**1**

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#1
Crossbones+ - Reputation: **2716**

Posted 16 May 2012 - 11:01 AM

If i do "dot" operation on two vectors i get value in between -1 & 1 right?

Hot to scale it proportionally to get it to 0 - 1 range?

I can't wrap my head around this right now.

Thanks for your time.

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#3
Members - Reputation: **782**

Posted 16 May 2012 - 11:43 AM

That is what the forum is here forI am sorry for opening a topic for this but i am unable to get correct keywords to search for this.

The dot product could be any value. It's the projection of one vector onto another vector.If i do "dot" operation on two vectors i get value in between -1 & 1 right?

Hot to scale it proportionally to get it to 0 - 1 range?

http://mathworld.wolfram.com/DotProduct.html

Why do you need to scale it so? The fact that you need to scale it to 0-1 is odd to me.

Regardless scaling a range to a-b from x-y where z is your value and z' is your clamped value should be like this:

z'=(a-x)+z*([b-a]/[y-x])

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#4
Crossbones+ - Reputation: **2716**

Posted 16 May 2012 - 11:56 AM

I am sorry but that link you gave is useless to me as i dont understand that matematical symbols, have any basic one to understand those?

What this big 'E' means and why does it have numbers and letters below and above?

**Edited by belfegor, 16 May 2012 - 12:02 PM.**

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#6
Crossbones+ - Reputation: **2716**

Posted 16 May 2012 - 12:15 PM

Unfortunately 99% of books also follows same pattern witch makes learning pretty hard.

**Edited by belfegor, 16 May 2012 - 12:15 PM.**

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#7
Members - Reputation: **195**

Posted 16 May 2012 - 12:26 PM

But, if you are unwilling to learn the actual math behind it (the dot product is simple and powerful enough to not really matter) here is an article explaining it in fairly easy terms.

A · B = A_{1}B_{1}+ ... + AB_{n}_{n}

The dot product is thus the sum of the products of each component of the two vectors. For example if A and B were 3D vectors:

A · B = A.x * B.x + A.y * B.y + A.z * B.z

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#8
Members - Reputation: **782**

Posted 16 May 2012 - 12:50 PM

I think his point is that you have to know the math to understand all the articles, but if you know the math then you don't need the articles. That's what I got from his meaning of "pointless".The books and links are referencing algebra and calculus formulas. Which are quite central to games in general. I do not enjoy just the theorems particularly either, but calling them 'pointless' is a little harsh.

Anyway, if you start at the beginning of the khan academy calculus playlist he should explain what everything means as he goes through. It's one of the best resources on math around tbh.