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occur in one direction: up for long positions, down for short ones The intention is to keep the stop a similar statistical distance from the best current price achieved at each stage of the trade, just as it was from the original entry price The stop for long positions is calculated as follows: (1) Subtract from the entry price a parameter (mmstp) multiplied by the average true range (the result is the stop for the next bar) (2) On the next bar, subtract from the current price another parameter (stpa) multiplied by the average true range (3) If the stop resulting from the calculations in Step 2 is greater than the current stop, then replace the current stop with the resultant stop: otherwise the stop remains unchanged (4) Repeat Steps 2 and 3 for each successive bar.

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In the stop for short positions, the multiples of the average true range are added to the market prices and the stops are ratcheted down The third test involves a more sophisticated approach For long positions, the stop is initialized a certain number of average true range units below the entry price, as usual The stop is then moved up an amount that is determined by how far the current prices are above the stop s current value For short positions, the initialization occurs above the entry price, and the stop is moved down to an extent determined by how far the current prices are below it The stop initially moves in quickly, losing momentam as it reaches the vicinity of the current price level.

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This method involves nothing more than a kind of offset exponential moving average (EMA), except that the moving average is initialized in a special way on entry to the trade and is only allowed to move in one direction; ie, the stop is never polled further away from the market, only closer The stop for long positions is calculated as follows: (1) Initialize the stop to be used on the entry bar by subtracting from the entry price a parameter (mmstp) multiplied by the average true range (2) At the next bar, subtract from the high a parameter (stpa) multiplied by the average true range; then subtract the current placement of the stop, and finally multiply by another parameter (srpb) (3) If the resultant number from Step 2 is greater than zero, then add that number to the value of the current stop; otherwise the stop remains unaltered.

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household. Conclusion: If you want to know the real facts, ask your customers directly. Appended data do not tell the whole story. What is the income range of your customers Figure 14-3 gives the results from the same company, using appended head of household data. What can we learn from this graph The consumers of this company s products live in households in which the income is close to the national average. Poor people do not buy the products. Those with incomes over $50,000 clearly do. In terms of gender, the company s products appeal more to women than to men, as Figure 14-4 shows. Nationwide, women make up about 51 percent of the population. But 62 percent of the consumers of this company s products are women.

(4) Repeat Steps 2 and 3 for each successive bar In the stop for short positions, the multiples of the average true range are added to the market prices and only corrections that are negative are added to the stop prices static void Model (float *parms, float Wt float *opn, float *hi float *lo, float l cls, float *vol float *oi, float dlrv, int nb,.

Modeling is complicated and expensive. It usually requires the appending of external data, such as age, income, and presence of children. It requires expensive software manipulated by skilled analysts. The minimum cost for a model is usually $25,000, and some companies have spent well over

TRDSIM // // ,, // // // as, float *eqclsl { Implements random entry tests of the standard exit strategy modified to use dynamic stops. File = x20mod02.c vector [I. .MAxPFm, Of parameters pa-s vector [I. .nbl of dates in YYMMDD form d-L vector [I. .rlbl Of opening prices opn

Figure 14-4

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