Module 35 7th part: cadences 1 | 2 | 3 | 4 | 5 | 6 | 8 | 9 | 10 | 11 | 12 | 13 | References Table of Modules

Curlicue variations Polygon patterns in the Gauss plane of complex numbers

$\parbox{7.5cm}{\epsfxsize=6.cm \epsfbox{samml_mod127_hoch_pi}\\ $n=2000,\varphi(i)=i^{11}\mbox{mod} 127,x=\pi$ }$

$\parbox{8cm}{\epsfxsize=6.cm \epsfbox{samml_mod127_hoch_delta}\\ $n=2000,\varphi(i)=i^{11}\mbox{mod} 127,x=\delta$ }$

$\parbox{7.5cm}{\epsfxsize=6.cm \epsfbox{samml_mod127_hoch3_delta}\\ $n=2000,\varphi(i)=i^{3}\mbox{mod} 127,x=\delta$ }$

$\parbox{8cm}{\epsfxsize=6.cm \epsfbox{samml_mod63_hoch3_delta}\\ $n=2000,\varphi(i)=i^{3}\mbox{mod} 63,x=\delta$\\ gravimotor}$

$\parbox{7.5cm}{\epsfxsize=6.cm \epsfbox{samml_mod61_reise}\\ $n=200... ...)=(7i+41)\mbox{mod} 61,\\ x=\displaystyle\frac{4(1+2\sqrt{2})\sqrt{51}}{153}$ }$

$\parbox{8cm}{\epsfxsize=6.cm \epsfbox{samml_mod61_reise2}\\ $n=1163... ...x=\displaystyle\frac{4(1+2\sqrt{2})\sqrt{51}}{153}$\\ molecular wheel [21,22]}$

$\parbox{7.5cm}{\epsfxsize=6.cm \epsfbox{samml_mod63_ln23}\\ $n=1000,\varphi(i)=(7i+41)\mbox{mod} 63,x=\displaystyle\frac{\mbox{ln} 2}{\mbox{ln} 3}$ }$

$\parbox{8cm}{\epsfxsize=6.cm \epsfbox{samml_mod61_ln23}\\ $n=1000,\varphi(i)=(7i+41)\mbox{mod} 61,x=\displaystyle\frac{\mbox{ln} 2}{\mbox{ln} 3}$ }$

$\parbox{7.5cm}{\epsfxsize=6.cm \epsfbox{samml_mod70_ee}\\ $n=660,\varphi(i)=(7i+41)\mbox{mod} 70,x=e^e$ }$

$\parbox{8cm}{\epsfxsize=6.cm \epsfbox{samml_mod69_ee}\\ $n=2000,\varphi(i)=(7i+41)\mbox{mod} 69,x=e^e$ }$

$\parbox{7.5cm}{\epsfxsize=6.cm \epsfbox{samml_mod68_ee}\\ $n=2000,\varphi(i)=(7i+41)\mbox{mod} 68x=e^e$ }$

$\parbox{8cm}{\epsfxsize=6.cm \epsfbox{samml_mod64_ee}\\ $n=2000,\varphi(i)=(7i+41)\mbox{mod} 64,x=e^e$\\ Merlin's necklace}$

$\parbox{7.5cm}{\epsfxsize=6.cm \epsfbox{samml_mod63_ee}\\ $n=300,\varphi(i)=(7i+41)\mbox{mod} 63,x=e^e$ }$

$\parbox{8cm}{\epsfxsize=6.cm \epsfbox{samml_mod63_ee2}\\ $n=350,\varphi(i)=(7i+41)\mbox{mod} 63,x=e^e$ }$

$\parbox{7.5cm}{\epsfxsize=6.cm \epsfbox{samml_mod62_ee}\\ $n=2000,\varphi(i)=(7i+41)\mbox{mod} 62,x=e^e$ }$

$\parbox{8cm}{\epsfxsize=6.cm \epsfbox{samml_mod61_ee}\\ $n=2000,\varphi(i)=(7i+41)\mbox{mod} 61,x=e^e$\\ water wheel}$

(Sto), (Schö)

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