L58 - Measures of Disease and Risk in Populations

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53 Terms

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Why do we Measure Disease in Populations?

  • To identify changing disease patterns

  • Establish baselines

  • Investigate risk factors


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What is the Relationship between an Exposure and an Outcome?

  • An Exposure is a potential risk factor

  • An Outcome is the health event being measured


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What are the Two Types of Data?

  1. Quantitative Data

    • EX: Age, weight, flock size

  2. Qualitative Data

    • Nominative → EX: Live or dead, ill or well (dichotomous), race, breed 

    • Ordinal → EX: Illness score, body condition score


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Why must the Numerator and Denominator be Appropriately Matched?

The denominator must include individuals eligible to experience the outcome in the numerator

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What is a Ratio?

A comparison of two mutually exclusive frequencies

  • Expressed as A:B or A/B


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What is the Formula for Disease Odds?

Number diseased

÷

Number nondiseased (cases/noncases)

<p><span style="color: green;"><strong><mark data-color="green" style="background-color: green; color: inherit;">Number diseased</mark></strong></span></p><p><span style="color: green;"><strong><mark data-color="green" style="background-color: green; color: inherit;">÷ </mark></strong></span></p><p><span style="color: green;"><strong><mark data-color="green" style="background-color: green; color: inherit;">Number nondiseased (cases/noncases)</mark></strong></span></p>
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How can a Ratio be Converted into a Proportion?

For A:B, calculate A/(A+B)

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What is a Proportion?

A fraction in which the numerator is included in the denominator

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What is the Formula for a Proportion?

Number of events

÷

Total population

<p><span style="color: green;"><strong><mark data-color="green" style="background-color: green; color: inherit;">Number of events </mark></strong></span></p><p><span style="color: green;"><strong><mark data-color="green" style="background-color: green; color: inherit;">÷ </mark></strong></span></p><p><span style="color: green;"><strong><mark data-color="green" style="background-color: green; color: inherit;">Total population</mark></strong></span></p>
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How is a Proportion Converted into a Percentage?

Multiply the proportion by 100

<p><span style="color: green;"><strong><mark data-color="green" style="background-color: green; color: inherit;">Multiply the proportion by 100</mark></strong></span></p>
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QUESTION 1: What are the odds for ‘heads’ to ‘tails’ when you flip a coin?

→ 1:1 


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QUESTION 2: What is the probability that you will get ‘heads’ when you flip a coin?

→ 50%

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What is a Rate?

A measure of how quickly events occur, incorporating population-time at risk

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What is the Formula for an Incidence Rate?

New cases

÷

Total population-time at risk

<p><span style="color: green;"><strong><mark data-color="green" style="background-color: green; color: inherit;">New cases</mark></strong></span></p><p><span style="color: green;"><strong><mark data-color="green" style="background-color: green; color: inherit;">÷ </mark></strong></span></p><p><span style="color: green;"><strong><mark data-color="green" style="background-color: green; color: inherit;">Total population-time at risk</mark></strong></span></p>
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What is Population-Time at Risk?

The sum of time individuals remain eligible to develop the outcome

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How can Population-Time be Estimated?

  • Count the population midway through the time period

  • Take the average of the population at the beginning and end of the time period

  • Take counts at multiple times (e.g. monthly) and average them


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QUESTION 3: The number of cats in a shelter was 1000 on Jan 1, 2019, and 1200 on Jan 1, 2020. Which is the most accurate estimate of cat-years at risk?

a.) First day population: 1000 cat yrs

b.) Average: (1000+1200)/2 = 1100 cat yrs

c.) Average of weekly cat counts

d.) Average of monthly cat counts

→ c.) Average of weekly cat counts

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What is Crude Mortality?

Deaths from all causes

÷

Total population at risk for death

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What is Cause-Specific Mortality?

Deaths from a specific cause

÷

Total population at risk for death

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What is Case Fatality?

Deaths from a specific disease

÷

Total cases of that disease

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What is Proportionate Mortality?

Deaths from a specific cause

÷

Deaths from all causes

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How does Case Fatality differ from Cause-Specific Mortality?

  • Case fatality uses disease cases as the denominator

  • Cause-specific mortality uses the population at risk


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QUESTION 4: Dr. Johnson found that 38% of sea otter deaths were due to parasitic diseases. What measure of risk was used?

a.) Case-fatality

b.) Proportionate mortality

c.) Crude mortality

d.) Cause-specific mortality

→ b.) Proportionate mortality

  • Because parasite deaths are divided by all deaths


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QUESTION 5: In one year, 30 sea otters die, with 3 of the deaths due to sharkbite, out of a total sea otter population of 3000. What is the crude mortality?

a.) <1%

b.) 1%

c.) 10%

d.) 100%

→ 1%

  • 30/3,000 × 100 = 1%

  • All causes of death are included.


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What is Prevalence?

A snapshot of all existing cases at a particular point in time

<p>A snapshot of <u>all existing cases</u> at a particular point in time</p>
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What is the Formula for Point Prevalence?

Existing cases at a point in time

÷

Total population at that time

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What is Incidence?

The occurrence of new cases during a defined period

<p>The occurrence of <u>new cases</u> during a defined period</p>
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What are the Two Main Types of Incidence?

  1. Cumulative incidence (CI)

  2. Incidence density rate (IDR)


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What is the Formula for Cumulative Incidence?

New cases during a period

÷

Population initially at risk

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What is the Formula for Incidence Density Rate?

New cases

÷

Total animal-time at risk

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How does Prevalence differ from Incidence?

  • Prevalence measures existing cases

  • Incidence measures new cases over time


<ul><li><p><strong>Prevalence</strong> measures <u>existing cases</u></p></li><li><p><strong>Incidence</strong> measures <u>new cases</u> over time</p></li></ul><p></p>
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What is the Water Glass Analogy for Prevalence and Incidence?

  • Water present = Prevalence

  • Water entering = Incidence

  • Water leaving = recovery or removal


<ul><li><p>Water present = Prevalence</p></li><li><p>Water entering = Incidence</p></li><li><p>Water leaving = recovery or removal</p></li></ul><p></p>
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What Factors can Increase or Decrease Prevalence?

  • New cases increase it

  • Recovery

  • Death

  • Removal of cases


<ul><li><p>New cases increase it</p></li><li><p>Recovery</p></li><li><p>Death</p></li><li><p>Removal of cases</p></li></ul><p></p>
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QUESTION 6: How could we go about measuring only incident (new) cases of diarrheal disease from Salmonella in the gorilla population?

Identify baseline cases, then monitor initially unaffected gorillas for new cases.

<p>Identify baseline cases, then monitor initially unaffected gorillas for new cases.</p>
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<p>What is the <strong>Purpose of a 2 × 2 Epidemiological Table</strong>?</p>

What is the Purpose of a 2 × 2 Epidemiological Table?

To classify individuals by exposure and disease status and compare disease risk

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<p>What do <strong>A, B, C, and D Represent in a 2 × 2 Table</strong>?</p>

What do A, B, C, and D Represent in a 2 × 2 Table?

  • A: Exposed/case

  • B: Exposed/noncase

  • C: Unexposed/case

  • D: Unexposed/noncase


<ul><li><p><strong>A:</strong> Exposed/case</p></li><li><p><strong>B: </strong>Exposed/noncase</p></li><li><p><strong>C:</strong> Unexposed/case</p></li><li><p><strong>D: </strong>Unexposed/noncase</p></li></ul><p></p>
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What is the Formula for Risk in the Exposed Group?

A/(A+B)

<p><span style="color: green;"><strong>A/(A+B)</strong></span></p>
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What is the Formula for Risk in the Unexposed Group?

C/(C+D)

<p><span style="color: green;"><strong>C/(C+D)</strong></span></p>
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What is the Formula for Risk Ratio (RR)?

RR = [A/(A+B)] ÷ [C/(C+D)]

<p><span style="color: green;"><strong><mark data-color="green" style="background-color: green; color: inherit;">RR = [A/(A+B)] ÷ [C/(C+D)]</mark></strong></span></p>
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How are Risk Ratio Values Interpreted?

  • RR = 1: Equal risk

  • RR > 1: Higher exposed risk

  • RR < 1: Lower exposed risk


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What is the Formula for Attributable Risk (Risk Difference)?

AR = [A/(A+B)] − [C/(C+D)]

<p><span style="color: green;"><strong><mark data-color="green" style="background-color: green; color: inherit;">AR = [A/(A+B)] − [C/(C+D)]</mark></strong></span></p>
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<p>What is the <strong>Risk Ratio for Young vs. Old Gorillas</strong>?</p>

What is the Risk Ratio for Young vs. Old Gorillas?

(30/100) ÷ (80/600) ≈ 2.3

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<p><span><strong><u>QUESTION 7</u>: What does this risk ratio of 2.3 mean?</strong></span></p><p><strong>a.)</strong> Old animals were 2.3 times as likely to get respiratory disease compared to old animals</p><p><strong>b.) </strong>Young animals were 2.3 times as likely to get respiratory disease compared to old animals</p>

QUESTION 7: What does this risk ratio of 2.3 mean?

a.) Old animals were 2.3 times as likely to get respiratory disease compared to old animals

b.) Young animals were 2.3 times as likely to get respiratory disease compared to old animals

→ a.) Old animals were 2.3 times as likely to get respiratory disease compared to old animals

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<p><strong><u>QUESTION 8</u>: What is the attributable risk due to being young?</strong></p><p>a.) Inc.(young) - Inc.(old) = 0.3 -0.13 =0.17 </p><p>b.) Inc.(old) - Inc.(young) = 0.13 -0.3 = -0.17 </p><p>c.) Inc.(old) / Inc.(young) = 0.13/0.3 = 0.43 = 43%</p><p>d.) c.) Inc.(yound) / Inc.(old) = 0.3/0.13 = 2.31 = 231%</p>

QUESTION 8: What is the attributable risk due to being young?

a.) Inc.(young) - Inc.(old) = 0.3 -0.13 =0.17

b.) Inc.(old) - Inc.(young) = 0.13 -0.3 = -0.17

c.) Inc.(old) / Inc.(young) = 0.13/0.3 = 0.43 = 43%

d.) c.) Inc.(yound) / Inc.(old) = 0.3/0.13 = 2.31 = 231%

→ a.) Inc.(young) - Inc.(old) = 0.3 -0.13 =0.17

<p><strong>→ a.) Inc.(young) - Inc.(old) = 0.3 -0.13 =0.17 </strong></p>
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Ratio vs. Proportion vs. Rate SUMMARY

Measurement

Definition

Formula

Key Difference

Ratio

Compares two mutually exclusive groups

A/B

Numerator is NOT included in denominator

Proportion

Compares a subset to the total

A/(A+B)

Numerator IS included in denominator

Rate

Measures how quickly events occur over time

Events / Population-time at risk


Examples:

  • Ratio: 4 female students : 1 male student = 4:1

  • Proportion: 3 diseased animals / 15 total animals = 20%

  • Rate: 10 new disease cases / 100 animal-years = 0.10 cases per animal-year

Remember:

  • Ratio = Comparison

  • Proportion = Part of whole

  • Rate = Speed of occurrence


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Four Mortality Measurements SUMMARY

Measurement

Numerator

Denominator

What It Tells You

Crude Mortality

All deaths

Total population at risk

Overall mortality

Cause-Specific Mortality

Deaths from disease X

Total population at risk

Mortality due to disease X

Case Fatality

Deaths from disease X

Total cases of disease X

How often disease X is fatal

Proportionate Mortality

Deaths from disease X

All deaths

Percentage of deaths due to disease X


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How to Recognize Each Mortality Measurement on an Exam SUMMARY

Question

Measurement

How many animals died from ANY cause?

Crude mortality

How many animals in the population died from disease X?

Cause-specific mortality

Of the animals WITH disease X, how many died?

Case fatality

Of ALL deaths, how many were caused by disease X?

Proportionate


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Prevalence vs. Incidence SUMMARY

Feature

Prevalence

Incidence

Measures

Existing cases

New cases

Time

Point in time

Defined time period

Includes

Old + new cases present

Only new cases

Main Question

How much disease exists?

How frequently does new disease occur?

Formula

Existing cases / Total population

New cases / Population at risk or animal-time

Purpose

Measures disease burden

Measures occurrence of new disease

Analogy

Photograph

Video

Remember: 

  • Prevalence = Being a case

  • Incidence = Becoming a case


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Two Types of Incidence SUMMARY

Feature

Cumulative Incidence (CI)

Incidence Density Rate (IDR)

Measures

Risk of becoming a new case

Rate of developing new cases

Numerator

New cases

New cases

Denominator

Population initially at risk

Total animal-time at risk

Formula

New cases / Population at risk

New cases / Animal-time

Units

Proportion or % over a period

Cases per animal-day, month, or year

Interpretation

Probability of developing disease

Speed of new case occurrence

Important: Cumulative incidence uses the number of individuals at risk, while incidence density uses their total time at risk

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The 2 × 2 Epidemiological Table

Exposure Status

Disease +

Disease −

Total

Exposed

A

B

A+B

Unexposed

C

D

C+D


Calculation

Formula

Risk in Exposed

A/(A+B)

Risk in Unexposed

C/(C+D)

Risk Ratio (RR)

[A/(A+B)] / [C/(C+D)]

Attributable Risk (AR)

[A/(A+B)] − [C/(C+D)]

Remember: Calculate the risk in each group FIRST, then divide for risk ratio or subtract for attributable risk.

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Risk Ratio vs. Attributable Risk SUMMARY

Feature

Risk Ratio (RR)

Attributable Risk / Risk Difference (AR)

Measures

Relative difference in risk

Absolute difference in risk

Operation

Division

Subtraction

Formula

Exposed risk / Unexposed risk

Exposed risk − Unexposed risk

Reference Value

1 = equal risk

0 = no difference

Interpretation

How many times the risk?

How much additional risk?


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Risk Ratio Interpretation SUMMARY

RR Value

Meaning

RR = 1

Equal risk in exposed and unexposed

RR > 1

Greater risk in exposed

RR < 1

Lower risk in exposed


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Gorilla Respiratory Disease Practice Example SUMMARY

Measurement

Young Gorillas (Exposed)

Old Gorillas (Unexposed)

New cases

30

80

Population at risk

100

600


Measurement

Young Gorillas (Exposed)

Old Gorillas (Unexposed)

New cases

30

80

Population at risk

100

600

Risk

30/100 = 0.30

80/600 ≈ 0.13

Percentage

30%

13%


Risk Ratio:

Interpretation: Young gorillas had approximately 2.3 times the risk of respiratory disease compared with old gorillas.


Attributable Risk:

Interpretation: Young gorillas had approximately 17 additional cases per 100 gorillas at risk compared with old gorillas during the year