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Original Message
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RE: Compared to... |
By McQ - 11/24/2004 7:36:39 PM; IP 65.176.64.173 |
Just an opinionated comment or two.
As one who purchased a brand new '66 GT/A I can say they're excellent cars. The car provided me a lot of kicks and faithful transportation over the ten year period I owned it. Never changed the 3.25 gearing; had the C6 rebuilt under warranty(at 23,000 miles - just made it); installed a PI aluminum intake in '69, along with a dual point Ford "kit"; the trusty Springtime Yellow 'lane would run consistently in the mid 14's all the way to '76. Sold it for a whopping $1,400 with just 70K well cared for miles. Big mistake.
The great thing about the '66/'67 Fairlane(although the '67 is more difficult to find due to lower production due to, I think, the -S- code being available to the 'stang) is that you can do what you may have done gt428...install a built '28 and not hurt the value at all. As a matter of fact, I've seen from limited following/checking, that a built FE in a factory -S- code anything increases the value. I attribute this to the fact that the stock, showroom GT390 never set the pace in '66-'68. It was a good all around street performer but it needed help to keep up. What really made them run better was headers, plus a little lower gearing.
I was fortunate enough in the mid 80's to acquire a '66 Cyclone GT. Had a little more wherewithall and $ money this time. It was a nice automatic, one owner car. Installed a CJ and it would run mid 13's all Saturday night long. But I sold it too.
Anyway, it's fun to read your ideas/opinions on the value of the -S- code Fairlanes. I "think" a nicely restored(not concours perfect - why?) built FE - 390/406/427/428 or a brand new Ford Racing Parts crate FE, would be worth close to $20K in today's market. Again, that's nicely restored to stock appearance, a detailed FE(tri power/dual 4's a plus) headers, suspension improvements, and any 14-15" by 7" wide wheels.
The Fairlane is every bit as good as the Mustang/Cougar in all respects except maybe in top $ value. And that's not a bad thing at all. |
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