The phrase "admissible difference" is correct and usable in written English.
It can be used in contexts where you are discussing differences that are acceptable or permissible within a certain framework or criteria.
Example: "In the context of the study, any admissible difference in the results must be carefully analyzed to ensure the validity of the findings."
Alternatives: "acceptable difference" or "permissible difference".
(For discussion of sufficiency principles, see McKay (1986) and Robertson (1998).) As just noted, no familiar version of essentialism provides a direct argument against absolutely all haecceitistic differences, although strong versions of essentialism will limit the range of admissible haecceitistic differences.
For this reason, a commitment to strong versions of essentialism will constrain the range of admissible haecceitistic differences.
Suppose that (f z)) is an admissible solution of difference equation (1.1) of finite order, where k (≥1) is an integer, (deg _{f}P=p, deg_{f}Q=q), and (d=max{p,q}>0).
We call f an admissible solution of a difference (or differential) equation if all coefficients α of the equation satisfy (T r,alpha)=S r,f)).
It is required to be consistent with the jacobian of the fluxF, to have real eigenvalues, a complete set of eigenvectors and to satisfy the relation: ΔF=A(Ul,Ur) ΔU, whereUlandUrare two admissible states and ΔUtheir difference.
Suppose that (f z)) is an admissible meromorphic solution of difference equation (1.1) of finite order, where (kin mathbb {N}^) and (d=max{ deg_{f}P,deg_{f}Q}=7k).
Suppose that (f z)) is an admissible entire solution of difference equation (1.1) of finite order, where (kin mathbb {N}^) and (d=max{ deg_{f}P,deg_{f}Q}=2k).
When density difference is not admissible, some reduction in the turbulence component velocity appears apparently, as expected in the derivastion of the basic equation.
We say that a meromorphic solution f of a difference equation is admissible if all coefficients of the equation are in (S f)).
A meromorphic solution w of a difference equation is called admissible if all coefficients of the equation are in S ( w ).
