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// Copyright 2021 Karl Berggren <@bkarl>
// SPDX-License-Identifier: GPL-2.0-or-later
#pragma once
#include "quantum.h"
#define ___ KC_NO
/*
* ┌───┬───┬───┬───┬───┬───┬───┬───┬───┬───┬───┬───┬───┬───┬───┐ ┌───┐ ┌───────┐
* │10 │00 │11 │01 │12 │02 │13 │03 │14 │04 │15 │05 │16 │06 │17 │ │07 │ │06 │ 2u Backspace
* ├───┴─┬─┴─┬─┴─┬─┴─┬─┴─┬─┴─┬─┴─┬─┴─┬─┴─┬─┴─┬─┴─┬─┴─┬─┴─┬─┴───┤ ├───┤ └─┬─────┤
* │30 │20 │31 │21 │32 │22 │33 │23 │34 │24 │35 │25 │36 │26 │ │37 │ │ │
* 2.25u ├─────┴┬──┴┬──┴┬──┴┬──┴┬──┴┬──┴┬──┴┬──┴┬──┴┬──┴┬──┴┬──┴─────┤ ├───┤ ┌──┴┐26 │ ISO Enter
* LShift │50 │40 │51 │41 │52 │42 │53 │43 │54 │44 │55 │45 │56 │ │47 │ │56 │ │
* ┌────────┐ ├────┬─┴─┬─┴─┬─┴─┬─┴─┬─┴─┬─┴─┬─┴─┬─┴─┬─┴─┬─┴─┬─┴─┬─┴────┬───┘ ├───┤ └───┴────┘
* │70 │ │70 │60 │71 │61 │72 │62 │73 │63 │74 │64 │75 │65 │76 │┌───┐│57 │
* └────────┘ ├────┼───┴┬──┴─┬─┴───┴───┴───┴───┴───┴──┬┴──┬┴──┬┴──┬───┘│66 │└───┘
* │80 │81 │82 │83 │84 │85 │86 │┌───┼───┼───┐
* └────┴────┴────┴────────────────────────┴───┴───┴───┘│87 │77 │67 │
* └───┴───┴───┘
* K83+K84 can be 6.25u/1u or 6u/1.25u
* ┌────┬────┬────┬────────────────────────┬────┬────┐
* │80 │81 │82 │83 │84 │85 │ 65% with Blocker
* └────┴────┴────┴────────────────────────┴────┴────┘
*/
// This a shortcut to help you visually see your layout.
// The first section contains all of the arguements
// The second converts the arguments into a two-dimensional array
#define LAYOUT_all( \
K10, K00, K11, K01, K12, K02, K13, K03, K14, K04, K15, K05, K16, K06, K17, K07, \
K30, K20, K31, K21, K32, K22, K33, K23, K34, K24, K35, K25, K36, K26, K37, \
K50, K40, K51, K41, K52, K42, K53, K43, K54, K44, K55, K45, K56, K47, \
K70, K60, K71, K61, K72, K62, K73, K63, K74, K64, K75, K65, K76, K66, K57, \
K80, K81, K82, K83, K84, K85, K86, K87, K77, K67 \
) { \
{K00, K01, K02, K03, K04, K05, K06, K07}, \
{K10, K11, K12, K13, K14, K15, K16, K17}, \
{K20, K21, K22, K23, K24, K25, K26, ___}, \
{K30, K31, K32, K33, K34, K35, K36, K37}, \
{K40, K41, K42, K43, K44, K45, ___, K47}, \
{K50, K51, K52, K53, K54, K55, K56, K57}, \
{K60, K61, K62, K63, K64, K65, K66, K67}, \
{K70, K71, K72, K73, K74, K75, K76, K77}, \
{K80, K81, K82, K83, K84, K85, K86, K87} \
}
#define LAYOUT_65_iso( \
K10, K00, K11, K01, K12, K02, K13, K03, K14, K04, K15, K05, K16, K06, K07, \
K30, K20, K31, K21, K32, K22, K33, K23, K34, K24, K35, K25, K36, K37, \
K50, K40, K51, K41, K52, K42, K53, K43, K54, K44, K55, K45, K56, K26, K47, \
K70, K60, K71, K61, K72, K62, K73, K63, K74, K64, K75, K65, K76, K66, K57, \
K80, K81, K82, K83, K84, K85, K86, K87, K77, K67 \
) { \
{K00, K01, K02, K03, K04, K05, K06, K07}, \
{K10, K11, K12, K13, K14, K15, K16, ___}, \
{K20, K21, K22, K23, K24, K25, K26, ___}, \
{K30, K31, K32, K33, K34, K35, K36, K37}, \
{K40, K41, K42, K43, K44, K45, ___, K47}, \
{K50, K51, K52, K53, K54, K55, K56, K57}, \
{K60, K61, K62, K63, K64, K65, K66, K67}, \
{K70, K71, K72, K73, K74, K75, K76, K77}, \
{K80, K81, K82, K83, K84, K85, K86, K87} \
}
#define LAYOUT_65_iso_split_bs( \
K10, K00, K11, K01, K12, K02, K13, K03, K14, K04, K15, K05, K16, K06, K17, K07, \
K30, K20, K31, K21, K32, K22, K33, K23, K34, K24, K35, K25, K36, K37, \
K50, K40, K51, K41, K52, K42, K53, K43, K54, K44, K55, K45, K56, K26, K47, \
K70, K60, K71, K61, K72, K62, K73, K63, K74, K64, K75, K65, K76, K66, K57, \
K80, K81, K82, K83, K84, K85, K86, K87, K77, K67 \
) { \
{K00, K01, K02, K03, K04, K05, K06, K07}, \
{K10, K11, K12, K13, K14, K15, K16, K17}, \
{K20, K21, K22, K23, K24, K25, K26, ___}, \
{K30, K31, K32, K33, K34, K35, K36, K37}, \
{K40, K41, K42, K43, K44, K45, ___, K47}, \
{K50, K51, K52, K53, K54, K55, K56, K57}, \
{K60, K61, K62, K63, K64, K65, K66, K67}, \
{K70, K71, K72, K73, K74, K75, K76, K77}, \
{K80, K81, K82, K83, K84, K85, K86, K87} \
}
#define LAYOUT_65_iso_blocker( \
K10, K00, K11, K01, K12, K02, K13, K03, K14, K04, K15, K05, K16, K06, K07, \
K30, K20, K31, K21, K32, K22, K33, K23, K34, K24, K35, K25, K36, K37, \
K50, K40, K51, K41, K52, K42, K53, K43, K54, K44, K55, K45, K56, K26, K47, \
K70, K60, K71, K61, K72, K62, K73, K63, K74, K64, K75, K65, K76, K66, K57, \
K80, K81, K82, K83, K84, K85, K87, K77, K67 \
) { \
{K00, K01, K02, K03, K04, K05, K06, K07}, \
{K10, K11, K12, K13, K14, K15, K16, ___}, \
{K20, K21, K22, K23, K24, K25, K26, ___}, \
{K30, K31, K32, K33, K34, K35, K36, K37}, \
{K40, K41, K42, K43, K44, K45, ___, K47}, \
{K50, K51, K52, K53, K54, K55, K56, K57}, \
{K60, K61, K62, K63, K64, K65, K66, K67}, \
{K70, K71, K72, K73, K74, K75, K76, K77}, \
{K80, K81, K82, K83, K84, K85, ___, K87} \
}
#define LAYOUT_65_iso_blocker_split_bs( \
K10, K00, K11, K01, K12, K02, K13, K03, K14, K04, K15, K05, K16, K06, K17, K07, \
K30, K20, K31, K21, K32, K22, K33, K23, K34, K24, K35, K25, K36, K37, \
K50, K40, K51, K41, K52, K42, K53, K43, K54, K44, K55, K45, K56, K26, K47, \
K70, K60, K71, K61, K72, K62, K73, K63, K74, K64, K75, K65, K76, K66, K57, \
K80, K81, K82, K83, K84, K85, K87, K77, K67 \
) { \
{K00, K01, K02, K03, K04, K05, K06, K07}, \
{K10, K11, K12, K13, K14, K15, K16, K17}, \
{K20, K21, K22, K23, K24, K25, K26, ___}, \
{K30, K31, K32, K33, K34, K35, K36, K37}, \
{K40, K41, K42, K43, K44, K45, ___, K47}, \
{K50, K51, K52, K53, K54, K55, K56, K57}, \
{K60, K61, K62, K63, K64, K65, K66, K67}, \
{K70, K71, K72, K73, K74, K75, K76, K77}, \
{K80, K81, K82, K83, K84, K85, ___, K87} \
}
#define LAYOUT_65_ansi( \
K10, K00, K11, K01, K12, K02, K13, K03, K14, K04, K15, K05, K16, K06, K07, \
K30, K20, K31, K21, K32, K22, K33, K23, K34, K24, K35, K25, K36, K26, K37, \
K50, K40, K51, K41, K52, K42, K53, K43, K54, K44, K55, K45, K56, K47, \
K70, K71, K61, K72, K62, K73, K63, K74, K64, K75, K65, K76, K66, K57, \
K80, K81, K82, K83, K84, K85, K86, K87, K77, K67 \
) { \
{K00, K01, K02, K03, K04, K05, K06, K07}, \
{K10, K11, K12, K13, K14, K15, K16, ___}, \
{K20, K21, K22, K23, K24, K25, K26, ___}, \
{K30, K31, K32, K33, K34, K35, K36, K37}, \
{K40, K41, K42, K43, K44, K45, ___, K47}, \
{K50, K51, K52, K53, K54, K55, K56, K57}, \
{___, K61, K62, K63, K64, K65, K66, K67}, \
{K70, K71, K72, K73, K74, K75, K76, K77}, \
{K80, K81, K82, K83, K84, K85, K86, K87} \
}
#define LAYOUT_65_ansi_split_bs( \
K10, K00, K11, K01, K12, K02, K13, K03, K14, K04, K15, K05, K16, K06, K17, K07, \
K30, K20, K31, K21, K32, K22, K33, K23, K34, K24, K35, K25, K36, K26, K37, \
K50, K40, K51, K41, K52, K42, K53, K43, K54, K44, K55, K45, K56, K47, \
K70, K71, K61, K72, K62, K73, K63, K74, K64, K75, K65, K76, K66, K57, \
K80, K81, K82, K83, K84, K85, K86, K87, K77, K67 \
) { \
{K00, K01, K02, K03, K04, K05, K06, K07}, \
{K10, K11, K12, K13, K14, K15, K16, K17}, \
{K20, K21, K22, K23, K24, K25, K26, ___}, \
{K30, K31, K32, K33, K34, K35, K36, K37}, \
{K40, K41, K42, K43, K44, K45, ___, K47}, \
{K50, K51, K52, K53, K54, K55, K56, K57}, \
{___, K61, K62, K63, K64, K65, K66, K67}, \
{K70, K71, K72, K73, K74, K75, K76, K77}, \
{K80, K81, K82, K83, K84, K85, K86, K87} \
}
#define LAYOUT_65_ansi_blocker( \
K10, K00, K11, K01, K12, K02, K13, K03, K14, K04, K15, K05, K16, K06, K07, \
K30, K20, K31, K21, K32, K22, K33, K23, K34, K24, K35, K25, K36, K26, K37, \
K50, K40, K51, K41, K52, K42, K53, K43, K54, K44, K55, K45, K56, K47, \
K70, K71, K61, K72, K62, K73, K63, K74, K64, K75, K65, K76, K66, K57, \
K80, K81, K82, K83, K84, K85, K87, K77, K67 \
) { \
{K00, K01, K02, K03, K04, K05, K06, K07}, \
{K10, K11, K12, K13, K14, K15, K16, ___}, \
{K20, K21, K22, K23, K24, K25, K26, ___}, \
{K30, K31, K32, K33, K34, K35, K36, K37}, \
{K40, K41, K42, K43, K44, K45, ___, K47}, \
{K50, K51, K52, K53, K54, K55, K56, K57}, \
{___, K61, K62, K63, K64, K65, K66, K67}, \
{K70, K71, K72, K73, K74, K75, K76, K77}, \
{K80, K81, K82, K83, K84, K85, ___, K87} \
}
#define LAYOUT_65_ansi_blocker_split_bs( \
K10, K00, K11, K01, K12, K02, K13, K03, K14, K04, K15, K05, K16, K06, K17, K07, \
K30, K20, K31, K21, K32, K22, K33, K23, K34, K24, K35, K25, K36, K26, K37, \
K50, K40, K51, K41, K52, K42, K53, K43, K54, K44, K55, K45, K56, K47, \
K70, K71, K61, K72, K62, K73, K63, K74, K64, K75, K65, K76, K66, K57, \
K80, K81, K82, K83, K84, K85, K87, K77, K67 \
) { \
{K00, K01, K02, K03, K04, K05, K06, K07}, \
{K10, K11, K12, K13, K14, K15, K16, K17}, \
{K20, K21, K22, K23, K24, K25, K26, ___}, \
{K30, K31, K32, K33, K34, K35, K36, K37}, \
{K40, K41, K42, K43, K44, K45, ___, K47}, \
{K50, K51, K52, K53, K54, K55, K56, K57}, \
{___, K61, K62, K63, K64, K65, K66, K67}, \
{K70, K71, K72, K73, K74, K75, K76, K77}, \
{K80, K81, K82, K83, K84, K85, ___, K87} \
}
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