Risk Assessment Stratification Protocol (RASP) to help patients decide on the use of postexposure prophylaxis for HIV exposure

Editorials / Commentaries

Les Vertesi, MD, MHSc

From the Royal Columbian Hospital, New Westminster, BC

CJEM 2003;5(1):46-48

See related articles: Mallin and Sinclair; and Spence

Introduction

All risks are relative. The response of most people to risks however, comes not from rational processes, but from fear. Situations in which HIV prophylaxis must be considered put emergency physicians into a difficult position. Guidelines are fine in theory, but in practice, people exposed to something as fear-inspiring as HIV are usually not in a position to make logical choices. The Risk Assessment Stratification Protocol (RASP) (Fig. 1) uses the principles of Bayesian analysis to give people a way to make decisions under these circumstances, by putting their risk into perspective alongside risks that we all take in our everyday lives. Table 1 is a useful guide to help patients understand what various levels of risk really mean.

Fig. 1. Risk Assessment Stratification Protocol (RASP) for possible HIV exposure
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Table 1. Risks in everyday life
Risk of dying in the next 12 months  
Overall risk of dying in the next 12 months (all causes) 1/3 000
Specific causes of death in the next 12 months  
from a lightning strike 1/2 000 000
in an accident in your bathtub or shower 1/1 000 000
from a previously unknown allergy to a prescribed drug 1/1 000 000
by choking to death on food 1/160 000
in a bicycle accident (if you own a bicycle) 1/130 000
from toxic shock if you use tampons 1/100 000
by drowning 1/50 000
from a fire 1/50 000
as a pedestrian hit by a car or truck 1/40 000
in a work-related accident (office workers) 1/37 000
from a fall 1/20 000
in a work-related accident (overall) 1/11 000
by being murdered 1/11 000
while jogging (average 2 h/wk) 1/10 000
in a road accident 1/6 000
from any kind of accident 1/3 000
Other risks  
risk of dying on your next commercial jet flight 1/5 000 000
lifetime risk of being on a bridge when it collapses 1/4 000 000
risk of dying if you get influenza 1/5 000
risk of being diagnosed with cancer in the next 12 months (overall death rate 50%) 1/3 600
risk of being diagnosed with lung cancer in the next 12 months if you are (or were) a smoker (overall death rate about 90%) 1/250
risk of having a heart attack in the next 12 months if you are over 35 years of age 1/77

Adapted from Laudan L. The Book of Risks: Fascinating Facts About the Chances We Take Every Day; John Wiley & Sons Inc.; 1994, with permission.

There is one important caveat. Probabilities look like numbers and therefore tend to be used as measurements. They are not, however, really numbers, but estimates, which means they cannot have exact values. To illustrate, probabilities of 1/1000 and 1/1100 are for all intents and purposes the same thing. When discussing probabilities of this nature, only large differences are important. This protocol assumes that the minimum relevant difference for decision-making purposes is one order of magnitude (a factor of 10). So even if some of the values in the RASP formula are not precise, it makes little difference because they would need to be out by a factor of 10 to substantially alter any decisions.

Using the RASP

Steps A, B, and C assess the probability of exposure to the virus by assigning a score to each of the major risk factors. Bayes' theorem tells us that probabilities that occur in sequence are multiplied together to give a net probability, so the product of these 3 scores (A x B x C) forms the denominator for the "Basic Risk." Step D gives us a multiplier, or numerator for the Basic Risk. Together they give us the "Total Risk" of contracting HIV from the given exposure. The values used in Steps A to D have been adjusted to reflect as closely as possible the actual experience in an average Canadian community. In places with a different prevalence of disease, these would need to be modified.

Example 1

A hospital worker is pricked by a needle from a known HIV carrier who does not have clinical AIDS. In this case, value A = 10, value B = 1, and value C = 100. A x B x C = 1000 so the Basic Risk is 1/1000. Assuming we are dealing with a small-bore 25-g needle, the multiplier is 3, so the Total Risk is 3/1000 or approximately 1 in 300. This is a small risk, but definitely worth treating.

Example 2

A hospital worker is pricked by an old needle from a hospital garbage tray of unknown age, but probably at least 24 hours old. The wound is small, and there is no bleeding. In this case value A = 1000, value B = 100 and value C = 200. The Basic Risk then is 1 in 20 000,000. Even if this is a large-bore 18-g needle (modifier value = 5), the Total Risk is still only 1 in 4 million, about equal to your lifetime risk of being on a bridge when it collapses. This exposure is not worth treating.

Table 2. Risk level and treatment recommendation
Risk level Suggested treatment

< 1/1000 Definitely indicated
1/1000–1/10 000 Recommended but optional
1/10 001–1/100 000 Optional but not recommended
>1/100 000 Not indicated

The treatment thresholds suggested in Table 2 are merely suggestions but they follow the principle that if something reasonable can be done to minimize risks that are greater than those encountered in daily life, it should be done. For example, our chance of being hit and killed by a car may not be enough to fret about, but it is certainly enough for us to take reasonable precautions, such as using crosswalks as long as they are not too far out of our way. On the other hand, trying to take precautions against being struck by lightning makes no sense because that may involve actions that are at least as risky as the problem we are trying to avoid. Antiretroviral therapy is not without side effects, and even if these are not lethal, they are frequent enough to make compliance an issue. By giving the risk of HIV exposure a numeric instead of a Yes/No value, patients gain the ability to make reasoned choices particular to their own situation, should they choose to do so.