This is what the picture on this month's pattern sheet looks like (and you can see which fabric got the nod for the lighter-colored flying geese rectangles). But I was hoping to see more of a star shape from the placement of the turquoise.
Now that's more like it! All I did was rotate the four outer corners, and suddenly those turquoise triangles form a star that stands out. What other combinations might I make?
Still cute (on left). And not-so-cute.
I kinda like the right hand one of these two better. Like the square-within-a-square effect in the center.
This is just like the first two arrangements, with the rows of flying geese swapped, turquoise for tan. I still like the version where the star-effect shows up better.
At some point I stopped to ask myself: how many different combinations would be possible?
The mathematician within me has a solution... (It's based on combinatorics, but don't let the name scare you. I had a college professor describe it as "counting without using your fingers and toes", so it can't be too awful.)
Take the number of choices at each location and multiply them.
***Non-quilt example: I have 5 possible shirts [times] 3 possible pants [times] 2 possible shoes (assuming everything goes together) [equals] 30 potential outfits.
***This quilt block: 2 positions for the corner pieces [times] 2 colors for the inner flying geese [times] 2 positions for the inner flying geese [times] 2 colors for the outer flying geese [times] 2 positions for the outer flying geese [equals] 2-to-the-fifth-power, or 32 possible combinations!!! Glad I didn't stick around to photograph them all.
But which one will I choose?
Take the number of choices at each location and multiply them.
***Non-quilt example: I have 5 possible shirts [times] 3 possible pants [times] 2 possible shoes (assuming everything goes together) [equals] 30 potential outfits.
***This quilt block: 2 positions for the corner pieces [times] 2 colors for the inner flying geese [times] 2 positions for the inner flying geese [times] 2 colors for the outer flying geese [times] 2 positions for the outer flying geese [equals] 2-to-the-fifth-power, or 32 possible combinations!!! Glad I didn't stick around to photograph them all.
But which one will I choose?
No comments:
Post a Comment