// A standard square grid 2D blobby Truchet routine: Render circles
        // in opposite corners of a tile, reverse the pattern on alternate
        // checker tiles, and randomly rotate.
        private static float Truchet(Float2 p)
        {
            const float sc = 0.5f;
            Float2      ip = Hlsl.Floor(p / sc) + 0.5f;

            p -= ip * sc;

            float rnd = Hlsl.Frac(Hlsl.Sin(Hlsl.Dot(ip, new Float2(1, 113))) * 45758.5453f);

            if (rnd < .5)
            {
                p.Y = -p.Y;
            }

            float d = Hlsl.Min(Distance(p - 0.5f * sc), Distance(p + 0.5f * sc)) - 0.5f * sc;

            if (SHAPE == 4)
            {
                d += (0.5f - 0.5f / Hlsl.Sqrt(2.0f)) * sc;
            }

            if (rnd < 0.5f)
            {
                d = -d;
            }
            if (Mod(ip.X + ip.Y, 2.0f) < 0.5f)
            {
                d = -d;
            }

            return(d - 0.03f);
        }
    // float2 to float2 hash.
    private float2 Hash22(float2 p)
    {
        float n = Hlsl.Sin(Hlsl.Dot(p, new float2(1, 113)));

        p = Hlsl.Frac(new float2(262144, 32768) * n);

        return(Hlsl.Sin(p * 6.2831853f + time));
    }
示例#3
0
 public void Execute()
 {
     buffer[0] = DispatchSize.Count;
     buffer[1] = DispatchSize.X;
     buffer[2] = DispatchSize.Y;
     buffer[3] = DispatchSize.Z;
     buffer[4] = (int)Hlsl.Dot(DispatchSize.XY, Float2.One);
     buffer[5] = (int)Hlsl.Dot(DispatchSize.XYZ, Float3.One);
 }
示例#4
0
 public void Execute()
 {
     buffer[0] = GroupSize.X;
     buffer[1] = GroupSize.Y;
     buffer[2] = GroupSize.Z;
     buffer[3] = GroupSize.Count;
     buffer[4] = (int)Hlsl.Dot(GroupSize.XY, float2.One);
     buffer[5] = (int)Hlsl.Dot(GroupSize.XYZ, float3.One);
 }
示例#5
0
    /// <summary>
    /// Makes some magic happen.
    /// </summary>
    private float4 Tex(float3 p)
    {
        float  t   = time + 78.0f;
        float4 o   = new(p.X, p.Y, p.Z, 3.0f * Hlsl.Sin(t * 0.1f));
        float4 dec =
            new float4(1.0f, 0.9f, 0.1f, 0.15f) +
            new float4(0.06f * Hlsl.Cos(t * 0.1f), 0, 0, 0.14f * Hlsl.Cos(t * 0.23f));

        for (int i = 0; i++ < NumberOfIterations;)
        {
            o.XZYW = Hlsl.Abs(o / Hlsl.Dot(o, o) - dec);
        }

        return(o);
    }
    // Based on IQ's gradient noise formula.
    private float Noise2D3G(float2 p)
    {
        float2 i = Hlsl.Floor(p);

        p -= i;

        float4 v = default;

        v.X = Hlsl.Dot(Hash22(i), p);
        v.Y = Hlsl.Dot(Hash22(i + float2.UnitX), p - float2.UnitX);
        v.Z = Hlsl.Dot(Hash22(i + float2.UnitY), p - float2.UnitY);
        v.W = Hlsl.Dot(Hash22(i + 1.0f), p - 1.0f);

        p = p * p * p * (p * (p * 6.0f - 15.0f) + 10.0f);

        return(Hlsl.Lerp(Hlsl.Lerp(v.X, v.Y, p.X), Hlsl.Lerp(v.Z, v.W, p.X), p.Y));
    }
    // Smooth 2D noise
    private static float Noise2D(float2 p)
    {
        float2 i = Hlsl.Floor(p);

        p -= i;

        float4 v = default;

        v.X = Hlsl.Dot(Hash22B(i), p);
        v.Y = Hlsl.Dot(Hash22B(i + float2.UnitX), p - float2.UnitX);
        v.Z = Hlsl.Dot(Hash22B(i + float2.UnitY), p - float2.UnitY);
        v.W = Hlsl.Dot(Hash22B(i + 1.0f), p - 1.0f);

        p = p * p * (3.0f - 2.0f * p);

        return(Hlsl.Lerp(Hlsl.Lerp(v.X, v.Y, p.X), Hlsl.Lerp(v.Z, v.W, p.X), p.Y));
    }
        private static RayIntersection IntersectSphereWithRay(RenderableEntity entity, Ray ray)
        {
            // Create a line segment between the ray origin and the center of the sphere
            var line = entity.Position - ray.Origin;

            // Use line as a hypotenuse and find the length of the adjacent side
            var adjacent = Hlsl.Dot(line, ray.Direction);

            // Find the length-squared of the opposite side
            var length2 = Hlsl.Dot(line, line) - (adjacent * adjacent);

            // Determine the radius squared
            var radius2 = entity.Radius * entity.Radius;

            // If that length-squared is greater than radius squared, the ray doesn't interact the sphere
            if (length2 > radius2)
            {
                return(new RayIntersection());
            }

            var thc = MathF.Sqrt(radius2 - length2);
            var t0  = adjacent - thc;
            var t1  = adjacent + thc;

            if (t0 < 0.0f && t1 < 0.0f)
            {
                return(new RayIntersection());
            }

            // Determine the intersect distance
            var distance = t0 < t1 ? t0 : t1;

#pragma warning disable IDE0017 // Simplify object initialization
            var rayIntersection = new RayIntersection();
            rayIntersection.Intersecting = true;
            rayIntersection.Distance     = distance;
#pragma warning restore IDE0017 // Simplify object initialization

            return(rayIntersection);
        }
        private static RayIntersection IntersectPlaneWithRay(RenderableEntity entity, Ray ray)
        {
            var denom = Hlsl.Dot(entity.Normal, ray.Direction);

            if (denom > 0.000001f)
            {
                var v        = entity.Position - ray.Origin;
                var distance = Hlsl.Dot(v, entity.Normal) / denom;
                if (distance >= 0.0)
                {
#pragma warning disable IDE0017 // Simplify object initialization
                    var rayIntersection = new RayIntersection();
                    rayIntersection.Intersecting = true;
                    rayIntersection.Distance     = distance;
#pragma warning restore IDE0017 // Simplify object initialization

                    return(rayIntersection);
                }
            }

            return(new RayIntersection());
        }
        // Various distance metrics.
        private static float Distance(Float2 p)
        {
            if (SHAPE == 0)
            {
                return(Hlsl.Length(p));
            }
            else
            {
                p = Hlsl.Abs(p);
            }

            switch (SHAPE)
            {
            case 1: return(Hlsl.Max(Hlsl.Length(p), (p.X + p.Y) * 0.7071f + 0.015f));

            case 2: return(Hlsl.Max((p.X + p.Y) * 0.7071f, Hlsl.Max(p.X, p.Y)));

            case 3: return(Hlsl.Pow(Hlsl.Dot(Hlsl.Pow(p, 3), 1), 1.0f / 3.0f));

            default: return((p.X + p.Y) * 0.7071f);
            }
        }
示例#11
0
 // Fast hash for a pair of floats
 static float Hash21(float2 p)
 {
     return(Hlsl.Frac(Hlsl.Sin(Hlsl.Dot(p, new float2(27.619f, 57.583f))) * 43758.5453f));
 }
示例#12
0
    // float2 to float2 hash.
    private static float2 Hash22B(float2 p)
    {
        float n = Hlsl.Sin(Hlsl.Dot(p, new float2(41, 289)));

        return(Hlsl.Frac(new float2(262144, 32768) * n) * 2.0f - 1.0f);
    }
示例#13
0
 // float3 to float hash.
 private static float Hash21(float2 p)
 {
     return(Hlsl.Frac(Hlsl.Sin(Hlsl.Dot(p, new float2(41, 289))) * 45758.5453f));
 }