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The production of drug products (drugs) in Canada is controlled under the Food and Drugs Act, which states that distributors and importers are not allowed to sell a drug product unless it has been manufactured according to the requirements of GMP. The principles of GMP are laid down by Division 2 in Part C of the Food and Drug Regulations, which is a part of the Food and Drugs Act [11]. The Health Products and Food Branch Inspectorate has also issued a guidance document (GMP code), which has been prepared to assist in the interpretation of GMP regulations. The current set of the Canadian GMP code was issued in 2002 and has not been revised since. It has been written with a view to harmonization with GMP standards of other countries and international organizations [WHO, Pharmaceutical Inspection Cooperation Scheme (PIC/S), ICH]. Canadian Healthcare authorities have also published several annexes to the basic GMP code covering topics such as GMP for medical gases, biological drug products, blood products, and production of investigational new drugs. In addition to the GMP code and its annexes, the Canadian

In both situations the planners use state-space descriptions, as Bowling et al explain In the rst situation the planners have to consider three important slightly connected aspects First, the planner must have knowledge of his own goals and of the availability of possible actions for example, scoring a goal and to make a move to the right or the left to pass the opponent We leave out of the discussion the fact that some actions are prohibited for example, kicking the opponent on the arti cial head Normally these actions are not part of the larger program Second, the planner must have knowledge of the environment where he lives in Finally the planner must have knowledge of what the opponent might do To a certain extent, this knowledge can be called meta-knowledge Bowling et al.

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do not go deep into the details of this kind of knowledge (see, for example, van den Broek, 2001) It is something like What should I do when I go to the left and my opponent also goes to the left In that case I better go the right, but then It will be clear that the opponent has the same knowledge at his disposal but in a reverse way, as in a mirror The second situation is also very interesting, because here two planners work together The planners as a team have to accomplish certain actions or goals The same aspects are relevant as in the rst situation, but there is one important difference The team situation exempli es a multiplanning situation In this multiplanning it is important to search for equilibria, because a planner plans not only for himself but also for others Bowling et al.

describe the above situations as three planning problems Planner A has goals that are opposed to the goals of planner B, the opposing soccer players Planner A has the same goals as planner B, in which case we have a multiplanning situation Together the soccer players try to score a goal, for example The third situation is explained in detail in the subsequent chapter that is, where the goals of B are a subset of the goals of A It will be clear that the explicit search for optima and equilibria is very important in this kind of planning research This is different for the situation with natural planners, because they naturally have the procedures and structures in their cognitive system..

Planning to Use a Windows XP Media Center Edition PC . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 3

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You may need to go back and adjust the brightness and contrast settings once you adjust the color balance they do affect each other. You can go back to the Settings menu and run these tests at any time in the future, so if you notice that your TV show or pictures aren t looking right, be sure to recalibrate your display using this wizard.

type of oscillation of plasma particles, consisting of transverse waves propagating along the magnetic eld lines in a plasma. Also called magnetohydrodynamic wave.

where pc;m is the sum of common channel powers from BSm , (7.8) can be rewritten in compact form as an M M linear system of equations of type Ax b, where the unknowns are total BS powers. During the simulations, we rst resolve this linear system and then from (7.8) we derive individual radio link powers. The solutions are

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