Lotus 7 Replica Brunton Superstalker 325 horsepower! No Reserve!

1962 Lotus Super Seven Description

Up for sale is my 2010 Brunton Superstalker. I am out of room and need to let something go and unfortunately, this is it. It is a Lotus 7 replica and is street legal as well as being an Autocross winner and track day terror. The combination of light weight (1725 lbs.), low center of gravity, wide track, and the built GM L67 Supercharged V6 produces 325 horsepower is amazing. Transferring all of that twist to the ground is a T-5 5 speed manual to a Detroit Locker limited slip rear end and 3.89 gears. Handling is enhanced with Toyota MR2 power steering, 4 wheel disc brakes and custom built GAZ adjustable shocks. A removable roll cage, is included along with a snap on bikini top to protect from the sun. The rear wing is easily removable for when the extra grip is not needed. All of that being said it’s not only about track day shenanigans, as this furious little roadster is street legal! Nearly everything on the vehicle is a GM part, making finding replacements an easy proposition. Modern Lotus Exige seats are fitted and liquid filled AutoMeter gauges abound. Built for all sizes as I am 6'3" 250 lbs and fit comfortably. This car was built with the best of everything for reliability and performance. All decals are easily removable. Daily driver reliable, Supercar performance at a great price. Better power to weight ration than a Z06 Corvette! It's do an 11 second quarter mile too! Runs on 91 octane gas. Probably not a good winter car though LOL! Bought in 2007, finished and titled in 2010, this car inspects as a 1962 Lotus 7 (Titled as a 2010) which in Texas means Safety inspection only. Your state is likely the same. Street wheels are 15x7 and it comes with 7 extra 13x10 wheels for racing. Top speed is in excess of 150mph as this is a FAST car! So much more as the amount of money invested is significant. Call me with questions or to arrange an inspection at 940-595-0633. This vehicle is for sale locally, so act quick before it is gone.