namespace QuanTAlib; /// /// Represents a Mean Squared Logarithmic Error calculator that measures the average of the squares /// of the differences between the logarithms of actual values and predicted values. /// /// /// The Msle class calculates the Mean Squared Logarithmic Error using a circular buffer /// to efficiently manage the data points within the specified period. /// public class Msle : AbstractBase { private readonly CircularBuffer _actualBuffer; private readonly CircularBuffer _predictedBuffer; /// /// Initializes a new instance of the Msle class with the specified period. /// /// The period over which to calculate the Mean Squared Logarithmic Error. /// /// Thrown when period is less than 1. /// public Msle(int period) { if (period < 1) { throw new ArgumentOutOfRangeException(nameof(period), "Period must be greater than or equal to 1."); } WarmupPeriod = period; _actualBuffer = new CircularBuffer(period); _predictedBuffer = new CircularBuffer(period); Name = $"Msle(period={period})"; Init(); } /// /// Initializes a new instance of the Mape class with the specified source and period. /// /// The source object to subscribe to for value updates. /// The period over which to calculate the Mean Absolute Percentage Error. public Msle(object source, int period) : this(period) { var pubEvent = source.GetType().GetEvent("Pub"); pubEvent?.AddEventHandler(source, new ValueSignal(Sub)); } /// /// Initializes the Msle instance by clearing the buffers. /// public override void Init() { base.Init(); _actualBuffer.Clear(); _predictedBuffer.Clear(); } /// /// Manages the state of the Msle instance based on whether new values are being processed. /// /// Indicates whether the current inputs are new values. protected override void ManageState(bool isNew) { if (isNew) { _lastValidValue = Input.Value; _index++; } } /// /// Performs the Mean Squared Logarithmic Error calculation for the current period. /// /// /// The calculated Mean Squared Logarithmic Error value for the current period. /// /// /// This method calculates the Mean Squared Logarithmic Error using the formula: /// MSLE = sum((log(actual + 1) - log(predicted + 1))^2) / n /// where actual is each actual value, predicted is each predicted value, and n is the number of values. /// We add 1 to both actual and predicted values to avoid taking the log of zero. /// protected override double Calculation() { ManageState(Input.IsNew); double actual = Input.Value; _actualBuffer.Add(actual, Input.IsNew); double predicted = double.IsNaN(Input2.Value) ? _actualBuffer.Average() : Input2.Value; _predictedBuffer.Add(predicted, Input.IsNew); double msle = 0; if (_actualBuffer.Count > 0) { var actualValues = _actualBuffer.GetSpan().ToArray(); var predictedValues = _predictedBuffer.GetSpan().ToArray(); double sumSquaredLogError = 0; for (int i = 0; i < _actualBuffer.Count; i++) { double logActual = Math.Log(actualValues[i] + 1); double logPredicted = Math.Log(predictedValues[i] + 1); double logError = logActual - logPredicted; sumSquaredLogError += logError * logError; } msle = sumSquaredLogError / _actualBuffer.Count; } IsHot = _index >= WarmupPeriod; return msle; } /// /// Calculates the Mean Squared Logarithmic Error for the given actual and predicted values. /// /// The actual value. /// The predicted value. /// The calculated Mean Squared Logarithmic Error. public double Calc(double actual, double predicted) { Input = new TValue(DateTime.Now, actual); Input2 = new TValue(DateTime.Now, predicted); return Calculation(); } }