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used to calculate the probabilities that can then be acted upon They create places where there is a high probability of success When you find one of these places, you act at that time What they don t do, he cautions, is provide continuous advice: Can you look at any given point in time at Bollinger Bands and know what to do The answer, at least in my practice, is no He says that Bollinger Bands are not forecasting tools They can t predict, for example, what the Dow will do on a certain date Nevertheless, he acknowledges that within the Bollinger Band setups there are obvious targets and obvious projections that can be made It s especially useful to see whether a setup is working or not But I wouldn t call that market forecasting One phenomenon that is unique to Bollinger Bands is that it tends to stay overbought or oversold for long time periods We call that a walk up the bands, he explains, or a walk down the bands It s perfectly normal In fact, that is the sort of activity that is expected in a trending market You may have to go for a long time, or a very short time, before you find a usable setup If someone gets impatient because there s no immediate buy or sell signal, he suggests it s a failure of the person, not the tool He adds: The biggest mistake that people make with my indicator is they assume that any tag of the upper band is an automatic sell, and that any tag of the lower band is an automatic buy That s completely wrong Another problem is that people get fixated on certain signals even though the market is going against them As a result, they go through a lot of pain The key, Bollinger says, is to be flexible Think of these trading bands as a component of a system analysis that also includes trend and sentiment information It s more useful to think of my trading bands as part of a whole trading system rather than try to be too simplistic.

b(t)

Multiplication over subtraction The distributive laws also work with subtraction For any three integers a, b, and c

a(b c) = ab ac and (a b)c = ac bc It s not hard to show how these follow from the laws for addition If you want to do a rigorous job, the process is rather long Table 5-3 breaks the derivation down into an S/R process, showing every logical step, for the left-hand distributive law of multiplication over subtraction If you want to do a proof for the right-hand distributive law of multiplication over subtraction, consider it a bonus exercise!

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(a) Describe in words the effect of this system (b) What is the corresponding polynomial 27 What is the sum of the nth roots of unity What is their product if n is odd If n is even 28 Practice with the fast Fourier transform (a) What is the FFT of (1, 0, 0, 0) What is the appropriate value of in this case And of which sequence is (1, 0, 0, 0) the FFT (b) Repeat for (1, 0, 1, 1) (a) Suppose that you want to multiply the two polynomials x + 1 and x2 + 1 using the FFT Choose an appropriate power of two, nd the FFT of the two sequences, multiply the results componentwise, and compute the inverse FFT to get the nal result (b) Repeat for the pair of polynomials 1 + x + 2x2 and 2 + 3x 210 Find the unique polynomial of degree 4 that takes on values p(1) = 2, p(2) = 1, p(3) = 0, p(4) = 4, and p(5) = 0 Write your answer in the coef cient representation 211 In justifying our matrix multiplication algorithm (Section 25), we claimed the following blockwise property: if X and Y are n n matrices, and X = A C B , D Y = E G F H

In Bollinger s opinion, the best way to use his indicator is by experimenting with the defaults Fool around with the defaults as widely and creatively as possible, he suggests What could happen is you might stumble across something that works really well, a combination of rules or bands that fits your trading style

The left-hand law fails with division The left-hand distributive laws do not work for division over addition or for division over subtraction To see why, all you have to do is produce examples of failure That s easy! Consider this:

where A, B, C, D, E, F , G, and H are n/2 n/2 submatrices, then the product XY can be expressed in terms of these blocks: XY Prove this property = A C B D E G F H = AE + BG CE + DG AF + BH CF + DH

24/(4 + 2) = 24/6 = 4 but 24/4 + 24/2 = 6 + 12 = 18 And this: 24/(4 2) = 24/2 = 12

Eventually you could find that sweet spot that works really well for you One way to find it is by changing the moving averages from simple to exponential to weighted, or change the number of periods, or the number of bands Then try it on 10-minute, daily, hourly, weekly, and monthly charts

Table 5-3 Derivation of the left-hand distributive law for multiplication over subtraction As you read down, each statement is equal to all the statements above it Warning: Don t mistake the expression ( 1) for the subtraction of 1! The parentheses emphasize that 1 is a factor in a product

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Statements a(b c) a[b + ( c)] ab + a( c) ab + ac( 1) ab + a( 1)c ab + ( 1)ac ab + ( ac) ab ac QED Reasons Begin here Convert the subtraction to the addition of a negative Left-hand distributive law of multiplication over addition Principle of the sign-changing element Commutative law for multiplication Commutative law for multiplication (again) Principle of sign-changing element (the other way around) Convert the addition of a negative to a subtraction Mission accomplished

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