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We derived a contradiction here because we improperly used the commutative and grouping laws First, we tried to apply these rules to a product that is undefined in its most basic form Second, we acted as if these rules can be used in a single expression infinitely many times, without really knowing if we can get away with such tricks Evidently we can t!

time The interviewer asked me, What do you call those bands I actually didn t have a name for them, so I said, My trading bands Then I quickly blurted out, Bollinger Bands And that s how they got named

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21 Use the divide-and-conquer integer multiplication algorithm to multiply the two binary integers 10011011 and 10111010 22 Show that for any positive integers n and any base b, there must some power of b lying in the range [n, bn] 23 Section 22 describes a method for solving recurrence relations which is based on analyzing the recursion tree and deriving a formula for the work done at each level Another (closely related) method is to expand out the recurrence a few times, until a pattern emerges For instance, let s start with the familiar T (n) = 2T (n/2) + O(n) Think of O(n) as being cn for some constant c, so: T (n) 2T (n/2) + cn By repeatedly applying this rule, we can bound T (n) in terms of T (n/2), then T (n/4), then T (n/8), and so on, at each step getting closer to the value of T ( ) we do know, namely T (1) = O(1) T (n) 2T (n/2) + cn

Table 5-2 Here is a proof that shows how you can reverse the order in which three integers a, b, and c are multiplied, and get the same product As you read down the left-hand column, each statement is equal to all the statements above it

Statements abc a(bc) a(cb) (cb)a cba QED Reasons Begin here Group the second two integers Commutative law for the product of b and c Commutative law for the product of a and (cb) Ungroup the first two integers Mission accomplished

It has amazed Bollinger the creative ways that people, including many option traders, have used his indicator People have reported using it in ways that I never imagined, he marvels I have received some tremendously good ideas from people who call in and say, Guess what I m doing with the Bollinger Bands And I reply, Oh really That s interesting, I hadn t thought of that one yet! He admits his greatest joy in creating the indicators is the input he receives from other people who find original ways to use the bands Perhaps the most surprising use of his indicator was from a man who approached him while at a conference in Japan Bollinger explains: He showed me a graph in which he had plotted the Bollinger Bands on the equity line of a trading system I told him, That s smart! After that, I spent a lot of time using Bollinger Bands inside trading systems on the equity curves as an asset allocation mechanism One of the reasons that Bollinger Bands have remained popular is that they easily adapt to market conditions, he says The components of Bollinger Bands are trend and volatility These are essential market forces And they are depicted in a manner that is intuitively easy for people to grasp He has seen all types of traders use his indicator, from people with no financial background to sophisticated mathematicians Other people have tried to create adaptive trading bands but none has worked as well, he notes You reach for the tool that works well If you have a nail and a board, you reach for the hammer, even if there are other tools lying around

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