in maths you can have lots but it is usually the following:
impossible
very unlikely
unlikely
50/50
likely
very likely
certain
Different lotteries have different schemes and so the probabilities are different.
Conditional probabilities arise when you revise the probabilities previously attached to some events in order to take new information into account. The revised probabilities are 'conditional on the new information you have received'.
I do not add probabilities to anybody!
Empirical probabilities.
Yes, but that might not always make sense.
Different lotteries have different schemes and so the probabilities are different.
Conditional probabilities arise when you revise the probabilities previously attached to some events in order to take new information into account. The revised probabilities are 'conditional on the new information you have received'.
There are not just 4 probabilities. Probability is a continuous variable ranging from 0 to 1: it can take infinitely many values.There are not just 4 probabilities. Probability is a continuous variable ranging from 0 to 1: it can take infinitely many values.There are not just 4 probabilities. Probability is a continuous variable ranging from 0 to 1: it can take infinitely many values.There are not just 4 probabilities. Probability is a continuous variable ranging from 0 to 1: it can take infinitely many values.
These are usually first studied for the purpose of computing probabilities, but they are fundamental mathematics and come often in many different contexts.
I do not add probabilities to anybody!
Empirical probabilities.
Yes, but that might not always make sense.
It refers to experiments where more than one tokens are randomly selected from a set of tokens (of different colours). If the the token is replaced after each selection, the probabilities remain constant whereas if the token is not replaced - as the question suggests - the probabilities change, depending on the outcome of the selection.It refers to experiments where more than one tokens are randomly selected from a set of tokens (of different colours). If the the token is replaced after each selection, the probabilities remain constant whereas if the token is not replaced - as the question suggests - the probabilities change, depending on the outcome of the selection.It refers to experiments where more than one tokens are randomly selected from a set of tokens (of different colours). If the the token is replaced after each selection, the probabilities remain constant whereas if the token is not replaced - as the question suggests - the probabilities change, depending on the outcome of the selection.It refers to experiments where more than one tokens are randomly selected from a set of tokens (of different colours). If the the token is replaced after each selection, the probabilities remain constant whereas if the token is not replaced - as the question suggests - the probabilities change, depending on the outcome of the selection.
Sum of all probabilities is 1.
as you cannot get more than 1
Statistical Probabilities was created on 1997-11-22.
Assumptions are statements or beliefs taken for granted without proof, often serving as a foundation for reasoning or decision-making. Probabilities, on the other hand, are quantitative measures that express the likelihood of an event occurring, usually represented as a number between 0 and 1. While assumptions can be subjective and vary between individuals, probabilities are typically derived from data and statistical analysis. Thus, assumptions can influence how probabilities are interpreted, but they are fundamentally different concepts.