using System;
using System.Numerics;
using System.Runtime.InteropServices;
using Avalonia.Media;
using Avalonia.Utilities;
using Xunit;

namespace Avalonia.Visuals.UnitTests;

/// <summary>
///  These tests use the "official" Matrix4x4 and Matrix3x2 from the System.Numerics namespace, to validate
///  that Avalonias own implementation of a 3x3 Matrix works correctly.
/// </summary>
public class MatrixTests
{
    /// <summary>
    ///  Because Avalonia is working internally with doubles, but System.Numerics Vector and Matrix implementations
    ///  only make use of floats, we need to reduce precision, comparing them. It should be sufficient to compare
    ///  5 fractional digits to ensure, that the result is correct.
    /// </summary>
    /// <param name="expected">The expected vector</param>
    /// <param name="actual">The actual transformed point</param>
    private static void AssertCoordinatesEqualWithReducedPrecision(Vector2 expected, Point actual)
    {
        double ReducePrecision(double input) => Math.Truncate(input * 10000);
        
        var expectedX = ReducePrecision(expected.X);
        var expectedY = ReducePrecision(expected.Y);
        
        var actualX = ReducePrecision(actual.X);
        var actualY = ReducePrecision(actual.Y);
        
        Assert.Equal(expectedX, actualX);
        Assert.Equal(expectedY, actualY);
    }
    
    [Fact]
    public void Transform_Point_Should_Return_Correct_Value_For_Translated_Matrix()
    {
        var vector2 = Vector2.Transform(
            new Vector2(1, 1), 
            Matrix3x2.CreateTranslation(2, 2));
        var expected = new Point(vector2.X, vector2.Y);
        
        var matrix = Matrix.CreateTranslation(2, 2);
        var point = new Point(1, 1);
        var transformedPoint = matrix.Transform(point);
        
        Assert.Equal(expected, transformedPoint);
    }
    
    [Fact]
    public void Transform_Point_Should_Return_Correct_Value_For_Rotated_Matrix()
    {
        var expected = Vector2.Transform(
            new Vector2(0, 10), 
            Matrix3x2.CreateRotation((float)Matrix.ToRadians(45)));

        var matrix = Matrix.CreateRotation(Matrix.ToRadians(45));
        var point = new Point(0, 10);
        var actual = matrix.Transform(point);

        AssertCoordinatesEqualWithReducedPrecision(expected, actual);
    }

    [Fact]
    public void Transform_Point_Should_Return_Correct_Value_For_Rotate_Matrix_With_Center_Point()
    {
        var expected = Vector2.Transform(
            new Vector2(0, 10), 
            Matrix3x2.CreateRotation((float)Matrix.ToRadians(30), new Vector2(3, 5)));

        var matrix = Matrix.CreateRotation(Matrix.ToRadians(30), new Point(3, 5));
        var point = new Point(0, 10);
        var actual = matrix.Transform(point);

        AssertCoordinatesEqualWithReducedPrecision(expected, actual);
    }
    
    [Fact]
    public void Transform_Point_Should_Return_Correct_Value_For_Scaled_Matrix()
    {
        var vector2 = Vector2.Transform(
            new Vector2(1, 1), 
            Matrix3x2.CreateScale(2, 2));
        var expected = new Point(vector2.X, vector2.Y);
        var matrix = Matrix.CreateScale(2, 2);
        var point = new Point(1, 1);
        var actual = matrix.Transform(point);
        
        Assert.Equal(expected, actual);
    }
    
    [Fact]
    public void Transform_Point_Should_Return_Correct_Value_For_Skewed_Matrix()
    {
        var expected = Vector2.Transform(
            new Vector2(1, 1), 
            Matrix3x2.CreateSkew(30, 20));

        var matrix = Matrix.CreateSkew(30, 20);
        var point = new Point(1, 1);
        var actual = matrix.Transform(point);

        AssertCoordinatesEqualWithReducedPrecision(expected, actual);
    }
    
        [Fact]
    public void Can_Parse()
    {
        var matrix = Matrix.Parse("1,2,3,-4,5 6");
        var expected = new Matrix(1, 2, 3, -4, 5, 6);
        Assert.Equal(expected, matrix);
    }

    [Fact]
    public void Singular_Has_No_Inverse()
    {
        var matrix = new Matrix(0, 0, 0, 0, 0, 0);

        Assert.False(matrix.HasInverse);
    }

    [Fact]
    public void Identity_Has_Inverse()
    {
        var matrix = Matrix.Identity;

        Assert.True(matrix.HasInverse);
    }

    [Fact]
    public void Invert_Should_Work()
    {
        var matrix = new Matrix(1, 2, 3, 0, 1, 4, 5, 6, 0);
        var inverted = matrix.Invert();

        Assert.Equal(matrix * inverted, Matrix.Identity);
        Assert.Equal(inverted * matrix, Matrix.Identity);
    }

    [Fact]
    public void Can_Decompose_Translation()
    {
        var matrix = Matrix.CreateTranslation(5, 10);

        var result = Matrix.TryDecomposeTransform(matrix, out Matrix.Decomposed decomposed);

        Assert.Equal(true, result);
        Assert.Equal(5, decomposed.Translate.X);
        Assert.Equal(10, decomposed.Translate.Y);
    }

    [Theory]
    [InlineData(30d)]
    [InlineData(0d)]
    [InlineData(90d)]
    [InlineData(270d)]
    public void Can_Decompose_Angle(double angleDeg)
    {
        var angleRad = MathUtilities.Deg2Rad(angleDeg);

        var matrix = Matrix.CreateRotation(angleRad);

        var result = Matrix.TryDecomposeTransform(matrix, out Matrix.Decomposed decomposed);

        Assert.Equal(true, result);

        var expected = NormalizeAngle(angleRad);
        var actual = NormalizeAngle(decomposed.Angle);

        Assert.Equal(expected, actual, 4);
    }

    [Theory]
    [InlineData(1d, 1d)]
    [InlineData(-1d, 1d)]
    [InlineData(1d, -1d)]
    [InlineData(5d, 10d)]
    public void Can_Decompose_Scale(double x, double y)
    {
        var matrix = Matrix.CreateScale(x, y);

        var result = Matrix.TryDecomposeTransform(matrix, out Matrix.Decomposed decomposed);

        Assert.Equal(true, result);
        Assert.Equal(x, decomposed.Scale.X);
        Assert.Equal(y, decomposed.Scale.Y);
    }

    private static double NormalizeAngle(double rad)
    {
        double twoPi = 2 * Math.PI;

        while (rad < 0)
        {
            rad += twoPi;
        }

        while (rad > twoPi)
        {
            rad -= twoPi;
        }

        return rad;
    }
    
}