Final Flashcards
Narrative fallacy
addresses our limited ability to look at sequences of facts without weaving an explanation into them, or, equivalently forcing a logical link, an arrow of relationship upon them
Representativeness:
focusing on similarity to stereotypes
System 1 is a machine for pattern matching and looking for similarity
streaky v switchy example
- 50/50 Chance: the event is a fair independent coin flip
- Streaky: the event tends to have positive correlation over time. So a “hit” (outcome happens) is more likely if it happened that last round and less likely if it didn’t
- Switchy: the event tends to have negative correlation over time. So a “hit” (outcome happens) is less likely if it happened the last round and more likely if it didn’t
How does the “chance” vs. “streaky” vs. “switchy” experiment we conducted in class relate to the idea of the representativeness heuristic?
- Switch seems more representative of randomness more so than actual 50/50 chance (we are really bad at faking randomness)
- Relates to representativeness because when say it is supposed to be 50/50 chance we assume it is following a pattern of switchy or streaky. If it is heads we think is should be tails to fit that 50/50 when it shouldn’t always work that way unless its switchy
Over-belief in the hot hand
- In environments where we are not sure of the underlying random process
- We try to understand the process (infer ability) from what we see
- Underappreciated how easily “Average” processes (ability) can randomly generate strings of success or failure
- So over-infer (too much confidence) that we must be looking at an extreme process when we see extreme event
Gambler’s fallacy
- In environments where we are sure of the underlying random process:
- We expect to see sequences that make sense to us
- Surprised when we see “extreme” sequences
- May believe that the sequence will “correct itself” to look representative
Law of small numbers
- many people erroneously exaggerate the degree to which a small sample should resemble the population from which it is drawn
- We wrongly expect the law of large numbers to hold in small samples
- We wrongly expect many statistics other than the average that are true for a random process to hold in smaller samples
Can you explain why the “law of small numbers” relates to the concept of represenativeness heuristic?
-Having multiple children example
BBBBG - people think having 4 boys in a row is unlikely when really there is a 50% chance each time
-However over the course of having more and more children the B/G ratio should even out
-The thinking is no matter the sample size, the outcome should be representative
What is the evidence about performance persistence for actively traded mutual funds over time? What does that suggest about the relative importance of skill vs luck in determining relative returns across these funds? What (if anything) does this say fundamentally about whether picking stocks is a skill activity?
- All I really remember about this is mutual funds aren’t that great and I think the S&P almost always has a higher return than mutual funds
- If there is a good mutual fund - maybe some luck but also mostly survivorship bias
Survivorship bias
- the logical error of concentrating on the people or things that made it past some selection process and overlooking those that did not, typically because of their lack of visibility.
- Put simply: only focusing on survivors, not everyone
- This can lead to false conclusions in several different ways.
Reversion to the mean
- Tendency to move to the average overtime
- Success = skill/effort/ability + luck
- Skill is typically persistent
- But in many situations luck (randomness) is temporary
- Great success (or failure) usually followed by a “reversion the the mean”
- But people think if they had some success they will have a failure next instead of thinking it will be the reversion to the mean
Base rate neglect
comes from ignoring the actual stats so in availability bias, when people think more sharks kill people than work accidents - they are neglecting the base rate that really more work accidents happen but it’s just not talked about as much
why is base rate neglect important?
Important so people can make rational decisions instead of them being based off skewed stats/thinking
bayes’ rule
true/(true + false
steps for calculating probabilities using bayes’ rule
- Calculate expected rate of true positives
- Calculate expected rate of false positives
- Take ration of true/(true + false)