
{all literal}
r 1 3 r 2 4 r 1 5 r 2 6
c1 1 4 c1 2 5 c1 1 6 c1 2 3
r 3 7 r 4 8 r 5 9 r 6 10
c2 3 8 c2 4 9 c2 5 10 c2 6 7
r 7 11 r 8 12 r 9 13 r 10 14
c3 7 12 c3 8 13 c3 9 14 c3 10 11
p g21
f 1 2 11 12
t 68
end



r1 1 2
r2 2 3
r3 3 1
r4 1 4
r5 2 4
r6 3 4
r7 1 5
r8 2 5
r9 3 5
r10 4 5
r11 1 6
r12 2 6
r13 3 6
r14 4 6
r15 5 6
r16 1 7
r17 2 7
r18 3 7
r19 4 7
r20 5 7
r21 6 7
f 1 3 2 3
t 68
end

r1 1 2
r2 2 3
r3 3 1
r4 1 4
r5 2 4
r6 3 4
r7 1 5
r8 2 5
r9 3 5
r10 4 5
r11 1 6
r12 2 6
r13 3 6
r14 4 6
r15 5 6
f 1 3 2 3
t 64
end


h

r 1 2
r 2 3
r 3 1
r 1 4
r 2 4
r 3 4
r 1 5
r 2 5
r 3 5
r 4 5
r 1 6
r 2 6
r 3 6
r 4 6
r 5 6
r 1 7
r 2 7
r 3 7
r 4 7
r 5 7
r 6 7
f 1 3 2 3
t 64
end

r 1 2
r 2 3
r 3 1
r 1 4
r 2 4
r 3 4
r 1 5
r 2 5
r 3 5
r 4 5
r 1 6
r 2 6
r 3 6
r 4 6
r 5 6
r 1 7
r 2 7
r 3 7
r 4 7
r 5 7
r 6 7
r 1 8
r 2 8
r 3 8
r 4 8
r 5 8
r 6 8
r 7 8
f 1 3 2 3
t 64
end
h
{stop here}


r 1 2
r 2 3
r 3 1
r 1 4
r 2 4
r 3 4
r 1 5
r 2 5
r 3 5
r 4 5
r 1 6
r 2 6
r 3 6
r 4 6
r 5 6
r 1 7
r 2 7
r 3 7
r 4 7
r 5 7
r 6 7
r 1 8
r 2 8
r 3 8
r 4 8
r 5 8
r 6 8
r 7 8
r 1 9
r 2 9
r 3 9
r 4 9
r 5 9
r 6 9
r 7 9
r 8 9
f 1 3 2 3
t 64
end

r 1 2
r 2 3
r 3 1
r 1 4
r 2 4
r 3 4
r 1 5
r 2 5
r 3 5
r 4 5
r 1 6
r 2 6
r 3 6
r 4 6
r 5 6
r 1 7
r 2 7
r 3 7
r 4 7
r 5 7
r 6 7
r 1 8
r 2 8
r 3 8
r 4 8
r 5 8
r 6 8
r 7 8
r 1 9
r 2 9
r 3 9
r 4 9
r 5 9
r 6 9
r 7 9
r 8 9
r 1 10
r 2 10
r 3 10
r 4 10
r 5 10
r 6 10
r 7 10
r 8 10
r 9 10
f 1 3 2 3
t 64
end



{
p A p B p C p D
f 2 1 3 1
uA 2 4 3 1
rmB 6 4 3 5
b/D 1 5 6 1
gmC/D 5 1 3 1
end
p A p B p C p D
f 2 1 3 1
uA 2 4 3 1
rmB 5 4 3 6
gmC 5 1 3 1
bD 1 5 6 7
{o 7 1 5 7}
o 8 1 5 8
r 8 9
r 9 7
o 7 1 1 9
end
p A p B p C p D
f 2 1 3 1
g11 1 2
gm12 2 1 3 1
g22 3 1
gm21 3 1 2 1
end
h
}
{all literal}
r 1 3 r 2 4 r 1 5 r 2 6
c1 1 4 c1 2 5 c1 1 6 c1 2 3
r 3 7 r 4 8 r 5 9 r 6 10
c2 3 8 c2 4 9 c2 5 10 c2 6 7
r 7 11 r 8 12 r 9 13 r 10 14
c3 7 12 c3 8 13 c3 9 14 c3 10 11
p g21
f 1 2 11 12
t 68
end
{equal 1-1-1}
r 1 3 r 2 4 r 1 5 r 2 6
c1 1 4 c1 2 5 c1 1 6 c1 2 3 v 1
r 3 7 r 4 8 r 5 9 r 6 10
c2 3 8 c2 4 9 c2 5 10 c2 6 7 v 1
r 7 11 r 8 12 r 9 13 r 10 14
c3 7 12 c3 8 13 c3 9 14 c3 10 11 v 1
p g21
f 1 2 11 12
t 64
end


{linear weight 3-2-1}
r 1 3 r 2 4 r 1 5 r 2 6
c1 1 4 c1 2 5 c1 1 6 c1 2 3 v 3
r 3 7 r 4 8 r 5 9 r 6 10
c2 3 8 c2 4 9 c2 5 10 c2 6 7 v 2
r 7 11 r 8 12 r 9 13 r 10 14
c3 7 12 c3 8 13 c3 9 14 c3 10 11 v 1
p g21
f 1 2 11 12
t 64
end
{exponential 4-2-1}
r 1 3 r 2 4 r 1 5 r 2 6
c1 1 4 c1 2 5 c1 1 6 c1 2 3 v 4
r 3 7 r 4 8 r 5 9 r 6 10
c2 3 8 c2 4 9 c2 5 10 c2 6 7 v 2
r 7 11 r 8 12 r 9 13 r 10 14
c3 7 12 c3 8 13 c3 9 14 c3 10 11 v 1
p g21
f 1 2 11 12
t 64
end
{hyperbolic 6-3-2}
r 1 3 r 2 4 r 1 5 r 2 6
c1 1 4 c1 2 5 c1 1 6 c1 2 3 v 6
r 3 7 r 4 8 r 5 9 r 6 10
c2 3 8 c2 4 9 c2 5 10 c2 6 7 v 3
r 7 11 r 8 12 r 9 13 r 10 14
c3 7 12 c3 8 13 c3 9 14 c3 10 11 v 1
p g21
f 1 2 11 12
t 64
end
{quadratic 9-4-1}
r 1 3 r 2 4 r 1 5 r 2 6
c1 1 4 c1 2 5 c1 1 6 c1 2 3 v 9
r 3 7 r 4 8 r 5 9 r 6 10
c2 3 8 c2 4 9 c2 5 10 c2 6 7 v 4
r 7 11 r 8 12 r 9 13 r 10 14
c3 7 12 c3 8 13 c3 9 14 c3 10 11 v 1
p g21
f 1 2 11 12
t 64
end


{equal sections}
r 1 3 r 2 4 r 1 5 r 2 6
c 1 4 c 2 5 c 1 6 c 2 3
r 3 7 r 4 8 r 5 9 r 6 10
c 3 8 c 4 9 c 5 10 c 6 7
r 7 11 r 8 12 r 9 13 r 10 14
c 7 12 c 8 13 c 9 14 c 10 11
p g21
f 1 2 11 12
t 64
end
{linear 3-2-1 sections}
r 1 3 r 2 4 r 1 5 r 2 6
c 1 4 c 2 5 c 1 6 c 2 3
c 1 4 c 2 5 c 1 6 c 2 3
c 1 4 c 2 5 c 1 6 c 2 3
r 3 7 r 4 8 r 5 9 r 6 10
c 3 8 c 4 9 c 5 10 c 6 7
c 3 8 c 4 9 c 5 10 c 6 7
r 7 11 r 8 12 r 9 13 r 10 14
c 7 12 c 8 13 c 9 14 c 10 11
p g21
f 1 2 11 12
t 64
end
{exponential 4-2-1 sections}
r 1 3 r 2 4 r 1 5 r 2 6
c 1 4 c 2 5 c 1 6 c 2 3
c 1 4 c 2 5 c 1 6 c 2 3
c 1 4 c 2 5 c 1 6 c 2 3
c 1 4 c 2 5 c 1 6 c 2 3
r 3 7 r 4 8 r 5 9 r 6 10
c 3 8 c 4 9 c 5 10 c 6 7
c 3 8 c 4 9 c 5 10 c 6 7
r 7 11 r 8 12 r 9 13 r 10 14
c 7 12 c 8 13 c 9 14 c 10 11
p g21
f 1 2 11 12
t 64
end
{hyperbolic 6-3-2 sections}
r 1 3 r 2 4 r 1 5 r 2 6
c 1 4 c 2 5 c 1 6 c 2 3
c 1 4 c 2 5 c 1 6 c 2 3
c 1 4 c 2 5 c 1 6 c 2 3
c 1 4 c 2 5 c 1 6 c 2 3
c 1 4 c 2 5 c 1 6 c 2 3
c 1 4 c 2 5 c 1 6 c 2 3
r 3 7 r 4 8 r 5 9 r 6 10
c 3 8 c 4 9 c 5 10 c 6 7
c 3 8 c 4 9 c 5 10 c 6 7
c 3 8 c 4 9 c 5 10 c 6 7
r 7 11 r 8 12 r 9 13 r 10 14
c 7 12 c 8 13 c 9 14 c 10 11
c 7 12 c 8 13 c 9 14 c 10 11
p g21
f 1 2 11 12
t 64
end{quadratic 9-4-1 sections}
r 1 3 r 2 4 r 1 5 r 2 6
c 1 4 c 2 5 c 1 6 c 2 3
c 1 4 c 2 5 c 1 6 c 2 3
c 1 4 c 2 5 c 1 6 c 2 3
c 1 4 c 2 5 c 1 6 c 2 3
c 1 4 c 2 5 c 1 6 c 2 3
c 1 4 c 2 5 c 1 6 c 2 3
c 1 4 c 2 5 c 1 6 c 2 3
c 1 4 c 2 5 c 1 6 c 2 3
c 1 4 c 2 5 c 1 6 c 2 3
r 3 7 r 4 8 r 5 9 r 6 10
c 3 8 c 4 9 c 5 10 c 6 7
c 3 8 c 4 9 c 5 10 c 6 7
c 3 8 c 4 9 c 5 10 c 6 7
c 3 8 c 4 9 c 5 10 c 6 7
r 7 11 r 8 12 r 9 13 r 10 14
c 7 12 c 8 13 c 9 14 c 10 11
p g21
f 1 2 11 12
t 64
end


{
{
f 1 3 2 3
zi 1 3
ro 2 3
{rg 5 6
cg 5 6}
n1 5 6
ro 9 10
n2 9 10

cg1 5 7 {v 78.56}
cg2 7 8 {v 11.42}
cg3 8 6 {v 1.111}
rg1 7 8 {v 0.0268}
rg2 8 6 {v 0.03446}


p s11 p s12 p s21 p s22
end



f 1 3 2 3
{zi 1 3}
ro 2 3
{rg 5 6
cg 5 6}
n1 5 6
ro 9 10
n2 9 10

cg1 5 7 {v 78.56}
cg2 7 8 {v 11.42}
cg3 8 6 {v 1.111}
rg1 7 8 {v 0.0268}
rg2 8 6 {v 0.03446}

x cg1 1 11 {v 78.56}
x cg2 11 12 {v 11.42}
x cg3 12 3 {v 1.111}
rg1 11 12 {v 0.0268}
rg2 12 3 {v 0.03446}

p s11 p s12 p s21 p s22
end


f 1 3 2 3
{zi 1 3}
ro 2 3
{rg 5 6
cg 5 6}
n1 5 6
ro 9 10
n2 9 10

cg1 5 7 {v 78.56}
cg2 7 8 {v 11.42}
cg3 8 6 {v 1.111}
rg1 7 8 {v 0.0268}
rg2 8 6 {v 0.03446}

x cg1 1 11 {v 78.56}
{x} cg2 11 12 {v 11.42}
x cg3 12 3 {v 1.111}
rg1 11 12 {v 0.0268}
rg2 12 3 {v 0.03446}

p s11 p s12 p s21 p s22
end
}

{
f 1 3 2 3
ri 1 4
Li 4 3
ro 2 3
rg 5 6
cg 5 6
n1 5 6
ro 7 8
n2 7 8
p s11 p s12 p s21 p s22
end

f 1 3 2 3
t 4096
ri 1 4
Li 4 3
ro 2 9
ro 9 3
rg 5 6
cg 5 6
n1 5 6
ro 7 8
n2 7 8
p s11 p s12 p s21 p s22
end

f 1 3 2 3
t 4096
rg 1 3
ro 2 9
ro 9 3
rg 5 6
rg 5 6
n1 5 6
ro 7 8
n2 7 8
p s11 p s12 p s21 p s22
end
}


{
f 1 2 3 4
p g21
r1 1 3
r2 3 2
r3 1 4
gy 4 2 5 2
r4 5 2
end

f 1 2 3 4
p g21
r1 1 3
r2 3 2
r3 1 4
gy 5 4 4 2
r4 5 2
end
}

{
f 1 3 2 3
cc 1 4
m 1 5 6 4
La 5 2
Lb 6 2
rt 4 3
cL 2 3
p z21 p z12
end
}






{f 1 2 4 2
p z11 p g21 p y22 p z22
gm 3 2 1 2
go 3 2
gm 4 3 3 2
go 3 4
end


f 1 2 4 2
p z11 p g21 p y22 p z22
gm 4 2 1 2
go 4 2

end
}


{
{examples from "GASCAP- a symbolic circuit analysis
program for the personal computer"
L. P. Huelsman, P. M. Hallinan, and T. A. Ruhe
in 30th Midwest symposium on circuits and systems, 1988,
pp 623-626, G. Glassford and K. Jabbour, eds.}
f 2 1 14 1
c1 2 1 v 1
r1 2 3 v 1
c2 3 1 v 1
r2 3 4 v 1
c3 4 1 v 1
r3 4 5 v 1
c4 5 1 v 1
r4 5 6 v 1
c5 6 1 v 1
r5 6 7 v 1
c6 7 1 v 1
r6 7 8 v 1
c7 8 1 v 1
r7 8 9 v 1
c8 9 1 v 1
r8 9 10 v 1
c9 10 1 v 1
r9 10 11 v 1
c10 11 1 v 1
r10 11 12 v 1
c11 12 1 v 1
r11 12 13 v 1
c12 13 1 v 1
r12 13 14 v 1
c13 14 1 v 1
r13 14 1 v 1
p z21
end
{
f 2 1 14 1
c 2 1 v 1
r 2 3 v 1
c 3 1 v 1
r 3 4 v 1
c 4 1 v 1
r 4 5 v 1
c 5 1 v 1
r 5 6 v 1
c 6 1 v 1
r 6 7 v 1
c 7 1 v 1
r 7 8 v 1
c 8 1 v 1
r 8 9 v 1
c 9 1 v 1
r 9 10 v 1
c 10 1 v 1
r 10 11 v 1
c 11 1 v 1
r 11 12 v 1
c 12 1 v 1
r 12 13 v 1
c 13 1 v 1
r 13 14 v 1
c 14 1 v 1
r 14 1 v 1
p z21
end
}

}



{bridged tee pad}
f 1 3 2 3
p g21
p z11 p z22
p y11 p y22
r0 1 4
r0 4 5
r0 5 2
r0 2 3
r1 4 2
r2 5 3
t 4096
end
h
}
