Thread for photos that 100% do not violate any Terms Of Service, not political, not too lewd, no gas price pics etc.

[wings&wheels]

At a really good Italian restaurant in Buffalo..."looks like someone we know"

 

[4WD]

Is Arch related to Eli or Peyton?

He’s their nephew

 

[GR_CoB]

Fisker

https://www.fiskerinc.com/

I am seeing more and more of that Fisker Ocean. A surprising thing in Stanly County. I think by now I've seen the same amount of Fiskers as Teslas. But closer to Charlotte the area is still heavily dominated by Teslas, for now.

 

[Faawrenchbndr]

 

[GON]

 

[ZeeOSix]

I suspect that's one of the smaller V16s out there.

1:64 scale.

 

[andrewg]

Amazon logistics 26 foot box truck with driver smoking up marijuana. Be careful if driving in the greater Denver area.

View attachment 194344

Seriously? Geez, what a tool.

 

[GON]

Seriously? Geez, what a tool.

People of Colorado voted for this. All I can do is to share with family to be very careful on the roads, and explain why.

 

[Number_35]

1:64 scale.

Let's say the engines are 327s, to make the math easy.

Bore = 4"/64 = 1/16"

Stroke = 3.25"/64 = 13/(4*64) = 13/256

I resorted to a calculator at this point - the displacement of the two engines together = c. 0.1595 in^3.

(This serves as confirmation that I'm a member in good standing of the Nerd/Geek Association.)

 

[twouvakind]

Myrtle Beach yesterday.
There are two trees pictured growing oddly.

 

[Speedbird001]

WTH? Gotta hear the story with this one... (My guess is blown tire at speed)

View attachment 194350

Obligatory picture:

 

[SHOZ]

Mr. T in the army 1975

 

[GSCJR]

At a really good Italian restaurant in Buffalo..."looks like someone we know"
View attachment 194345

Which restaurant? Santa Claus usually wears red, and rides on a sleigh powered by reindeer.

 

[ZeeOSix]

Let's say the engines are 327s, to make the math easy.

Bore = 4"/64 = 1/16"

Stroke = 3.25"/64 = 13/(4*64) = 13/256

I resorted to a calculator at this point - the displacement of the two engines together = c. 0.1595 in^3.

(This serves as confirmation that I'm a member in good standing of the Nerd/Geek Association.)

I get 0.00249 cu-in by doing it two different ways. 64 times less.

One way is (2 x 327)/(64^3), and the other way is doing it 1/64th bore area times 1/64th stroke times 16 cylinders.

 

[Number_35]

I get 0.00249 cu-in by doing it two different ways. 64 times less.

One way is (2 x 327)/(64^3), and the other way is doing it 1/64th bore area times 1/64th stroke times 16 cylinders.

Thanks for checking! I need to go through this again.

 

[ZeeOSix]

Thanks for checking! I need to go through this again.

I love crunching numbers, lol.

 

[Speedbird001]

 

[TimeFlies]

View attachment 194350

Tanks are tough, so what did that.

 

[Malo83]

 

[Malo83]