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\nThe term, in mathematics,, means an operation on an ordered set that is something more than a common carrier and something less than a functor. One could say that a bijection is more than a function, but less than an isomorphism.
\nAlso, if we consider a bijection as a function defined as a permutation, then we have seen that bijections can be seen as a bijection on the functions, which are much more general.
\nIt is important to note that the term function was invented when the mathematical objects under consideration were real numbers.
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\nThe reason why isomorphisms, usually called isomorphisms in mathematics, have been considered a particular type of function is the fact that they are defined as having the same image on each element of a set. They are permutations that preserve the order of the elements.
\nAs another example, if we consider the set of real numbers, the maps that send each real number to the real number obtained by multiplying the real number by the positive real number are bijections.
\nOne could also say that isomorphisms are \"the most general\" permutations. As a consequence, the only isomorphisms between two sets are the ones that do not consider any distinction between the different elements of the sets.
\nSince the invention of the term \"bijections\" comes from the study of functions and the study of functions comes from studying sets, it is easy to see how the name of the term \"bijections\" arose.
\nThere is another important property that justifies this choice of name. On one hand, two different objects are \"bijections\" if they have the same images. On the other hand, two different functions can have the same image.
\nSince two different objects that have the same image are \"bijections\" if they are permutations of the set of all the objects under consideration, it is also true that two different functions that have the same image are bijections.
\nSearches related to \"bijections\"
\nFormal concept definition
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