Adams doesn't elaborate on this point, but I read him as saying, if you've actually measured things and taken data that goes to your point, then your model is more likely to be correct. For example, suppose a model says that raising the minimum wage reduces employment. That's a pretty common model in economics and it can be backed up with a lot of math. However I would not find that alone convincing. On the other hand, if an economist goes out into the world and looks at what actually happened when the minimum wage was raised, that would be more convincing. If they can figure out a way to do an experiment in which, for example, 5 nearby towns raise their minimum wage, 5 keep it the same, and another 5 lower it, that would be even more convincing. Another example: consider a model that says * heart disease kills people * heart disease is correlated with high cholesterol * eggs contain lots of cholesterol Those three statements are reasonably well established and backed up by data. However if you throw in a model that says dietary cholesterol causes in-body cholesterol, and in-body cholesterol causes heart disease, and therefore eating eggs reduces life expectancy; you've jumped way beyond what the data supports. On the other hand, if you compare the levels of all-cause morbidity among people who eat eggs and people who don't or, better yet, do a multiyear controlled experiment in which the only diet variation between groups is that some people eat eggs and others don't, the answers you get are far more likely to be correct. Here's another one: you have lots of detailed calculations that say if you smash two protons together at .999999c relative velocity, and you do it a few million times, then you'll see certain particles show up in the debris with very precise probabilities. Only when you run the experiment, you discover that the fractions of different particles you see don't quite match what you expected because there's an additional resonance you didn't kn