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Incidence Density A cohort study (hypothetical) was conducted to look at survival after experiencing a myocardial infarction (heart attack). Ten participants were followed for 3 years, resulting in...

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Incidence Density A cohort study (hypothetical) was conducted to look at survival after experiencing a myocardial infarction (heart attack). Ten participants were followed for 3 years, resulting in the following table: Follow-up Time (Months) Event 3 Death 5 Censored 8 Death 12 Death 17 Censored 19 Censored 27 Death 32 Censored 36 Followed until end of study period 36 Followed until end of study period
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Advanced Epidemiology Methods: Measures of Occurrence and Association Incidence Density A cohort study (hypothetical) was conducted to look at survival after experiencing a myocardial infarction (heart attack). Ten participants were followed for 3 years, resulting in the following table: Follow-up Time (Months)Event3Death5Censored8Death12Death17Censored19Censored27Death32Censored36Followed until end of study period36Followed until end of study period What is the cumulative survival probability at the end of the follow-up period? Using the same data, calculate the overall death rate per 100 person-years Calculate the rates separately for the 3 years of follow-up. Is it appropriate to report an overall 3-year death rate for this study? Why or why not? Attributable Risk A hypothetical cohort study looked at the association between family history and the risk of developing Alzheimer’s disease. The results were as follows: Alzheimer’s DiseaseNo Alzheimer’s DiseaseTotalsIncidence of ADFamily History501,9502,00025 per 1,000No Family History252,9753,0008.3 per 1,000 Calculate the attributable risk for Alzheimer’s disease due to family history. Interpret the calculation in words. Assume the prevalence of family history in the general population is 5%. Calculate the population attributable risk and interpret it in words. Now assume the prevalence of family history in the general population is 25%. What effect does this change have on the estimate of the population attributable risk? Discuss the relationship between the population prevalence of exposure and the population attributable risk. Why is it important to understand this relationship as a public health professional?

Answered Same Day Dec 26, 2021

Solution

David answered on Dec 26 2021
107 Votes
Advanced Epidemiology Methods: Measures of Occu
ence and Association
Incidence Density
A cohort study (hypothetical) was conducted to look at survival after experiencing a
myocardial infarction (heart attack). Ten participants were followed for 3 years, resulting in
the following table:
Follow-up Time (Months) Event
3 Death
5 Censored
8 Death
12 Death
17 Censored
19 Censored
27 Death
32 Censored
36 Followed until end of study period
36 Followed until end of study period
1) What is the cumulative survival probability at the end of the follow-up period?
Solution:
The calculations for the cumulative survival probability at the end of the follow-up period are
shown in the following table:
Interval
(Start-
End)
(In
months)
People at
isk in the
eginning
of Interval
People
Died
during
the
Interval
People at
isk in the
end of
Interval
People
censored
during the
Interval
Proportion
Surviving
this
interval
Cumulative
Survival
Frequency
at the End
of Interval
0-3 10 1 9 0 9/10 = 0.9 0.9
3-5 9 0 9 1 8/9 = 0.89 0.89 × 0.9 =
0.8
5-8 8 1 7 0 7/8 = 0.875 0.88 × 0.9 ×
0.875 = 0.7
8-12 7 1 6 0 6/7 = 0.85 0.88 × 0.9 ×
0.875 ×
0.85 = 0.6
12-17 6 0 6 1 5/6 = 0.83 0.9 × 0.89 ×
0.875 ×
0.85 × 0.83
= 0.5
17-19 5 0 5 1 4/5 = 0.8 0.9 × 0.89 ×
0.875 ×
0.85 × 0.83
× 0.8 = 0.4
19-27 4 1 3 0 3/4 = 0.75 0.9 × 0.89 ×
0.875 ×
0.85 × 0.83
× 0.8 × 0.75
= 0.3
27-32 3 0 3 1 2/3 =0.67 0.9 × 0.89 ×
0.875 ×
0.85 × 0.83
× 0.8 × 0.75
× 0.67 = 0.2
32-36 2 0 2 0 2/2 = 1 0.9 × 0.89 ×
0.875 ×
0.85 × 0.83
× 0.8 × 0.75
× 0.67 ×
1.0= 0.2
This can be validated by directly calculating the no. of survivals at the end of the follow up
period. Two out of ten people survived and followed up till the end of follow up period.
Therefore, the cumulative survival probability =



Cumulative survival probability =


= 0.2
2) Using the same data, calculate the overall death rate per 100 person-years
Solution:
The death rate (in person-time frame) can be calculated by the following formula:
Death Rate =



Here,
Numerator = 4 (4 people have died during the follow-up period)
Denominator = 10 (total number of person observed is 10)
Therefore,
Death rate = 4/10 = 0.4 deaths per person-years
For 100 person-years,
Death rate = 0.4 × 100 = 40
Hence, the death rate would be 40 deaths per 100 person-years.
3) Calculate the rates separately for the 3 years of follow-up.
Solution:
For 1st year:
Death Rate =



Here,...
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