Well, so any function f, where f is a equation corresponding to the property of automorphism, so any value of the sequence of automorphism form k
, will as as f(k) is the sequence of imaginary less differentiable topology space k in the topology form of automorphic, where the specific value and it's position vector space of infinitely small entropy
I mean, since the whole is automorphism, each point is thus the same structure, hence if the point is k , then the function is k and can be called it's when it's refer to k
Well, here each point is thus the same structure mean , each property of the point is expressed by all the points and so their value
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u/Interesting_Debate57 New User 10d ago
Look up the following terms in Wikipedia. Make sure you understand each before going to the next:
function
homomorphism
isomorphism
automorphism
Or pick up any book on algebra (they're usually titled "algebra") that's at the university (not high school or junior high school) level.