「Epidemiology」の版間の差分
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==Disease frequency measurement== | ==Disease frequency measurement== | ||
{{#mermaid: | {{#mermaid: | ||
2022年12月11日 (日) 18:03時点における版
目次
Disease frequency measurement
Bradford Hill Criteria for assuming causality
| In terms of the association between exposure and outcome, exposure is more likely to be causal if .... | |
|---|---|
| 1. Strength of association | the stronger the association is. |
| 2. Consistency | in the more varieties settings the association is observed. |
| 3. Specificity | the more specific the exposure is, i.e., the exposure is associated with only single outcome. |
| 4. Temporality | the exposure comes first and the outcome appears after the exposure |
| 5. Biological gradient | the more (or less) exposure is associated with more frequent outcome (exposure dose dependent). |
| 6. Plausibility | the mechanism between the exposure and the outcome can be explained according to biological body of knowledge. |
| 7. Coherence | the mechanism between the exposure and the outcome can be proven by certain medical testings. |
| 8. Experiment | some intervention to the exposure can change frequency and/or extent of the outcome. |
| 9. Analogy | another similar exposure is associated with another similar outcome. |
Classification of Bias
| Major classification | Specific name | Description | Affecting design | |
|---|---|---|---|---|
| Selection bias | Sample is not properly representative of population | Ascertainment bias | Inappropriate definition of population | Any observational design |
| Healthy worker effect | Current employees are more likely to be healthy than general population and ex-employees | Cohort, esp. historical | ||
| Detection bias | Diagnostic procedures are different between case and control | Case-control | ||
| Attrition bias (Loss to follow-up) |
needless to explain | Cohort Clinical trial | ||
| Non-response bias | a.k.a. Healthy volunteer effect; Voluntary participants are not representative of population | Any observational design | ||
| Language bias | Medical articles written in languages unfamiliar to researchers are more likely to be ignored | Meta-analysis Systematic review | ||
| Publication bias | Researches with negative results are more likely to be unpublished | Meta-analysis Systematic review | ||
| Information bias (Measurement bias) |
Observation is not properly conducted | Non-differential misclassification bias | Failure to properly measure exposure/outcome and inappropriate allocations of groups in the same weight for both
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Any design |
| Differential misclassification bias | Failure to properly measure exposure/outcome and inappropriate allocations of groups in different weights in-between
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Any design | ||
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Any design | ||
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Any design | ||
| Observer/interviewer bias | Observers/interviewers are more likely to observe/draw interviews toward exposure according to case outcome status | Any design | ||
| Ecological fallacy | Ecological design | |||
| Regression to the mean | Extreme observations in initial investigations will be toward true population value in later investigations | Cohort Clinical trial | ||
| Hawthorne effect | Observation itself can affect outcome | Clinical trial | ||
| Lead-time bias | Screening trial can diagnose outcome even in its earlier latent period which fallaciously show longer survival | Screening trial | ||
| Confounding | Third factors affect both of exposure and outcome |
Confounding may occur even in RCT if randomization process is inappropriate (as systematic error) or randomly allocated groups are heterogenous by chance (as random error) | ||
Difference between Population and Sample
Accuracy and Precision
| Accuracy |
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| Precision |
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Accuracy in [math]\displaystyle{ x }[/math]-axis, Precision in [math]\displaystyle{ y }[/math]-axis
*In this example, μ is sample mean, not the population mean
Precision in [math]\displaystyle{ x }[/math]-axis, Accuracy in [math]\displaystyle{ y }[/math]-axis
Tips in Case-control design
Sampling (selection bias)
| Case sampling | Control sampling |
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Measurement (Information bias)
| Observer bias |
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| Recall bias |
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