Example #1
0
		public static double ImpliedVolatility(double S, double X, double t, double r, double P, EOptionType OptionType, EPutCall PutCall, EOptionPrice Method)
		{
			int n = 0;
			switch (Method)
			{
				case EOptionPrice.Binomial:
					n = 100;
					break;
				case EOptionPrice.MonteCarlo:
					n = 100000;
					break;
			}
			double Eps = 0.001;
			return FinMath.ImpliedVolatility(S, X, t, r, P, OptionType, PutCall, Method, n, Eps);
		}
Example #2
0
        public static double ImpliedVolatility(double S, double X, double t, double r, double P, EOptionType OptionType, EPutCall PutCall, EOptionPrice Method)
        {
            int n = 0;

            switch (Method)
            {
            case EOptionPrice.Binomial:
                n = 100;
                break;

            case EOptionPrice.MonteCarlo:
                n = 100000;
                break;
            }
            double Eps = 0.001;

            return(FinMath.ImpliedVolatility(S, X, t, r, P, OptionType, PutCall, Method, n, Eps));
        }
Example #3
0
		public static double ImpliedVolatility(double S, double X, double t, double r, double P, EOptionType OptionType, EPutCall PutCall, EOptionPrice Method, int n, double Eps)
		{
			double num1 = 0.0;
			double num2 = 10.0;
			double num3 = 0.0;
			double s = 0.0;
			while (Math.Abs(num2 - num1) > Eps)
			{
				s = num1 + (num2 - num1) / 2.0;
				switch (Method)
				{
					case EOptionPrice.BlackScholes:
						num3 = FinMath.BS(S, X, t, s, r, PutCall);
						break;
					case EOptionPrice.Binomial:
						num3 = FinMath.BM(S, X, t, s, r, PutCall, n);
						break;
					case EOptionPrice.MonteCarlo:
						num3 = FinMath.MC(S, X, t, s, r, PutCall, n);
						break;
				}
				if (num3 > P)
					num2 = s;
				else
					num1 = s;
			}
			return s;
		}
Example #4
0
        public static double ImpliedVolatility(double S, double X, double t, double r, double P, EOptionType OptionType, EPutCall PutCall, EOptionPrice Method, int n, double Eps)
        {
            double num1 = 0.0;
            double num2 = 10.0;
            double num3 = 0.0;
            double s    = 0.0;

            while (Math.Abs(num2 - num1) > Eps)
            {
                s = num1 + (num2 - num1) / 2.0;
                switch (Method)
                {
                case EOptionPrice.BlackScholes:
                    num3 = FinMath.BS(S, X, t, s, r, PutCall);
                    break;

                case EOptionPrice.Binomial:
                    num3 = FinMath.BM(S, X, t, s, r, PutCall, n);
                    break;

                case EOptionPrice.MonteCarlo:
                    num3 = FinMath.MC(S, X, t, s, r, PutCall, n);
                    break;
                }
                if (num3 > P)
                {
                    num2 = s;
                }
                else
                {
                    num1 = s;
                }
            }
            return(s);
        }