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If so then maybe one could argue that by having beliefs I am under the norm that I ought to have true ones.
Clearly that under the norm topology, L ( H ), the set of all bounded linear operators on a Hilbert space H, is a C ∗ -algebra.
It is clear that under the norm topology, (L(H)), the set of all bounded linear operators on a Hilbert space H, is a (C^{ast } -algebra.
It is easy to see that becomes a normed linear space under the norm. is called the norm of the element (see [3, 4]).
They reject an impartial view of morality under the assumption that universal norms are unlikely to be agreed upon in light of the plurality of global cultures.
It is well known that is a Banach space under the norm (1.2).
One can see that in [8] (mathcal{N}_{pqr}^{s}) is a Banach space under the norm (1.8).
It is well known that (L_{w}^{p} ( mathbb{R} ^{d} ) ) is a Banach space under the norm ({Vert fVert _{p,w}}={Vert {fw}Vert _{p}}).
It is obvious that L ∞ ( [ 0, T ], R N × R N ) is a Banach space under the norm (2.5).
The official added that under EU norms Spain was obliged to safeguard these waters.
Under this norm, Y is a Banach space.
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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