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Title: Epi Kept Simple


1
Epi Kept Simple
  • Chapter 3
  • Epidemiologic Measures

2
Outline
  • 3.1 Measures of disease frequency
  • 3.2 Measures of association
  • 3.3 Measures of potential impact
  • 3.4 Rate adjustment

measure noun \'me-zh?r,
'ma-\ Definition of MEASURE 1b the dimensions,
capacity, or amount of something ascertained by
measuring
3
3.1 Disease Frequency
  • Incidence proportion (risk)
  • Incidence rate (incidence density)
  • Prevalence

All are loosely called rates, but only the
second is a true mathematical rate
(c) B. Gerstman
Chapter 3
3
4
Types of Populations
  • We measure disease frequency in
  • Closed populations ? cohorts
  • Open populations

(c) B. Gerstman
Chapter 3
4
5
Closed Population Cohort
Cohort (Latin cohors, meaning enclosure also
the basic tactical unit of a Roman legion
Epidemiologic cohort a group of individuals
followed over time
(c) B. Gerstman
Chapter 3
5
6
Open Populations
  • Inflow (immigration, births)
  • Outflow (emigration, death)
  • An open population in steady state (constant
    size and age) is said to be stationary

Chapter 3
(c) B. Gerstman
6
7
Numerators Denominators
  • Most measures of disease occurrence are ratios
  • Ratios are composed of a numerator and
    denominator
  • Numerator ? case count
  • Incidence count ? onsets only
  • Prevalence count ? all cases

(c) B. Gerstman
Chapter 3
7
8
Denominators
Denominators ? a measure of population size or
person-time Person-time (no. of people)
(time of observation)
(c) B. Gerstman
Chapter 3
8
9
Incidence Proportion (IP)
Can be calculated in cohorts only Requires
follow-up of individuals
  • Synonyms risk, cumulative incidence, attack rate
  • Interpretation average risk

Chapter 3
9
(c) B. Gerstman
10
Example Incidence Proportion (Average Risk)
  • Objective estimate the average risk of uterine
    cancer in a group
  • Recruit 1000 women (cohort study)
  • 100 had hysterectomies, leaving 900 at risk
  • Follow the cohort for 10 years
  • Observe 10 new uterine cancer cases

10-year average risk is .011 or 1.1.
(c) B. Gerstman
10
Chapter 3
11
Incidence Rate (IR)
  • Synonyms incidence density, person-time rate
  • Interpretation A Speed at which events occur
    in a population
  • Interpretation B When disease is rare rate per
    person-year one-year average risk
  • Calculated differently in closed and open
    populations

(c) B. Gerstman
Chapter 3
11
12
Example
  • Objective estimate rate of uterine cancer
  • Recruit cohort of 1000 women
  • 100 had hysterectomies, leaving 900 at risk
  • Follow at risk individuals for 10 years
  • Observe 10 onsets of uterine cancer

Rate is .00111 per year or 11.1 per 10,000 years
(c) B. Gerstman
12
(c) B. Gerstman
12
13
Individual follow-up in a Cohort
PY person-year
25 PYs
50 PYs
(c) B. Gerstman
(c) B. Gerstman
13
13
14
Incidence Rate, Open Population
Example 2,391,630 deaths in 1999 (one
year) Population size 272,705,815
(c) B. Gerstman
Chapter 3
14
15
Prevalence
  • Interpretation A proportion with condition
  • Interpretation B probability a person selected
    at random will have the condition

(c) B. Gerstman
Chapter 3
15
16
Example Prevalence of hysterectomy
  • Recruit 1000 women
  • Ascertain 100 had hysterectomies

Prevalence is 10
(c) B. Gerstman
Chapter 3
16
17
Dynamics of PrevalenceCistern Analogy
Ways to increase prevalence
Increase incidence ? increase inflow
Increase average duration of disease ? decreased
outflow
(c) B. Gerstman
Chapter 3
17
18
Relation Between Incidence and Prevalence
When disease rare population stationary
  • Example
  • Incidence rate 0.01 / year
  • Average duration of the illness 2 years.
  • Prevalence 0.01 / year 2 years 0.02

(c) B. Gerstman
Chapter 3
18
19
3.2 Measures of Assocation
  • Exposure (E) ? an explanatory factor or potential
    health determinant the independent variable
  • Disease (D) ? the response or health-related
    outcome the dependent variable
  • Measure of association (syn. measure of effect) ?
    any statistic that measures the effect on an
    exposure on the occurrence of an outcome

Gerstman
19
20
Arithmetic (a???µ??) Comparisons
  • Measures of association are mathematical
    comparisons
  • Mathematic comparisons can be done in absolute
    terms or relative terms
  • Let us start with this ridiculously simple
    example
  • I have 2
  • You have 1

"For the things of this world cannot be made
known without a knowledge of mathematics."- Roger
Bacon
Gerstman
Chapter 8
20
21
Absolute Comparison
  • In absolute terms, I have 2 MINUS 1 1 more
    than you
  • Note the absolute comparison was made with
    subtraction

It is as simple as that
Gerstman
Chapter 8
21
22
Relative Comparison
  • Recall that I have 2 and you have 1.
  • In relative terms, I have 2 1 2 times as
    much as you
  • Note relative comparison was made by division

Gerstman
Chapter 8
22
23
Absolutes ComparisonsApplied to Risks
  • Suppose, I am exposed to a risk factor and have a
    2 risk of disease.
  • You are not exposed and you have a 1 risk of the
    disease.
  • In absolute terms, I have 2 MINUS 1 1
    greater risk of the disease
  • This is the risk difference

Gerstman
Chapter 8
23
24
Relative Comparisons Applied to Risks
  • In relative terms I have
  • 2 1 2 ? twice your risk
  • This is the relative risk associated with the
    exposure

Gerstman
Chapter 8
24
25
Terminology
For simplicity sake, the terms risk and rate
will be applied to all incidence and prevalence
measures.
Gerstman
Chapter 8
25
26
Rate or Risk Difference
Let RD represent the rate or risk difference
where R1 the risk or rate in the exposed group
R0 the risk or rate in the non-exposed group
Interpretation Excess risk associated with the
exposure in absolute terms
Gerstman
Chapter 8
26
27
Rate or Risk Ratio
Let RR represent the rate or risk ratio
where R1 the risk or rate in the exposed group
R0 the risk or rate in the non-exposed group
Interpretation excess risk associated with the
exposure in relative terms.
Gerstman
Chapter 8
27
28
Example Fitness Mortality (Blair et al., 1995)
  • Is improved fitness associated with decreased
    mortality?
  • Exposure improved fitness (1 yes, 0 no)
  • Disease death(1 yes, 0 no)
  • Mortality rate, group 1R1 67.7 per 100,000
    PYs
  • Mortality rate, group 0R0 122.0 per 100,000
    PYs

Gerstman
28
29
Fitness and Mortality RD
What is the effect of improved fitness on
mortality in absolute terms?
The effect of improved fitness was to decrease
mortality by 54.4 per 100,000 person-years
Gerstman
29
30
ExampleRelative Risk
What is the effect of improved fitness on
mortality in relative terms?
The effect of the improved fitness was to almost
cut the rate of death in half.
Gerstman
30
31
Designation of Exposure
  • Switching the designation of exposure does not
    materially affect interpretations
  • For example, if we had let exposure refer to
    failure to improve fitness
  • RR R1 / R0 122.0 / 67.7 1.80 (1.8
    times or almost twice the rate)

Gerstman
Chapter 8
31
32
2-by-2 Table Format
Disease Disease - Total
Exposure A1 B1 N1
Exposure A0 B0 N0
Total M1 M0 N
For person-time data let N1 person-time in
group 1 and N0 person-time in group 0, and
ignore cells B1 and B0
Gerstman
Chapter 8
32
33
Fitness Data, table format
Fitness Improved? Died Person-years
Yes 25 -- 4054
No 32 -- 2937
Rates per 10,000 person-years
Gerstman
Chapter 8
33
34
Food borne Outbreak Example
Exposure eating a particular dish Disease
gastroenteritis
Disease Disease - Total
Exposure 63 25 88
Exposure 1 6 7
Total 64 31 95
Gerstman
Chapter 8
34
35
Food borne Outbreak Data
Disease Disease - Total
Exposure 63 25 88
Exposure 1 6 7
Total 64 31 95
Exposed group had 5 times the risk
Gerstman
Chapter 8
35
36
Comparison of RR and RD
RR ? strength of effect RD ? effect in absolute
terms
Rates (per 100000) of Lung CA CHD assoc. w/smoking Rates (per 100000) of Lung CA CHD assoc. w/smoking Rates (per 100000) of Lung CA CHD assoc. w/smoking Rates (per 100000) of Lung CA CHD assoc. w/smoking Rates (per 100000) of Lung CA CHD assoc. w/smoking
Smoker Nonsmoke RR RD
LungCA 104 10 10.40 94
CHD 565 413 1.37 152
Smoking ? Causes more CHD
Smoking ? Stronger effect for LungCA
Gerstman
Chapter 8
36
37
What do you do when you have multiple levels of
exposure?
  • Compare rates to least exposed reference group

LungCA Rate (per 100,000 person-years) RR
Non-smoker (0) 10 1.0 (ref.)
Light smoker (1) 52 5.2
Mod. smoker (2) 106 10.6
Heavy sm. (3) 224 22.4
Gerstman
Chapter 8
37
38
The Odds Ratio
Similar to a RR, but based on odds rather than
risks
D D- Total
E A1 B1 N1
E- A0 B0 N0
Total M1 M0 N
  • When the disease is rare, interpret the same way
    you interpret a RR
  • e.g. an OR of 1 means the risks are the same in
    the exposed and nonexposed groups

Cross-product ratio
Gerstman
Chapter 8
38
39
Odds Ratio, ExampleMilunsky et al, 1989, Table
4NTD Neural Tube Defect
NTD NTD-
Folic Acid 10 10,703
Folic Acid- 39 11,905
Exposed group had 0.29 times (about a quarter)
the risk of the nonexposed group
Gerstman
Chapter 8
39
40
Measures of Potential Impact
  • These measures predicted impact of removing a
    hazardous exposure from the population
  • Two types
  • Attributable fraction in exposed cases
  • Attributable fraction in the population as a
    whole

Gerstman
Chapter 8
40
41
Attributable Fraction Exposed Cases (AFe)
Proportion of exposed cases averted with
elimination of the exposure
Gerstman
Chapter 8
41
42
Example AFe
  • RR of lung CA associated with moderate smoking is
    approx. 10.4. Therefore

Interpretation 90.4 of lung cancer in moderate
smokers would be averted if they had not smoked.
Gerstman
Chapter 8
42
43
Attributable Fraction, Population (AFp)
Proportion of all cases averted with elimination
of exposure from the population
Gerstman
Chapter 8
43
44
AFp equivalent formulas
Gerstman
Chapter 8
44
45
AFp for Cancer Mortality, Selected Exposures
Exposure Doll Peto, 1981 Miller, 1992
Tobacco 30 29
Dietary 35 20
Occupational 4 9
Repro/Sexual 7 7
Sun/Radiation 3 1
Alcohol 3 6
Pollution 2 -
Medication 1 2
Infection 10 -
Gerstman
Chapter 8
45
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