Initial project import
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module m4
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/**********************************************************************
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* Simple vector/matrix graphic utility
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* Copyright (c) 2021 Dario Deledda. All rights reserved.
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* Use of this source code is governed by an MIT license
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* that can be found in the LICENSE file.
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**********************************************************************/
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import math
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// Translate degrees to radians
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@[inline]
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pub fn rad(deg f32) f32 {
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return (math.pi / 180.0) * deg
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}
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// Translate radians to degrees
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@[inline]
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pub fn deg(grad f32) f32 {
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return (180.0 / math.pi) * grad
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}
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// calculate the Orthographic projection matrix
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pub fn ortho(left f32, right f32, bottom f32, top f32, z_near f32, z_far f32) Mat4 {
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rml := right - left
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rpl := right + left
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tmb := top - bottom
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tpb := top + bottom
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fmn := z_far - z_near
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fpn := z_far + z_near
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// vfmt off
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if fmn != 0 {
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return Mat4{
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e: [
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2 / rml, 0, 0, -(rpl / rml),
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0 , 2 / tmb, 0, -(tpb / tmb),
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0 , 0, 2 / fmn, -(fpn / fmn),
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0 , 0, 0, 1,
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]!
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}
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}
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return Mat4{
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e: [
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2 / rml, 0, 0, -(rpl / rml),
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0, 2 / tmb, 0, -(tpb / tmb),
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0, 0, 0, 0,
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0, 0, 0, 1,
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]!
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}
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// vfmt on
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}
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// Calculate the perspective matrix using (fov:fov, ar:aspect_ratio ,n:near_pane, f:far_plane) as parameters
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pub fn perspective(fov f32, ar f32, n f32, f f32) Mat4 {
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ctan := f32(1.0 / math.tan(fov * (f32(math.pi) / 360.0))) // for the FOV we use 360 instead 180
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// vfmt off
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return Mat4{
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e: [
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ctan / ar, 0, 0, 0,
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0, ctan, 0, 0,
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0, 0, (n + f) / (n - f), -1.0,
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0, 0, (2.0 * n * f) / (n - f), 0,
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]!
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}
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// vfmt on
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}
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// Calculate the look-at matrix
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pub fn look_at(eye Vec4, center Vec4, up Vec4) Mat4 {
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f := (center - eye).normalize3()
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s := (f % up).normalize3()
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u := (s % f)
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// vfmt off
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return Mat4{e: [
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s.e[0], u.e[0], -f.e[0], 0,
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s.e[1], u.e[1], -f.e[1], 0,
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s.e[2], u.e[2], -f.e[2], 0,
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-(s * eye), -(u * eye), f * eye, 1,
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]!}
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// vfmt on
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}
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// Get the complete transformation matrix for GLSL demos
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pub fn calc_tr_matrices(w f32, h f32, rx f32, ry f32, in_scale f32) Mat4 {
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proj := perspective(60, w / h, 0.01, 10.0)
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// vfmt off
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view := look_at(
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Vec4{ e: [f32(0.0), 1.5, 6, 0]! },
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Vec4{ e: [f32(0), 0, 0, 0]!},
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Vec4{ e: [f32(0), 1.0, 0, 0]!}
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)
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view_proj := view * proj
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rxm := rotate(rad(rx), Vec4{ e: [f32(1), 0, 0, 0]! })
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rym := rotate(rad(ry), Vec4{ e: [f32(0), 1, 0, 0]! })
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scale_m := scale(Vec4{ e: [in_scale, in_scale, in_scale, 1]! })
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// vfmt on
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model := rym * rxm
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res := (scale_m * model) * view_proj
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return res
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}
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