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Now consider the effects of the above operation on obstacles (see Figure 6.18a). Obstacle boundaries and the generic paths partition our hexagon into occupied areas (shaded areas in Figure 6.18b) and free areas (numbered I , II, III, IV and V in Figure 6.18b). Each free area is not necessarily simple, but it must be homeomorphic to a disc, possibly with one or more smaller discs removed (e.g., area I of Figure 6.18b has the disc that corresponds to obstacle O2 removed). The free area s inner boundaries are formed by obstacle boundaries; its outer boundary consists of segments of obstacle boundaries and segments of the generic paths. Any arbitrary obstacle-free path p that connects points S and T consists of one or more segments, p1 , p2 , . . . , pn , in the hexagon. Let xi , yi be the end points of segment pi , where x1 = S, xi+1 = yi for i = 1, 2, . . . , n 1, and yn = T . Since p is obstacle-free, xi and yi must be on the outer boundary of the free area that contains pi . Therefore, xi and yi can be connected by a path segment pi of the outer boundary of the free area. The path p = p1 p2 . . . pn that connects S and T and consists of segments of the generic paths and segments of obstacle boundaries is therefore entirely on the connectivity graph G.

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Some of these guys only trade the crosses, you know, the EUR/JPY, the GBP/CHF, and so on So they didn t take it But I did So did Winnipeg George Does Anderson know you all took it I asked Heck yeah, he shot back, obviously thinking I was a moron for not knowing that already Anderson knew about it He signed off on every one of us taking it It was a fine trade, Harry You made me some excellent coin today Cheers! Cheers! I replied, and then I forgot all my other questions What I thought Whump! It hit me on the head as hard as those bad trades had hit But this time it was a much better whump! It was the whumping that you get in your heart when you are first kissed Only I had been kissed by sweet, redemptive pippage.

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The major players in the high-end FPGA world are SRAM based, which means that logic functions are coded into LUTs. These LUTs are small SRAM cells distributed across the FPGA and available for general logic implementation. It would seem that a natural extension of this would be to implement logic in the larger dedicated RAM blocks (the ones actually used like RAM), particularly when utilization is running low. Although this may make sense conceptually, the problem associated with this is performance. The small distributed RAM cells will have very small delays, and logic will propagate through these LUTs very quickly and ef ciently relative to other logic elements. The larger RAM blocks, on the other hand, will have much larger delays associated with them and will subsequently create a very slow implementation. In general, it is not wise to rely on logic that is packed into dedicated RAM blocks. Only as a last resort in an extremely high density and slow design would this be useful.

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Figure 6.18 Illustration for Theorem 6.3.13. Shown are two obstacles O1 , O2 (shaded areas) and path p (thicker line). The torus is represented, respectively, as (a) a unit square with its opposite sides a and b identi ed in pairs and (b) as a hexagon, with generic paths as its sides. Segments p1 , p2 and p3 in (b) are connected; they together correspond to the path p in (a).

Figure 6.18a presents a torus shown as a unit square, with its opposite sides a and b identi ed in pairs. O1 and O2 are two obstacles. Note that the three pieces of obstacle O1 in the gure are actually connected. Segments g1 , g2 and g3 are (any) three of the four generic paths. For an XXP arm, we now de ne generic paths and the connectivity graph in B, which is homeomorphic to a torus. De nition 6.3.14. For any two points a, b J, let ab be the straight line segment connecting a and b. A vertical plane is de ned as

Register ordering is a method used by the placement tool to group adjacent bits of a multibit register into a single logic element. Most cell-based logic elements have more than one ip- op, and thus by placing adjacent bits together the timing can be optimized as shown in Figure 16.11.

1 Vab = Pm (Pc (ab))

Who knows how much money I d made for these people here One-million-dollar positions times 10, 20 traders Or more Multiplied by a hundred pips or more I recollected my brains and then walked back to my temporary trading desk I didn t try to act nonchalant about it If I could have skipped back to the desk, I would have done it My duty now was to find more of these trades Had it been a one-time-only thing Had I just been lucky because.

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