Template:Clobenefitfunc

--benefitfcn <f1[,f2[...]]>

benefit function for each trait:

0: $B(x,y)=b_{0}y$

benefits linear in opponents investment $y$.

1: $B(x,y)=b_{0}y+b_1{y}^2$

benefits quadratic in opponents investment $y$.

2: $B(x,y)=b_0\sqrt{y}$

$\sqrt{}$-saturating benefits for opponents investment $y$

3: $B(x,y)=b_0\ln (b_{1}y+1)$

$\ln$-saturating benefits for opponents investment $y$

4: $B(x,y)=b_0(1-\exp (-b_{1}y))$

$\exp$-saturating benefits for opponents investment $y$

10: $B(x,y)=b_0(x+y)$

benefits linear in joint investments $x+y$.

11: $B(x,y)=b_0(x+y)+b_1(x+y{)}^2$

benefits quadratic in joint investments $x+y$ (default).

12: $B(x,y)=b_0\sqrt{x+y}$

$\sqrt{}$-saturating benefits for joint investments $x+y$

13: $B(x,y)=b_0\ln (b_1(x+y)+1)$

$\ln$-saturating benefits for joint investments $x+y$

14: $B(x,y)=b_0(1-\exp (-b_1(x+y)))$

$\exp$-saturating benefits for joint investments $x+y$

20: $B(x,y)=b_{0}x+b_{1}y+b_{2}xy$

benefits linear in investments $x$ and $y$ as well as cross term $xy$.

30: $B(x,y)=b_{0}x$

benefits linear in own investments $x$.

31: $B(x,y)=b_{0}x+b_1{x}^2$

benefits quadratic in own investments $x$.

32: $B(x,y)=b_{0}x+b_1{x}^2+b_2{x}^3$

benefits cubic in own investments $x$.

--benefitparams <b0>[,<b1>[...[;<b'0>[,<b'1>[...]]]]]

parameters $b_i$ for benefit function of each trait.