mother and child health: research methods

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Mother and Child Health: Research Methods G.J.Ebrahim Editor Journal of Tropical Pediatrics, Oxford University Press.

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Mother and Child Health: Research Methods. G.J.Ebrahim Editor Journal of Tropical Pediatrics, Oxford University Press. Programmes Menu of Epi-Info. The Normal Distribution. A histogram provides a view of how the values of a variable are distributed. Number of values and the Gausian shape. - PowerPoint PPT Presentation

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Page 1: Mother and Child Health: Research Methods

Mother and Child Health: Research Methods

G.J.Ebrahim

Editor

Journal of Tropical Pediatrics, Oxford University Press.

Page 2: Mother and Child Health: Research Methods

Programmes Menu of Epi-Info

Page 3: Mother and Child Health: Research Methods

The Normal Distribution

• A histogram provides a view of how the values of a variable are distributed.

Page 4: Mother and Child Health: Research Methods

Number of values and the Gausian shape

• All these histograms illustrate a Normal distribution. As the number increases the Gausian shape becomes more obvious

Page 5: Mother and Child Health: Research Methods

Scatterplot to show relationship between two numeric variables

• A scatterplot of dose of anaesthetic and time to recover from anaesthesia, with a regression line and 95% confidence intervals as well as outliers.

Page 6: Mother and Child Health: Research Methods

Outliers

• An outlier is an unusually high value of Y for a given value of X. Outliers exert an influence on the regression line.

Page 7: Mother and Child Health: Research Methods

Rates, Proportions and Ratios

Is numerator included in the denominator?

Yes No

Is time included in denominator?

Yes No

MEASURE: Rate Proportion Ratio

EXAMPLE: Incidence Prevalence Maternal Mortality

Rate Rate ratio

Page 8: Mother and Child Health: Research Methods

Absolute risk, Probability of survival and Odds ratio

Absolute Risk Survival Probability

Odds

0.90 1−0.90 = 0.10 0.90÷(1−0.9) =9.0

0.75 1−0.75 = 0.25 0.75÷(1−0.75) = 3.0

0.50 1−0.50=0.50 0.50÷(1−0.50)=1.0

0.25 1−0.25=0.75 0.25÷(1−0.25)=0.33

0.10 1−0.10=0.90 0.10÷(1−0.10)=0.11

0.01 1−0.01=0.99 0.01÷(1−0.01)=0.01

Page 9: Mother and Child Health: Research Methods

Calculating Numbers Needed to Treat (NNT)

• Calculate the proportion of people who have the outcome in the intervention group. (Exp.Grp.Evnt Rate; EGER )

• Calculate the proportion of people who have the outcome in the control (placebo) group. (Cntrl. Grp.Event Rate; CGER)

• Calculate the difference between EGER and CGER to obtain Absolute Risk Reduction (ARR)

• Then NNT = 1÷ARR