Exact(12)
Results: Adult participants swayed slower than both TKD and non-TKD adolescent groups during single leg stance with eyes open (p = 0.007 and p < 0.001, respectively).
"Instead of the affordance-facts", Dreyfus argues, "it is the affordance's solicitations - such as the attraction of an apple when I'm hungry - to which I am directly open" (p. 357).
Table 3 Radiological outcome according to the method of reduction Method of reduction Closed Open P value Baumann's angle (grades)a 2.32° (0°–6.5°) 2.45° (0°–6.5°) 0.8 Time to union (weeks) 4 4.2 0.374 Nonunion 0 0 1.00 aThe difference between the injured and uninjured extremity was assessed.
Table 4 Complications according to the method of reduction Method of reduction Complication Closed Open P value Compartment syndromea 0 0 1.00 Nerve/vascular injuryb 8 4 0.828 Infectionc 6 5 0.994 aCompartment syndrome after reduction bNerve injury: ulnar nerve injury.
Each partial metric p on X generates a τ0 topology τ p on X which has a base, the family of open p
Each partial b-metric p b on X generates a topology τ p b on X, which has a subbase of the family of open p b -balls { B p b ( x, ε ) : x ∈ X, ε > 0 }, where B p b ( x, ε ) = { y ∈ X : p b ( x, y ) < p b ( x, x ) + ε }, for all x ∈ X and ε > 0. The topology space ( X, p b ) is T 0, but does not need to be T 1.
Similar(48)
A partial cone metric p on X over a solid cone P generates a topology (tau_{p}) on X, which has a base of the family of open p-balls ({B_{p} x,c):xin X,thetall c}), where (B_{p} x,c)={yin X:p x,y ll p x,x +c}) for (xin X) and (cin operatorname {int}P).
The isolation of the n+ pixels is provided through a novel double open p-ring design that allows sensors testing before bump bonding and flip chipping.
Secondly, by using the Gronwall inequality, we show the sufficient conditions of convergence for the open P-type and the close P-type iterative learning control.
Each partial metric p on X generates a (T_{0}) topology (tau_{p}) on X which has as a base the family of open p-balls ({ B_{p} x,varepsilon): xin X, varepsilon>0}), where B_{p} x,varepsilon):=bigl{ yin X: p x,y)< p x,x +varepsilonbigr}.
Moreover, every partial metric p on X generates a (T_{0}) topology (mathcal{T}(p)) on X which has as a base the family of open p-balls ({B_{p} x,epsilon):xin X,epsilon>0}), where (B_{p} x,epsilon)={ yin X:p x,y)< p x,x +epsilon}) for all (xin X) and (epsilon>0).
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