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Systematic reviews are also being performed for subjects related to TMD. There are systematic reviews on TMD prevalence associations with orthodontic therapy,74 orthognathic surgery,75 generalized joint hypermobility,74 and occlusal characteristics.74,76 There are also systematic reviews evaluating ef cacy of TMD therapies from EMG biofeedback,74 stabilization appliances,77,78 and occlusal adjustments,74,79 in addition to other occlusal therapies.77,80 One criticism I nd from reading systematic

Furthermore, the desired particular solution Ip of the real ODE is the real part of Ke314it; that is, Re(Ke314it) Re K Re(e314it) Im K Im(e314it) ( 0.847001) sin 314t.



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All conditions in the IF part of the rules R11 and R12 have been determined previously. In particular, Computer unsafe, Behavior risky, and System unreliable and have already been discussed. The certainty factors of these three variables serve as inputs for R11 and R12. Observe further that both R11 and R12 do not execute unless the system deems the system to be unreliable. The reason for this is that neither risky behavior alone nor an unsafe computer alone indicates the presence of a malware infection. A system must also show some outward signs of infection, such as system slowdown, system crashes, system freezes, and the like, in order for one to believe that a system is infected. Finally, note that R12 has a signi cantly higher certainty factor than R11. This re ects the idea that risky behaviors are more likely to be the cause for a system infection, rather than an unsafe computer. No amount of computer protection (e.g., rewalls and antivirus software) will prevent a system infection from occurring if a user engages in risky behaviors.

Then, you would access them as follows:

This parameter sets the compaction mode (see Section 6.1.6).

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. . . . where Z (t) := [Z1 (t) . . Zm (t)] is the matrix obtained by concatenation of the vectors Z1 (t), . . . , Zm (t). Note that since E Zi2 (t) is constant, it follows that E Zi (t)( Zi (t)/ tj ) = 0 for all i, j = 1, . . . , m. Since the eld is Gaussian, this implies that Zi (t) and Zi (t) are independent and given that the coordinate elds Z1 , . . . , Zm are independent, one can conclude that for each t, Z(t) and Z (t) are independent. So E N X (V ) = E N Z (V ) = 1 (2 )m/2

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