Energy Efficiency

[Econ 8852](http://www.richard-sweeney.com/ee_topics)
[Prof. Richard L. Sweeney](http://www.richard-sweeney.com/)

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Intro

Lecture draws on:

Allcott and Greenstone (JEP 2012) Allcott (Annual Review 2014) Gerarden, Newell and Stavins (JEL 2018)


Energy services require capital

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Source: Allcott and Greenstone (2012)


Long standing assertion that energy efficient capital suboptimally deployed

Over time interest has centered on apparent “win-win” from environmental perspective


40 years later this view still has a large audience

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There are many “rational” reasons for EE gap


Research focussed on “behavioral” explanations


Setup

[from Allcott (2014)]

Consumers have indirect utility \(u_{j} = \eta (y - p_j - \gamma g_j) + \nu_j\)

Assuming $g$ is calculated and discounted appropriately, a natural test is to estimate $\gamma$ and test if its equal to 1.


Lifetime energy costs

\[g_{j} = \sum\limits_{t=0}^{T} \delta^t m(r_j,e_t)r_j e_t\]

Note


Early literature tried to estimate $\delta_i$

Hausman (1979) estimates a discrete choice model for AC’s

\[u_{ij} = \eta (y_i - p_j - \delta_i \bar m_i r_j e_t) + \alpha X_j + \epsilon_{ij}\]


Literature then turned to within product variation

However, $g_{ij}$ varies for many other reasons within product


Allcott and Wozny

ReStat (2014)


AW cost to own

\(p_{j} + \sum\limits_{t=0}^{T} \delta^t m(r_j,e_t)r_j e_t\)


Controlling for product quality clearly matters

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Identifying variation

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AW use hedonic regression

Typical logit share identity (Berry, 1994): \(\ln s_{jat} - \ln s_{ot} = -\eta (p_{jat} - \gamma g_{jat}) + \psi_{ja} + \tilde \xi_{jat}\)

AW actually estimate: \(p_{jat} = - \gamma g_{jat} + \tau_t + \psi_{ja} + \epsilon_{jat}\)

Why do they do this?


Berry equation rearranged is \(p_{jat} = - \gamma g_{jat} - \frac{1}{\eta}(\ln s_{jat} - \ln s_{ot} ) + \psi_{ja} + \tilde \xi_{jat}\)

\(p_{jat} = - \gamma g_{jat} + \tau_t + \psi_{ja} + \epsilon_{jat}\)


AW also using a grouping estimator


Jerry Hausman’s (2001) “iron law of econometrics”: due to measurement error, the magnitude of a parameter estimate is usually smaller in absolute value than expected

What is the null hypothesis that AW want to test?

\[p_{jat} = - \gamma g_{jat} + \tau_t + \psi_{ja} + \epsilon_{jat}\]

Visual results

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AW Results - Sensitivity

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What do people takeaway from this paper?


Allcott and Knittel

AEJ: Policy 2019


Recent emphasis has been on experiments


Alternative: AK 2019 conduct two large field experiments

Experiment #1:

Experiment #2:


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Some advantages of surveys


Consideration sets reveal important differences

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Beliefs about fuel costs noisy, but not biased

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Results

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Policy Implications

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Some conclusions from core EE gap lit


Future directions


Allcott and Taubinsky

AER 2015

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Can policymakers improve welfare in this market?


Corrective taxation with damage heterogeneity

Pigou (1920):
\(\tau = D'(e)\)

If damages are heterogenous, first best achieved with polluter specific tax

\[\tau_i = D_i'(e_i)\]

Diamond (BJE 1973): If damages are heterogeneous, but you can only set one tax rate, it should be equal to the average damages at the margin when the tax is implemented.

\[\tau_h = E_i[ D'_i(e_i(\tau_h))]\]

AT show this also applies to correcting biases

Setup


Demand with and without bias

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Welfare effect of subsidy

\[W(s) = Z(s) + v_I - p_I + \int_{v-b \ge p}(v - p) dF dG\]

Proposition 1:

\[W'(s) = (s - B(p)) D'_B(p)\]
where $B = E(b v - b = p)$ is the average marginal bias – ie the average bias for consumers on the margin the (subsidized) price

Optimal subsidy: \(s^* = B(c - s^*)\)


Average Marginal Bias

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AMB is the key object of policy interest

Need not be constant

How can we estimate the average marginal bias?

Option 1:

Option 2:


TESS experiment


Many papers have used TESS

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Informed vs uninformed demand

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Average marginal bias not constant

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Welfare effects


Welfare effects


Allcott, Knittel and Taubinsky

(AER P\&P 2015)


Extend AT model to allow correlation in bias and valuation


Welfare and optimal subsidy

Result 1: Poor targeting reduces welfare gains

\[W'(s) = (s - \bar d) \cdot D'(c-s) + \tau(s)\]

Result 2: Optimal poorly targeted subsidy could be small, even if average bias is large

\[s^* = \bar d - \frac{\tau(s)}{D'(c - s)}\]

[ Optimal subsidy increasing in $\tau(s)$ ]


Bias is correlated with observables


As is policy takeup


Where does this leave us?


Allcott and Sweeney

(MS 2017)


What we did



Some thoughts on running a field experiment


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Some agents much better than others

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Survey reveals widespread confusion, but small bias


Main Results


Agents Target Scripts


What role do firms play in this?


Endogenous Attention?

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Endogenous Attention?

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Required Readings

Allcott and Wozny (2014) [link]
Allcott and Knittel (2019) [link]
Allcott and Greenstone (2012) [link]