Social media and the news industry ere 1 and Miklos Sarvary 2 - - PowerPoint PPT Presentation

social media and the news industry
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Social media and the news industry ere 1 and Miklos Sarvary 2 - - PowerPoint PPT Presentation

Social media and the news industry ere 1 and Miklos Sarvary 2 Alexandre de Corni` 1 Toulouse School of Economics 2 Columbia Business School 1 / 28 Introduction A few social networks have become dominant media for people with access to internet:


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Social media and the news industry

Alexandre de Corni` ere1 and Miklos Sarvary2

1Toulouse School of Economics 2Columbia Business School 1 / 28

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Introduction

A few social networks have become dominant media for people with access to internet: Facebook in most countries. Over 2 bn users, spend one hour a day. WeChat in China VKontakte in Russia Line in Japan These social networks allow users to connect, create and share content - UGC; access third party content, including news.

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Introduction

Social media has become a major source of traffic to newspapers’ sites: 51% of consumers get some news from social media (Reuters study on 26 countries) 12% use social media as their main news source For 18-24, social media above TV for news. Facebook drives more traffic to news sites than Google (not

  • nly Google News)

Consumers use both newspapers’ websites and social network to access media (Mitchell et al. 2017)

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Introduction

Central question of this paper: What is the long-term impact of social networks on the quality of news, and on the news industry more generally? Approach: Model with multihoming consumers. Compare two situations: Social media only shows UGC (no news) - benchmark Social media strategically shows news - endogenous newsfeed. Warning: Paper not about consumers’ beliefs (polarization, echo chambers...).

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Introduction

Trade-off for newspapers Expand news consumption Indirect traffic less valuable (revenue sharing, brand dilution) Issues for social platform How prominent should news be? Example: Facebook redesigned its newsfeed algorithm, to de-emphasize news (and favor UGC)

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Overview

We study two models:

1 Monopolist newspaper v. social platform 2 Duopolist newspapers, with social platform

Main results Platform always shows some news, Platform showing news reduces newspapers’ profits, Quality “tends to” go down.

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The model

Two types of content: News, quality q at cost c(q) User-generated content, exogenous quality Utility U(x, y, θ, q) where : x: quantity of news consumed. ∂U

∂x ≥ 0

y: quantity of UGC: ∂U

∂y ≥ 0

θ: consumer’s taste for news (type):

∂2U ∂x∂θ ≥ 0

q: news quality.

∂2U ∂x∂q ≥ 0

θ distributed according to cdf F, pdf f (no atoms).

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The model - consumers

Attention constraint: x + y ≤ 1. Desired news consumption: ˆ x(θ, q). Increasing in θ and q. ˆ y(θ, q) ≡ 1 − ˆ x(θ, q) Consumer choice: Consumers can only allocate attention across firms: → t to platform, 1 − t to newspaper.

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The model - firms

Newspaper Chooses quality q, cost c(q). Advertising revenue from direct traffic (1), and from indirect traffic (1 − φ < 1). (per unit of attention) Social Platform Chooses λ = share of news on newsfeed. λ is uniform (for now) - no personalization Advertising revenue: 1 from UGC, φ < 1 from link to news.

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t 1-t 1-

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The model: Firms’ profits

Notation: t(θ, q, λ): attention to platform by consumer θ. T0(q, λ) = t(θ, q, λ)dF(θ). T1(q, λ) ≡ 1 − T0(q, λ): total time spent on newspaper’s website. Profits Platform: π0(q, λ) = T0(q, λ) (1 − λ + λφ) Newspaper: π1(q, λ) = T1(q, λ) + T0(q, λ)(1 − φ)λ − c(q).

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The model

Timing

1 Newspaper chooses quality q. 2 Platform chooses newsfeed design λ. 3 Consumers choose how to allocate their attention. 12 / 28

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Benchmark: only UGC in newsfeed, λ = 0

No friction on consumption: t∗(θ, q, λ = 0) = ˆ y(θ, q). For given quality, efficient allocation of attention. Quality q∅ maximizes π1(q, 0) = T1(q, 0) − c(q), i.e. ∂T1(q∅, 0) ∂q = c′(q∅)

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λ ≥ 0: allocation of attention

If ˆ x(q, θ) < λ (i.e. θ < ˆ θ1(q, λ)): consumers would like to see more UGC than what platform shows ⇒ t∗(θ, q, λ) = 1. Too much news. If ˆ x(q, θ) ∈ [λ, 1]: choose t∗(θ, q, λ) such that t∗(θ, q, λ)(1 − λ) = ˆ y(θ, q) ⇔ t∗(θ, q, λ) = ˆ y(θ, q) 1 − λ Optimal consumption.

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Design of newsfeed

Trade-off for optimal λ: ↑ λ ⇒ more attention from high types. ↑ λ ⇒ less revenue from low types. Proposition: The platform chooses λ(q) > 0. Proof: π0(q, λ) = T0(q, λ)(1 − λ(1 − φ)).

∂π0(q,λ) ∂λ

|λ=0 = φT0(q, 0) > 0. Intuition: All consumers want to watch some news. Platform better-off if they get this “first unit” of news indirectly.

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Effect on newspaper’s quality (comparison with λ = 0

∂T1(q∅, 0) ∂q = c′(q∅) (1 − (1 − φ)λ(q∗)) ∂T1(q∗, λ(q∗) ) ∂q = c′(q∗) Two effects

1

λ > 0 lowers relative value of direct traffic: ⇒ q ↓

2

λ > 0 affects sensitivity of demand w.r.t. q: ⇒ q ↑

3 Overall effect is ambiguous in general. 16 / 28

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Effect on newspaper’s profit

Proposition: Newspaper’s profit goes down. Proof For any q, R0(q, λ(q)) > R0(q, 0) (optimal λ increases platform revenue) True for q∗: R0(q∗, λ(q∗)) > R0(q∗, 0) We know that R0(q, λ) + R1(q, λ) = 1 for all, q, λ. Therefore R1(q∗, λ(q∗)) < R1(q∗, 0) Adding costs, π1(q∗, λ(q∗)) < π1(q∗, 0). Revealed preference: π1(q∗, 0) ≤ π1(q∅, 0). Therefore π1(q∗, λ(q∗)) < π1(q∅, 0)

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Extensions

Personalized newsfeed Newspaper can opt-out Singlehoming consumers (work in progress) Competing newspapers (some results)

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Personalized newsfeed

In practice platforms personalize newsfeed. Suppose that platform can choose λ(θ, q). Platform chooses λ(θ, q) = ˆ x(θ, q). Consumers allocate all their attention to platform. Efficient consumption (for given q). Newspaper quality decreases w.r.t. benchmark: π1(q) = (1 − φ)(T1(q, 0)) − c(q) Newspaper profit decreases.

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Newspaper opt-out

Suppose now that: Newspaper can opt-out and prevent platform from showing news Platform can offer contract (λ, φ) (back to uniform newsfeed) Newspaper accepts or rejects offer, and chooses q. Proposition: In equilibrium: Newspaper opts in. (indifferent) Quality is lower than benchmark. Intuition: joint-surplus maximization ⇒ cost reduction

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Competition between newspapers

We consider 2 symmetric newspapers, of (endogenous) qualities q1 and q2. Consumers multihome between newspapers. New assumptions: Quality no longer affects total quantity of news desired ˆ x(θ) = θ. Quality affects relative market shares of newspapers: s1(q1, q2)θ and s2(q2, q1)θ. si increasing in qi, decreasing in qj. Allows to focus on competition between newspapers.

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Competition between newspapers

Timing

1 Newspapers choose q1, q2 2 Platform chooses λ 3 Consumers allocate attention.

News on the platform: If platform sets λ, indirect traffic to site i is λsi(qi, qj) per unit of time on the platform. (Links reflect market share)

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Effect of λ > 0 on quality of newspapers

Proposition: When quality only affects newspapers’ relative market share, equilibrium quality goes down when the platform shows news, compared to benchmark of λ = 0.

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Literature

News aggregators Jeon & Nasr (2016), Dellarocas, Katona and Rand (2010) Athey and Mobius and Pal (2017), Calzada and Gil (2016), Chiou and Tucker (2015). Multi-homing Ambrus, Calvano and Reisinger (2015), Anderson, Foros and Kind (2014), Athey, Calvano and Gans (2016), de Corni` ere and Taylor (2014). Social media and news Allcott and Gentskow (2017)

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Conclusion

Despite potential for increasing news consumption, social platform strategically showing links to news stories likely to harm newspapers and decrease quality. Personalized newsfeed can allow the platform to monopolize attention. Competition between platforms can alleviate this issue.

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Appendix

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Examples

Suppose that θ → U[0, 1], and U = ˆ x(θ, q)ln(x) + y. Additive model: ˆ x(θ, q) = θ + q. Absolute effect of quality on demand for news constant across types. T0(q, λ) = 1+λ−2q

2

λ(q) = q + 1

2 φ 1−φ (if ≤ 1)

Multiplicative model: ˆ x(θ, q) = θq. Relative effect of quality on demand for news constant across types. T0(q, λ) = 1+λ

2q

λ(q) = 1

2 φ 1−φ

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Newspaper’s quality choice

π1(q, λ(q)) = T1(q, λ(q)) + T0(q, λ(q))(1 − φ)λ(q)

  • ≡R1(q,λ(q))

−c(q) Remark R0(q, λ) + R1(q, λ) = 1 for all, q, λ. dπ1(q, λ(q)) dq = ∂R1(q, λ(q)) ∂q + λ′(q) ∂R1(q, λ(q)) ∂λ

  • =− ∂R0(q,λ(q))

∂λ

=0

−c′(q) FOC: (1 − (1 − φ)λ(q)) ∂T1(q, λ(q)) ∂q = c′(q) (1)

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