When color changes are planned for every pair of rows or multiples of two, i.e., 4, 6, 8, etc., color changers facilitate the process.
Preselection, if the color in the first pair of design rows matches, is made from right to left. The stitch-in-work count need not always match, just the color selection.
Often, thread lace published designs have tuck stitch segments separated by at least one or two rows of all knit stitches, making it easy to plan and track color changes.
This tuck stitch design is published on page 38. 
The tuck stitch groups are knit off in the same color when using 2 colors, forming a clear vertical line on the knit side.
An obvious first rotation could be using this repeat, with changes every 4 rows, with the first preselection row toward the left,
24X24.
No published design that I know of includes the placement of needles out of work (NOOW) to produce ladders in a tuck lace version. This chart continues with color changes every 4 rows, and green columns represent the NOOW placements, with 4 rows of knit stitches, black cells, followed vertically by alternating 4 rows of tuck stitch, blank cells.
Electronic machines offer the ability to program what one wants to knit and where.
The first test, 46X24, includes knit stitch columns on each side, is mirrored on the 930, and knit on 45 stitches. The side edges form vertical knit borders, 2 stitches on one side, 3 on the other, with an opportunity ot evaluate whether the extra knit stitch beside the ladder is worth adding, perhaps even in larger numbers. The setup on the machine: 
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With the first row shifted up to the top, 24X24, the first preselection row is still made from right to left.
A new chart, also planning to add NOOW indicated by light blue columns.
The evolution of the repeat in black and white:
A: the original design
B: with the shifted row
C: the programmed repeat for use on the 930, with knit stitch borders on both sides. 
In this method, each color tucks for 3 rows, and on the fourth pass, knits the tuck loops and the held stitch.
There are no apparent errors in the swatch after the needle with the culprit latch was replaced.
Color changes are every 4 rows. The fact that each color tucks for 3 rows and knits off in the same shade creates small horizontal lines but the shapes are separated vertically, with no continuous lines of solid color as in the first all-blue swatch with the unaltered repeat.
The patterning errors, not noticed during knitting, needed some troubleshooting, and were narrowed down to a sticky needle latch. There are vertical all-knit borders in both samples, 2 stitches wide on one side, 3 on the other.
The change in landscape when a third color is added, with a planned 3-stitch knit border on either side, programmed on 48 stitches, knit on 47.![]()

Tuck stitch fabrics with added needles out of work are often referred to as a tuck lace. Some previous posts on such design repeats:
Tuck “lace” trims (and fabrics 1) 6/17
Tuck “lace” trims (and fabrics 2) 6/17
Tuck “lace” trims or fabrics 3 12/17
Automating tuck stitches combined with “lace” 2 6/17
“Crochet” meets machine knitting techniques: tuck lace trims and fabrics 1 6/17
“Crochet” meets machine knitting techniques: tuck lace trims or fabrics 2 12/17
Combining tuck stitches with “lace” 1 3/15

























Any of the following arrangements can be planned for asymmetrical or random arrangements of all components as well, once the stitch structure is understood.

This is a modified needle count and arrangement with tuck columns 7 stitches wide to accommodate ladders represented by cyan cells in the chart; extra black cells were added for knit stitch side edges. 









































Assigning symbols and BW fill to cells in turn, 

































and then with rows unhidden, colors were added in the needed locations. 


















Vertical lace columns and rib:




The repeat for the second test was changed to bring the eyelets a row closer together,








These are advanced, complex fabrics. The repeats for 2 colors can grow exponentially in length.







































