class: center, middle, inverse, title-slide .title[ # Evidence-Based Medicine - Part 2 ] .author[ ### Austin Meyer, MD, PhD, MPH, MS, FAAP, etc. ] .date[ ### November 17, 2023 ] --- class: middle # Agenda **Epidemiology 1 - times** <br> 1. Must Know - ? minutes <br><br> 2. Study Bias - 10 minutes <br><br> 3. Repeat Some Statistics - ? minutes <br><br> 4. Brief Overview of Stats for Last Time - 5 minutes <br><br> 5. Types of Studies and Associated Stats - 15 minutes <br><br> 6. Limitations of Each Study - 10 minutes --- class: middle # Must Know -- <br> - **Internal Validity** -- - Results of a study represent the truth of the study population -- <br><br> - **External Validity** -- - Results of a study apply to populations that aren't studied --- class: middle, center # Types of Biases - My groupings --- class: middle # Biases of design or unseen variables - **Selection bias** - Non-random partitioning of individuals into groups -- - **Observer-expectancy** - Observer is unblinded and expects a particular outcome -- - **Effect modification bias** - Magnitude of effect varies by third variable - __Can__ be eliminated by stratification -- - **Confounding** - Unseen third variable is an underlying cause for correlation of two other variables - __Cannot__ be eliminated by stratification --- class: middle # Biases of information (measurement) -- - **Recall bias** - Subjects with disease can recall exposures better than healthy subjects -- - **Procedure bias** - Experimenters vary systematically in the way they do work - e.g. Experimenters don't follow the specified procedure -- - **Instrument bias** - Instrument is broken - Instruments can also be things like surveys or __resident evaluations__ - Just means instrument is not reliable --- class: middle # Biases of time and completion - **Lead-time bias** - New test detects disease earlier - Survival appears improved with new test -- - **Attrition bias** - Subjects systematically withdraw - Could be things like side effects or lack of improvement -- - **Loss-to-follow up** - Subjects randomly do not report for scheduled followup --- class: middle, center # Repeat Some Statistical Things --- class: middle, center # Risk Ratio (RR) **Only use on random samples** .pull-left[ <table> <tr><th align="left"></th><th align="right">Disease</th><th align="right">No Disease</th><th align="right">Total</th></tr> <tr><td align="left">Exposed</td><td align="right">30</td><td align="right">70</td><td align="right">100</td></tr> <tr><td align="left">Not Exposed</td><td align="right">20</td><td align="right">80</td><td align="right">100</td></tr> <tr><td align="left">Total</td><td align="right">50</td><td align="right">150</td><td align="right">200</td></tr> </table> ] .pull-right[ .left[ `\(R_E = \frac{D_E}{D_E + ND_E} = \frac{30}{30 + 70} = 0.3\)`<br><br> `\(R_{NE} = \frac{D_{NE}}{D_{NE} + ND_{NE}} = \frac{20}{20 + 80} = 0.2\)`<br><br> `\(RR = \frac{R_E}{R_{NE}} = \frac{0.3}{0.2} =\)` **1.5** ] ] --- class: middle, center # Risk Difference (RD)...<br> Absolute Risk Reduction (ARR) .pull-left[ <table> <tr><th align="left"></th><th align="right">Disease</th><th align="right">No Disease</th><th align="right">Total</th></tr> <tr><td align="left">Exposed</td><td align="right">30</td><td align="right">70</td><td align="right">100</td></tr> <tr><td align="left">Not Exposed</td><td align="right">20</td><td align="right">80</td><td align="right">100</td></tr> <tr><td align="left">Total</td><td align="right">50</td><td align="right">150</td><td align="right">200</td></tr> </table> ] .pull-right[ .left[ `\(R_E = \frac{D_E}{D_E + ND_E} = \frac{30}{30 + 70} = 0.3\)`<br><br> `\(R_{NE} = \frac{D_{NE}}{D_{NE} + ND_{NE}} = \frac{20}{20 + 80} = 0.2\)`<br><br> `\(ARR = RD = R_E - R_{NE} = 0.3 - 0.2 =\)` **0.1** ] ] --- class: middle, center # Number Needed to Harm or Treat<br>(NNH or NNT) .pull-left[ <br> <table> <tr><th align="left"></th><th align="right">Disease</th><th align="right">No Disease</th><th align="right">Total</th></tr> <tr><td align="left">Exposed</td><td align="right">30</td><td align="right">70</td><td align="right">100</td></tr> <tr><td align="left">Not Exposed</td><td align="right">20</td><td align="right">80</td><td align="right">100</td></tr> <tr><td align="left">Total</td><td align="right">50</td><td align="right">150</td><td align="right">200</td></tr> </table> ] .pull-right[ .left[ `\(R_E = \frac{D_E}{D_E + ND_E} = \frac{30}{30 + 70} = 0.3\)`<br><br> `\(R_{NE} = \frac{D_{NE}}{D_{NE} + ND_{NE}} = \frac{20}{20 + 80} = 0.2\)`<br><br> `\(RD = R_E - R_{NE} = 0.3 - 0.2 = 0.1\)`<br><br> `\(NNH = \frac{1}{RD} = \frac{1}{ARR} = \frac{1}{0.1} =\)` **10** ] ] --- class: middle, center # Types of Studies --- class: middle, center # The pyramid of evidence is a hierarchy <img src="figs/evidence_pyramid.jpg" width="70%" /> --- class: middle, center # Experimental Trials --- class: middle, center # Randomized control trial is in the name <img src="figs/randomized_control.png" width="90%" /> --- class: middle # Randomized control - gold standard -- - This is widely considered the gold standard for clinical evidence -- <br><br> - Question: __Primary__ purpose of randomization? -- - Answer: To eliminate __selection bias__ - Selection bias (at the time of randomization) is eliminated if randomization is technically correct -- <br><br> - Question: Secondary goal of randomization? -- - Answer: To help with confounding - Confounders are not necessarily eliminated even with perfect technical execution -- <br><br> - Can use relative risk because investigator knows prevalence of disease and prior exposures --- class: middle # Randomized control - limitations - Can still technically suffer from selection bias (as defined by epidemiologists). Why? -- <br> - Loss to follow up -- <br><br> - They may or may not externalize well -- <br><br> - There are may ethical concerns in pediatrics -- <br><br> - They are ridiculously expensive --- class: middle # Crossover trial - groups switch <img src="figs/crossover.png" width="100%" /> <br> - This post hoc analysis is overly simplified for real life - This understanding is sufficient for boards - Includes initial randomization - Also, confounders reduced because a patient can serve as their own control --- class: middle, center # Observational Studies --- class: middle # Prospective cohorts - into the future <img src="figs/prospective_cohort.png" width="100%" /> --- class: middle # Retrospective cohorts - from the past <img src="figs/retrospective_cohort.png" width="100%" /> --- class: middle # Cohorts form the next level of evidence -- - Can still use relative risk because investigator knows prevalence of exposure and disease - Subjects vary by exposure status - Can calculate incidence -- <br><br> - __Selection bias__ is the biggest problem - Investigator has infinite control over inclusion -- <br><br> - Other Prospective biases - Attrition - people leave the trial intentionally - Loss-to-follow up - people just stop showing up - Confounding - baseline characteristics or ongoing characteristics are difference - Hawthorne - people act differently once observed -- <br><br> - Retrospective bias - Information bias --- class: middle, center # Case-control trials measure chance of exposure given disease <img src="figs/case_control.png" width="100%" /> --- class: middle # Case-control forms the next level down from cohorts -- - Must use odds ratio because investigator does not know prevalence of disease -- <br><br> - Subjects grouped by cases and controls - Measure __odds of exposure__ in case and control groups -- <br><br> - Significantly improved power and decreased resource requirements compared to cohorts - Due to cases being selected at out set -- <br><br> - __Selection and Recall biases__ are the biggest problem - Selecting appropriate controls is __highly__ non-trivial - Sick people remember exposures (e.g. Melanoma patients stew about their sunburns) -- <br><br> - Also common - Information biases -- <br><br> - __Cannot calculate incidence or prevalence__ --- class: middle, center # Cross-sectional trials measure exposure and disease simultaneously <img src="figs/cross_sectional.png" width="100%" /> --- class: middle # Cross-sectional study - next level -- - __Quick, cheap, and easy__ - Typically this is a starting point -- <br><br> - Can establish prevalence of disease -- <br><br> - Must use chi-squared or correlation for statistical test -- <br><br> - Subjects can be grouped by exposure and diease in to the 2x2 contingency -- <br><br> - __Cannot establish causation__ -- <br><br> - Cannot calculate risk metrics --- class: middle, center # The End