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How precise is the sample estimate, judged from its standard error and interval?
More, if you want it
What does the patient want to know about the spread in the results?Tap a term: its definition, what you can do with it, and how often the exam asks it.
Definition: the spread of single scores around their mean.
You can: Tell the standard deviation from the standard error of the mean by whether it describes single scores or sample means.
Definition: the spread of single scores around their mean.
You can: Tell the standard deviation from the standard error of the mean by whether it describes single scores or sample means.
Definition: the mean plus or minus about 2 standard errors.
You can: Tell a 95% confidence interval from a 90% confidence interval by the number of standard errors on each side.
Definition: a shorter interval from the same data, lying inside the 95% one.
You can: Tell a 90% confidence interval from a 95% confidence interval by its narrower line from the same data.
Definition: the mean with the widest interval, often from a small or variable sample.
You can: Name the least precise estimate when one interval line on a chart is the longest.
Each card is one term. The grey line is what the patient says, which is what the question stem gives.
Summary
The standard deviation (SD) shows how spread out single scores are around their mean.
The standard deviation (SD) shows how spread out single scores are around their mean. A ward sample with SD 10 has scores spread about 10 points from the mean.
Priya is a charge nurse who collects anxiety scores on an acute ward. Priya says, "Most patients score within about 10 points of the ward average."
The SD describes single patients, and the standard error describes the group mean.
The standard error is a separate statistic. Papers report the standard error alongside group results, for the group mean. A study can report a control group's SD for single scores. The same study can give a standard error in brackets for another group's mean.
6 more sections on Standard error of the mean and confidence intervals
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