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Social Impact Assessment of Microfinance Programmes - weman

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consists <strong>of</strong> ‘borrowers-to-be’, non-borrowers from project area and non-borrowers from<br />

new designated project areas or similar non-project areas.<br />

Ideally under the best conditions for the purposes <strong>of</strong> our Study, we wanted to include in<br />

our sample those new or Pipeline Borrowers who had been accepted as likely and<br />

potential new clients by the MFI and whose applications had been accepted, but had not<br />

been granted a loan as yet. However, we found that in the case <strong>of</strong> all our MFIs, the<br />

application procedure, approval <strong>of</strong> the loan and the disbursement <strong>of</strong> the loan, all took just<br />

a few days, or a couple <strong>of</strong> weeks at most, and this did not allow us to capture ‘pure’ new<br />

Pipeline Borrowers. Hence, we had to opt for those borrowers who had very recently<br />

been granted a loan.<br />

The statistically optimal sample size depends on the desired effect size (e.g., a 10 percent<br />

increase in income), the variance <strong>of</strong> the outcome, and the tolerance for error in assigning<br />

statistical significance to the change in outcome. Outcomes in micr<strong>of</strong>inance evaluations<br />

can be both continuous (e.g., change in income) and binary (e.g., P 1 , the probability <strong>of</strong> no<br />

longer being below the poverty line). Using binary outcomes can be easier since the<br />

variance [(P 1 ) (1-P 1 )] is entirely determined mathematically from the mean. The variance<br />

is ideally applied in sample size determination by information available from other<br />

surveys (or pilot surveys) that have been conducted in a similar setting. Unfortunately, it<br />

is difficult to find out a systematic study in the Pakistani context showing the mean and<br />

variances <strong>of</strong> various micr<strong>of</strong>inance impact indictors. Therefore, in the absence <strong>of</strong> any prior<br />

value or judgment regarding the variance <strong>of</strong> any impact indicator, it is best to choose a<br />

value <strong>of</strong> 0.5 for P 1 . This is recommended because the variance <strong>of</strong> indicators that are<br />

measured as proportions reach their maximum as they approach 0.5. This will ensure an<br />

adequate sample size irrespective <strong>of</strong> what the actual value <strong>of</strong> P 1 is. Nonetheless, this may<br />

also result in samples that are larger than needed in the event that the actual value <strong>of</strong> P 1 is<br />

very different from 0.5.<br />

Based on standard parameters <strong>of</strong> a 95 percent level <strong>of</strong> significance (Z α =1.645) and 80<br />

percent power (Z β = 0.84) and assuming a variance 0.25 and 10 percent <strong>of</strong> tolerance error,<br />

a sample <strong>of</strong> 154 emerges from the following formula.<br />

n = (Z α+ Z β )[σ 2 /δ 2 ]<br />

However, it was decided to enumerate 90 respondents for the Control Group from each<br />

selected MFI branch (project area). The Control Group includes 30 new borrowers or<br />

accepted borrowers (Pipeline Borrowers), 30 Non-Borrowers from same (project) area<br />

and 30 Non-Borrowers from project designated new area or project-similar area. For<br />

comparison, a sample <strong>of</strong> 80 borrowers (Treatment Group) was drawn, whom we have<br />

called ‘Active Borrowers’. Thus a total <strong>of</strong> 170 respondents were chosen from each MFI<br />

selected branch – see Table below.<br />

In order to ensure that the target sample size for the survey was reached, allowances for<br />

non-response and non-traceability are usually made during the calculation <strong>of</strong> sample<br />

sizes. This normally involves increasing the sample size by a non-response insurance<br />

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