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## 29-30 March 2011 Synchronized Albino Black Swan Second Fractal Nonlinearity 0 comments

The US and Global Macroeconomy are saturated. No new useful jobs are needed to meet an economy fundamentally based on home ownership - now without net demand.

Homeowners are underwater. Promises made at the state and local level regarding pensions sans money printing are undergoing retrenchment.

Lammert Second Fractals.

Second fractals are characterized by nonlinearity in the terminal 1/5 of their entire 2x-2.5x length.

From the Main Page of the Economic Fractalist:

"The ideal growth fractal time sequence is X, 2.5X, 2X and 1.5-1.6X. The first two cycles include a saturation transitional point and decay process in the terminal portion of the cycles. A sudden nonlinear drop in the last 0.5x time period of the 2.5X is the hallmark of a second cycle (FRACTAL SIC)and characterizes this most recognizable cycle. After the nonlinear gap drop, the third cycle begins. This means that the second cycle can last anywhere in length from 2x to 2.5x."The synchronized second fractals as of 19 March 2011:

British hegemony

1. 1695-1788/ 1788-2011 :: x/2-2.5x

US hegemony:

2 1788-89-1858/1858-2011 :: x/2-2.5x

3. 1982-1990/1990-2011 :: x/2.5x (or 99/246 of 247.5 months)

4. Oct 1998- Oct 2002/Oct 2002-2011 :: x/2-2.5x (or 51/102 months)

5. 67-69/139 days :: x/2-2.5x sarting on the 25 May 2010 ECCE the perfect skeletonized NIKKEI fractal

6. Containing the Wilshire secondary peak 18 February 2011 to its 11 October 2007 nominal high is a 10/17 of 25 day :x/2.5x 30 March 2011 is the 25th 2.5x trading day of the 10/25 day fractal.

30 March 2011 is the 2.5x second fractal ending for the terminal 2-2.5x portions of these 6 synchronized second fractals.

The Albino Black Swan Nonlinear Event: 29-30 March 2011

(with the caveat of an extension caused by trading halts on 30 March 2011.)Interpolated ideal 4 phase and 3 phase quantum self organizing fractals.

Saturation Macroeconomics: the patterned science of the macroeconomy: x/2.5x/2x/1.5-1.6x and y/2-2.5y/2-2.5y

From the 6 March 2011 posting's last paragraph:

'The synchronized nonlinear crash expected on day 10-11 day of the third 18 day fractal of the 9/23/18/14 day ideal Lammert sequence is expected to be a once in over 250 year event. The boundaries of the daily fractal sequence to an expected April 25 low are 9-10/23-25/18-20/14-15 days with a maximum extension of 5 trading days."

22 April is a holiday making 26 April the original date. If the fourth fractal (x/2.5x/2x/1.5-1.6x) :: (first,second, third,fourth) were 1.6x vice 1.5 the maximum boundaries are 9-10/23-25/18-20/14-16 days.

The Wilshire's 9+ day base fractal starting on 28 January 2011 and ending on 10 February had its second fractal conclusion on 16 March 2011: the 24th vice 23rd day with a nonlinear minutely gap between day 19 and day 20 of the 24 day second fractal. This was/is an elegantly perfect first and second fractal sequence : x/2.5x with a characteristic nonlinear break after 2x day 19 of the base fractal 9 and 1/2 days. The 4 phase expected fractal sequence is 9.5/24/19/14.3-15.2 days :: x/2.5x/2x/1.5-1.6x.

With 22 April as a holiday the expected final low is on 3 May April 2011 vice 25 April with completing day 15 of a 9.5/24/19/15 day fractal with an expected reversal day on 3 May 2011.

The 3 May 2011 final low will likely be extended by trading halts occurring on 30 March 2011.

The historically rare 220-300 year nonlinear MacroEconomicQuake MEQ event is expected to occur on 29-30 March 2011. This will complete the 25th day second fractal of a 10/25/23 day interpolated decay fractal beginning on 10 February and ending with a reversal on the 23nd on 3 May matching the expected end of the 9.5/24/19/14.3-15.2 day 4 phase growth and decay fractal.

The interpolated fractals are a 4 phase Lammert growth and decay fractal A startoning 28 January 2011 and an ideal decay fractal B starting 10 February 2011.

A 9-10/ 24 / 19 /14.3-15.2 days x/2.5x/2x/1.5x-1.6x

B 10/ 25 / 23 days y/2.5y/2.4-2.5y

Both ending on 3 May 2010.

r.

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