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2c), which was broken during transition to a new state at a certain value of the control parameter (which is clear in Figures 102a and 102b) These points can be further emphasized if we decompose our collective variable (distance between the medium point of the dyad to the basket), showing each player s distance to the basket In Figure 103 we show the same situations as in Figure 102 There we can see more clearly how symmetry breaking occurs (Figures 103a and 103b) and how symmetry was maintained (Figure 103c) To create a diagnostic tool for coaches we can illustrate the behavior of both players in a phase space (right side of Figure 103) The attacker-defender system exhibited initial symmetry, which was broken during transition to a new state at a certain value of the control parameter.

In other words, the attacker was trying to dribble past the defender, but the defender was attempting to maintain the initial steady state The attacker increased the variability of dribbling actions to create information on the emergence of a system transition (the decision when to drive with the ball) Suddenly (when the symmetry was broken), the decision emerged in the intending-perceiving-acting cycle Considering the characteristics of the phase-space, the positions above its diagonal represent attacker supremacy and the positions of the system below the diagonal represent defender supremacy In summary, the data suggest that it is possible to interpret the dynamics of player interactions in dribbling as emergent properties under constraints As an aside, an interesting question concerns the relationship between the ability of the defender to maintain the symmetry of the system and his or her perceptual skills.

An interesting question for future research concerns whether initial system stability is more easily maintained when the defender is able to perceive the specifying information provided in the attacker s dribbling actions Alternatively, a.

Example 81: Apply the Mackay Neal simpli ed sum product decoding algorithm to the example of Section 85, in order to see the equivalence of this method with respect to the traditional sum product decoding algorithm The Mackay Neal simpli ed sum product decoding algorithm avoids having to take into account all the combinations or possibilities that the corresponding parity check equation, associated with the calculation of the involved coef cient, is satis ed The initialization procedure is the same as that of the traditional algorithm, and it is the same for this example as that used in Section 85 This means that, according to the values of Table 81, the initialization sets Q i0j = f j0 and Q i1j = f j1 .

5

Some Messaging Subsystems include a message priority ag inside the message to ensure that higher priority messages are queued ahead of lower priority messages We will discuss some speci c messaging implementations in 15..

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