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105 Cards in this Set
- Front
- Back
Case series |
Several patients with the same diagnosis, treatment and outcome |
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Cross sectional study |
1- Frequency of a disease and the frequency of the risk related factors are assessed in the present 2- Disease prevalence |
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Case controls study |
1- Compares a group of patients with the disease to a group of patients without the disease 2- Odds ratio |
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Cohort study |
1- Compare a group of patients with a given exposure or risk factor 2- Looks if the exposure or risk factor is associated with later development of the disease 3- Relative risk 4- Retrospective or prospective |
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Cross over study |
1- Compare the effects of a series of 2 or more treatments on a participant 2- Randomized |
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Twin concordance study |
1- Compare the frequency in which both a monozygotic and a dizygotic twin develop the same disease 2- Measure heritability and influence environmental factors |
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Adaption study |
Compare siblings of biological parents vs adaptive parents |
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Ecological study |
Compare frequent of a disease vs frequency of relative factor in the population |
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Clinical trial |
1- Experimental studies on humans 2- Compare the therapeutic benefits of 2 of more treatments 3- Improved study when it is randomized , double blind or triple blind |
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Clinical trial |
1- Experimental studies on humans 2- Compare the therapeutic benefits of 2 of more treatments 3- Improved study when it is randomized , double blind or triple blind |
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Single vs double vs triple blind study |
Single blind- only the patient is blind Double blind- Neither the patient nor the doctor knows who is in the treatment group from the control group Triple blind- Blind the researcher analyzing the data |
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Phase 1 of the clinical trial |
1- Small number of healthy volunteers or patients with the disease of interest 2- Is it safe 3- Determine safety, Toxicity, pharmacokinetics and pharmodynamics |
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Phase 2 of clinical trial |
1- Moderate number of patients with the disease of interest 2- Does it work 3- Determine treatment efficiency, optimal dosing and adverse effect |
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Phase 3 of clinical trial |
1- Large number of patients are randomly assigned to the treatment under investigation or the stander of care 2- Improvement 3- Compare the new treatment to the current standard of care |
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Phase 4 of clinical trial |
1- Post-marketing surveillance of patients after the treatment is approved 2- Marketing 3- Detect rare long term effects |
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What is the purpose of phase 0 in a clinical trial |
Initial assessment of a drug pharmacodynamics and pharmacokinetics |
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Bradford hill 9 criteria’s |
Cause and effect relationship 1- Analogy- compare 2- Biological gradient - dose response relation 3- Consistency 4- Coherence - supported by literature 5- Experimental 6- Plausibility - cause lead to and effect 7- Temporality - Exposure proceed onset of the drug 8- Strength - associate increase evidence of causation 9- Specificity |
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Main Bradford Hill criteria |
Temporality |
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Sensitivity |
1- Proportion of people with the disease who test positive are truly positive 2- Value approching 100% rule out 3- Indicate a low false negative rate 4- Use in screening |
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Specificity |
1- Proportion of people without the disease who test negative are truly negative 2- Value approaching 100% rule in 3- Indicate low false positive rate |
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Positive predictive value |
1- Probability that a person with a positive test results actually has the disease |
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Negative predictive value |
Probability that a person with a negative test result does not have the disease Decrease with prevalence |
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Positive Likelihood ratio |
Probability of positive result in a patient with the disorder / Probability of a positive result in a patient without the disorder |
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Positive Likelihood ratio |
Probability of positive result in a patient with the disorder / Probability of a positive result in a patient without the disorder |
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Negative likelihood ratio |
Probability of negative result in a patient with the disorder / Probability of a negative result in a patient without the |
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Likelihood ration >10 <0.1 |
> 10 specific test increase chance by 45% <0.1 sensitive test decrease change by 45% |
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Odds ratio |
1- Case control study 2- Odds of exposure among the cases vs odds of exposure among control 3- ad/cb |
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Relative risk |
1- Cohort study 2- Risk of developing a disease among the exposed vs unexposed groups 3- a/(a+b)/ c/(c+d) |
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Relative risk |
1- Cohort study 2- Risk of developing a disease among the exposed vs unexposed groups 3- a/(a+b)/ c/(c+d) |
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Relative risk =1 <1 >1 |
=1 No association between exposure and disease >1 Exposure associated with a increase risk of disease occurrence <1 Exposure associated with a decrease risk of disease occurrence |
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Relative risk reduction |
1- Proportion of risk reduction attributed to the intervention as compared to a control 2- 1-RR |
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Attributable risk |
1- The difference in risk between the exposed vs unexposed group 2- a/(a+b) - c/(c+d) RR-1/ RR x 100 |
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Absolute risk reduction |
1- The difference in risk reduction attributed to the intervention as compared to the control 2- c/(c+d) - a/(a+b) |
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Number needed to treat |
1- Number of patients who need to be treated for 1 patient to benefit 2- NNT= 1/ARR |
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Number needed to treat |
1- Number of patients who need to be treated for 1 patient to benefit 2- NNT= 1/ARR 3- Low number - better treatment |
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Number needed to harm |
1- Number of patients who need to be exposed to the risk factor for 1 patient to be harm 2- NNH = 1/AR 3- High number- safe exposure |
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Case fatality rate |
1- Percentage of death occurring among those with the disease 2- death/case x 100 |
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What measurement can you use in place of the relative risk (RR) of a disease if it is exceedingly rare |
Odds ratio |
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Mortality rate |
Number of deaths within a population over a period x 1000 |
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Attack rate of a disease |
Proportion of people exposed to a particular disease who become ill |
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Incidence |
1- Number of new cases / number of people at risk |
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Incidence |
1- Number of new cases / number of people at risk |
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Prevalence |
1- Number of current cases/ Total population at risk 2- Increase prevalence increase PPV |
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Common cold with incidence and prevalence |
Equal for disease with short duration |
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Precision (reliability) |
1- The consistency and reproducibility of a test 2- Absence of random variation 3- Random error decrease precision 4- Increase precision with decrease standard deviation and increase statical power |
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Precision (reliability) |
1- The consistency and reproducibility of a test 2- Absence of random variation 3- Random error decrease precision 4- Increase precision with decrease standard deviation and increase statical power |
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Accuracy (validity) |
1- The closeness of a test result to its true value 2- Absence of bias or error 3- Systemic error decrease accuracy |
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What does the aces represent |
Y - sensitivity (true positive) X- 1- Specificity (false positive rate ) |
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Measure of central tendency |
Mean Median Mode |
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Measure of dispersion |
Standard deviation Standard error |
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Mean vs median vs mode |
Mean- Average Median - Middle value of a list of data sorted from least to greatest Mode- Most common value |
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Standard deviation vs standard error |
Standard deviation- How much variability exist in a set of data around the mean value Standard error- How much variability exist in a set of data around the total population mean 2- SD/square root of sample size |
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Outliers affecting central tendency |
Mean- mostly affected Mode- least affected |
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Non-normal distribution |
Bimodal - suggest two different population Positive skew - Tail to the right Mean>median>mode Negative skew tail to the left Mean |
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What is the relationship between standard variance and standard deviation |
Standard variance = SD2 |
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What is the best measure of central tendency for normal distribution |
Mean |
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Null hypothesis |
No difference or relationship |
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Alternative hypotheses |
Some difference or relationship |
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Meta analysis |
Statistical analysis that pools summary data from multiply studies for a more precise estimate of the size of effect |
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What 2 factors can limit the findings of a meta analysis |
Quality of the study Selection bias |
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By conducting a meta analysis what happen to the power of the study |
Improves power |
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In a meta- analysis how is generalizability of the study affected |
Increase generalizability |
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How does the level of evidence of individual studies change after meta analysis |
Strengthens the level of evidence |
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What is the numeric range of r (Pearson coefficient) |
-1 and +1 |
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Recruiting bias |
Selection bias |
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Performing bias |
1- Recall bias 2- Measurement bias 3- Procedure bias 4- Observer bias |
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Interpreting bias |
1- Confounding bias 2- Lead time bias 3- Length time bias |
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Selection bias |
1- Sample from the study population is not representative of the target population 2- Sampling bias 3- Berkson bias - case/control from the hospital are less healthy and have different exposures Attrition bias- Subjects lost to follow up or have different prognosis 4- Reduce with randomization |
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Recall bias |
1- Awareness of the disorder alters recall by the subject 2- Reduce- Decrease time from exposure to follow up |
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Recall bias |
1- Awareness of the disorder alters recall by the subject 2- Reduce- Decrease time from exposure to follow up |
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Measurement bias |
1- Information is gathered in a systematically distorted manner 2- Hawthorne effect - Participants chances behavior upon awareness of being observed 3- Reduced- using objective, standardized and previously tested methods 2- use placebo group |
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Procedure bias |
1- Subjects in different groups are not treated the same |
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Procedure bias |
1- Subjects in different groups are not treated the same |
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Observer bias |
1- Pygmolion effect - Researcher beliefs the efficacy of the treatment changes the outcome of the treatment 2- Reduced - Double blinding |
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Procedure bias |
1- Subjects in different groups are not treated the same 2- Reduced 1- Blinding 2- Using placebo groups |
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Observer bias |
1- Pygmolion effect - Researcher beliefs the efficacy of the treatment changes the outcome of the treatment 2- Reduced - Double blinding |
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Confounding bias |
1- Factors related to the exposure and outcome affects the exposure and outcome 2- Reduced 1- Multiple repeated study 2- Cross over studies 3- Matching 2- |
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Lead time bias |
1- Early detection of a disease is confused with increase survival |
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Lead time bias |
1- Early detection of a disease is confused with increase survival 2- Reduce- Measure back end survival |
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Length time bias |
1- Screening test detect diseases with longer latency periods while those with shorter latency period become symptomatic earlier 2- Reduce - Randomized trials |
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Name one type of study design which can help to eliminate confounding bias |
Cross over studies |
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What type of studies are most likely to introduce recall bias |
Retrospective studies |
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Matching in confounding bias |
Patients with similar characteristics are selected in both treatment and control groups |
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Correct results |
Null hypothesis is not rejected |
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Correct results |
Null hypothesis is not rejected |
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Incorrect results |
Type 1 - alpha Type 2- beta |
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Type 1 error alpha |
1- There is an effect or difference when the non exist (failure to reject the null in favor of the alternative hypothesis) 2- Can not prove the alternative hypothesis 3- False positive error 4- Detecting a difference when non exist |
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Type 2 error beta |
1- There is no effect or difference when non exist 2- false negative error 3- Power in number 4- Failure to reject the null hypothesis failure to accept alternative hypothesis 5- No difference when there is one |
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Power in type 2 error (beta) |
1- How valise a study is 2- 1- beta decrease beta increase power 3- Power in numbers (increase sample size increase power) |
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Power in type 2 error (beta) |
1- How valise a study is 2- 1- beta decrease beta increase power 3- Power in numbers (increase sample size increase power) |
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P value |
= 0.05 Significant of a study |
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What is the generally value of alpha in hypothesis testing |
0.05 |
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What are 3 ways the power of a study can be increased |
1- Increase sample size 2- Increase expected effect size 3- Increase precision of measurement |
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What should be the relation of p and alpha for rejecting the null hypothesis |
If p Null hypothesis is rejected as false |
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Confidence interval |
1- Range of value in which the true mean of a population is expected to fall |
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3 resins 95% CI not significant |
1- 95% CI of 2 variables include 0 - there is no significant difference (null hypothesis not rejected) 2- 95% CI of odds ratio and relative risk include 1- there is no significant difference 3- 95% CI of 2 group overlap - there is no significant difference |
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3 resins 95% CI not significant |
1- 95% CI of 2 variables include 0 - there is no significant difference (null hypothesis not rejected) 2- 95% CI of odds ratio and relative risk include 1- there is no significant difference 3- 95% CI of 2 group overlap - there is no significant difference |
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Increase sample size in CI |
Increase power Decrease CI Increase precision |
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Calculating confidence interval |
+/- Z(SD/ square root of n) Z- 1.96 N- size of population |
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What is the value of Z if it reports a 99% confidence interval |
2.58 |
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T test |
1- Difference between mean of 2 group 2- Sample T test- 2 different groups 3- Paired T test- same individual |
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T test |
1- Difference between mean of 2 group 2- Sample T test- 2 different groups 3- Paired T test- same individual |
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ANOVA test |
Difference between mean of 3 or more groups |
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Chi square x2 |
1- Difference between 2 or more percentage or proportion of catigorical outcome ( no mean value) 2- Large population |
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Fishers exact test |
1- Difference between 2 or more percentage or proportion of categorical nominal outcome 2- Small population |