7.20000000000000E+0000
FALSE
FALSE
 0.00000000000000E+0000
 2.00000000000000E+0000
10

1
4
0
-1.00000000000023E-0001
 1.00000000000023E-0001
 1.00000000000023E-0001
-1.00000000000023E-0001
20
20
10
10
3
0
 1.20000000000073E+0000
 0.00000000000000E+0000
 0.00000000000000E+0000
0
640
480
3
0
0
314
314
0
311
241
3
16711680
 0.00000000000000E+0000
1
255
 2.00000000000045E-0001
1
32768
 5.00000000000000E-0001
1
16777215
 1.00000000000000E+0000
1
1
255
FALSE
-155
-120
0
0
0
0
 2.40000000000000E+0002
z
z
5
0
0
TRUE
FALSE
TRUE
16711680
65535
16711935
-6
0
 1.00000000000000E+0000
 0.00000000000000E+0000
 0.00000000000000E+0000
 0.00000000000000E+0000
 0.00000000000000E+0000
 1.00000000000000E+0000
 0.00000000000000E+0000
 0.00000000000000E+0000
 0.00000000000000E+0000
 0.00000000000000E+0000
 1.00000000000000E+0000
 0.00000000000000E+0000
 0.00000000000000E+0000
 0.00000000000000E+0000
 0.00000000000000E+0000
 1.00000000000000E+0000
1
10
10
0
 0.00000000000000E+0000
 0.00000000000000E+0000
 0.00000000000000E+0000
 2.00000000000000E+0000
 1.00000000000000E+0002
-2.00000000000000E+0001
 2.00000000000045E-0001
3
FALSE
1
FALSE
FALSE
FALSE
20
316
0
320
314
0
294
241
3
16711680
 0.00000000000000E+0000
1
255
 2.00000000000045E-0001
1
32768
 5.00000000000000E-0001
1
16777215
 1.00000000000000E+0000
1
1
255
FALSE
-80
-120
67
0
0
0
 1.10000000000000E+0002
z+exp(i*z)
z+exp(i*z)
5
1
1
TRUE
FALSE
TRUE
16711680
65535
16711935
-6
0
 1.00000000000000E+0000
 0.00000000000000E+0000
 0.00000000000000E+0000
 0.00000000000000E+0000
 0.00000000000000E+0000
 1.00000000000000E+0000
 0.00000000000000E+0000
 0.00000000000000E+0000
 0.00000000000000E+0000
 0.00000000000000E+0000
 1.00000000000000E+0000
 0.00000000000000E+0000
 0.00000000000000E+0000
 0.00000000000000E+0000
 0.00000000000000E+0000
 1.00000000000000E+0000
1
10
10
0
 0.00000000000000E+0000
 0.00000000000000E+0000
 0.00000000000000E+0000
 2.00000000000000E+0000
 1.00000000000000E+0002
-2.00000000000000E+0001
 2.00000000000045E-0001
3
FALSE
1
FALSE
FALSE
FALSE
20
150
187
320
314
0
294
241
3
16711680
 0.00000000000000E+0000
1
255
 2.00000000000045E-0001
1
32768
 5.00000000000000E-0001
1
16777215
 1.00000000000000E+0000
1
1
255
FALSE
-119
-79
28
41
0
0
 1.00000000000000E+0002
1+(1+i)*z
1+(1+i)*z
5
1
2
TRUE
FALSE
TRUE
16711680
65535
16711935
-6
0
 1.00000000000000E+0000
 0.00000000000000E+0000
 0.00000000000000E+0000
 0.00000000000000E+0000
 0.00000000000000E+0000
 1.00000000000000E+0000
 0.00000000000000E+0000
 0.00000000000000E+0000
 0.00000000000000E+0000
 0.00000000000000E+0000
 1.00000000000000E+0000
 0.00000000000000E+0000
 0.00000000000000E+0000
 0.00000000000000E+0000
 0.00000000000000E+0000
 1.00000000000000E+0000
1
10
10
0
 0.00000000000000E+0000
 0.00000000000000E+0000
 0.00000000000000E+0000
 2.00000000000000E+0000
 1.00000000000000E+0002
-2.00000000000000E+0001
 2.00000000000045E-0001
3
FALSE
1
FALSE
FALSE
FALSE
20
3
3
530
278
1
6
The amplitwist principle basically says that if f is analytic at z0, then
it locally behaves as an "amplitwist", i.e. a rotation (twisting) followed
by amplication. In the example shown f(z)=z+exp(i*z). The 
linearization is given by f(0)+f'(0)*z=1+(1+i)*z=1+sqrt(2)*exp(pi*i/4)*z.
Experiment with the domain by changing the square coordinates so
as to form larger squares centered at the origin.