CSS Algebra
Shortly after I put up the Jello article, I realised that the technique is really a wee bit silly. It’s great because it’s so tweakable, but it’s silly because the method of tweaking is mostly just trial and error.
Update: There’s a superior version of my Jello Calculator over on P.I.E.
Why didn’t I notice this before? Because as a programmer by nature, a lot of my design process is a sort-of haphazard try different things until it feels right approach.
But for all the other designers out there, Jello would be most useful if it came with a tool for creating the exact effect you want.
Well here you go.
The default is 540 + 60%. If you don’t want it quite so wide, 628 + 41% happens to be the values that make it 700px at 800×600 and 900px at 1280×960. (not counting browser chrome)
The Math Of It
It’s all wrapped up in the calculator, but for those interested, here it is:
As I mentioned in this comment, the width of the #container is governed as such:
w = (v - f) * p + f
- w - width of #container
- v - width of the screen
- f - fixed quantity
- p - percentage of the remander
If we plug two sets of values, we’ve got a system of two equations– two equations, two unknowns:
w1 = (v1 - f) * p + f
w2 = (v2 - f) * p + f
With a little bit of re-arranging, the f may be isolated:
f = (w - vp) / (1 - p)
With f isolated, the two may be set equal to each other, since f is constant in both cases:
(w1 - vp) / (1 - p) = (w2 - vp) / (1 - p)
The denominator disappears, and what’s left is this:
p = (w1 - w2) / (v1 - v2)
Once the p is solved for, all you need to do is plug it back in here, to get f:
f = (w1 - v1p) / (1 - p)
Mike

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