Do you love adjustable shawls but have no clue where to start? Make yourself comfortable: let’s get you started on my tutorial series on adjustable shawls. Feeling lost? Find the article series overview here! Today’s topic is how to resize shawls – what makes a shawl adjustable?
What Makes a Shawl Adjustable? How To Resize Shawls
A shawl is considered to be adjustable if adjusting its size is easy and straightforward. Lace (or otherwise heavily patterned) shawls are considered to be adjustable if it doe not matter how many repeats of each lace pattern you work in each section, you can always start the next section without having to adjust your stitch count first.
The most simple example for an adjustable shawl is a triangle shawl worked sideways worked in garter stitch or any other simple stitch pattern that does not include any repeats: just knit each row, increasing one stitch every other row until your shawl is of desired size or you get bored.
For intricate lace patterns, it’s a different story.
Resizing Shawls With Intricate Stitch Patterns
The key to adjustability of patterned shawls are pattern repeat modules, as I call them: Each pattern repeat forms one module. Modules can be fixed or variable in stitch count. For instance, when knitting a stole one usually doesn’t change the stitch counts. In a triangle shawl, stitch counts usually increase every row, or every few rows.
A pattern is adjustable if the modules can be aligned no matter how many repeats are worked.
(Theoretically, this principle can be applied to non-patterned items, too: just think of the garter stitch triangle as lots of 1×1 stitch modules.)
Pattern Modules in Stoles
An example for a stole module setup is shown below: the modules used are a 5 by 5 and a 10 by 10 stitches pattern repeat.
No matter how many rows of 10 x 10 modules are worked, the stitch count is always 50 stitches (five 10 x 10 modules). As 5 x 5 modules can be fitted into a 50 stitch row without remainders, this shawl is adjustable without any problem.
If you want to combine 10 x 10 with 7 x 7 panels, things look a bit differently.
All combinations of 10 x 10 panels give stitch counts divisible by 10: working a number N of 10 x 10 panels results in a stitch count of N*10.
All combinations of 7 x 7 panels give stitch counts divisible by 7: working a number M of 7 x 7 panels results in a stitch count of M*7.
The trick is to find specific numbers M and N for which N*10 = M*7 is true.
The solution is relatively easy here: N*10 = 10*N which has to be equal to M*7 to make it work:
10*N = M*7
Can you spot the solution? If N = 7 and M = 10, the equation is true:
10 * 7 = 10 * 7 = 70.
We need a stitch count of 70 to make it work! So if we choose to work 7 repeats of 10 x 10 panels and 10 repeats of 7 x 7 panels, it works out.
It also works out for each multiple: 2 * (10 * 7) = 140 stitches, 14 repeats of 10 x 10 panels, works too. And also 3 * (10 * 7) = 210, 4 * (10 * 7) = 280, and so on. If you still have no clue what I’m talking about, get out your undergrad math books and look up the chapter on the least common multiple. (Do you still wonder why the heck you had to learn this awkward math things in school? Now here you got your answer! You can use them to make your knitting life easier!)
The easiest formula for a working combination of A x A with B x B stitch panels is to calculate your needed stitch count by using
C * (A * B)
where C is any whole number greater than zero (1, 2, 3, …) and A and B are your panel stitch counts. (Cave: this works for symmetrical panels only where the stitch count equals the row count in one panel! It does NOT work for panels A x B where A is not equal to B.)
Pattern Modules in Triangles
For triangles, things are a bit different: the stitch count is not fixed here. Usually, a certain amount of stitches is increased every few rows to form a triangle. Mostly, this increases are done near the edges. What we end up with is a different situation with pattern modules: in each section, there are “normal” modules (like the modules show above) and variants of these on each side of the triangles, where the increases are made.
In my knitting patterns, I mostly refer to these parts as “PATTERN NAME repeat”, “PATTERN NAME right side”, and “PATTERN NAME left side”. (The repeat is the “normal” module as shown above.)
Let’s look at an example for a 10 x 10 module. The lowermost triangle is a setup section, just ignore it for now. The first module repeat section consists of one normal panel plus one left and one right side panels. On the second module repeat there are three module repeats plus two side panels: the side panels in the first repeat generate the needed number of stitches for the two additional repeat modules in the second repeat.
This can be continued for as many module repeats you want. But what if we want to change the module size?
Well, if we switch from 10 x 10 to 5 x 5 modules, there isn’t any problem: the 5 x 5 module fits into one 10 x 10 module twice, so everything goes well as shown in the figure below.
But it does not work out the other way round. Why? Because we start with one 5 x 5 module and two side panels – and each module repeat adds two more repeats, the stitch counts are therefor 3*5, 5*5, 7*5, … which cannot be divided by 10 without remainder. Ever.
A possible solution is to start with two repeats and two side panels in the 5 x 5 module first repeat section, yielding stitch counts being multiples of 10 as needed for the 10 x 10 module section afterwards.
Away From Neat Module Numbers
As you can see there’s even problems with such neat numbers like 5 x 5 and 10 x 10 in module repeats. Imagine you are working with a combination of 14 x 7, 10 x 10 and 8 x 4. Painful, as you can imagine: things tend to become complicated very soon here.
The only solution is to try and layout your modules until they fit.
The key point: the stitch count of the first row of a new section has to match the stitch count of the last row of the previous section.
Do your math and try out whether it can work at all or not. If not, maybe the introduction of a few additional increased stitches on the last row of the previous section might do the job.
I think there’s going to be a whole chapter in the upcoming book on Adjustable Shawls devoted to this kind of calculations alone. Guess there’s a need for it, or don’t you think? Maybe I should write software that does the job …
Try it out for yourself. If you need help on a specific module transition, just leave a comment and I’ll try my best to assist you!
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