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@ -58,7 +58,7 @@ function hex_round(s, t) |
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sdelta = math.abs(rs - s) |
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tdelta = math.abs(rt - t) |
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zdelta = math.abs(rz + s + t) |
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zdelta = math.abs(rz - (-s - t)) |
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if sdelta > tdelta and sdelta > zdelta then |
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rs = -rt - rz |
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@ -82,13 +82,10 @@ POINTY_ORIENTATION = {3.0^0.5, 3.0^0.5/2.0, 0.0, 3.0/2.0, |
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3.0^0.5/3.0, -1.0/3.0, 0.0, 2.0/3.0} |
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-- layout. |
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function layout(size, orientation, origin, width, height, radius) |
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return {size = size or {11, 11}, |
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orientation = orientation or FLAT_ORIENTATION, |
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origin = origin or {0, 0}, |
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width = width or 45, |
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height = height or 31, |
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radius = radius or width or 6} |
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function layout_init(origin, size, orientation) |
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return {origin = origin or {0, 0}, |
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size = size or {11, 11}, |
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orientation = orientation or FLAT_ORIENTATION} |
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end |
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-- hex to screen |
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@ -115,29 +112,33 @@ function pixel_to_hex(x, y, layout) |
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end |
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----- [[ MAP STORAGE & RETRIEVAL ]] -------------------------------------------- |
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--[[ all functions return a table of tables; a map of points |
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storage functions take a range of hex coordinates, and return pixel ones. |
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retrieval functions do the opposite. |
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everything except map shape is determined by layout. |
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pick a pair of functions based on the shape of map you want to use. |
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it is not advised to use a single layout instance with multiple shapes. ]] |
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-- returns parallelogram-shaped map. width and height are used. |
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function ogram_map_store(layout) |
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--[[ _init functions return a table of tables; |
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a map of points in a chosen shape and specified layout. |
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the shape, as well as the layout used is stored in a metatable |
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for reuse. |
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]] |
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-- returns parallelogram-shaped map. |
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function map_parallelogram_init(layout, width, height) |
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map = {} |
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for s = 0, layout.width do |
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for t = 0, layout.height do |
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setmetatable(map, {__index={layout=layout, shape=parallelogram}}) |
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for s = 0, width do |
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for t = 0, height do |
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table.insert(map, hex_to_pixel(s, t, layout)) |
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end |
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end |
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return map |
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end |
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-- returns triangular map. radius is used as the triangle side length. |
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function tri_map_store(layout) |
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-- returns triangular map. |
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function map_triangular_init(layout, size) |
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map = {} |
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for s = 0, layout.radius do |
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for t = layout.radius - s, layout.radius do |
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setmetatable(map, {__index={layout=layout, shape=triangular}}) |
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for s = 0, size do |
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for t = size - s, size do |
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table.insert(map, hex_to_pixel(s, t, layout)) |
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end |
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end |
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@ -145,11 +146,13 @@ function tri_map_store(layout) |
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end |
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-- returns hexagonal map. length of map is radius * 2 + 1 |
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function hex_map_store(layout) |
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function map_hexagonal_init(layout, radius) |
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map = {} |
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for s = -layout.radius, layout.radius do |
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t1 = math.max(-layout.radius, -s - layout.radius) |
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t2 = math.min(layout.radius, -s + layout.radius) |
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setmetatable(map, {__index={layout=layout, shape=hexagonal}}) |
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for s = -radius, radius do |
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t1 = math.max(-radius, -s - radius) |
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t2 = math.min(radius, -s + radius) |
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for t = t1, t2 do |
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table.insert(map, hex_to_pixel(s, t, layout)) |
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@ -158,16 +161,28 @@ function hex_map_store(layout) |
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return map |
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end |
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-- returns rectangular map. width and height are used. |
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function rect_map_store(layout) |
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-- returns rectangular map. |
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function map_rectangular_init(layout, width, height) |
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map = {} |
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for s = 0, layout.width do |
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soffset = math.floor(s / 2) |
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setmetatable(map, {__index={layout=layout, shape=rectangular}}) |
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for s = 0, width do |
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soffset = math.floor(s/2) |
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for t = -soffset, layout.height - soffset do |
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for t = -soffset, height - soffset do |
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table.insert(map, hex_to_pixel(s, t, layout)) |
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end |
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end |
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return map |
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end |
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-- places single hex into map table, if it is not already present. |
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function map_store(map) |
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end |
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-- retrieves single hex from map table, if it is present. |
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function map_retrieve(map) |
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end |
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