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Here is the Fundamental Example of Leavitt path algebras.
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An important example is the fundamental theorem of arithmetic, which says that every positive integer can be factored uniquely into prime numbers.
There is that range of deep human questions to which a religion typically provides an answer (above, Section I): what is the fundamental nature of the universe: for example, is it mind first, or matter (non-mind) first?
Other times it asserts that certain metaphysical or transcendental entities — Plato's archetypes, for example — are the fundamental realities.
So, for example, takedowns are the fundamental thing in wrestling.
An example would be the fundamental suspension layout.
"That's the fundamental issue".
"That's the fundamental clash".
That's the fundamental difference.
"That's the fundamental problem".
The fundamental examples of rings that are encountered during one's algebraic pubescence (e.g., fields K, Z, K [ x ], K [ x, x - 1 ], M n ( K ) ) all have the following property.
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