#What topic does these type of problems fall into?
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I believe in this case the author is referring to the problem as being continuous, as opposed to a discrete problem. The "classical" discrete probability is just taken to be "number of favorauble outcomes"/"number all outcomes" and is usually represented as sizes of finite sets.
In this case, the number of favourable outcomes is what is called a measure.
ic, do you have any resources that I could use to read about such type of probabilities? I am only familiar with discrete probabilities
This is the first chapter to "Probability theory" and it goes through the formal definition of what probability is
I will read it, tysm
@slender gulch has given 1 rep to @mossy bobcat
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