Historical events which have occurred have a probability of 1. They are a certainty. This refers to the event itself, not some historian's or politician's interpretation of what happened. However, the probability that they will occur again depends on the event. Exact recurrence is impossible (probability = 0).
The social or political setting in which it occurred
Historical events include Good Friday, Friday the 13th, the Invasion of Washington. All of these examples have occured on Fridays.
There were lots of historical events that occurred in 1633. One such event is on October 8th, 1633 the Massachusetts colony created its first government.
Facts speak to what occurred, whereas interpretations speak to the meaning of what occurred.
The ratification of the articles of confederation occurred on March 1, 1781. The Annapolis Convention occurred on September 11, 1786.
The probability of event A occurring given event B has occurred is an example of conditional probability.
The probability based on an event that has already occurred is 100%. If the event has occurred, it has occurred.
It is important due to the historical event occurring on that day; but most important is that Christians receive the Holy Ghost, as occurred on the day of Pentecost.
in chemistry
Probability is the chance of an event occurring. For example when flipping a coin you have a 50% chance that it will land on heads and a 50% chance that it will land on tails since there are only two possibilities.Conditional probability refers to when one event is dependent on another event occurring. It can also be written as the probability of an event B occurring after event A has already occurred. The notation for conditional probability is P(B|A). (Note: this does not mean B divided by A but probability of B after A)When two events are dependent, the probability of them both occurring is:P(A and B)=P(A)P(B|A)So for example: 53% of residents have home owners insurance. Of them, 27% has auto-insurance. If a resident is selected at random, what is the probability they with have both insurances?Let H stand for home owners insurance = 53% or 0.53Let A stand for auto insurance = 27% or 0.27P(H and P)=P(H)P(A/H)=(0.53)(0.27)= 0.1431So the probability of residents have both home owners and auto insurance is 0.1431 or 14.31%
May - or may not - be a conditional probability. A conditional probability is not becessarily chronologically structured.
Pr(A | B)
100% it already happened
nothing
important historical event that occurred during his term /john f. kennedy.
An event's historical context is the social or political setting in which it occurred.
It can be called a "conditional probability", but the word "conditional" is irrelevant if the two events are independent.