imperial scooters?

[Michael Aylsworth]

http://www.facebook.com/imperialscooters

like em. but look at the 3d deck render they did, looks amazinggg!

 

[Bennett_J]

My honest opinion: This is Nooner's 2nd company, !NESK is clothing, Imperial is parts.

Now this is just something I have INFERRED so don't take it to heart.

But the deck looks fine other than the 61,000th of an inch concave. Thats basically nothing (but I can double check that trig on my handy dandy calculator)

 

[Robert]

it looks like it is half extruded

 

[Hunter P]

Looks like a aosv2 kinda..

 

[btyczki21]

Based out of LA and they work with riders trying to make legit affordable parts!

 

[connor Donnelly]

Based out of LA and they work with riders trying to make legit affordable parts!

thats what they all say.then they into kota sports

 

[instinctscooter]

looks really good! just needs testinng + good quality material and there u go
EDIT, wheels up on their fb but blurry pic

 

[btyczki21]

thats what they all say.then they into kota sports

what?

 

[jimvandeveld]

My honest opinion: This is Nooner's 2nd company, !NESK is clothing, Imperial is parts.

Now this is just something I have INFERRED so don't take it to heart.

But the deck looks fine other than the 61,000th of an inch concave. Thats basically nothing (but I can double check that trig on my handy dandy calculator)

I think what he's inferring is .0625" = 1/16th of an inch. I think what you're used to seeing is the number in the form of "degrees of concave", but A degree is roughly equal to .010" angular cut over a flat surface, so you're looking at somewhere between 5 and 6 "degrees of concave" on the deck if my trig is right. Hope this helps, deck looks nice IMHO.

 

[Kevin Lo]

Looks pretty much like a AOSv2.

 

[Vaughn.H]

you sir fail.... looks nothing like a aosv2

 

[Bennett_J]

I think what he's inferring is .0625" = 1/16th of an inch. I think what you're used to seeing is the number in the form of "degrees of concave", but A degree is roughly equal to .010" angular cut over a flat surface, so you're looking at somewhere between 5 and 6 "degrees of concave" on the deck if my trig is right. Hope this helps, deck looks nice IMHO.

Your trig is completely correct, although your fractional skills are not as strong.

1/16 inch =/= 61,000th of an inch

 

[jimvandeveld]

Your trig is completely correct, although your fractional skills are not as strong.

1/16 inch =/= 61,000th of an inch

You're right. It's not exactly 62.5 thou, which is why my first statement was 1/16 = .0625, not .061, but it's close and 1/16 was the closest fractional denomination. I was just trying to simplify it. I bet that 61 thou is probably the exact equivalent to whatever the degrees of concave the deck has.