Another fundamental feature of our greed's is the relationship between columns and rose inside a single
items.
In fact, we also have the possibility in case we had, for example, a template consisting of more
rows and columns than with Dave's we defined.
So basically the items through the attribute, great column, great row, start and end.
We can define the number of cells to refer to for every single item.
To be able to understand how to correctly define our column, start, column and row start and and to
begin with, let's change the basic structure of the grids, switching from a two per three into a three
per three, then three rows and three columns for a total of nine items, as we know, inside our grid,
HDMI, therefore stylesheet.
There are only six items to make sure that these six things are able to perfectly cover the entire template
where we use the properties mentioned above insight as P one.
We are going to insert create columns start.
With the Value one and greed column.
And.
With the value for.
As you surely remember, our structure has been modified into three by three.
So the attributes referring to the numbers that are part of start and end do not represent the single
item.
Instead, they represent the great lines that are these spaces present before and in between the various
column.
So like one line to line three and line.
So even with a three by three structure, if I enter this value, that means if I offered as one the
first row in four so that it may go from grid line one to grid line four, I could then do the same
thing with as two, but giving it exclusively the first two columns of the row.
In so doing, I would have espie one corresponding to three ASPEY two, which correspond to two spaces
plus one, therefore six, seven, eight, nine to complete my three by three.
So saving and refreshing.
The result would be the following.
Space one occupying the entire first row space to occupy in the first two columns of the second row
and the remaining items occupying a single space so that the corresponding initial of the intersections
of rows and columns each once done this, we can perform the same operation also per row swapping this
way, column with row.
Saving and refreshing, we obtain quite similar results, but with Space one.
Fully inserted in the first column instead of the first row.