4
$\begingroup$

Psychology is unique among other medical sciences in that it cannot ask test participants to like, prefer or support something. As such a vast body of psychological studies are purely observational and can find correlation but not causation.

For example if there is a link between self-awareness and empathy, how to test if being more empathetic increases self-awareness, being more self-aware increases empathy, or, let's say, level of some hormone control both and they are otherwise independent of each other?

Problem

Let's compare those two situations:

  1. A study found that people who eat a lot of sugar are fat. How researchers can test whether a) eating sugar makes people fat b) being fat makes people eat more sugar or c) both sugar consumption and body fat are influenced by the same external factor?
  2. A study found that people who like yellow color are more likely to be psychopaths. How researchers can test whether a) liking yellow turns people into psychopaths b) being a psychopath makes people like yellow c) being a psychopath and liking yellow are both influenced by the same external factor?

In first scenario the answer is easy - split test subjects into two groups, force one group to restrict sugar intake and monitor their weight, help second group lose weight and monitor their sugar intake.

In second - I cannot find the answer. Because psychology generally concerns itself with what people are as opposed to what they do, the standard approach in medicine described above cannot be utilized. Researchers can't force someone to like yellow, neither can they turn someone into a psychopath.

Question

When researchers find a statistical correlation between character traits or preferences, how do they test whether there is a causal relationship between those characteristic, if traits cannot be adjusted?

$\endgroup$
2
  • $\begingroup$ Judea Pearl has an accessible book-length treatment of this question (with Dana Mackenzie) called "The Book Of Why" that you might enjoy. $\endgroup$ Commented Jun 6, 2018 at 14:59
  • $\begingroup$ Heads up: I've added a bit more of discussion to my answer about the nature of psychology as a science. $\endgroup$ Commented Jun 11, 2018 at 2:43

2 Answers 2

5
$\begingroup$

There is no statistical test for distinguishing mere correlation from causation. It has to come from ulterior (model) considerations.

Having said that, a common way is to design a new experiment, called a controlled study, in which [based on ulterior model considerations] you change something in some but not all the items/subjects observed. This is basically what you describe (propose to do) in your situation 1.

If you have no way whatsoever to change/adjust anything, then you are stuck so to speak; there's no way to go beyond observational studies. In practice, researchers come up with an idea of what causes what and try to "eliminate" (or rather account for) confounders--what you call an "external factor". There are various degrees of statistical sophistication at which you can do this, e.g. the so called path analysis. However, coming up with a complete list of confounders is hopeless.


A science in which by necessity many or most studies are observational is called an observational science (duh). Psychology is not the only science where you find a lot of observational studies. Archeology, geology, epidemiology or astronomy are other, perhaps more exterme examples. In general, a science being (mostly) observational entails that it's more difficult to replicate the results of studies findings... but some contend that this state of affairs is something people got used to... so the so-called "replication crisis" has mostly to do with controlled rather than observational studies. Quoting from the previous link:

enter image description here

But Peng also describes his own field, epidemiology, in the top left of the chart, as having largely been spared the reproducibility crisis, even though it is as theoretically rudderless as medicine or psychology (or archaeology). His contention is that in fields that rely on experimentation, breeds an unreasonable expectation that the results of single experiments (if well-designed and statistically validated) are true. Meanwhile, observational sciences, which are accustomed to the fact that they have little control over their observations and that single results may well be wrong, have already learned the core lesson of the reproducibility crisis: don’t trust that that isn’t replicated.

In fact some of the most controversial results in psychology have both a theoretical (albeit not deeply so) basis and rely on controlled rather that observational studies, e.g. the ego depletion hypothesis, which is roughly that sugar restores willpower.

$\endgroup$
0
$\begingroup$

Fizz's answer that "there is no statistical test for distinguishing mere correlation from causation" is wrong. There is. It's called the Granger causality test. It's basically a test for correlation across time, which is what a causal relation essentially is:

The Granger causality test is a statistical hypothesis test for determining whether one time series is useful in forecasting another, first proposed in 1969. Ordinarily, regressions reflect "mere" correlations, but Clive Granger argued that causality in economics could be tested for by measuring the ability to predict the future values of a time series using prior values of another time series. (Wikipedia)

As long as you're able to observe the phenomena you're attempting to ascertain causality separated in time, you can test whether the forerunning phenomenon is a good statistical forecast of the subsequent phenomenon. Whether we fully understand the mechanics of how the former causes the latter or not is immaterial to them being in a causal relation, and, in fact, any such explanation is just a breakdown of one such lagged correlation into a series of correlations between intervening steps.

For more on the Granger causality test see:

Granger, C. W. (1969). Investigating causal relations by econometric models and cross-spectral methods. Econometrica: Journal of the Econometric Society, 37(3), 424-438. doi:10.2307/1912791 PDF: https://pdfs.semanticscholar.org/1c68/05d6029f56b49041f7578ad4a412a0327953.pdf

$\endgroup$
2
  • $\begingroup$ The Granger Causality Test is interesting, but what about "Granger causality is not necessarily true causality....The Granger-causality tests are designed to handle pairs of variables, and may produce misleading results when the true relationship involves three or more variables." (Wikipedia) $\endgroup$ Commented Jun 11, 2018 at 9:39
  • $\begingroup$ The answer is right there on the same paragraph in Wikipedia: "Granger causality can be considered true causality in that [probabilistic] sense, especially when Reichenbach's "screening off" notion of probabilistic causation is taken into account". And there's nothing special about 2 variables: "A similar test involving more variables can be applied with vector autoregression". As with any statistical regression, exogenous variables can be of however many dimensions one needs. The relevant problem there is of variable selection. $\endgroup$ Commented Jun 11, 2018 at 10:18

Your Answer

By clicking “Post Your Answer”, you agree to our terms of service and acknowledge you have read our privacy policy.

Not the answer you're looking for? Browse other questions tagged or ask your own question.