Calculated sett for more structures
In any single layer simple structure, the path of each pick can be represented by a string of numbers that fully describes the interlacement: how many ends the pick goes over, then under, then under, then over, etc., with slashes (“/”) representing the passage between the two sides of the cloth.
For a straight twill such as the one represented below, a 2/1/1/4 twill, the pick shorthand is the usual name of the twill with an extra / added at the end: 2/1/1/4/.
Reading the pick shorthand on drawdowns
With a little practice, it becomes straightforward to see the path of a pick on a structure drawdown.
Here is the draft of the same twill as above, with one repeat worth of picks highlighted.

Here is the draft of a 10-end satin with one repeat worth of picks highlighted.

The pick shorthand of a 10-end satin in 9/1/.
The pick shorthand becomes really useful when the different picks of a repeat travel different paths, as is the case for the classic Waffle shown below.

The picks in one Waffle repeat read as:
2/1/1/1/3 (better written as 5/1/1/1/), 1/1/1/1/1/1/2 (better written as 1/1/1/1/1/3/), 1/1/3/1/1/1/, 1/5/1/1/, 1/1/3/1/1/1/, 1/1/1/1/1/3/, and 3/1/4 (better written as 1/7/).
One Waffle repeat boils down to 3 picks of 5/1/1/1/, 4 picks of 3/1/1/1/1/1/ and 1 pick of 7/1/.
The calculated sett for this structure is :
STR = [ 3 x (8/12) + 4 x (8/14) + 1 x (8/10) ] /
(8 picks in one repeat)
STR = 0.636
Let's look at another classic on a straight 8 threading: Pinwheels.

From the draft, one can read the picks in one Pinwheel repeat as:
4/4/, 3/1/1/3/, 2/1/1/1/1/2/, 1/1/, 1/1/, 2/1/1/1/1/2/, 3/1/1/3/, 4/4/.
Each different path has been highlighted with a different color in the drawdown.
One Pinwheel repeat boils down to 2 picks each of 4/4/, 3/1/1/3/, 2/1/1/1/1/2/ and plain weave.
The calculated sett for this structure is the average of the calculated setts for each pick over one repeat.
STR = [ 2 x (8/10) + 2 x (8/12) + 2 x (8/14) + 2 x (2/4) ] /
(8 picks in one repeat)
STR = 0.635
Let's look at another structure on a straight 8 threading: Ribbed squares. I came across this tie-up in The best of Weaver’s: Fabrics that go bump, Madelyn van der Hoogt ed., 2002, p. 46. I call it Nuggets.

The picks in one Ribbed squares (or Nuggets) repeat read as:
4/4/, 1/3/3/1/ , 1/1/2/2/1/1/, 1/1/, 1/1/, 1/1/2/2/1/1/, 1/3/3/1/, and 4/4/.
One Nuggets repeat boils down to 2 picks each of 4/4/, 3/1/1/3/, 2/1/1/1/1/2/ and plain weave.
The calculated sett for this structure is :
STR = [ 2 x (8/10) + 2 x (8/12) + 2 x (8/14) + 2 x (2/4) ] /
(8 picks in one repeat)
STR = 0.635
Does this number look familiar? Yes, it is the same STR number as classic Pinwheels. Even better: the same picks, in the same order, make up Pinwheels and Nuggets!
Let's look at another pinwheel structure on a straight 8 threading; I call it triangular Pinwheels.

The picks in one triangular Pinwheen repeat read as:
4/4/, 3/1/1/3/, 2/2/, 1/3/3/1/, 1/3/3/1/, 2/2/, and 4/4/.
One triangular Pinwheel repeat is made of 2 picks each of 4/4/ and 2/2, and 4 picks of 3/1/1/3/.
The calculated sett for this structure is :
STR = [ 2 x (8/10) + 2 x (4/6) + 4 x (8/12)] /
(8 picks in one repeat)
STR = 0.7
Calculated setts for more sturctures
Below is a table with the STR number for some structures.




