gut trig and use vector3 lib in game script

data/scripts/game.lua

@@ -1,22 +1,13 @@
 -- called every frame, with constant delta time
 local capture = false
-local trig = require "trig"
+local Vector3 = require "vector3"
-local Vector3l = require "vector3"
-
-
-local function Vector3(x, y, z)
-    if y == nil then
-        return {x = x, y = x, z = x}
-    end
-    return {x = x, y = y, z = z}
-end
 
 local rot = 0
 local rot_spd = 0.05
 
 local spd = 0.07
 
-local pos = Vector3(0)
+local pos = Vector3()
 
 local function Vector2(x, y)
     if y == nil then
@@ -48,6 +39,7 @@ function game_tick()
     if ctx.initialization_needed then
         -- ctx.udata persists on reload
         ctx.udata = {}
+        print(Vector3(5, 0, 0))
     end
     ctx.mouse_capture = capture
     input_action{name="quit", control="SPACE"}
@@ -64,15 +56,16 @@ function game_tick()
             capture = false
         end
     end
-    local dir = draw_camera_from_principal_axes{position = pos, yaw = rot}.direction
+    local dir = Vector3(draw_camera_from_principal_axes{position = pos, yaw = rot}.direction)
     dir.y = 0
-    dir = trig.v3_normalized(dir)
+    dir = dir:normalized()
 
     local rot_d = b2n(input_action_pressed{name = "right"}) - b2n(input_action_pressed{name = "left"})
     rot = rot + rot_d * rot_spd
 
     local mov_d = b2n(input_action_pressed{name = "forward"}) - b2n(input_action_pressed{name = "back"})
-    pos = trig.v3_add(pos, trig.v3_mult(dir, spd * mov_d))
+    -- pos = trig.v3_add(pos, trig.v3_mult(dir, spd * mov_d))
+    pos = pos + dir * spd * mov_d
 
     draw_billboard{position = Vector3(5, 0, 0), size = Vector2(1, 1), texture = "images/duck.png"}
 end

data/scripts/trig.lua

@@ -1,38 +1,3 @@
 local M = {}
 
-function M.v3_length_squared(v)
-  local x2 = v.x * v.x
-  local y2 = v.y * v.y
-  local z2 = v.z * v.z
-  
-  return x2 + y2 + z2
-end
-
-function M.v3_normalized(v)
-  local length = math.sqrt(M.v3_length_squared(v))
-  local new_vec = {
-    x = v.x / length,
-    y = v.y / length,
-    z = v.z / length,
-  }
-
-  return new_vec
-end
-
-function M.v3_mult(v, f)
-  return {
-    x = v.x * f,
-    y = v.y * f,
-    z = v.z * f,
-  }
-end
-
-
-function M.v3_add(v1, v2)
-  return {
-    x = v1.x + v2.x,
-    y = v1.y + v2.y,
-    z = v1.z + v2.z,
-  }
-end
 return M