Week 4: Random sampling error, bias, confounding

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24 Terms

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strong evidence:
1) lowest possible random sampling error
2) based on a good design

- high validity: of the study and measures association, Not the validity of the measure of events or exposure
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Internal Validity
- do the observed results accurately reflect the true association?

*if a study lacks internal validity, external validity is irrelevant
*we do not compromise internal validity in an effort to achieve external validity (generalizability)
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External validity (generalizability)
- to whom can results be applied?
- requires internal validity

Will be achieved by a sample that represents the target population
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observing an association
knowt flashcard image
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Validity is:
having fewer errors
error = measured value - true value

sources of error:
- chance (random sampling error)
- bias
- systematic error in selection of participants and/ or measurement
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Random sampling error
- random
- sample variation, sample to sample differences
p value shows how likely the observed results might be due to chance
-best way to minimize random sampling error is to increase sample size
- random
- sample variation, sample to sample differences 
p value shows how likely the observed results might be due to chance 
-best way to minimize random sampling error is to increase sample size
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P value
- NOT an error
- calculated as a guide for rejection or acceptance of null hypothesis
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Bias
refers to a systematic error in the design or conduct of a study
- when bias occurs in a study, the observed association between the exposure and outcome will be different from the true association
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confidence interval
how confident we are, that our research does not include bias
large sample size - confidence interval smaller
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Selection bias
refers to a systematic study error in the way participants are selected or retained in a study

* occurs when individuals have different probabilities of being included or retained in the study according to the exposure and/or outcome
* if you see the word __**recruit**__ -----> selection bias

\*PARTICIPATION DIFFERS ON EXPOSURE AND DISEASE
refers to a systematic study error in the way participants are selected or retained in a study

* occurs when individuals have different probabilities of being included or retained in the study according to the exposure and/or outcome
* if you see the word __**recruit**__ -----> selection bias

\*PARTICIPATION DIFFERS ON EXPOSURE AND DISEASE
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Types of selection bias:
1. Inappropriate control selection (control-selection bias)
2. Differential participation (case-control cohort)
3. Differential loss to follow up (cohort, experimental)
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Volunteer bias
Volunteers are more health-conscious or from a different socio-economic group
- Differential exposure
-Effect of interventions for enhancing physical activity in older adults
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Non-response bias
those suffering from a disease with a particular belief
- differential outcome
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membership bias
Healthy worker effect
eg. Service in Vietnam reduced mortality rates
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Loss to follow-up bias
in clinical trials or longitudinal studies, the sickest usually leave the study early
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Reducing selection bias
little or nothing can be done to fix selection bias once it has occurred
* CANNOT be reduced by increasing sample size
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information bias
Interviewer asks to many questions - answers become inaccurate
eg. measurement error
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Confounding bias
- occurs when the exposed group and the unexposed group are not exchangeable
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Defining a confounding variable:
1. Causally associated with the outcome (a true risk factor)
2. non causally or causally associated with the exposure
3. not an intermediate in the causal pathway between exposure and outcome
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how to identify a confounding variable
- literature review of comparable studies
- consult experts
- statistical tests
- literature review of comparable studies 
- consult experts 
- statistical tests
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How to deal with confounding, at design stage:
1. restriction
- limit study inclusion criteria
2. matching
- produce case and control groups that have similar characteristics
3. randomization
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How to deal with confounding, at the analysis stage:
1. standardization
- age standardization is in fact 'adjustment' for age
2. stratified analysis
3. confounding factor in a multivariate regression model
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So the big 3 threats to validity:
CBC
1) Chance
2) Bias - selection/information
3) confounding
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low P-value vs High P-value
low = more likely results are valid and reliable (not up to chance)