feat(docs): Add a simpler matrix transform example

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Joel Spadin 2022-05-21 17:15:41 -05:00 committed by Dom H
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@ -281,7 +281,70 @@ Definition file: [zmk/app/dts/bindings/zmk,matrix-transform.yaml](https://github
The `map` array should be defined using the `RC()` macro from [dt-bindings/zmk/matrix_transform.h](https://github.com/zmkfirmware/zmk/blob/main/app/include/dt-bindings/zmk/matrix_transform.h). It should have one item per logical position in the keymap. Each item should list the physical row and column that should trigger the key in that position.
### Example Configuration
### Example: Skipping Unused Positions
Any keyboard which is not a grid of 1 unit keys will likely have some unused positions in the matrix. A matrix transform can be used to skip the unused positions so users don't have to set them to `&none` in keymaps.
```devicetree
// numpad.overlay
/ {
chosen {
zmk,kscan = &kscan0;
zmk,matrix_transform = &default_transform;
};
kscan0: kscan {
compatible = "zmk,kscan-gpio-matrix";
rows = <5>;
columns = <4>;
// define the matrix...
};
default_transform: matrix_transform {
compatible = "zmk,matrix-transform";
rows = <5>;
columns = <4>;
// ┌───┬───┬───┬───┐
// │NUM│ / │ * │ - │
// ├───┼───┼───┼───┤
// │ 7 │ 8 │ 9 │ + │
// ├───┼───┼───┤ │
// │ 4 │ 5 │ 6 │ │
// ├───┼───┼───┼───┤
// │ 1 │ 2 │ 3 │RET│
// ├───┴───┼───┤ │
// │ 0 │ . │ │
// └───────┴───┴───┘
map = <
RC(0,0) RC(0,1) RC(0,2) RC(0,3)
RC(1,0) RC(1,1) RC(1,2) RC(1,3)
RC(2,0) RC(2,1) RC(2,2)
RC(3,0) RC(3,1) RC(3,2) RC(3,3)
RC(4,0) RC(4,1)
>;
};
};
```
```devicetree
// numpad.keymap
/ {
keymap {
compatible = "zmk,keymap";
default {
bindings = <
&kp KP_NUM &kp KP_DIV &kp KP_MULT &kp KP_MINUS
&kp KP_N7 &kp KP_N8 &kp KP_N9 &kp KP_PLUS
&kp KP_N4 &kp KP_N5 &kp KP_N6
&kp KP_N1 &kp KP_N2 &kp KP_N3 &kp KP_ENTER
&kp KP_N0 &kp KP_DOT
>;
};
}
};
```
### Example: Non-standard Matrix
Consider a keyboard with a [duplex matrix](https://wiki.ai03.com/books/pcb-design/page/matrices-and-duplex-matrix), where the matrix has twice as many rows and half as many columns as the keyboard has keys. A matrix transform can be used to correct for this so that keymaps can match the layout of the keys, not the layout of the matrix.