preimage

As nouns the difference between preimage and bijection

is that preimage is (mathematics) the set containing exactly every member of the domain of a function such that the member is mapped by the function onto an element of a given subset of the codomain of the function formally, of a subset b'' of the codomain ''y'' under a function ƒ, the subset of the domain ''x defined by while bijection is (set theory) a one-to-one correspondence, a function which is both a surjection and an injection.

As nouns the difference between do and preimage

is that do is the bright time of the day (chiefly in adverbial constructions) while preimage is (mathematics) the set containing exactly every member of the domain of a function such that the member is mapped by the function onto an element of a given subset of the codomain of the function formally, of a subset b'' of the codomain ''y'' under a function ƒ, the subset of the domain ''x defined by.

In mathematics terms the difference between graph and preimage

is that graph is a diagram displaying data, in particular one showing the relationship between two or more variables; specifically, for a function $f(x\_1,\; x\_2,\; \backslash ldots,\; x\_n)$, the set of all tuples $(x\_1,\; x\_2,\; \backslash ldots,\; x\_n,\; f(x\_1,\; x\_2,\; \backslash ldots,\; x\_n))$ while preimage is the set containing exactly every member of the domain of a function such that the member is mapped by the function onto an element of a given subset of the codomain of the function. Formally, of a subset B of the codomain Y under a function ƒ, the subset of the domain X defined by.

As nouns the difference between graph and preimage

is that graph is a diagram displaying data; in particular one showing the relationship between two or more quantities, measurements or indicative numbers that may or may not have a specific mathematical formula relating them to each other while preimage is the set containing exactly every member of the domain of a function such that the member is mapped by the function onto an element of a given subset of the codomain of the function. Formally, of a subset B of the codomain Y under a function ƒ, the subset of the domain X defined by.

As a verb graph

is to draw a graph.

is likely misspelled.

has no English definition.

As a noun preimage

is the set containing exactly every member of the domain of a function such that the member is mapped by the function onto an element of a given subset of the codomain of the function. Formally, of a subset B of the codomain Y under a function ƒ, the subset of the domain X defined by.

As nouns the difference between preimage and primage

is that preimage is the set containing exactly every member of the domain of a function such that the member is mapped by the function onto an element of a given subset of the codomain of the function. Formally, of a subset B of the codomain Y under a function ƒ, the subset of the domain X defined by while primage is a payment made for loading or unloading a ship, or for care of goods during transit by ship.

As a noun preimage

is the set containing exactly every member of the domain of a function such that the member is mapped by the function onto an element of a given subset of the codomain of the function. Formally, of a subset B of the codomain Y under a function ƒ, the subset of the domain X defined by.

As a verb reimage is

to completely replace the operating system (on a particular computer) with a preconfigured , typically as a drastic means of fixing problems.

As nouns the difference between taxonomy and preimage

is that taxonomy is the science or the technique used to make a classification while preimage is the set containing exactly every member of the domain of a function such that the member is mapped by the function onto an element of a given subset of the codomain of the function. Formally, of a subset B of the codomain Y under a function ƒ, the subset of the domain X defined by.