Converting WGS84 coordinates to British National Grid Easting/Northings using C#?

I'm looking for some code, ideally C#, to convert a WGS84 coordinate to British National Grid Easting and Northings.

Does anyone have this to hand?

I tried converting the Javascript code here:

http://www.movable-type.co.uk/scripts/latlong-gridref.html

to C# - but the code doesn't seem to give the correct coordinates for easting and northings - see below:

public void LatLongToEastNorth(double latitude, double longitude)
    {
        latitude = toRad(latitude);
        longitude = toRad(longitude);

        double a = 6377563.396, b = 6356256.910; // Airy 1830 major & minor semi-axes
        double F0 = 0.9996012717; // NatGrid scale factor on central meridian
        double lat0 = toRad(49);
        double lon0 = toRad(-2); // NatGrid true origin

        double N0 = -100000, E0 = 400000; // northing & easting of true origin, metres
        double e2 = 1 - (b * b) / (a * a); // eccentricity squared
        double n = (a - b) / (a + b), n2 = n * n, n3 = n * n * n;

        double cosLat = Math.Cos(latitude), sinLat = Math.Sin(latitude);
        double nu = a * F0 / Math.Sqrt(1 - e2 * sinLat * sinLat) ; // transverse radius of curvature
        double rho = a * F0 * (1 - e2) / Math.Pow(1 - e2 * sinLat * sinLat, 1.5); // meridional radius of curvature

        double eta2 = nu / rho - 1;


        double Ma = (1 + n + (5 / 4) * n2 + (5 / 4) * n3) * (latitude - lat0);
        double Mb = (3 * n + 3 * n * n + (21 / 8) * n3) * Math.Sin(latitude - lat0) * Math.Cos(latitude + lat0);
        double Mc = ((15 / 8) * n2 + (15 / 8) * n3) * Math.Sin(2 * (latitude - lat0)) * Math.Cos(2 * (latitude + lat0));
        double Md = (35 / 24) * n3 * Math.Sin(3 * (latitude - lat0)) * Math.Cos(3 * (latitude + lat0));
        double M = b * F0 * (Ma - Mb + Mc - Md); // meridional arc

        double cos3lat = cosLat * cosLat * cosLat;
        double cos5lat = cos3lat * cosLat * cosLat;
        double tan2lat = Math.Tan(latitude) * Math.Tan(latitude);
        double tan4lat = tan2lat * tan2lat;


        double I = M + N0;
        double II = (nu / 2) * sinLat * cosLat;
        double III = (nu / 24) * sinLat * cos3lat * (5 - tan2lat + 9 * eta2);
        double IIIA = (nu / 720) * sinLat * cos5lat * (61 - 58 * tan2lat + tan4lat);
        double IV = nu * cosLat;
        double V = (nu / 6) * cos3lat * (nu / rho - tan2lat);
        double VI = (nu / 120) * cos5lat * (5 - 18 * tan2lat + tan4lat + 14 * eta2 - 58 * tan2lat * eta2);

        double dLon = longitude - lon0;

        double dLon2 = dLon * dLon, dLon3 = dLon2 * dLon, dLon4 = dLon3 * dLon, dLon5 = dLon4 * dLon, dLon6 = dLon5 * dLon;

        double N = I + II * dLon2 + III * dLon4 + IIIA * dLon6;
        double E = E0 + IV * dLon + V * dLon3 + VI * dLon5;

        //return gridrefNumToLet(E, N, 8);
    }

Answer

I was being a bit dumb actually - I must have put through the wrong long and lat values - the code does actually work. But you may want to consider what mkennedy put about datums WGS84 and the Airy 1830 - this will have some effect on the accuracy of your final easting and northing readings - myabe 60-100m out, so it all depends on how accurate you want it to be.