Where did the universe come from? Atheistic origin science has no answer.

[Surgenator]

you cant take the length and width and call it a ratio, that is the dimensions.

By your logic, nothing is a ratio. Congradulations idiot, you have won the dunce award. You get to sit in a special chair with this fancy hat.

[Huggy Bear]

Well, all i can say is, I rest my case.. you guys harp on and on about evidence, but how will you ever accept evidence when you won't accept mathematical proof?

math isn't open for interpretation, it is what it is.

this shows me, you will defend your position zealously, no matter if your position is proved to be wrong.

How is this psychology any different from the fundamental Christians, that you despise so much?

[Surgenator]

To bad you don't understand math and how it relates to measurements.

[Huggy Bear]

you cant take the length and width and call it a ratio, that is the dimensions.

By your logic, nothing is a ratio. Congradulations idiot, you have won the dunce award. You get to sit in a special chair with this fancy hat.

And by the way.

http://www.merriam-webster.com/dictionary/dimension

di·men·sion
noun \də-ˈmen(t)-shən also dī-\
: the length, width, height, or depth of something
: a measurement in one direction (such as the distance from the ceiling to the floor in a room)

[Surgenator]

Stop it already, I can't stop laughing.

You completely missed the point. You don't know what a ratio is.

[Huggy Bear]

By your logic, nothing is a ratio. Congradulations idiot, you have won the dunce award.

Lol, you're such a Muppet,

As a general rule, if you plan on calling someone an "idiot", make sure your spelling is correct.

[Jenny A]

<snip> answer me this, where else is Pi used other than in relation to circles or spheres?

--- you do realize that the Fibonacci Sequence and Pi both describe curves. There are circles in nature (planets, water ripples etc) and there curves described by the Fibonacci Sequence and the related Golden ratio. Neither is more mystifying than the other.

But while I'm not sure why it would matter, I will point out that the "average meandering ratio (the ratio between straight and winding) of rivers approaches pi. What Makes Pi So Special? And rivers are not circles.

[Surgenator]

I wouldn't waste your time Jenny. Haggy can't handle counter examples.

[Huggy Bear]

<snip> answer me this, where else is Pi used other than in relation to circles or spheres?

--- you do realize that the Fibonacci Sequence and Pi both describe curves. There are circles in nature (planets, water ripples etc) and there curves described by the Fibonacci Sequence and the related Golden ratio. Neither is more mystifying than the other.

But while I'm not sure why it would matter, I will point out that the "average meandering ratio (the ratio between straight and winding) of rivers approaches pi. What Makes Pi So Special? And rivers are not circles.

http://www.livescience.com/34132-what-ma...ecial.html

Albert Einstein was the first to explain this fascinating fact. He used fluid dynamics and chaos theory to show that rivers tend to bend into loops. The slightest curve in a river will generate faster currents on the outer side of the curve, which will cause erosion and a sharper bend. This process will gradually tighten the loop, until chaos causes the river to suddenly double back on itself, at which point it will begin forming a loop in the other direction.

Because the length of a near-circular loop is like the circumference of a circle, while the straight-line distance from one bend to the next is diameter-like, it makes sense that the ratio of these lengths would be pi-like.

[Jenny A]

<snip>
But while I'm not sure why it would matter, I will point out that the "average meandering ratio (the ratio between straight and winding) of rivers approaches pi. What Makes Pi So Special? And rivers are not circles.

http://www.livescience.com/34132-what-ma...ecial.html

Albert Einstein was the first to explain this fascinating fact. He used fluid dynamics and chaos theory to show that rivers tend to bend into loops. The slightest curve in a river will generate faster currents on the outer side of the curve, which will cause erosion and a sharper bend. This process will gradually tighten the loop, until chaos causes the river to suddenly double back on itself, at which point it will begin forming a loop in the other direction.

Because the length of a near-circular loop is like the circumference of a circle, while the straight-line distance from one bend to the next is diameter-like, it makes sense that the ratio of these lengths would be pi-like.

Of course it makes sense since pi describes the relation between the circumference and the diameter of a circle. Anything described by pi will by definition have to do with that ratio. The Fibonacci sequence describes a curve. All examples it involve that curve. So, your point is?