Universal Property
The mapping defined above is universal in the following sense. If there is an arbitrary -module and an arbitrary mapping, then there exists a unique module homomorphism such that .
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Famous quotes containing the words universal and/or property:
“... the ordinary is simply the universal observed from the surface, that the direct approach to reality is not without, but within. Touch life anywhere ... and you will touch universality wherever you touch the earth.”
—Ellen Glasgow (1873–1945)
“Things have their laws, as well as men; and things refuse to be trifled with. Property will be protected.”
—Ralph Waldo Emerson (1803–1882)
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