measures of disease frequency1
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MEASURES OF DISEASE
FREQUENCY
BL
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Introduction
Epidemiology deals with population
Deals with counts
Characterize disease occurrence by person, timeand place
The number of persons with disease is also
affected by length of time during which thepopulation was observed for the occurrence ofdisease, sometimes called the risk period
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Describing disease occurrence
Counts
Ratios
Proportions
Rates
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Count
Basic measure of disease occurrence
Absolute numbers
Basic requirement in calculating rates andratios
Counts
Incident cases
Prevalent cases
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Incident case - refer to the number of newcases during an interval of time
Prevalent case - refer to the number ofexisting cases at one point in time
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Limitation of count
Difficult to measure the magnitude of disease
as compared to the population Difficult to compare to other population
Comparison can be done by ratio
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Ratio
a:b
a/(b x k)
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Rate
Numerator is part of denominator
a / (a+b)
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Rate
Infant Mortality Rate Number of infantdeaths per 1000 live births.
Number of infant deaths in acalendar year
Number of livebirths in acalendar year
---------------------------------------- x 1000IMR =
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Measures of morbidity
Prevalence
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Incidence
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Incidence
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Measures of Mortality
Mortality measures are those that use thenumber of deaths in the numerator
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Crude Death Rate
The crude death measures the impact ofmortality in a population
It tells us how fast deaths are occurring ina specific population.
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Cause-Specific Death Rate
If the total deaths in the numerator of thecrude death rate is replaced by the
number of deaths from a specific cause,we obtain a cause-specific death
This measures how fast individuals in a
population are dying from a specific cause
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Cause-Specific Death Rate
The cause-specific death rate measuresthe impact of a certain cause in the
population in terms of mortality.
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Death Rate for Specific Subgroups
The numerator are the number of deaths inthe specific subgroup while thedenominator is the correspondingpopulation size of this group
For example, the death rate for males willhave for the numerator male deaths andfor the denominator population size of the
males Specific rates are the more appropriate
measures to use for comparing populationsthat have different distributions
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Specific Death Rate
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Case Fatality Rate
The numerator includes those who die ofa certain disease while the denominator
includes the number of cases of thisdisease
The case-fatality measures the probability
of an individual dying form a specificdisease once it sets in.
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Case Fatality Rate
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Proportionate Mortality Ratio
The proportionate mortality ratio for aspecific cause is the proportion of all
deaths that is attributed to this cause This measures the relative contribution of
a specific cause to the deaths in a
population
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Proportionate Mortality Ratio
The proportionate mortality ratio is usedfor comparing the importance of causes of
death within a population. The use of this measure for comparing
different populations can be misleading
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Proportionate Mortality Ratio
Note: Swaroops Index
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Crude, Specific and Adjusted Rates
Crude Rates
single (summary) measures that are
computed for the population These are obtained by simply dividing the
number cases (diseased individuals or deaths)by the size of the population from wherethese cases come from in a specified period oftime
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Crude, Specific and Adjusted Rates
Specific Rates
are derived for subgroups of the population
These are computed in the same manner ascrude rates except that the items counted inthe numerator and the denominator arelimited to those who meet the criteria formembership in the subgroup
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Crude, Specific and Adjusted Rates
Adjusted Rates single summary measures that have been
adjusted for the purpose of removing theeffects of differences in the populations (e.g.age differences) when comparing thesepopulations.
One form of adjustment is to use a singlestandard population and compute for theover-all summary rate in this standardpopulation using the specific rates from a
population under study
Crude Death Rate and Age Specific Death Rate (Manila)
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Crude Death Rate and Age-Specific Death Rate (Manila)
Age No. of death Population Death Rate
0-29
30-59
60+
Total
Crude Death Rate and Age-Specific Death Rate (Quezon)
Age No. of death Population Death Rate
0-2930-59
60+
Total
4,200
6,800
7,650
18,700
850,000
680,000
170,000
1,700,000
0.005
0.010
0.045
0.011
5,5008,000
4,500
18,000
1,100,000800,000
100,000
2,000,000 0.009
0.0050.010
0.045
Expected number of deaths by age in Manila using the standard
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Expected number of deaths by age in Manila using the standardpopulation
Age Death Rate Population No. of death
0 29 1,950,00030 59 1,480,000
60 + 270,000
Total 3,700,000Expected number of deaths by age in Quezon City using thestandard population
Age Death Rate Population No. of death
0 29 1,950,000
30 59 1,480,000
60 + 270,000
Total 3,700,000
0.0050.010
0.045
9,75014,800
12,150
36,700
0.005
0.010
0.045
9,750
14,800
12,150
36,700
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To get the age-adjusted death rate, thetotal expected deaths is divided by the
total population of the standard. Here we have 0.0099
(=36,700/3,7000,000) for both Manila and
Quezon City. Now we see that theadjusted-rates are equal. We haveeliminated the effects of age-differences.
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Indirect standardization
one also chooses a standard population.
if age is the variable for adjustment,
instead of using the age distribution ofthis standard population, we use age-specific rates in this standard population.
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Indirect standardization
These rates are then multiplied to the age-specific population under study to arrive at the
expected number of cases in this population hadit had the same rates as that of the standardpopulation
The total number of cases observed in the
population under study is divided by the derivedexpected number of cases to obtain thestandardized mortality ratio
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Age Distribution and Crude Death Rate for Makati
Age Population
0 29 480,000
30 59 280,000
60 + 40,000
Total 800,000
Total deaths = 8,000
Crude Death Rate = 0.010
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We would like to compare the death ratein Manila and Makati.
If we take the age specific death rates inManila as in the above example anddetermine what would be the expected
number of cases in Manila with apopulation similar to Makati
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Expected number of deaths by age in Manila using Makati
population
Age Death Rate Population No. of death
0 29 480,000
30 59 280,00060 + 40,000
Total 800,000
0.005
0.0100.045
2,400
2,8001,800
7,000
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Standardized Mortality Ratio
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We conclude that the observed number ofcases in Makati exceeded that of what
would be expected if the age-specific ratesin Makati had been similar to Manila.
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Thank You