If you are bored

[Shadow]

Is there ever a time when all three cars in my signature are vertically aligned?

[Camaclue]

IMPOSSIBRU

[Holby]

Those are cars?

[Camaclue]

possibly

[Durza]

the answer is yes, right when they start

[Shadow]

Those are cars?

No, they're Holbies. That's how I picture you, anyway.

@Durza: WELL AREN'T YOU CLEVER

[Camaclue]

Just me and my Holby and miles of Shadow.

[Holby]

Those are cars?

No, they're Holbies. That's how I picture you, anyway.

@Durza: WELL AREN'T YOU CLEVER

Definite improvement.

[Durza]

@Durza: WELL AREN'T YOU CLEVER

yes, yes I am

[Camaclue]

CLEVER GIRL BOY

[Calisto]

This is probably possible to solve by using a couple of math equations. According to the page source, the "cars" move at rates of 9, -11, and 7 pixels per jump (setting left as the positive direction).

If each car is reduced to the size of one pixel, the position can be expressed by a sawtooth function.
p(t) = d ( (v / d)t - floor( (v / d) * t))
d = width of window (pixels)
v = car velocity (pixels/jump)
t = number of jumps (jumps)

I could be wrong though.

[Raggon]

I dont feel like doing that equation... :(

[Camaclue]

nobody does.

[Krowdon]

I hate math.

[Shadow]

This is probably possible to solve by using a couple of math equations. According to the page source, the "cars" move at rates of 9, -11, and 7 pixels per jump (setting left as the positive direction).

If each car is reduced to the size of one pixel, the position can be expressed by a sawtooth function.
p(t) = d ( (v / d)t - floor( (v / d) * t))
d = width of window (pixels)
v = car velocity (pixels/jump)
t = number of jumps (jumps)

I could be wrong though.

You're certainly on the right track. Keep going!