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One might also say that an unlikely event will happen "on the 32nd of the month". To express indefinite postponement, you might say that an event is deferred "to the [Greek] Calends" (see Latin). A less common expression used to point out someone's wishful thinking is Αν η γιαγιά μου είχε καρούλια, θα ήταν ...
We do not intend the term "unlikely" to imply an event will not happen. We use "probably" and "likely" to indicate there is a greater than even chance. We use words such as "we cannot dismiss", "we cannot rule out", and "we cannot discount" to reflect an unlikely—or even remote—event whose consequences are such it warrants mentioning.
The paradoxical feature of the laws of probability is that they make unlikely events happen unexpectedly often. A simple way to state the paradox is Littlewood’s law of miracles. John Littlewood [...] defined a miracle as an event that has special importance when it occurs, but occurs with a probability of one in a million.
Chances are most people who have swam in the ocean have been very close to sharks and didn't even know it; however, some haven't been so lucky.
Then, the probability that this so-called unlikely event does not happen (improbability) in a single trial is 99.9% (0.999). For a sample of only 1,000 independent trials, however, the probability that the event does not happen in any of them, even once (improbability), is only [ 5 ] 0.999 1000 ≈ 0.3677, or 36.77%.
That Greek noun is related to the verb “ekleipein,” consisting of “ek” (meaning “from”) and “leipein” (meaning “to leave”). So literally, eclipse means “to fail to appear ...
In probability theory, an event is a subset of outcomes of an experiment (a subset of the sample space) to which a probability is assigned. [1] A single outcome may be an element of many different events, [2] and different events in an experiment are usually not equally likely, since they may include very different groups of outcomes. [3]
A probability is a way of assigning every event a value between zero and one, with the requirement that the event made up of all possible results (in our example, the event {1,2,3,4,5,6}) is assigned a value of one. To qualify as a probability, the assignment of values must satisfy the requirement that for any collection of mutually exclusive ...