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Table 3 Results of the analysis

From: The effect of two lottery-style incentives on response rates to postal questionnaires in a prospective cohort study in preschool children at high risk of asthma: a randomized trial

Crude effects of intervention on outcome

Intervention

Daytrip

Outcome

RD

95% CI

NNT

All questionnaires returned (100% returned)

−0.008

−0.07 – 0.06

126 (NNH*)

All questionnaires returned without reminder

0.019

−0.03 – 0.07

51

Non-response

0.0004

−0.03 – 0.03

2,359

Withdrawal

0.05

−0.01 – 0.09

19

Outcome

Median-difference intervention group-control group

p-value of ranksum-test

 

Number of reminders sent

0.5

0.753

 

Percentage of all questionnaires returned

0

0.803

 

Intervention

Gift voucher

Outcome

RD

95% CI

NNT

All questionnaires returned (100% returned)

0.017

−0.50 – 0.08

60

All questionnaires returned without reminder

0.015

−0.04 – 0.07

67

Non-response

−0.017

−0.05 – 0.02

60 (NNH*)

Withdrawal

0.008

−0.03 – 0.05

118

Outcome

Median-difference intervention group-control group

p-value of ranksum-test

 

Number of reminders sent

1

0.045

 

Percentage of all questionnaires returned

0

0.374

 

Outcome

Odds Ratio

p-value of multilevel logistic regression

95% CI

Response Rate per questionnaire

1.29

0.26

0.83 – 2.01

  1. Table 3 presents the results of the analysis on “all questionnaires returned, “without reminders” versus “not all questionnaires returned or reminders sent”. Risk Differences (RD) with 95% confidence intervals and Number Needed Treat (NNT = reciprocal of RD) for are presented.
  2. CI 95%-level of NNT is not given, because all outcomes are not significant. In case of a non-significant treatment effect at 5%, the CI95% for the risk difference will include zero, and thus the 95% confidence interval for the number needed to treat will include infinity (∞). For example the effect of daytrip on non-responders gives an RD of 0.0004 (CI95% -0.03 – 0.03; including zero). The NNT is 2359 (1/0.0004), if we calculate CI95% on the same way, it must include infinity, thus from 32 to ∞ and from minus 31 to minus ∞ [6].
  3. * Number needed to harm (NNH in case of a negative risk difference).