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Move single LAYOUTs to data driven (#20365)

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This commit is contained in:
Ryan
2023-04-12 13:42:51 +10:00
committed by GitHub
parent 941e159a28
commit 5bd68e3695
1443 changed files with 45214 additions and 59923 deletions
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40
keyboards/kagizaraya/halberd/halberd.h
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@@ -1,40 +0,0 @@
/* Copyright 2019 ENDO Katsuhiro <ka2hiro@kagizaraya.jp>
*
* This program is free software: you can redistribute it and/or modify
* it under the terms of the GNU General Public License as published by
* the Free Software Foundation, either version 2 of the License, or
* (at your option) any later version.
*
* This program is distributed in the hope that it will be useful,
* but WITHOUT ANY WARRANTY; without even the implied warranty of
* MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
* GNU General Public License for more details.
*
* You should have received a copy of the GNU General Public License
* along with this program. If not, see <http://www.gnu.org/licenses/>.
*/
#pragma once
#include "quantum.h"
/* This a shortcut to help you visually see your layout.
*
* The first section contains all of the arguments representing the physical
* layout of the board and position of the keys.
*
* The second converts the arguments into a two-dimensional array which
* represents the switch matrix.
*/
#define LAYOUT( \
K00, K01, K02, K03, K04, K05, K06, K07, K08, K09, K10, \
K11, K12, K13, K14, K15, K16, K17, K18, K19, K20, K21, \
K22, K23, K24, K25, K26, K27, K28, K29, K30, K31, K32, \
K33, K34, K35, K36, K37, K38, K39 \
) \
{ \
{ K00, K01, K02, K03, K04, K05, K06, K07, K08, K09, K10 }, \
{ K11, K12, K13, K14, K15, K16, K17, K18, K19, K20, K21 }, \
{ K22, K23, K24, K25, K26, K27, K28, K29, K30, K31, K32 }, \
{ KC_NO, KC_NO, K33, K34, K35, K36, K37, K38, K39, KC_NO, KC_NO } \
}

46
keyboards/kagizaraya/halberd/info.json
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@@ -20,7 +20,51 @@
"bootloader": "atmel-dfu",
"layouts": {
"LAYOUT": {
"layout": [{"label":"!", "x":0, "y":0}, {"label":"@", "x":1, "y":0}, {"label":"#", "x":2, "y":0}, {"label":"$", "x":3, "y":0}, {"label":"%", "x":4, "y":0}, {"label":"Tab", "x":5, "y":0}, {"label":"^", "x":6, "y":0}, {"label":"&", "x":7, "y":0}, {"label":"*", "x":8, "y":0}, {"label":"(", "x":9, "y":0}, {"label":")", "x":10, "y":0}, {"label":"Tab", "x":0, "y":1}, {"label":"_", "x":1, "y":1}, {"label":"+", "x":2, "y":1}, {"label":"|", "x":3, "y":1}, {"label":"~", "x":4, "y":1}, {"label":"BkSp", "x":5, "y":1}, {"label":":", "x":6, "y":1}, {"label":"\"", "x":7, "y":1}, {"label":">", "x":8, "y":1}, {"label":"{", "x":9, "y":1}, {"label":"}", "x":10, "y":1}, {"label":"Caps", "x":0, "y":2}, {"label":"-", "x":1, "y":2}, {"label":"=", "x":2, "y":2}, {"label":"\\", "x":3, "y":2}, {"label":"`", "x":4, "y":2}, {"label":"Enter", "x":5, "y":2}, {"label":";", "x":6, "y":2}, {"label":"'", "x":7, "y":2}, {"label":"<", "x":8, "y":2}, {"label":"[", "x":9, "y":2}, {"label":"]", "x":10, "y":2}, {"label":"GUI", "x":2, "y":3}, {"label":"Lower", "x":3, "y":3}, {"label":"Esc", "x":4, "y":3}, {"x":5, "y":3}, {"label":"Shift", "x":6, "y":3}, {"label":"Raise", "x":7, "y":3}, {"label":"Alt", "x":8, "y":3}]
"layout": [
{"matrix": [0, 0], "x": 0, "y": 0},
{"matrix": [0, 1], "x": 1, "y": 0},
{"matrix": [0, 2], "x": 2, "y": 0},
{"matrix": [0, 3], "x": 3, "y": 0},
{"matrix": [0, 4], "x": 4, "y": 0},
{"matrix": [0, 5], "x": 5, "y": 0},
{"matrix": [0, 6], "x": 6, "y": 0},
{"matrix": [0, 7], "x": 7, "y": 0},
{"matrix": [0, 8], "x": 8, "y": 0},
{"matrix": [0, 9], "x": 9, "y": 0},
{"matrix": [0, 10], "x": 10, "y": 0},
{"matrix": [1, 0], "x": 0, "y": 1},
{"matrix": [1, 1], "x": 1, "y": 1},
{"matrix": [1, 2], "x": 2, "y": 1},
{"matrix": [1, 3], "x": 3, "y": 1},
{"matrix": [1, 4], "x": 4, "y": 1},
{"matrix": [1, 5], "x": 5, "y": 1},
{"matrix": [1, 6], "x": 6, "y": 1},
{"matrix": [1, 7], "x": 7, "y": 1},
{"matrix": [1, 8], "x": 8, "y": 1},
{"matrix": [1, 9], "x": 9, "y": 1},
{"matrix": [1, 10], "x": 10, "y": 1},
{"matrix": [2, 0], "x": 0, "y": 2},
{"matrix": [2, 1], "x": 1, "y": 2},
{"matrix": [2, 2], "x": 2, "y": 2},
{"matrix": [2, 3], "x": 3, "y": 2},
{"matrix": [2, 4], "x": 4, "y": 2},
{"matrix": [2, 5], "x": 5, "y": 2},
{"matrix": [2, 6], "x": 6, "y": 2},
{"matrix": [2, 7], "x": 7, "y": 2},
{"matrix": [2, 8], "x": 8, "y": 2},
{"matrix": [2, 9], "x": 9, "y": 2},
{"matrix": [2, 10], "x": 10, "y": 2},
{"matrix": [3, 2], "x": 2, "y": 3},
{"matrix": [3, 3], "x": 3, "y": 3},
{"matrix": [3, 4], "x": 4, "y": 3},
{"matrix": [3, 5], "x": 5, "y": 3},
{"matrix": [3, 6], "x": 6, "y": 3},
{"matrix": [3, 7], "x": 7, "y": 3},
{"matrix": [3, 8], "x": 8, "y": 3}
]
}
}
}