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because both orders cannot have the same name. 226 "Next bar's prices can only be used in a strategy." The Open, Date and Time of the next bar can only be referenced from a strategy; no other analysis has access to this information. 227 "Default expected here."

Z (1) = 108 2 14.20 + 27 35 + [12.94 + 0.08 108]

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Pro: Having payroll input the new hire data limits access of employee data to only one department. Con: Payroll must input all data needed by all departments. This would include data on master les and screens in the payroll system that it does not use or need. This adds extra work for the department. Pro: Payroll is responsible for reporting data to outside government agencies and is under threat of stiff penalties for inaccurate data. Having the payroll department input its own data assists in the veri cation process of the data. Pro: Input to the payroll master le does require knowledge of the system and payroll. This knowledge is not always available in other departments that may do this input (such as human resources).

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This system of equations can be solved by hand, but let us look at the matrix solution: Sb = y. S-1Sb = S-1y Multiplying each side by S-1. Ib = S-1y Since S-1S = I. b = S-1y. Since any matrix times the identity is itself. This solution works for any number of equations in the system, and therefore will be of value when the equations get too numerous to solve by hand. In the example above, 5 3 2 -4 S= , Cofactor(S) = -3 5 , det(S) = 10 - 12 = -2. 4 2 2 -3 -1 -1 1.5 -1 -1 1.5 19 2 = Adj(S) = ,S = ,S y= . -4 5 2 -2.5 2 -2.5 14 3 So b1 = 2 and b2 = 3 is the solution. 8.1.5 Characteristic Polynomial, Eigenvalues, and Eigenvectors

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For instance, by referring to a color class P r = {1, 2, 3, 4} of four colors: For a state whose atomic propositions are W t1 , W t2 , W t3 , W t4 , the partition is composed of a singleton, { 1 , 2 , 3 , 4 } (ie every color permutation is allowed, here !4) For a state whose atomic proposition is W t2 , the partition is composed of a singleton, { 2 }, and another subset composed of the remaining colors, here { 1 , 3 , 4 } (ie the color permutations must leave 2 unchanged) For a state whose atomic propositions are W t2 , W t3 , Co4 , the partition is composed of four subsets: { 1 }, { 2 }, { 3 }, { 4 }.

In this case, only the identity permutation is allowed (ie each color only represents itself) Note that the building of local partitions is analogous to splitting static subclasses Therefore, the elements of a local partition of colors are named local static subclasses As already used in well-formed Petri nets, such a color partition offers a highly compact representation of an isotropic subgroup according to a state, hence can be used to ef ciently code the orbit of a state We will take advantage of this when building the symbolic synchronized product 14332.

The states of the symbolic synchronized product Let us recall that in the dynamic symmetry method, the representation of an equivalence class of nodes is described according to a triplet (subgroup of permutations, subset of markings, state of the automaton), such that the subset of markings is the image of any marking of the subset, under the actions of the subgroup The permutations subgroup is implicitly represented by a local partition that is not necessarily the same as that of the state automaton The subset of markings is represented by a symbolic marking whose static subclasses (here local) belong to the aforementioned local partition Let us recall that a symbolic marking built with respect to a partition in static subclasses of colors is in fact built by using a re ned anonymous partition whose elements are called dynamic subclasses.

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