Tilings not constructible by straightedge and compass

data157/R7A

data157/R7B

data185/AJL19

data158/B124

data186/B136

data186/H3

data157/C7

data184/B123

data184/AJL1

data8/PG180

data182/IND0724

data181/V5P125

data18/RIG2

data178/T23

data186/IS1

data187/F4

data193/IS14F5

data193/IS14F4

data193/IS14F3

data193/IS14F2

data193/IS14F1

data191/FIG5

data189/IRA0633

data188/FIG5A

data188/FIG5

data188/FIG4

data188/FIG3

data188/FIG2

data187/FIG12

data193/IS14F6

data178/T22

data167/F142

data162/P073

data160/P120

data160/L1

data147/F96

data147/F4L

data147/F254P

data146/F417D

data146/F415D

data12/P170

data12/P167

data12/P166

data12/P164

data168/F142

data169/FIG10

data178/T19

data177/J43C

data175/MEIN1

data175/B168

data175/AJL2

data175/AJL1

data173/B125L

data172/EGY1217

data172/B125

data169/P165

data169/P108

data169/FIG7

data169/FIG5

data12/P136

A regular (star) polygon is not constructible if the number of sides = 7, 9, 11, 13, 14, 18, 19, 21, 22, 23, 25, ... Hence we list them all here. The rest are almost certainly constructible. (We ignore modern inventions.)

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