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Hey folks,
I am planning a custom parquet floor which I will be installing as a christmas gift for my mother. It's going to go in an L-shaped hallway, and will be composed of a continuous outer band of quarter sawn white oak, then a border composed of cherry diamonds (square shaped) in a field of hard maple, another band of white oak, then a field with a basket-weave white oak grid filled with triangular hard maple pieces, each square finished with a small square of cherry in the middle. I'm confident in my ability to build it, if I could only lay it out in a way that works. The problem I'm having is in figuring out the size and spacing of the diamonds in the border. I need to figure out a size where all the diamonds will be equal in size and meet up in a continuous band with no gaps or partial pieces. This is greatly complicated by the shape of the room: _______________________ | 62" (2) | | | |79" (1) 55"| | (8)| | | | ------------------------------------- | 111" (7) | | 35"| | 39" (3) (6) | ---------------- 134" (5) | step |9"_(4)_____________________________________| (Sorry for the questionable ascii art ![]() The outer border will be used to correct for the space not being square at the corners. I am currently assuming that a 3" border will be sufficient to achieve this, so the dimensions for calculating the border are as follows (after subtracting 2x3 from sides 1,2,5 and 6), where x is the width of the border (also the size of a "square" of the border, which I currently don't know, and is what I'm trying to find out): (1) 73" (2) 56" (3) 39+x" (4) 9+x" (5) 128" (6) 29" (7) 111+x" (8) 55+x" So basically I need to solve for x and, being a dunce at math, I have no idea how to do so. Any mathmeticians or engineers out there looking for a challenge? ![]() doing this. While I'm at it, I might as well also ask if there's a formula to figure out the optimal size for the squares within the field. Could be the same formula, I have no idea ![]() appreciated! Thanks a lot folks! -AD |
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