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(assuming some form of backtracking so that nodes generated earlier in the search tree are revisited to be expanded later in the search tree) Sometimes the shortest route might be on the very left of the tree, and its structure is such that all remaining routes can be pruned immediately without any need to expand them further In this best possible case the solution has been found in O(d), that is, within the time it takes to generate a route of average length The O notation is not meant to take into account practical aspects of computation, such as processor speed, but is meant to give an abstract description in terms of units of time, however measured, of how long an algorithm will take to complete its task, in the worst possible case The O notation is also used to estimate space requirements for a search.



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For instance, with A , in the worst case, all paths found in the search tree may need to be stored because the shortest route is not found until the very end of the search and no pruning of redundant paths is possible The space complexity of this worst-case scenario is also O(b d ) For instance, if it takes 1 byte to store a node and its path to a child, then for A , with b = 3 and d = 5, 243 bytes are needed For a search with b = 10 and d = 10, 10 billion bytes would be needed It is better, from a computational complexity viewpoint, to have algorithms that are of the order O(xk), where x can vary and k is a constant number, than to have an algorithm of the order O(kx ).





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Consider algorithms of the order O(12 ), O(22 ), O(32 ), O(42 ), O(52 ), etc, ie O(xk) The values are O(1), O(4),O(9), O(16), O(15), etc Compare this to algorithms of the order O(21 ), O(22 ), O(23 ), O(24 ), O(25 ), etc, ie O(kx ) The values here are O(2), O(4), O(8), O(16), O(32), etc In the latter case, there is an exponential increase in the complexity (the exponent of kx increases), whereas in the former there is a polynomial increase (the polynomial of xk increases) With regard to an O(bd ) search, it is better to have the branching factor b increase than the depth d of the tree increase.

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For instance, consider an algorithm of O(702 ), that is, each node has 70 connections (with 70 or more nodes) but the best route can be found at level 2 of the search tree This results in 4900 paths to explore On the other hand, if there were just two connections from each node, the best route will be found at level 70, ie O(270 ) This might happen with a 70 city map where each node was connected to just two other nodes The task of nding the shortest route that visits every city would now mean that the resulting number of paths is too large for any computer to calculate In fact, it is estimated that there are about 270 atoms in the whole universe Even assuming one atom per path, all the atoms in the universe would be required just to store.

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This is a foolproof way of creating scrumptious steamed fish: 1. Rub the fillet with spices, chopped herbs, ginger, garlic, or chili peppers. Lay the seasoned fish flat in a bamboo steamer or folding steamer basket. 2. Pour about 11 2 inches (3.75 cm) water into a pot, cover and bring the water to a boil. Place the steamer over the pot. 3. Check the fish for doneness after about 10 minutes. The fish should flake easily with a fork when done.

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