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Existential decision problems, such as graph hamiltonicity and traveling salesperson is there a round tour through specified cities of cost c? ; , involve a single existential quantifier "is there. . . ?" ; mathematical terms an existential problem boils down to finding a path--sometimes even just verifying its existence--in a large "decision-tree" of all possibilities, that satisfies specified properties. the above two problems, as well as thousands of other interesting and important combinatorial-type problems are np-complete. this means that they are conditionally intractable, i.e., the best way to solve them seems to require traversal of most if not all of the decision tree, whose size is exponential in the input size of the problem. no essentially better method is known to date at any rate, and, roughly speaking, if an efficient solution will ever be found for any np-complete problem, then all np-complete problems will be solvable efficiently. the decision problem whether white can win if white moves first in a chess game, on the other hand, has the form: is there a move of white such that for every move of black there is a move of white such that for every move of black there is a move of white . . . such that white can win? here we have a large number of alternating existential and universal quantifiers rather than a single existential one. we are looking for an entire subtree rather than just a path in the decision tree. because of this, most nonpolynomial games are at least pspace-hard. the problem for generalized chess on an n board, and even for a number of seemingly simpler mathgames, is, in fact, exptime-complete, which is a provable intractability. put in simple language, in analyzing an instance of traveling salesperson, the problem itself is passive: it does not resist your attempt to attack it, yet it is difficult. in a game, in contrast, there is your opponent, who, at every step, attempts to foil your effort to win. it's similar to the difference between an autopsy and surgery. einstein, contemplating the nature of physics said, "der and keno result.
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"come back!" but skip sauntered quickly out of sight and the group was left alone with only the echo of katya's plea and the metronomic swooshing of pepper's tail. the six strangers fought the uncomfortable silence by looking around at their surroundings, as if for the first time. they stood on a level ridge that stretched back no more than a hundred yards. just past the animal pens and chicken coop, there was a small lean-to -- presumably ayeaye's residence or workspace -- tucked up against a cluster of short palms and sawgrass. behind the humble structure, the ground rapidly sloped upwards to a dramatic rocky peak in the center of the island. beneath them, the courtyard and villas were completely out of sight, at least a mile under the ridge. from this vantage point, one had an aerial view of hearn's beach to the south-west, with the brilliant sand butting up against the natural jetty to the north. past the clear shallows, you could see how the labyrinthine rings of barely-submerged reefs encircled the island. each distant ring seemed to hold a darker shade of blue, until the water formed a tablecloth of azure tucked under the cloudless horizon. a light breeze rolled in from the ocean, bringing the sweet smell of hibiscus to battle it out with the lingering stench of manure. 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