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I have been unable to duplicate the results shown on page 31, Figure 2, of
the June issue of TASC, for Aristotle (ARTL). The author uses the AT3
system and gives the results as -1.92 % with the plain T3 system and
237000% with the AT3 system (see figure 2). I requested help from the
author (Steve Burns) a few days ago but got no reply.
Can anybody step me through the procedure?
This system appears to be a good starting point... unless the performance
with ARTL is just plain luck.
Best,
Herman.
Ps. I am using these formulas:
Enter Long:
Periods:=5;
a:=RSquared(C,opt2);
e1:=Mov(P,Periods,E);
e2:=Mov(e1,Periods,E);
e3:=Mov(e2,Periods,E);
e4:=Mov(e3,Periods,E);
e5:=Mov(e4,Periods,E);
e6:=Mov(e5,Periods,E);
c1:=-a*a*a;
c2:=3*a*a+3*a*a*a;
c3:=-6*a*a-3*a-3*a*a*a;
c4:=1+3*a+a*a*a+3*a*a;
res:=c1*e6+c2*e5+c3*e4+c4*e3;
C<res
Exit Long:
Periods:=5;
a:=RSquared(C,opt2);
e1:=Mov(P,Periods,E);
e2:=Mov(e1,Periods,E);
e3:=Mov(e2,Periods,E);
e4:=Mov(e3,Periods,E);
e5:=Mov(e4,Periods,E);
e6:=Mov(e5,Periods,E);
c1:=-a*a*a;
c2:=3*a*a+3*a*a*a;
c3:=-6*a*a-3*a-3*a*a*a;
c4:=1+3*a+a*a*a+3*a*a;
res:=c1*e6+c2*e5+c3*e4+c4*e3;
C>=res
Enter Short:
Periods:=5;
a:=RSquared(C,opt2);
e1:=Mov(P,Periods,E);
e2:=Mov(e1,Periods,E);
e3:=Mov(e2,Periods,E);
e4:=Mov(e3,Periods,E);
e5:=Mov(e4,Periods,E);
e6:=Mov(e5,Periods,E);
c1:=-a*a*a;
c2:=3*a*a+3*a*a*a;
c3:=-6*a*a-3*a-3*a*a*a;
c4:=1+3*a+a*a*a+3*a*a;
res:=c1*e6+c2*e5+c3*e4+c4*e3;
C>=res
Exit Short:
Periods:=5;
a:=RSquared(C,opt2);
e1:=Mov(P,Periods,E);
e2:=Mov(e1,Periods,E);
e3:=Mov(e2,Periods,E);
e4:=Mov(e3,Periods,E);
e5:=Mov(e4,Periods,E);
e6:=Mov(e5,Periods,E);
c1:=-a*a*a;
c2:=3*a*a+3*a*a*a;
c3:=-6*a*a-3*a-3*a*a*a;
c4:=1+3*a+a*a*a+3*a*a;
res:=c1*e6+c2*e5+c3*e4+c4*e3;
C<res
opt2 = 0.1 - 15 in steps of 0.1
Best,
Herman.
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