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Given a set X, a relation R over X is a set of ordered pairs of elements from X, formally: R ⊆ { (x,y) | x, y ∈ X}. [2] [10] The statement (x,y) ∈ R reads "x is R-related to y" and is written in infix notation as xRy. [7] [8] The order of the elements is important; if x ≠ y then yRx can be true or false independently of xRy.
Cephenemyia trompe, [1] also known as the reindeer nose botfly, is a species of botfly first described by Adolph Modéer in 1786. It belongs to the deer botfly genus Cephenemyia. [1] [2] [3] This fly is parasitic on reindeer. It is one of two Cephenemyia species found only in Scandinavia. [1] [3] The larvae of Cephenemyia trompe infect the nose ...
The ordered pair (a, b) is different from the ordered pair (b, a), unless a = b. In contrast, the unordered pair, denoted {a, b}, always equals the unordered pair {b, a}. Ordered pairs are also called 2-tuples, or sequences (sometimes, lists in a computer science context) of length 2. Ordered pairs of scalars are sometimes called 2-dimensional ...
The class of classes with two elements. With a dot over it, it is the class of ordered pairs. With the subscript r it is the class of unequal ordered pairs. *54.02, *56.01, *56.02 An ordered pair *55.01 Cl Short for "class". The powerset relation *60.01 Cl ex
The shiny "red nose" that we now know so well was invented for the 1939 story Rudolph the Red Nosed Reindeer, written by Robert L May. His popularity would only continue to soar when the hit song ...
Reindeer were imported from Siberia in the late 19th century and from Norway in the early 1900s as semi-domesticated livestock in Alaska. [45] [46] Reindeer can interbreed with the native caribou subspecies, but they rarely do, and even then their offspring do not survive well in the wild. [47] [25]
Reindeer appear throughout the mythology and history of Arctic peoples. As one of the most prodigious sources of food and one of the last animals to be truly domesticated in the north, the ...
The following proposition says that for any set , the power set of , ordered by inclusion, is a bounded lattice, and hence together with the distributive and complement laws above, show that it is a Boolean algebra.
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