Methods of Sample Size Determination in Biostatistics

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This presentation provides an overview of the methods of sample size determination in biostatistics. It explains the concept of point estimate, standard error, confidence level, and margin of error. The presentation also discusses the advantages and limitations of small and large sample sizes. References for further reading are provided.

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Biostatistics
By (Name of Student)

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Definitions
Point Estimate: a specific value assigned to a parameter of
a populationon the basis of sampling statistics
Standard Error: The standard error is the approximate
standard deviation of a statistical sample population. The
standard error is a statistical term that measures the
accuracy with which a sample represents a population
Confidence level:the probability that the value of a
parameter falls within a specified range of values.
Margin or error: The margin of error is a statistic expressing
the amount of random sampling error in a survey's results
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Methods of Sample Size Determination
Sample size calculation is concerned with how much
data we require to make a correct decision on
particular research. If we have more data, then our
decision will be more accurate and there will be less
error of the parameter estimate. This doesn’t
necessarily mean that more is always best in sample
size calculation. A statistician with expertise in
sample size calculation will need to apply
statistical techniques and formulas in order to find
the correct sample size calculation accurately.
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Sample Size Determination Using Cochran’s
fomula
Cochran’s formula is considered especially
appropriate in situations with large
populations. A sample of any given size
provides more information about a smaller
population than a larger one, so there’s a
‘correction’ through which the number given
by Cochran’s formula can be reduced if the
whole population is relatively small.

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Advantages of Small Sample Size
Low cost of sampling
Less time consuming in sampling
Scope of sampling is high
Accuracy of data is high
Organization of convenience
Intensive and exhaustive data
Suitable in limited resources
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Cochran’s Fomula
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Sample Size Determination
Fomula using Cochran’s MethodWhere n = Sample size
P = The p is the (estimated) proportion of the population
which has the attribute in question
e is the desired level of precision (i.e. the margin of error),

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Limitations of Small Sample Size
Chances of bias
Difficulties in selecting truly a representative
sample
Need for subject specific knowledge
changeability of sampling units
impossibility of sampling.
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Advantages of Large Sample Size
Increased External Validity
High Accuracy
Capture of Diversity and Outliers
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References
Ai, X., Wen, J., Wu, T., & Lee, W. J. (2013). A discrete point estimate method
for probabilistic load flow based on the measured data of wind power. IEEE
Transactions on Industry Applications, 49(5), 2244-2252.
Alavi, S. A., Ahmadian, A., & Aliakbar-Golkar, M. (2015). Optimal
probabilistic energy management in a typical micro-grid based-on robust
optimization and point estimate method. Energy Conversion and
Management, 95, 314-325.
Sandelowski, M. (1995). Sample size in qualitative research. Research in
nursing & health, 18(2), 179-183.
Fritz, M. S., & MacKinnon, D. P. (2007). Required sample size to detect the
mediated effect. Psychological science, 18(3), 233-239.
Caramia, P., Carpinelli, G., & Varilone, P. (2010). Point estimate schemes for
probabilistic three-phase load flow. Electric Power Systems Research, 80(2),
168-175.
Hopkins, W. G. (2017). A Spreadsheet for Deriving a Confidence Interval,
Mechanistic Inference and Clinical Inference from a P
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