By Tracy Kompelien

ISBN-10: 159928507X

ISBN-13: 9781599285078

Booklet annotation now not on hand for this title.**Title: **2-D Shapes Are in the back of the Drapes!**Author: **Kompelien, Tracy**Publisher: **Abdo Group**Publication Date: **2006/09/01**Number of Pages: **24**Binding variety: **LIBRARY**Library of Congress: **2006012570

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The length of the path between points i and j di , j = ( xi − x j ) 2 + ( yi − y j )2 . 21. Each Ant is a simple agent having the following characteristics: 58 3 1. 2. Geometry and Agent Coherence The Ant chooses a point to reach with a probability that is a function of the distance and of the amount of trail present on the connecting edge; When it completes a tour, it marks the complete traversedsection by a hypothetical substance called here “trail” each edge (i,j) visited. Let τ be the intensity of trail on the edge (i,j) at time t.

The metric tensor G is then G = ST S = ⎡ s11 ⎢− s ⎣ 12 T s12 ⎤ ⎡ s11 s11 ⎥⎦ ⎢⎣ − s12 ⎡1 0 ⎤ ( s112 + s12 2 ) ⎢ ⎥ ⎣0 1 ⎦ s12 ⎤ = s11 ⎥⎦ As shown in the first chapter G is a compensatory term and helps to determine the value of L before and after the transformation S L = P T ST S P which becomes L = QT Q When s11 + s12 = 1 we have L = ρ2 In conclusion the coherent transformation S is the rotation of the point P for which the radius ρ is invariant. 16) is the expression of the coherence existing between the methods used to compute the velocity of the point P and finally the position Q.

Tasks and Actions are defined by the use of other agents to include this particular type of agent. We term them Agents of the Second Order. 3. 4. In a new image we show both the task and the sources by the symbols Sk and Tk. 3 where at any node of the graph the tasks and the sources with the same number are the same entity. Source 1 Source Task 4 Task 2 Action Source Task Source Source Task 3 Task Fig. 2 Network showing the Action between Different sources and the task. For example from the source 1, we can obtain two different actions tasks 2 and the task 4 S1 1 S1 Action T2 2 T1 S2 T4 4 S3 S4 T3 3 T3 Fig.

### 2-D Shapes Are Behind the Drapes! by Tracy Kompelien

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