swagman
Established Member
IMO. Where length is given a value; depth could be calculated using a predetermined ratio. For example; if a saw plate of a starting blank size of 12 inch in length x 3 inch in depth is deemed an ascetically ideal ratio to work from, this can then be transposed to give us a base value of 4 to 1.
From that; a simple formula can then be applied to determine the ideal depth of saw plate that would comparatively match different lengths of plate size.
Formula: D=L X 0.25.
examples;
8 inch plate; D = 8 X 0.25 ( 2 inches)
10 inch plate; D = 10 X 0.25 ( 2.5 inches)
11 inch plate; D = 11 X 0.25 (2.75 inches)
12 inch plate; D = 12 X 0.25 ( 3 inches)
13 inch plate; D = 13 X 0.25 (3.25 inches)
14 inch plate; D = 14 X 0.25 ( 3.5 inches)
15 inch plate; D = 15 X 0.25 (3.75 inches)
16 inch plate; D = 16 X 0.25 ( 4 inches)
To then work out what gauge of saw plate is needed to suit the depth of plate being used; another general guide could be put together.
examples;
1 1/2 to 2 inch below the spine. (0.015 / 0.018 / 0.020)
2 1/4 to 3 inch below the spine. (0.020 / 0.025)
3 1/4 to 4 inch below the spine. (0.025)
4 1/4 to 5 inch below the spine. (0.032)
Thoughts anyone.
Stewie;
From that; a simple formula can then be applied to determine the ideal depth of saw plate that would comparatively match different lengths of plate size.
Formula: D=L X 0.25.
examples;
8 inch plate; D = 8 X 0.25 ( 2 inches)
10 inch plate; D = 10 X 0.25 ( 2.5 inches)
11 inch plate; D = 11 X 0.25 (2.75 inches)
12 inch plate; D = 12 X 0.25 ( 3 inches)
13 inch plate; D = 13 X 0.25 (3.25 inches)
14 inch plate; D = 14 X 0.25 ( 3.5 inches)
15 inch plate; D = 15 X 0.25 (3.75 inches)
16 inch plate; D = 16 X 0.25 ( 4 inches)
To then work out what gauge of saw plate is needed to suit the depth of plate being used; another general guide could be put together.
examples;
1 1/2 to 2 inch below the spine. (0.015 / 0.018 / 0.020)
2 1/4 to 3 inch below the spine. (0.020 / 0.025)
3 1/4 to 4 inch below the spine. (0.025)
4 1/4 to 5 inch below the spine. (0.032)
Thoughts anyone.
Stewie;