The set of all the corresponding vs the alphabet and the corresponding probabilities

These two phrases are not directly comparable as they refer to different concepts. The first phrase seems to be incomplete and lacks context, while the second phrase is clear and complete, referring to a specific set of elements and their associated probabilities.

Last updated: March 17, 2024 • 689 views

The set of all the corresponding

This phrase is incomplete and lacks context. It does not convey a clear meaning on its own.

This phrase needs to be completed with additional information to make sense in a sentence. It seems to be a fragment of a larger expression.

Show examples from the web [+]

... is the set of all the possible values of , where is the independent variable. Range of a function is the set of all the corresponding values of , for every value of .
Range of a function is the set of all the corresponding values of y, for every value of x. It is the set of all second component values, that can result from using ...
Further, since each picture or query can be seen as a symbolic picture, it can be treated as the set of all the corresponding ordered triples. Thus, the spatial ...
Apr 13, 2015 ... In the dual perspective the set of all the corresponding points P [ l ] ∈ P 2 ∗ will describe a line in the new plane: P L P 0 ⊂ P 2 ∗ called, as you ...

the alphabet and the corresponding probabilities

This phrase is correct and commonly used in the context of probability theory or statistics to refer to a set of elements (alphabet) and their associated likelihoods (probabilities).

This phrase is used to describe the relationship between elements in a set (alphabet) and the probabilities assigned to each element.

Examples:

In a probability distribution, each letter in the alphabet is associated with a corresponding probability.
The alphabet and the corresponding probabilities are essential for calculating expected values.
Understanding the relationship between the alphabet and the corresponding probabilities is crucial in statistical analysis.
The alphabet and the corresponding probabilities form the basis of many statistical models.
Researchers need to carefully consider the alphabet and the corresponding probabilities when designing experiments.

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The set of all the corresponding vs the alphabet and the corresponding probabilities