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benanderson89

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:eyebulge:

I tried the researchmaniacs link yesterday (as well as the usual inventory.ford and fordlabels.webview) and got nothing. Hell I even tried them this morning and got nothing.

Now I have a sticker so I can officially say my car is, uhh, born? IDK, but I'm excited! In around 18 hours (minimum) ETIS should be updated, too, once the car physically exists in its completed state.

sticker.webp
 

SteveS

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SteveS

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:eyebulge:

I tried the researchmaniacs link yesterday (as well as the usual inventory.ford and fordlabels.webview) and got nothing. Hell I even tried them this morning and got nothing.

Now I have a sticker so I can officially say my car is, uhh, born? IDK, but I'm excited! In around 18 hours (minimum) ETIS should be updated, too, once the car physically exists in its completed state.

sticker.webp

Blend date today anyway! Good news.
 

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Lone Survivor

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^^^ not checked today but my last 4 on my VIN is 3318, so not far down the line behind you!
 

SteveS

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^^^ not checked today but my last 4 on my VIN is 3318, so not far down the line behind you!
My last 4 digits are 3238 and my blend date is tomorrow....
 

RandyStang

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YEY!!! Just been told mine is in Southampton with delivery later this week!!!

Excited, na that would be a gross understatement :headbang:
 

davidb

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My last 4 digits are 3238 and my blend date is tomorrow....
Good stuff, mine also has a blend date of tomorrow :) That's exactly two weeks short of being a year since it was ordered...
 

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Zerocool

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Pick up today after work....

This day cannot go quick enough!!


Sent from my iPhone using Tapatalk
 

SteveS

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slowhand99

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There's definitely a thesis in this... "The Inner Workings of the Ford Motor Company" ;)
Chaos theory concerns deterministic systems whose behavior can in principle be predicted. Chaotic systems are predictable for a while and then 'appear' to become random. The amount of time for which the behavior of a chaotic system can be effectively predicted depends on three things: How much uncertainty we are willing to tolerate in the forecast, how accurately we are able to measure its current state, and a time scale depending on the dynamics of the system, called the Lyapunov time. An example of Lyapunov time is the Ford Motor Company ordering, production and delivery processes for the S550 Mustang. In chaotic systems, the uncertainty in a forecast increases exponentially with elapsed time. Hence, mathematically, doubling the forecast time more than squares the proportional uncertainty in the forecast. This means, in practice, a meaningful prediction cannot be made over an interval of more than two or three times the Lyapunov time. When meaningful predictions cannot be made, the system appears to be random.

Natch.
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