Frequency Analysis of WFMI

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From the Update 11/9/2010: The strongest frequency, according to classical frequency analysis, is an oscillation with a length of 10 trading sessions.

Frequency Analysis based on Monthly Comb

Frequency Analysis based on Monthly Comb of Whole Foods Market, Inc.

Even a casual examination of historical price lines seems to reveal cycles or regular short term fluctuations that continue repeating. Through the years, technicians have expended much effort to measure and exploit these cycles. It would appear simple enough to do a frequency analysis on the time series. But the cycles or periods that seem so easy to see in the price data, have proven to be surprisingly difficult to measure by classical methods. The classical methods apply to stationary cycles of exactly regular period. We can easily remove the trends from historical price data to make the series stationary. However, the fluctuations seen in financial data are almost never exactly periodic, complicating most attempts to take advantage of these cycles.

One factor in the behaviour of market fluctuations is "Anticipation". When speculators detect a cycle in prices, they will buy earlier before the peak, and sell earlier before the dip. This phenomena causes an increase in frequency, and eventually a breakup of the established cycle. Traditional frequency analysis methods such as the Fourier Transform, break down badly attempting to deal with these irregularities.

Wilder estimated that there was an important period of about 28 trading sessions. The half cycle of this period (14 sessions) is a default factor in many of the technical indicators. We have found this to be a reasonable figure, even in today's markets, but there is significant variation between issues. Some companies just seem to have faster or slower cycles for one reason or another, and the indicators may be more accurate when fitted to the situation.

The paradoxical condition of variable length periods forces the adoptation of some new forms of analysis.




General Market Conditions

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More than 70 Hi-Rez charts daily for Whole Foods Market, Inc.:

Frequency from Monthly Comb Filter
Representative Cycle (Trading Sessions) = 20.00
Sawtooth = 50.16
Peak TypeAvg. CycleMedian CycleCycle ModeCycle Amplitude
High17.1331.0016.0017.88 %
Low17.0829.0028.0016.76 %
Recent HighPriceRecent LowPrice Cycle
Friday, October 08, 201034.5728
Monday, September 20, 201038.1838
Monday, August 30, 201034.6939
Tuesday, July 27, 201040.1551
Tuesday, July 06, 201034.1920
Thursday, May 13, 201042.5040
Monday, June 07, 201037.6320
Wednesday, March 17, 201036.9445


Fourier Transform after Digital Filter M

Cycle LengthFourier Amplitude
150.51
130.45
180.44
230.32
250.31
290.30
270.23
310.23
350.20
390.15
510.14



Frequency Analysis based on Quarterly Comb

WFMI:  Frequency Analysis based on Quarterly Comb

Frequency from Quarterly Comb Filter
Representative Cycle (Trading Sessions) = 79.00
Sawtooth = 48.66
Peak TypeAvg. CycleMedian CycleCycle ModeCycle Amplitude
High52.6089.0079.0021.01 %
Low47.8883.0039.0032.12 %
Recent HighPriceRecent LowPrice Cycle
Tuesday, July 06, 201034.19143
Thursday, May 13, 201042.50142
Tuesday, December 08, 200925.30108
Monday, October 19, 200934.19117
Tuesday, July 07, 200917.1896
Monday, May 04, 200922.7076
Wednesday, February 18, 20099.2958
Tuesday, January 13, 200913.1679


Fourier Transform after Digital Filter Q

Cycle LengthFourier Amplitude
100.39
150.27
200.20
1240.18
230.18
250.16
850.15
1860.14
650.14
1170.13
340.13



Frequency Analysis based on Yearly Comb

WFMI:  Frequency Analysis based on Yearly Comb

Representative Cycle (Trading Sessions) = 0.00
Sawtooth = 42.95
Peak TypeAvg. CycleMedian CycleCycle ModeCycle Amplitude
High0.000.000.000.00 %
Low0.000.000.000.00 %
Recent HighPriceRecent LowPrice Cycle
Friday, November 21, 20088.191597
Friday, October 05, 200751.96445
Wednesday, December 28, 200573.67668
Tuesday, July 23, 200216.73323
Tuesday, May 06, 200328.31587
Wednesday, April 04, 20019.02213
Thursday, December 28, 200014.02694
Wednesday, May 31, 20007.96155


Fourier Transform on Raw Closing Prices

Cycle LengthFourier Amplitude
5123.91
5853.78
6832.52
8192.47
3151.78
141.36
161.21
4551.19
2411.10
2931.07
1241.06




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WFMI




Whole Foods Market, Inc.












Average Sawtooth based on Monthly Combo

WFMI:  Average Sawtooth based on Monthly Combo

WFMI




Whole Foods Market, Inc.









Average Sawtooth based on Bi-weekly Combo

Average Sawtooth based on Bi-weeklyly Combo of Whole Foods Market, Inc.



A comparison of the average distance (in time) from each periodic high to to next periodic low, against the distance to the following high point, yields the Sawtooth Statistic. The mid-point, corresponding to a perfect sine wave, is 50 percent. Values less than this indicate the sell slope is steeper than the buy slope, while values over 50 percent show the opposite.

The Sawtooth Statistic gives a clue to the general mood of the markets, functioning as a sort of sentiment indicator. The chart represents the sawtooth percentage of (approximately) monthly cycles over the past year, and of the (approximately) bi-weekly cycles, averaged over the past six months.




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