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In mathematics, the height of an element g of an abelian group A is an invariant that captures its divisibility properties: it is the largest natural number N such that the equation Nx = g has a solution x ∈ A, or the symbol ∞ if there is no such N. The p-height considers only divisibility properties by the powers of a fixed prime number p. The notion of…
Measurement, Ulm's theorem & Definition of height
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ulm height abelian theorem group ordinal number ulm's infinite groups p-height subgroup elements factors subgroups pαa filtration uσ countable largest
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