One central feature of an actuarial career - at the outset, at least - is a series (about 9 these days) of extremely difficult exams. These must be taken and passed to progress in the field. But they are extremely difficult - the percentage of people who pass a given exam tends to be in the range of 30% to 50%. And the average IQ of the test-takers is pretty high, so indeed it’s safe to say that the exams are quite difficult.
The percentage of correct answers needed to pass varies from exam to exam, but generally tends to be in the range of 60%. It is near impossible to get all the answers right.
The early exams are all completely multiple choice - 5 choices per question. Later exams have some multiple choice and some essays.
So here’s the issue. In the good old days (meaning a few years ago) there was a “guessing adjustment”. Which means that anyone who had no clue as to the answer could leave it blank and pick up 1/5 point. The thinking was that there was no reason to leave the marks in such cases subject to random luck. At the same time, it was worthwhile to guess in cases where you could narrow down the answer to less than 5 choices - the odds in such cases increased to the point where they were worth more than the 1/5 point.
But now it is changed. There is no adjustment - everyone must guess. This means that differences in how one’s random guesses happen to play out can make the difference between passing and failing. To see to what extent this is true, I computed the following table:
10 11 12 13 14 15
0 10.7% 8.6% 6.9% 5.5% 4.4% 3.5%
1 26.8% 23.6% 20.6% 17.9% 15.4% 13.2%
2 30.2% 29.5% 28.3% 26.8% 25.0% 23.1%
3 20.1% 22.1% 23.6% 24.6% 25.0% 25.0%
4 8.8% 11.1% 13.3% 15.4% 17.2% 18.8%
5+ 3.3% 5.0% 7.3% 9.9% 13.0% 16.4%
I’m not sure how readable it will be, but the columns represent the amount of guessed answers, and the rows the amount that are right by pure random fluctuation. To use the case in which 10 answers are pure guesses (there are generally about 40 questions), there is a 37.5% chance of getting 0 or 1 right, and a 32.2% chance of getting 3 or more right. This means that two groups of about 1/3 of the population each will be separated by two answers based on pure random luck. And 2 correct answers on a 40 question exam are 5% of the total. If you assume - as I do - that the majority of the marks are clustered somewhere near the pass mark - either slightly below or slightly above, this would imply that a large percentage of the determination between passing and failing is determined by luck. In light of the difficulty of the exam, the amount of preparation needed, and the implication for a person’s career, I think this is unacceptable.
So why do the actuarial societies do this? The answer is women. Psycologists have found that women tend to shy away from risks in these situations. Which makes them apt to settle for the 1/5 of a point “guessing adjustment” even in situations in which they can narrow down the field of answers. The removal of the guessing adjustment is an attempt to “level the field”.
I think is not a valid justification. The fact that a disproportionate percentage of the people who happen to have an illogical fear of risk-taking are women is not a significant point, IMHO. Everyone has an even chance under the “guessing adjustment” system. Anyone who happens to have a problem functioning within the parameters of of the fairest, most logical system has their own problem. And whether more men than women have this type of problem or vice versa is irrelevant. Or should be, anyway. Alas.