Measures of association: comparing disease frequencies. Outline. Repetition measures of disease occurrence. Gustaf Edgren, PhD Karolinska Institutet

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Measures of association: comparing disease frequencies Gustaf Edgren, PhD Karolinska Institutet Outline Repetition of measures of disease occurrence Relative association measures Absolute association measures Extended examples Summary Repetition measures of disease occurrence Incidence how many people developed the disease? Cumulative incidence what proportion of the population got the disease? Incidence rate how many get the disease per unit time? Prevalence how many have the disease? Point prevalence at a certain time point? Period prevalence over a certain time period? 1

Objective Compare disease frequencies in different populations (or different groups in the same population) Summarize this comparison in one measure signifying the strength of an association between an exposure and an outcome Absolute or relative measures Interpreting this measure Definitions Absolute measures Difference of two measures (i.e. subtract one measure of association from another) Relative measures Ratio of two measures (i.e. divide one measure by another) Choice of association measure depends on type of study and objective Relative measures (relative risks) Relative risks measure the strength of an association between a given exposure and an outcome Large relative risks implies a dramatic effect of the exposure in question on the risk of the outcome and vice versa Large relative risks say nothing about the importance of the exposure (e.g. Asbestos and mesothelioma in the 20 th century) 2

Relative measures (2) For count data: Cumulative incidence ratio (CIR) = risk ratios = relative risks (discouraged) Odds ratios (OR) For person time data: Incidence rate ratios (IRR) = rate ratios = relative rate Hazard ratios = approximate IRRs calculated primarily using Cox regression Relative measures (3) For person time data, we can also calculate standardized incidence ratios (SIRs). SIRs are the relative risk of a certain disease comparing our study population p to the background population. SIRs are commonly used in occupational epi when special populations are investigated Note: requires access to detailed background rates Relative measures (4) A relative risk of X is interpreted as: Those who are have a risk of the outcome that is X times as high as the un A relative risk of 100is 1.00 interpreted as no association between the exposure and the outcome A relative risk has no unit of measure The range of relative risks is from 0 to 3

Epi tool nr 1: The 2 by 2 table Outcome + a b a + b Exposure c d c + d Relative risks general form RR = Risk Risk un Where risk signifies cumulative incidence, incidence rate, odds, etc. Relative risks specifics Cumulative incidence ratio a CI CIR = = a + b CI c un c + d Exposure Outcome + a b c d 4

Relative risks specifics (2) Incidence rate ratio IR IRR = = IR un a pyrs c pyrs un Examples asbestos The incidence of mesothelioma is approximately 1 per 1,000,000 person years Among heavily asbestos workers it is higher, approximately 50 100 per 1,000,000 person years What is the relative risk? Risk RR = Risk un 50 100 1,000,000 IRR = 1 1,000,000 IRR = 50 100 Examples infectious disease What is the relative risk of rabies in relation to infection with the rabies virus? Say, as a numeric example, that of 200 patients bitten by wild dogs, 50% were infected and 50% were not Rabies viru us Rabies + 90 10 100?? 100 5

Absolute measures Describe differences in risk between populations Typically give information about the public health impact of an exposure Examples Cumulative incidence difference (aka. attributable risk or risk difference) Incidence rate difference (aka. attributable rate or rate difference) Odds ratios brief intro As an alternative to risk ratios (which are based on proportions), we can also calculate ratios of odds odds ratios (OR). odds OR = odds un a b a d = = c d b c Exposure Outcome + a b a+b c d c+d Odds ratios (2) Odds ratios approximate relative risks They are typically calculated from case control studies (come Thursday!), but can also be derived using cohort data Rare disease assumption The more common the disease, the further from relative risks odds ratios deviate Often a break point of 10% is used 6

ABSOLUTE RISKS Absolute measures general form RD = Risk Risk un Where RD is the risk (or rate) difference And Risk and Risk un is the risk (or rate) among the and un, respectively Absolute measures specifics Cumulative incidence difference: a c CID = CI CI = un a + b c + d Incidence rate difference: IRD = IR IR = exp unexp a pyrs c pyrs un 7

Absolute measures specifics (2) The risk difference (CID), which is a difference of proportions can take any value between +1 and 1 Rate differences (IRD) can take any value between and + Negative values mean a protective effect of the exposure What is a null finding? Absolute measures specifics (3) Risk (rate) differences are often interpreted as attributable risks (rates): Signifying, what proportion of the risk (incidence) can be attributed to a certain exposure Assumes causal association between the exposure and the outcome Examples risk difference RR =(40/40000)/(4/40000) =10 Interpretation? RD=40/40000 4/40000 =10/10000 1/10000 =9/10000 = 0.09% Interpretation? g Smoking Lung cancer + 40 39,960960 40,000000 4 39,996 40,000 80,000 8

Examples risk difference (2) RR =(50/1,000,000)/ (1/1,000,000) =50 RD=50/1,000,000 000 000 1/1,000,000 =49/1,000,000 Interpretation? Asbestos s Mesothelioma + 50 999,950950 1,000,000 1 999,999 1,000,000 2,000,000 Numbers needed to treat? Using the cumulative incidence difference, we can calculate the numbers needed to treat (NNT) 1 NNT = CID NNT gives us the number of individuals which would have to experience the exposure of interest (or treatment) for 1 outcome to occur Absolute vs. relative risks 9

Absolute vs. relative risks Absolute risks extension Risk differences are often expressed as percentages: Attributable percent among the : RD R R un AP = 100 = 100 R R Signifies the proportion of cases among the that is due to the exposure Key point: assumes causal relationship Often referred to as etiologic fraction Attributable percent example AP exp =100 RD/R exp =100 (49/1,000,000)/ (50/1,000,000) =98% Interpretation? 98% of mesothelioma cases among those to asbestos arise from asbestos exposure Asbestos s Mesothelioma + 50 999,950950 1,000,000 1 999,999 1,000,000 2,000,000 10

Absolute risks extension (2) In a further extension, we can calculate the attributable percent in the total population the proportion of all cases in the population due to the exposure: PRD Rtotal Run APt = 100 = 100 R R total total Where R total is the risk in the total population and PRD (population risk difference) is the difference between R total and R un Attributable percent example AP t =100 PRD/R total =100 (44/80,000 4/40,000)/44/80,000 =81.8% Interpretation? 82% of all lung cancer cases in the population arise du to exposure to smoking g Smoking Lung cancer + 40 39,960960 40,000000 4 39,996 40,000 80,000 Summary general Getting the numbers right is the most important step in understanding the data! 1. What exposure and outcome are you interested in? 2. Summarize the data by exposure and outcome 3. Calculate basic measures of disease occurrence and fitting association measures 4. Interpret the results! 11

Summary specifics Relative risks are often used to investigate etiology: Does the exposure cause the disease? Absolute risks are often used from a public health perspective How important is this exposure for the total disease burden? How much of the disease is caused by the exposure? Summary specifics (2) Risk RR = Risk un RD = Risk Risk un 12