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Quasi-Experimental Methods
Florence Kondylis (World Bank) This presentation draws on previous presentations by Markus Goldstein, Leandre Bassole, and Alberto Martini
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Objective Find a plausible counterfactual
Reality check Every method is associated with an assumption The stronger the assumption the more we need to worry about the causal effect Question your assumptions
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Program to evaluate Fertilizer vouchers Program (2007-08)
Main Objective Increase maize production Intervention: vouchers distribution Target group: Maize producers Farmers owning >1 Ha, <3 Ha land Indicator: Yield (Maize)
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I. Before-after identification strategy
Counterfactual: Yield before program started EFFECT = After minus Before Counterfactual assumption: There is no other factor than the vouchers affecting yield from 2007 to 2008 years
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Year Number of farmers Maize Production (T per Ha) 2007 5000 1.3 2008 2.1 Difference +0.8
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Questioning the counterfactual assumption
Question: what else might have happened in to affect maize yield ?
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Examine assumption with prior data
Year Number of farmers Maize Production (T per Ha) 2006 5000 1.5 2007 1.3 2008 2.1 Assumption of no change over time not so great ! >> There are external factors (rainfall, pests…)
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II. Non-participant identification strategy
Counterfactual: Rate of pregnancy among non-participants Counterfactual assumption: Without vouchers, participants would as productive as non-participants in a given year
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Group Number of farmers Maize Production in 2008 (T per Ha) Participants 5000 2.1 Non-participants 1.5 Difference +0.6
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Questioning the counterfactual assumption
Question: how might participants differ from non-participants?
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Test assumption with pre-program data
REJECT counterfactual hypothesis of same productivity
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III. Difference-in-Difference identification strategy
Counterfactual: Non-participant maize yield, purging pre-program differences between participants/nonparticipants “Before vouchers” maize yield, purging before-after change for nonparticipants (external factors) 1 and 2 are equivalent
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Average maize yield (T / Ha) 2006 2008 Difference ( ) Participants (P) 1.5 2.1 -0.6 Non-participants (NP) 0.5 1.3 -0.8 Difference (P-NP) 1.0 0.8 0.2
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Effect = 3.47 – = Participants 66.37 – = 3.47 = 11.13 Non-participants
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Effect = 8.87 – 16.53 = - 7.66 Before After 66.37 – 57.50 = 8.87
62.90 – = 16.53 After
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Counterfactual assumption:
Without intervention participants and nonparticipants’ pregnancy rates follow same trends
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74.0 16.5
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74.0 -7.6
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Questioning the assumption
Why might participants’ trends differ from that of nonparticipants?
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Examine assumption with pre-program data
Average rate of teen pregnancy in 2004 2008 Difference ( ) Participants (P) 54.96 62.90 7.94 Non-participants (NP) 39.96 46.37 6.41 Difference (P=NP) 15.00 16.53 +1.53 ? Or with other outcomes not affected by the intervention: household consumption counterfactual hypothesis of same trends doesn’t look so believable
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IV. Matching with Difference-in-Difference identification strategy
Counterfactual: Comparison group is constructed by pairing each program participant with a “similar” nonparticipant using larger dataset – creating a control group from similar (in observable ways) non-participants
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Counterfactual assumption:
Unobserved characteristics do not affect outcomes of interest Unobserved = things we cannot measure (e.g. ability) or things we left out of the dataset Question: how might participants differ from matched nonparticipants?
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Matched nonparticipant
73.36 Effect = 66.37 Matched nonparticipant Participant
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Can only test assumption with experimental data
Studies that compare both methods (because they have experimental data) find that: unobservables often matter! direction of bias is unpredictable! Apply with care – think very hard about unobservables
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Summary Randomization requires minimal assumptions needed and procures intuitive estimates (sample means !) Non-experimental requires assumptions that must be carefully assessed More data-intensive
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Example: Irrigation for rice producers + Enhanced Market Access
Impact of interest measured by: Input use & repayment of irrigation fee Rice yield (Cash) income from rice Non-rice cash income (spillovers to other value chains) Data: 500 farmers in project area / 500 random sample farmers Before & after treatment Can’t randomize irrigation so what is the counterfactual?
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Plausible counterfactuals
Random sample difference in difference Are farmers outside the scheme on the same trajectory ? Farmers in the vicinity of the scheme but not included in scheme Selection of project area needs to be carefully documented (elevation…) Proximity implies “just-outside farmers” might also benefit from enhanced market linkages What do we want to measure? Propensity score matching Unobservables determining on-farm productivity ?
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Thank You
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