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can be viewed with relief.
By [50, Chapter 3], V ( R ) can be viewed as the set of equivalence classes V ( e ) of idempotents e in the (nonunital) infinite matrix ring M N ( R ), with operation V ( e ) + V ( f ) = V ( e 0 0 f ).
This provides a richer view on equivalence than obtained by using only one test.
Western ethicists have largely defended this view of equivalence [ 5, 9- 12], and various groups have published guidelines supporting this standpoint.
2.2, with equivalence constants independent of (epsilon >0).
Because of the aforementioned equivalence, our approach can also be viewed as a form of linear regression with two distinct sets of covariates.
Taylor rejects (A) and (C) understood in accordance with a classical view about logical equivalence (Taylor 1985).
The idea is that the equivalence class of (m,n) is to be viewed as m − n.
Independent analysts view any implication of equivalence as preposterous, but the arguments, and the pain, will surely continue.
However, this assessment measure would always penalize equivalences based on network topology when this conflicts with equivalences between orthologous pairs.
The alternative, however, is to view FOL with Ref and LL (FOL=) as a proper theory in whose models (structures in which Ref and LL hold) there will be an equivalence relation E such that if E x,y) holds, then x and y will be indiscernible with respect to the defined subsets of the domain.
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