calculations.qh File Reference

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Functions
vector	damage_explosion_calcpush (vector explosion_f, vector target_v, float speedfactor)
float	explosion_calcpush_getmultiplier (vector explosion_v, vector target_v)
vector	W_CalculateSpread (vector forward, float spread, float spreadfactor, float spreadstyle)
int	W_GunAlign (entity this, int preferred_align)

Function Documentation

damage_explosion_calcpush()

vector damage_explosion_calcpush	(	vector	explosion_f,
		vector	target_v,
		float	speedfactor
	)

Definition at line 45 of file calculations.qc.

References explosion_calcpush_getmultiplier(), LOG_INFOF, v, and vector().

Referenced by Damage(), and MUTATOR_HOOKFUNCTION().

{
    // if below 1, the formulas make no sense (and would cause superjumps)
    if(speedfactor < 1)
        return explosion_f;

#if 0
    float m;
    // find m so that
    //   speedfactor * (1 + e) * m / (1 + m) == 1
    m = 1 / ((1 + 0) * speedfactor - 1);
    vector v;
    v = explosion_calcpush(explosion_f * speedfactor, m, target_v, 1, 0);
    // the factor we then get is:
    //   1
    LOG_INFOF("MASS: %f\nv: %v -> %v\nENERGY BEFORE == %f + %f = %f\nENERGY AFTER >= %f",
        m,
        target_v, target_v + v,
        target_v * target_v, m * explosion_f * speedfactor * explosion_f * speedfactor, target_v * target_v + m * explosion_f * speedfactor * explosion_f * speedfactor,
        (target_v + v) * (target_v + v));
    return v;
#endif
    return explosion_f * explosion_calcpush_getmultiplier(explosion_f * speedfactor, target_v);
}

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explosion_calcpush_getmultiplier()

float explosion_calcpush_getmultiplier	(	vector	explosion_v,
		vector	target_v
	)

Definition at line 7 of file calculations.qc.

References explosion_calcpush_getmultiplier(), and vector().

Referenced by damage_explosion_calcpush(), and explosion_calcpush_getmultiplier().

{
    float a;
    a  = explosion_v * (explosion_v - target_v);

    if(a <= 0)
        // target is too fast to be hittable by this
        return 0;

    a /= (explosion_v * explosion_v);
        // we know we can divide by this, or above a would be == 0

    return a;
}

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W_CalculateSpread()

vector W_CalculateSpread	(	vector	forward,
		float	spread,
		float	spreadfactor,
		float	spreadstyle
	)

Definition at line 187 of file calculations.qc.

References cliptoplane(), cos(), cross, error(), findperpendicular(), gsl_ran_gaussian(), M_PI, normalize(), random(), randomvec(), sin(), solve_cubic_abcd(), sqrt(), and vector().

Referenced by W_SetupProjVelocity_Explicit().

{
    float sigma;
    vector v1 = '0 0 0', v2;
    float dx, dy, r;
    spread *= spreadfactor; //autocvar_g_weaponspreadfactor;
    if(spread <= 0)
        return forward;

    switch(spreadstyle)
    {
        case 0:
        {
            // this is the baseline for the spread value!
            // standard deviation: sqrt(2/5)
            // density function: sqrt(1-r^2)
            return forward + randomvec() * spread;
        }
        case 1:
        {
            // same thing, basically
            return normalize(forward + cliptoplane(randomvec() * spread, forward));
        }
        case 2:
        {
            // circle spread... has at sigma=1 a standard deviation of sqrt(1/2)
            sigma = spread * 0.89442719099991587855; // match baseline stddev
            v1 = findperpendicular(forward);
            v2 = cross(forward, v1);
            // random point on unit circle
            dx = random() * 2 * M_PI;
            dy = sin(dx);
            dx = cos(dx);
            // radius in our dist function
            r = random();
            r = sqrt(r);
            return normalize(forward + (v1 * dx + v2 * dy) * r * sigma);
        }
        case 3: // gauss 3d
        {
            sigma = spread * 0.44721359549996; // match baseline stddev
            // note: 2D gaussian has sqrt(2) times the stddev of 1D, so this factor is right
            v1 = forward;
            v1_x += gsl_ran_gaussian(sigma);
            v1_y += gsl_ran_gaussian(sigma);
            v1_z += gsl_ran_gaussian(sigma);
            return v1;
        }
        case 4: // gauss 2d
        {
            sigma = spread * 0.44721359549996; // match baseline stddev
            // note: 2D gaussian has sqrt(2) times the stddev of 1D, so this factor is right
            v1_x = gsl_ran_gaussian(sigma);
            v1_y = gsl_ran_gaussian(sigma);
            v1_z = gsl_ran_gaussian(sigma);
            return normalize(forward + cliptoplane(v1, forward));
        }
        case 5: // 1-r
        {
            sigma = spread * 1.154700538379252; // match baseline stddev
            v1 = findperpendicular(forward);
            v2 = cross(forward, v1);
            // random point on unit circle
            dx = random() * 2 * M_PI;
            dy = sin(dx);
            dx = cos(dx);
            // radius in our dist function
            r = random();
            r = solve_cubic_abcd(-2, 3, 0, -r) * '0 1 0';
            return normalize(forward + (v1 * dx + v2 * dy) * r * sigma);
        }
        case 6: // 1-r^2
        {
            sigma = spread * 1.095445115010332; // match baseline stddev
            v1 = findperpendicular(forward);
            v2 = cross(forward, v1);
            // random point on unit circle
            dx = random() * 2 * M_PI;
            dy = sin(dx);
            dx = cos(dx);
            // radius in our dist function
            r = random();
            r = sqrt(1 - r);
            r = sqrt(1 - r);
            return normalize(forward + (v1 * dx + v2 * dy) * r * sigma);
        }
        case 7: // (1-r) (2-r)
        {
            sigma = spread * 1.224744871391589; // match baseline stddev
            v1 = findperpendicular(forward);
            v2 = cross(forward, v1);
            // random point on unit circle
            dx = random() * 2 * M_PI;
            dy = sin(dx);
            dx = cos(dx);
            // radius in our dist function
            r = random();
            r = 1 - sqrt(r);
            r = 1 - sqrt(r);
            return normalize(forward + (v1 * dx + v2 * dy) * r * sigma);
        }
        default:
            error("g_projectiles_spread_style must be 0 (sphere), 1 (flattened sphere), 2 (circle), 3 (gauss 3D), 4 (gauss plane), 5 (linear falloff), 6 (quadratic falloff), 7 (stronger falloff)!");
    }

    return '0 0 0';
    /*
     * how to derive falloff functions:
     * rho(r) := (2-r) * (1-r);
     * a : 0;
     * b : 1;
     * rhor(r) := r * rho(r);
     * cr(t) := integrate(rhor(r), r, a, t);
     * scr(t) := integrate(rhor(r) * r^2, r, a, t);
     * variance : scr(b) / cr(b);
     * solve(cr(r) = rand * cr(b), r), programmmode:false;
     * sqrt(0.4 / variance), numer;
     */
}

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W_GunAlign()

int W_GunAlign	(	entity	this,
		int	preferred_align
	)

Definition at line 169 of file calculations.qc.

References entity().

Referenced by findperpendicular(), FireGrapplingHook(), GrapplingHookThink(), W_Model(), and W_ResetGunAlign().

    {
        return this.m_gunalign > 0 ? this.m_gunalign : preferred_align;
    }

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