Measure of Disease/Risk Flashcards

1
Q

How is ratio measured? Example?

A

a:b
number of individuals diseased (cases) : number of not disease (non-cases/control)
4:1 - female:male in vet school

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2
Q

How is proportion measured? Example?

A

a / (a+b)
A fraction in which numerator is also included in denominator (# of case/ # of population)

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3
Q

How is probability measured? Example?

A

Proportion x 100 = %
Probability that you get heads when flip a coin is # of case / # of population = 1/2 x 100 = 50%

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4
Q

How is rate measured? Example?

A

Rate = a/x = disease / defined population at risk evaluated over a specific time period (a is included in x).

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5
Q

How to calculate crude mortality?

A

Death from all causes / population at risk for death

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6
Q

How to calculate cause-specific mortality?

A

Death from disease “X” / population at risk for death

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7
Q

How to calculate case fatality for disease “X”?

A

Death from disease “X” / Cases from disease “X”

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8
Q

Proportionate mortality for disease “X”

A

Death from disease “X” / death from all causes

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9
Q

Difference between prevalent cases and incident cases

A

Prevalent cases are all existing cases at a given point in time. Incident cases are new cases occurred during a given time interval.

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10
Q

How to calculate prevalent cases?

A

Number of cases observed at time t / total number of individuals at risk at time t

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11
Q

What measures the risk of being a case rather than becoming a case?

A

Prevalence

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12
Q

How does risk ratio measure?

A

Risk of disease in exposed group (either with or without outcome) / risk of disease in unexposed group (either with or without outcome)
Need to calculate 2 separate RISKs, then do a ratio

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13
Q

How does risk difference measure?

A

AKA attribute risk due to exposure factor.
Risk in exposed group - risk in unexposed group
Need to calculate 2 separate RISKs, then do subtraction

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14
Q

True but unknown values in populations called _______. We don’t know them unless we study 100% of a population.

A

parameters

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15
Q

We make interferences about the population _______ by measuring statistics on a _______ of the population.

A

parameter - sample

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16
Q

What is null hypothesis and how is it related to statistics?

A

Null hypothesis = assumes no difference, no association, equality of groups.
- Null hypothesis assume to be true, then we see how compatible our data are with null hypothesis.
- My logic: null hypothesis is true until proven wrong. Null hypothesis is another condition probability.

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17
Q

What is the question to ask when null hypothesis is assumed to be true at the beginning of the study?

A

What is the probability of me getting the data?
(You begin with a hypothesis and you ask about the probability of getting a data)

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18
Q

What is a p-value?

A

Probability of doing a study and obtaining the data actually collected (or data more extreme) when the null hypothesis is assumed to be true.

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19
Q

When it comes to probability of a scientific study, what probability are we talking about?

A

Probability of obtaining the data.

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20
Q

What does high and low p-value mean in terms of null hypothesis?

A
  • High p-value tells us the data is compatible with null hypothesis.
  • Low p-value tells us that we are UNLIKELY to observe the data when the null hypothesis is true. So in this case, null hypothesis can be rejected.
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21
Q

What is type 1 error?

A

Incorrect rejection of the null hypothesis.

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22
Q

What does “statistically significant” finding mean?

A

Finding that is real, reliable, and not due to chance.

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23
Q

Any difference can be found to be statistically _______ if the sample size is large enough.

A

significant.
(The bigger size the sample size, you’re more likely to get statistically significant result).

24
Q

What is type 2 error?

A

Investigator fails to reject a null hypothesis that is actually false in the population (false negative).

25
Q

What does confidence intervals tell you?

A

How confident that the confidence interval contains the true population parameter. “We’re 95% confident that the confidence interval contains the true population parameter.”

26
Q

What is your sample profile for case-control study?

A

Select how many of cases and controls you want first (disease/undiseased), then measure exposure.

27
Q

What can you NOT calculate in case-control studies?

A

You cannot calculate the incidence (aka risk) of disease in neither the exposed group nor the unexposed group in a case control study (because the number of cases and controls is determined by the investigator).

28
Q

How to calculate odd of exposure among cases in case-control study?

A

Proportion of cases that are exposed divided by proportion of cases that are NOT exposed.
(A/(A+B)) / (B/(A+B)) = A/B

29
Q

How to calculate odd of exposure among controls in case-control study?

A

Proportion of controls that are exposed divided by the proportion of controls that are NOT exposed
(C/(C+D)) / (D/(C+D)) = C/D

30
Q

Cohort vs. case-control study

A
  • If you assess the exposure first = cohort study
  • If you assess the outcome first = case-control study
31
Q

Define sensitivity

A

Ability of a test to correctly classify an individual as diseased when in fact that individual is disease.

A / (A+C)

Condition on HAVING the disease.
P (test pos | dz pos)

32
Q

Define specificity

A

Ability of a test to correctly classify an individual as not diseased when in fact that individual is disease-free.

Condition on individual NOT having a disease. P (test neg | dz neg)

D / (B+D)

33
Q

Define true prevalence

A

How common is a disease in a population at some point in time. A sense of inventory at that time.

(A+C) / (A+B+C+D)
Dz pos / total population

34
Q

Define apparent prevalence

A

How common is a positive test result in a population at some point in time.

Test pos / total population
(A+B) / (A+B+C+D)

35
Q

Define positive predictive value

A

Average conditional probability that a patient whose test is positive actually has the disease.

P (dz pos | test pos)
A / (A+B)

Conditioned on Positive test result

36
Q

Define negative predictive value

A

Average conditional probability that a patient whose test is negative is actually disease-free.

P (dz neg | test neg)
D / (C+D)

Conditioned on Negative test result

37
Q

What is unconditional probability?

A

The probability of an event/outcome occurring that does NOT depend on any other results, findings, or states.
P(A)

38
Q

Why average risk?

A

Because risk is the unconditional probability of developing disease in SOME specified period of time.
- Average risk = sum (new case/population at risk)

39
Q

Review your 2x2 table

A

Dz in row, Test in column
A (true pos) - B (false pos)
C (false neg) - D (true neg)

40
Q

MATH question: 99% sensitivity, 99% specificity, 25% prevalence. What is the P (dz pos | test pos)?

A

Assume total is 100K. Calculate prevalence yields 25K for Dz (+) and 75K for Dz (-). Then use 99% sensitivity to calculate A/(A+C) and 99% specificity to calculate D/(B+D).

Answer: A / (A+B) = 97.1%

41
Q

MATH question: 99% sensitivity, 99% specificity, 0.1% prevalence (rare disease). What is the P (dz pos | test pos)?

A

Assume total is 100K. Calculate prevalence yields 100 for Dz (+) and 99,900 for Dz (-). Use 99% sensitivity to calculate A / (A+C) and 99% specificity to calculate D / (B+D).

Answer: A / (A+B) = 0.090 = 9%

42
Q

What does high and low prevalence mean?

A
  • High prevalence: positive test is more likely true positive case.
  • Low prevalence: positive test is more likely to be a false positive non-case (dz negative).
43
Q

Accuracy

A

= the total number of true positives and true negatives DIVIDED by the total number of tests

44
Q

Explain valid vs. precise?

A
  • Precise: How close the measurements are to each other.
  • Valid: The extent to which the study measures what it is intended to measure. Are the values describing what was supposed to be measured?
45
Q

Distinguish between experimental and non-experimental (also called observational) study design

A
  • Experimental studies: investigator intervenes and assigns exposure (tx) to subjects.
  • Non-experimental or observational studies: investigator observes and records exposure and outcome.
46
Q

Understand the role of a control group in experimental study designs (example clinical trial) compared to in an observational study (such as case-control)

A

???

47
Q

Understand the concept of randomization of a treatment or exposure to patients in a clinical trial

A

Randomization = assign participants to treatment and control groups, assuming each participant has equal chance of being assigned.

Randomization avoids confounding. Larger sample size achieves comparability between groups.

48
Q

List the major types of observational studies

A
  • Cohort
  • Case-control
  • Cross-sectional
49
Q

Distinguish between two important observational study design, namely the cohort study Vs case-control study

A
  • Cohort: start as a single cohort of disease-free subject. Assess their exposure. Followed over time. Disease (outcome) determined in exposed vs. unexposed subjects.
  • Case-control: Assess their disease (outcome) first. Followed over time to determine exposure status. Controls provide frequency of exposed and unexposed in source population.
50
Q

Define and identify confounders

A

Cofounding is bias that creeps into the study because of the study design - it’s not true in nature. It is attributing an effect to a factor when it is due to another correlated factor.

51
Q

Understand ecological bias associated with ecological studies

A

Ecological fallacies (biases) occur when we try to draw conclusions about individuals based on data collected at the group level.

52
Q

How to calculate odd ratio?

A

Odds that a case was exposed / odds that a control was exposed

AC / BD

53
Q

How to calculate odd of exposure in cases?

A

number of cases with exposure / number of cases without exposure

E.g.: number of azotemia with methadone exposure / number of azotemia without methadone exposure

54
Q

How to calculate odd of exposure in controls?

A

number of controls with exposure / number of controls without exposure

E.g.: number of healthy with methadone exposure / number of healthy without methadone exposure

55
Q

95% confidence interval for the odd ratio include 1 in the odd ratio. What does it mean?

A

Because the lower bound of the 95% confidence interval includes 1.0, we cannot conclude with 95% confidence that the true (population parameter) odds ratio does not equal 1.0. This also means that a statistical test of the null hypothesis that the odds ratio = 1 would not be significant at the 5% level of significance.

56
Q

95% confidence interval for the odd ratio EXclude 1 in the odd ratio. What does it mean?

A

Because the lower bound of the 95% confidence interval excludes 1.0, we can conclude with 95% confidence that the true (population parameter) odds ratio does not equal 1.0. This also means that a statistical test of the null hypothesis that the odds ratio = 1 would be significant at the 5% level of significance.