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 ƒ e i d ƒ e i d ƒ e i	 d d ƒ e i d ƒ e i d d d ƒ e i
 d d d d d d ƒ e i d ƒ e i d d d ƒ e i d- d ƒ e i d d d ƒ e i d. d/ d ƒ e i d0 ƒ e i d1 d ƒ e i d2 ƒ e i d3 d ƒ e i d d d ƒ e i d4 d5 d ƒ e i d ƒ e i d6 d ƒ e i d7 ƒ e i d8 d ƒ e i d ƒ e i d9 d ƒ e i d ƒ e i d: d  ƒ e i d; d" ƒ e i d d d ƒ e i d< d ƒ e i d d d ƒ e i d= d ƒ e i d d d ƒ e i d> d ƒ e i d ƒ e i d? d' ƒ e i d@ d) ƒ e i dA d* ƒ e i ƒ  d  S(B   Nt   groupiþÿÿÿiûÿÿÿi   i   t   unitf1.0f0.69999999999999996t
   subgriddivi   f0.20000000000000001f0.02t   offsetf0.14999999999999999f0.070000000000000007i    i   iÿÿÿÿi2   f0.050000000000000003f-6.5s   $y^2+y = x^3-x$f-1.5f0.5iüÿÿÿs   <->f0.29999999999999999f0.59999999999999998f4.7999999999999998iýÿÿÿf4.2999999999999998f0.10000000000000001f2.2000000000000002s   $\infty$f3.7999999999999998i   f6.2000000000000002f1.8999999999999999s   $\oplus$f5.5s   $=$s   $(-1,0)\oplus(0,-1)=(2,-3)$(   iþÿÿÿiûÿÿÿ(   i   i   (   iÿÿÿÿf-6.5(   f-1.5f0.5(   i   iüÿÿÿ(   i   i    f0.5(   iÿÿÿÿi    (   i    i   f0.5(   i    iÿÿÿÿ(   i   iüÿÿÿ(   i   f4.7999999999999998(   i   iýÿÿÿ(   i   i   i    (   i   i   (   i   f4.2999999999999998(   i   f4.2999999999999998(   f2.2000000000000002f4.2999999999999998(   f3.7999999999999998i   (   i   i   (   f6.2000000000000002i   (   f4.2999999999999998f1.8999999999999999(   f5.5f1.8999999999999999(   f3.7999999999999998i   (   t   manin.plot.grapht   plott   grapht   Gt   Grapht   gt   colort   gridt
   line_widtht   axest   elliptic_curvet   textt   linet   dott   ps(   R	   R   (    (    t   group.pyt   ?   sP   