Emilia Tjernström
with: Lori Beaman Joshua Deutschmann Lauriane Yehouenou
Transforming Energy Markets Seminar Series
2 November 2026
Lagos shops on the grid: how many days a week with power all day?
0.4 days a week
What share would pay the retail price for a small solar kit?
Almost none
Cheaper solar: more or less generator use?
More generator use
An estimated 22 million small petrol generators in use
(Access to Energy Institute and Dalberg, 2019)
About USD 12 billion a year to buy & run them
Firms: electricity a top obstacle; 33 outages a month
(World Bank, 2014)
Petrol price: NGN 238 \(\rightarrow\) 546 a liter in one month (2023)
(National Bureau of Statistics, 2023)
\(\rightarrow\) naming your true value is the best strategy
| Phone surveys | Endline | ||||
|---|---|---|---|---|---|
| Ran a generator |
Generator days |
Fuel spending |
Has a generator |
Energy spending |
|
| Drawn price (NGN 10,000) | −0.015 | −0.076** | −0.135 | −0.009 | −0.003 |
| (0.009) | (0.033) | (0.114) | (0.008) | (0.056) | |
| Bought the kit (2SLS) | 0.239 | 1.260** | 2.209 | 0.158 | 0.046 |
| (0.152) | (0.537) | (1.804) | (0.139) | (0.957) | |
| Control mean | 0.144 | 0.593 | 1.413 | 0.136 | 1.765 |
| Observations | 648 | 648 | 643 | 348 | 321 |
| Firms | 371 | 371 | 370 | 348 | 321 |
Fuel and energy spending in NGN ’000 a week; standard errors clustered by price cluster
Stars from randomization inference: * 10%, ** 5%, *** 1%
| Drawn price (NGN 10,000) | Bought the kit (2SLS) | |||||
|---|---|---|---|---|---|---|
| Spending | Generator use | All five | Spending | Generator use | All five | |
| All shops | −0.020 | −0.046** | −0.043** | 0.363 | 0.836** | 0.791** |
| (0.016) | (0.022) | (0.020) | (0.278) | (0.383) | (0.357) | |
| N | 391 | 393 | 393 | 391 | 393 | 393 |
| Confirmed payment | −0.048*** | −0.083*** | −0.074*** | 0.481*** | 0.841*** | 0.746*** |
| (0.014) | (0.022) | (0.020) | (0.157) | (0.251) | (0.224) | |
| N | 238 | 239 | 239 | 238 | 239 | 239 |
Indices in SD units; standard errors clustered by price cluster
Stars from randomization inference: * 10%, ** 5%, *** 1%
\[ \text{Bought}_i = \pi \, \text{Price}_i + \gamma \, Y_{i0} + \delta_{m(i)} + \lambda_{s(i)} + u_i \]
\[ Y_i = \beta \, \text{Price}_i + \gamma \, Y_{i0} + \delta_{m(i)} + \lambda_{s(i)} + \varepsilon_i \]
\[ Y_i = \theta \, \widehat{\text{Bought}}_i + \gamma \, Y_{i0} + \delta_{m(i)} + \lambda_{s(i)} + e_i \]