Observed since 20 Oct, 19:10 UTC
No superseded metadata states collected. Unchanged observations do not create new revisions.
Calulates how full a grid will be if each item is spaced out by a given amount
An algorithm than can be used to find the maximum number of cells that can fit into a grid with a predefined spacing. In other words two-dimensional density.
npm install 2d-density
const twoDDensity = require('2d-density');
const gridWidth = 100;
const gridHeight = 100;
const spacing = 3;
const result = twoDDensity.findPercentFull(gridWidth, gridHeight, spacing);
Width, height and spacing should all be whole numbers.
Spacing does not count diagonals. Thus a cell that is diagonally adjacent is really spaced 2 cells away.
{
count: 2000,
percent: 0.2
}
Say you have a grid with a width of 5 and a height of 4 and you want to fill cells that are 2 away from each other. You might end up with something like this:
| x | x | x | ||
|---|---|---|---|---|
| x | x | |||
| x | x | x | ||
| x | x |
The count would be 10 and percentage full would be 0.5. This would be pretty easy to calculate for spacing of 2 but things get more complex when using spacings with odd numbers.
For example a 5 by 5 grid with spacing of 3.
| x | x | |||
|---|---|---|---|---|
| x | ||||
| x | x | |||
The count is only 5 and the percentage would be 0.2.
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Observed since 20 Oct, 19:10 UTC
No superseded metadata states collected. Unchanged observations do not create new revisions.
package:ece9e117314a9c206396b4801464a2ca12d28308d9910399b62eee4f1987165a