Final: Lecture 13 Flashcards
Absolute Differences
Subtracting frequencies (subtracting Counts) assume that….
- 135 outcomes in Group 1 & 25 outcomes in Group 2
- Group 1 had 110 more outcome occurrences, or…
- Group 2 had 110 FEWER outcome occurrences
Relative Differences
Ratio of Frequencies (division of counts). Still assuming..
- 135 outcomes in Group 1 & 25 outcomes in Group 2
- -Group 1 had over 5 time the number of cases (over 500% increase)
- -Group 2 had less than 20% of the outcomes seen in Group 1
Risk a.k.a, Incidence Risk (IR)
- Probability of outcome in Exposed (risk in exposed)
- A ÷ (A+B)
- Probability of outcome in Non-Exposed (risk in Non-exposed)
- C ÷ (C+D)
Risk Ratio (RR) or “Relative Risk”
Ratio of the Risk from 2 different groups
- Risk Exposed ÷ Risk Non-exposed
- a risk ratio of 1 says there is NO difference in risk of disease between exposed and non-exposed
When is a Risk Ratio/Relative Risk (RR) customarily used?
In studies when the subjects are allocated based on exposure (y/n) and evaluated for disease (outcome) e.g. cohort studies. Think 2 x 2 table
What is Risk?
A PROPORTION PART÷WHOLE
Interpreting Ratio’s, Risk (RR), Odds (OR), Hazard (HR):
When the ratio is equal to 1
No difference (no increase/no decrease in risk/odds/ratio
Interpreting Ratio’s, Risk (RR), Odds (OR), Hazard (HR):
When the ratio is >1.0
Increased “ratio” (RR/OR/HR)
- +1.00001 to +1.99= use decimal value (converted to %) for interpretation
- if RR =1.53 then a 53% increased ( or greater) risk in the comparator group. Increased because “ratio” value is above 1.0
Interpreting Ratio’s, Risk (RR), Odds (OR), Hazard (HR):
When the ratio is ≥ 2.0
use statement of “times Control” for interpretation
+2.0 to ∞
- if OR= 6.18, then comparator group is 6.18 times greater odds. Greater because “ratio” value is above 1.0
Interpreting Ratio’s, Risk (RR), Odds (OR), Hazard (HR):
when the ratio is < 1.0
Decreased “ratio” (RR/OR/HR)
0.00001 to 0.99 = subtract decimal value from 1 (answer converted to %) for interpretation
If HR = 073, then a 27% lower probability of the hazard outcome, LOWER b/c “ratio” value is BELOW 1.0
Absolute Risk Reduction (ARR) [a.k.a. Attributable Risk (AR)]
Simple “absolute” difference (subtraction) in risks
-if Risk in “exposed” = 1.5 & risk in “unexposed” = 1.2 then… “exposed” had a 0.3 times (or 30%) greater risk (compared to “unexposed”)
AR defines the excess risk of the outcome among “exposed” that can be “attributed” to the actual exposure.
Relative Risk Reduction (RRR)
(ARR) ÷ R unexposed. From the ARR example note card, 0.3 ÷ 1.2 = 25% relative greater risk i “exposed”
Number Needed to Treat (NNT) & Number needed to Harm (NNH)
interpretation: number of (whole) patients needed to be treated to receive the stated benefit/harm
1 ÷ Absolute Risk Reduction (1/ARR)
From ARR note card 1 ÷ 0.3 = 3.33; [ 4 patients ]
Odds
Odds of exposure vs. odds of NOT being exposed (in cases)
A ÷ C (not a simple percentage)
Odds of exposures vs. odds of NOT being exposed (in Controls)
B ÷ D (not a simple Percentage)
Odds Ratio (OR)
Odds of exposure in Cases vs. odds of exposure in Controls.
Odds of Exposure (in cases) ÷ odds of exposure (in controls) *** calculated as [(A ÷ C) ÷ (B ÷ D)]
- you can also cross-multiply in 2x2 table to get same answer