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Note that the natural map induces (2.29).
Hence, we have a natural map (3.2).
The natural map m ⊗ k R → R m is an R –module isomorphism.
the natural map (4.2) is an isomorphism if (pi (f_1)) is surjective.
Let N be the kernel of the natural map P x → J x, its generic fiber is trivial.
Note that there is a natural map (iota _k :_nmathrm{Br}(k) rightarrow _nmathrm{Br}(K _{mathrm{ur}}).
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The two maps $U_0 = Y \to U_1 = Y \amalg _ X Y$ are the two natural maps.
The invariant consists ofK0,K1, theK0-group with Z/pcoefficients, the order structures these groups possess, and the natural maps between the three groups.
This is a relatively natural mapping of the overall algorithm functionality into signal flowgraph form.
"We wanted to create a natural mapping as to where the sound is coming from and where you should look".
The two are connected by a natural mapping : Π → L, given by p → [p] = F Jp) where for each p∈Π, Jp = {x∈ X | p(x) ≰ p′ }.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com