I'm glad you finally admitted to the bolded, because that is what directly contradicts the ridiculous statement "The average person could pass medical school and be a doctor". We don't actually know what percent of the average population (IQ 100) could succeed in medical school. I think it's very low, you obviously seem to think it's higher, but that's besides the point, because we don't have that data.
The only data driven statement you could make is that:
"There are people with average IQ that pass medical school and become doctors"
This statement is supported by the fact that some doctors exist with a lower IQ (~100)
You can not say:
"The average person/average IQ ~100 could pass medical school and become a doctor"
Because in order to know this you would need to know what % of average Americans could succeed in medical school, and you don't have that data.
It's kind of like saying, "since there are some basketball players in the NBA with a height of 6'0, the average 6'0 person could play in the NBA" Yes, there are people who are 6'0 in the NBA, but we can't say that the average 6'0 person could play in the NBA.
Do you understand the difference between the two bolded statements from above, and which one is supported by the data. This is why I want to correct you
@libertyyne and
@Matthew9Thirtyfive when you make the latter claim, because it is logically wrong and doesn't have any data to support it.
I'm not trying to be argumentative, but I really want to make sure you understand the difference between those two statements. Do you understand the point that I'm making about what claims you can and can't make from the data?