Court ruled Papa John’s slogan of “better ingredients, betterpizza”was puffery
FTC definition: Puffery is “term frequently used to denote theexaggerations reasonably to be expected of a seller as to thedegree of quality of his product, the truth or falsity of whichcannot be precisely determined.”
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Legally Defined Term
Court ruled Papa John’s slogan of “better ingredients, betterpizza”was puffery
FTC definition: Puffery is “term frequently used to denote theexaggerations reasonably to be expected of a seller as to thedegree of quality of his product, the truth or falsity of whichcannot be precisely determined.”
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
How model puffery?
Signaling game (e.g., Spence, 1973)?
But messages are not costly
Persuasion/disclosure game (e.g., Milgrom, 1981)?
But messages are not verifiable
Screening game (e.g., Stiglitz, 1975)?
But no commitment by receiver
Puffery seems just like “cheap talk”
Costless, unverifiable messages with no commitment byreceiver (Crawford and Sobel, 1982)
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
How model puffery?
Signaling game (e.g., Spence, 1973)?
But messages are not costly
Persuasion/disclosure game (e.g., Milgrom, 1981)?
But messages are not verifiable
Screening game (e.g., Stiglitz, 1975)?
But no commitment by receiver
Puffery seems just like “cheap talk”
Costless, unverifiable messages with no commitment byreceiver (Crawford and Sobel, 1982)
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Puffery as comparative cheap talk
What does “World’s best hotdogs”mean?
“Don’t eat our hamburgers!”
“Our service can’t be beat!”
“Good thing because you’ll need it.”
“That suit looks perfect on you!”
“Better than the other one.”
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Puffery as comparative cheap talk
What does “World’s best hotdogs”mean?
“Don’t eat our hamburgers!”
“Our service can’t be beat!”
“Good thing because you’ll need it.”
“That suit looks perfect on you!”
“Better than the other one.”
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Puffery as comparative cheap talk
What does “World’s best hotdogs”mean?
“Don’t eat our hamburgers!”
“Our service can’t be beat!”
“Good thing because you’ll need it.”
“That suit looks perfect on you!”
“Better than the other one.”
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Puffery as comparative cheap talk
What does “World’s best hotdogs”mean?
“Don’t eat our hamburgers!”
“Our service can’t be beat!”
“Good thing because you’ll need it.”
“That suit looks perfect on you!”
“Better than the other one.”
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Puffery as comparative cheap talk
What does “World’s best hotdogs”mean?
“Don’t eat our hamburgers!”
“Our service can’t be beat!”
“Good thing because you’ll need it.”
“That suit looks perfect on you!”
“Better than the other one.”
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Puffery as comparative cheap talk
What does “World’s best hotdogs”mean?
“Don’t eat our hamburgers!”
“Our service can’t be beat!”
“Good thing because you’ll need it.”
“That suit looks perfect on you!”
“Better than the other one.”
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Can be a lot of information in puffery
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Marketing literature seems consistent
Marketing experiments find pufffery is surprising credible
Puffery of a product’s attribute raises buyer impressions of it
But also lowers buyer impressions of other attributes
Overall puffery is sometimes persuasive
Tends to raise purchase intent when intent is low
And lower purchase intent when intent is high
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Marketing literature seems consistent
Marketing experiments find pufffery is surprising credible
Puffery of a product’s attribute raises buyer impressions of it
But also lowers buyer impressions of other attributes
Overall puffery is sometimes persuasive
Tends to raise purchase intent when intent is low
And lower purchase intent when intent is high
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
When does communication raise the probability of a sale?
Buyer utility for good i is Vi + εi
Buyer has expectation E [Vi ] = viBuy good i if vi + εi > maxj 6=i{vj + εj}Assume logit model so Pi = evi /(1+∑j e
vj )
Suppose V1 = β1θ1 − p1 where seller knows θ1
Should seller reveal θ1 to buyer?
Pi is S-shaped so first convex then concave
Information induces greater dispersion in v1So on average information raises E [Pi ] if Pi is low
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
When does communication raise the probability of a sale?
Buyer utility for good i is Vi + εi
Buyer has expectation E [Vi ] = viBuy good i if vi + εi > maxj 6=i{vj + εj}Assume logit model so Pi = evi /(1+∑j e
vj )
Suppose V1 = β1θ1 − p1 where seller knows θ1
Should seller reveal θ1 to buyer?
Pi is S-shaped so first convex then concave
Information induces greater dispersion in v1So on average information raises E [Pi ] if Pi is low
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
When does communication raise the probability of a sale?
Buyer utility for good i is Vi + εi
Buyer has expectation E [Vi ] = viBuy good i if vi + εi > maxj 6=i{vj + εj}Assume logit model so Pi = evi /(1+∑j e
vj )
Suppose V1 = β1θ1 − p1 where seller knows θ1
Should seller reveal θ1 to buyer?
Pi is S-shaped so first convex then concave
Information induces greater dispersion in v1So on average information raises E [Pi ] if Pi is low
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Gains from disclosure of information generally
We show that convexity of P1 for low values and concavity forhigh values extends to a broad class of discrete choice models
Then just use Jensen’s inequality
Proposition
On average for different realizations of a seller’s information,truthfully disclosing information raises (lowers) the probability of asale if this probability is suffi ciently low (high) for all Vi .
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Gains from disclosure of information generally
We show that convexity of P1 for low values and concavity forhigh values extends to a broad class of discrete choice models
Then just use Jensen’s inequality
Proposition
On average for different realizations of a seller’s information,truthfully disclosing information raises (lowers) the probability of asale if this probability is suffi ciently low (high) for all Vi .
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Example with one good and outside option
V1 = β1θ1 − p1β1 = 4, p1 = 4
Pr [θ1 = 0] = Pr [θ1 = 1] =1/2No info:v1 = 4E [θ1]− 4 = −2,P1 = e−2/(1+ e−2) = .119Good news:v1 = 4(1)− 4 = 0, soP1 = .5
Bad news:v1 = 4(0)− 4 = −4, soP1 = .024
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Does information have to be verifiable?
Communication of seller information raises probability of asale on average when probability is low
So, ex ante, a seller would like to commit to truthfullyrevealing information
But a seller with bad information would like to lie and claimto have good information
So most of the literature looks at verifiable information
Can puffery also be persuasive?
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Example of puffery that pushes one attribute
Suppose V1 = β1θ1 + β2θ2 − p1Seller knows θ1,θ2 and buyer knows β1,β2Pr[θ1 = 1, θ2 = 0] = Pr[θ1 = 0, θ2 = 1] = 1/2Pr[β1 = 4, β2 = 0] = Pr[β1 = 0, β2 = 4] = 1/2No information revealed:
Half time v1 = 4E [θ1 ] + 0E [θ2 ]− 4 = −2Half time v1 = 0E [θ1 ] + 4E [θ2 ]− 4 = −2
Seller indicates θ1 > θ2 so E [θ1] = 1, E [θ2] = 0
Half time v1 = 4(1) + 0(0)− 4 = 0Half time v1 = 0(1) + 4(0)− 4 = −4
Seller indicates θ2 > θ1 so E [θ1] = 0, E [θ2] = 1
Half time v1 = 4(0) + 0(1)− 4 = −4Half time v1 = 0(0) + 4(1)− 4 = 0
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Example of puffery that pushes one attribute
Suppose V1 = β1θ1 + β2θ2 − p1Seller knows θ1,θ2 and buyer knows β1,β2Pr[θ1 = 1, θ2 = 0] = Pr[θ1 = 0, θ2 = 1] = 1/2Pr[β1 = 4, β2 = 0] = Pr[β1 = 0, β2 = 4] = 1/2No information revealed:
Half time v1 = 4E [θ1 ] + 0E [θ2 ]− 4 = −2Half time v1 = 0E [θ1 ] + 4E [θ2 ]− 4 = −2
Seller indicates θ1 > θ2 so E [θ1] = 1, E [θ2] = 0
Half time v1 = 4(1) + 0(0)− 4 = 0Half time v1 = 0(1) + 4(0)− 4 = −4
Seller indicates θ2 > θ1 so E [θ1] = 0, E [θ2] = 1
Half time v1 = 4(0) + 0(1)− 4 = −4Half time v1 = 0(0) + 4(1)− 4 = 0
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Puffery increases variance of buyer valuations
V1 = β1θ1 + β2θ2 − p1No info: v1 = −2 soE [P1] = .119
Puffery of attribute 1:v1 = 0 or v1 = −4 soE [P1] = .262
Puffery of attribute 2:v1 = −4 or v1 = 0 soE [P1] = .262
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Persuasive puffery —example
Previous example a bit suspicious
Suppose again V1 = β1θ1 + β2θ2 − p1But assume θi uniform i.i.d. so prior E [θi ] = 1/2 or ai = 1/2And assume βi normal i.i.d. with mean µ and variance σ2
Seller puffs up one attribute at expense of other
Suppose two messages m ∈ {m1,m2} where m1 interpretedas θ1 ≥ θ2 and m2 interpreted as θ1 < θ2
Use notation aji = E [θi |mj ]Then by uniformity (a11, a
12) = (
23 ,13 ) and (a
21, a
22) = (
13 ,23 )
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Persuasive puffery —example
Previous example a bit suspicious
Suppose again V1 = β1θ1 + β2θ2 − p1But assume θi uniform i.i.d. so prior E [θi ] = 1/2 or ai = 1/2And assume βi normal i.i.d. with mean µ and variance σ2
Seller puffs up one attribute at expense of other
Suppose two messages m ∈ {m1,m2} where m1 interpretedas θ1 ≥ θ2 and m2 interpreted as θ1 < θ2
Use notation aji = E [θi |mj ]Then by uniformity (a11, a
12) = (
23 ,13 ) and (a
21, a
22) = (
13 ,23 )
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Persuasive attribute puffery —example
E [θi ] = 1/2E [θ1|θ1 > θ2] = 2/3E [θ2|θ1 > θ2] = 1/3E [θ1|θ1 < θ2] = 1/3E [θ2|θ1 < θ2] = 2/3
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Persuasive attribute puffery —example
(a1, a2) = ( 12 ,12 ), (a
11, a
12) = (
23 ,13 ), (a
21, a
22) = (
13 ,23 )
No information: v1 = β1(1/2) + β2(1/2)− p1Message 1: v1 = β1(2/3) + β2(1/3)− p1Message 2: v1 = β1(1/3) + β2(2/3)− p1
No information Var [v1] = σ2(1/2)2 + σ2(1/2)2 = (1/2)σ2
Message 1: Var [v1] = σ2(2/3)2 + σ2(1/3)2 = (5/9)σ2
Message 2: Var [v1] = σ2(1/3)2 + σ2(2/3)2 = (5/9)σ2
So puffery increases variance - and therefore increasesprobability of a sale when probability is low
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Persuasive attribute puffery —example
(a1, a2) = ( 12 ,12 ), (a
11, a
12) = (
23 ,13 ), (a
21, a
22) = (
13 ,23 )
No information: v1 = β1(1/2) + β2(1/2)− p1Message 1: v1 = β1(2/3) + β2(1/3)− p1Message 2: v1 = β1(1/3) + β2(2/3)− p1
No information Var [v1] = σ2(1/2)2 + σ2(1/2)2 = (1/2)σ2
Message 1: Var [v1] = σ2(2/3)2 + σ2(1/3)2 = (5/9)σ2
Message 2: Var [v1] = σ2(1/3)2 + σ2(2/3)2 = (5/9)σ2
So puffery increases variance - and therefore increasesprobability of a sale when probability is low
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Persuasive attribute puffery —example
(a1, a2) = ( 12 ,12 ), (a
11, a
12) = (
23 ,13 ), (a
21, a
22) = (
13 ,23 )
No information: v1 = β1(1/2) + β2(1/2)− p1Message 1: v1 = β1(2/3) + β2(1/3)− p1Message 2: v1 = β1(1/3) + β2(2/3)− p1
No information Var [v1] = σ2(1/2)2 + σ2(1/2)2 = (1/2)σ2
Message 1: Var [v1] = σ2(2/3)2 + σ2(1/3)2 = (5/9)σ2
Message 2: Var [v1] = σ2(1/3)2 + σ2(2/3)2 = (5/9)σ2
So puffery increases variance - and therefore increasesprobability of a sale when probability is low
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
This example with two goods
θ1j i.i.d. on [0, 1], and θ2ji.i.d. on [0, 1.2]
β1 and β2 normal, mean10 and variance 5
Prices same,p1 = p2 = 10
Without puffery:P1 = 5.4%, P2 = 58.2%
With attribute puffery:P2 = 10.7%, P2 = 50.2%
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
General results: Puffery of product attributes
Example assumes θi iid and βi iid
But if buyer is already leaning toward one good is that aproblem?
Seller has an incentive to pander to buyer preferences —buyeranticipates this and “discounts”puffery of that good
Using results from Chakraborty and Harbaugh (2010) showpuffery is still credible
Proposition
For random coeffi cients, puffery of an attribute of product i strictlyraises (lowers) sales if sales are suffi ciently small (large) for all Vi .
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
General results: Puffery of product attributes
Example assumes θi iid and βi iid
But if buyer is already leaning toward one good is that aproblem?
Seller has an incentive to pander to buyer preferences —buyeranticipates this and “discounts”puffery of that good
Using results from Chakraborty and Harbaugh (2010) showpuffery is still credible
Proposition
For random coeffi cients, puffery of an attribute of product i strictlyraises (lowers) sales if sales are suffi ciently small (large) for all Vi .
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Negative puffery
What if seller has information on competing product?
Could then engage in negative puffery and credibly highlightweakness of that product
Good idea when market share is low
(But in logit example not as good as highlighting ownstrength)
Proposition
For random coeffi cients, negative puffery by the seller of product iabout an attribute of product j strictly raises (lowers) sales ofproduct i if sales of product j are suffi ciently large (small) for allVi , Vj .
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Negative puffery
What if seller has information on competing product?
Could then engage in negative puffery and credibly highlightweakness of that product
Good idea when market share is low
(But in logit example not as good as highlighting ownstrength)
Proposition
For random coeffi cients, negative puffery by the seller of product iabout an attribute of product j strictly raises (lowers) sales ofproduct i if sales of product j are suffi ciently large (small) for allVi , Vj .
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Comparative advantage puffery
Puffery that highlights the comparative advantage of own productIncreases variance in buyer valuations for your product
Pulls in some buyers
And pushes some buyers away
Increases variance in buyer valuations for competing product
Pulls in some buyers (some from you)
And pushes some buyers away (some to you)
Proposition
For random coeffi cients, puffery of an attribute that is thecomparative advantage of product i relative to that of product jstrictly raises (lowers) sales of product i if sales of product i aresuffi ciently small (large) for all Vi and Vj .
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Comparative advantage puffery
Puffery that highlights the comparative advantage of own productIncreases variance in buyer valuations for your product
Pulls in some buyers
And pushes some buyers away
Increases variance in buyer valuations for competing product
Pulls in some buyers (some from you)
And pushes some buyers away (some to you)
Proposition
For random coeffi cients, puffery of an attribute that is thecomparative advantage of product i relative to that of product jstrictly raises (lowers) sales of product i if sales of product i aresuffi ciently small (large) for all Vi and Vj .
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Comparative advantage puffery
Puffery that highlights the comparative advantage of own productIncreases variance in buyer valuations for your product
Pulls in some buyers
And pushes some buyers away
Increases variance in buyer valuations for competing product
Pulls in some buyers (some from you)
And pushes some buyers away (some to you)
Proposition
For random coeffi cients, puffery of an attribute that is thecomparative advantage of product i relative to that of product jstrictly raises (lowers) sales of product i if sales of product i aresuffi ciently small (large) for all Vi and Vj .
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Comparative advantage puffery
Puffery that highlights the comparative advantage of own productIncreases variance in buyer valuations for your product
Pulls in some buyers
And pushes some buyers away
Increases variance in buyer valuations for competing product
Pulls in some buyers (some from you)
And pushes some buyers away (some to you)
Proposition
For random coeffi cients, puffery of an attribute that is thecomparative advantage of product i relative to that of product jstrictly raises (lowers) sales of product i if sales of product i aresuffi ciently small (large) for all Vi and Vj .
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Absolute Advantage Puffery
Could also compare own overall quality with competitor’s
Surprisingly, this can be credible!
But definitely not a good idea if there is insuffi cientuncertainty over coeffi cients
Proposition
For fixed coeffi cients, puffery of the overall value of product i ornegative puffery of the overall value of product j strictly lowerssales of product i .
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Absolute Advantage Puffery
Could also compare own overall quality with competitor’s
Surprisingly, this can be credible!
But definitely not a good idea if there is insuffi cientuncertainty over coeffi cients
Proposition
For fixed coeffi cients, puffery of the overall value of product i ornegative puffery of the overall value of product j strictly lowerssales of product i .
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Can unverifiable puffery beat full verifiable disclosure?
Disclosure of all information helps a seller (on average) whenPi is convex
Puffery (always) helps a seller when Pi is quasiconvex
So if Pi is quasiconvex but not convex then puffery can bebetter
Hotdogs and hamburgers example?
Seller can be better off credibility indicating that one is betterand nothing more
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Can unverifiable puffery beat full verifiable disclosure?
Disclosure of all information helps a seller (on average) whenPi is convex
Puffery (always) helps a seller when Pi is quasiconvex
So if Pi is quasiconvex but not convex then puffery can bebetter
Hotdogs and hamburgers example?
Seller can be better off credibility indicating that one is betterand nothing more
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Puffery as cheap talk
Definition of puffery seems to be that of “cheap talk”
One dimensional cheap talk models require some commonalityof interest between expert and decision maker
But what if seller only interested in making a sale?
Suppose seller knows about two attributes of product
Seller benefits from cheap talk if probability of a sale is low
Fits results from the marketing literature?
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Persuasion vs cheap talk games in advertising
Persuasion game approach
“Objective/verifiable/hard information”
Meaning of a message clear —but will the seller disclose it?
In equilibrium usually have unravelling so all types disclose
Good information types benefit, bad information types lose
Regulation focuses on preventing lying
Cheap talk game approach
“Subjective/nonverifiable/soft information”
Meaning of messages endogenous to seller incentives
Buyers must be knowledgeable, sophisticated
Seller always benefits if low probability of a sale
Legal exception for puffery seems to make sense
Regulation should focus on making incentives transparent?
Introduction Cheap Talk Persuasion Puffery Negative Comp. Adv. Abs. Adv. Disclosure Conclusion
Persuasion vs cheap talk games in advertising
Persuasion game approach
“Objective/verifiable/hard information”
Meaning of a message clear —but will the seller disclose it?
In equilibrium usually have unravelling so all types disclose
Good information types benefit, bad information types lose
Regulation focuses on preventing lying
Cheap talk game approach
“Subjective/nonverifiable/soft information”
Meaning of messages endogenous to seller incentives
Buyers must be knowledgeable, sophisticated
Seller always benefits if low probability of a sale
Legal exception for puffery seems to make sense
Regulation should focus on making incentives transparent?