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Even roots of negative numbers What happens when you take an even root of a negative number The simplest example of this sort of problem is the square root of 1, but there are plenty of others What can you multiply by itself to get 1 Nothing that we ve defined yet! What is the 1/4 power of 16 Again, nothing we know of so far Mathematicians have defined quantities like this We will explore them in Chap 21 They re called imaginary numbers They have some fascinating properties Unlike division by 0 or the 0th root of 0, even roots of negative numbers can be tamed They are commonly used in science and engineering

Figure 44 The result of breadth- rst search on the graph of Figure 41 Order of visitation S A C D E B Queue contents after processing node [S] [A C D E] [C D E B] [D E B] [E B] [B] []

It s hard to step in and buy when you re losing money in the middle of a bear market, he says From an emotional standpoint, it s extremely hard to do From a financial standpoint, it s often the best move you can make

Here s a challenge!

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right thing If S is the starting point and the nodes are ordered alphabetically, they get visited in the sequence shown in Figure 44 The breadth- rst search tree, on the right, contains the edges through which each node is initially discovered Unlike the DFS tree we saw earlier, it has the property that all its paths from S are the shortest possible It is therefore a shortestpath tree Correctness and ef ciency We have developed the basic intuition behind breadth- rst search In order to check that the algorithm works correctly, we need to make sure that it faithfully executes this intuition What we expect, precisely, is that For each d = 0, 1, 2, , there is a moment at which (1) all nodes at distance d from s have their distances correctly set; (2) all other nodes have their distances set to ; and (3) the queue contains exactly the nodes at distance d

State the rule for negative reciprocal powers in general terms, where a is the base (the number to be raised to the power) and p is a positive integer

The AAII survey is often eerily accurate, capturing extreme pessimism or panic precisely at the exact bottom, or overconfidence at the very top But in the months between the two extremes, you might not learn much Technically, the sentiment survey was not designed as a timing indicator, but many have tried to use it that way Even if you do use the survey to try to time tops or bottoms, more than likely, you ll be early So perhaps the only criticism is that although it does work at tops and bottoms, it s only one piece of the puzzle When the numbers get high in either direction, you take notice, but you don t run out and trade based on the survey s results

The power to which we want to raise the base is 1/p, where p is some positive integer (We know that 1/p will be negative, because a negative divided by a positive always gives us a negative) If we use the method from the above example where we evaluated 125 1/3, then we have a 1/p = a (1/p) = 1/(a1/p)

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