Research Article

Accurate Computation of Periodic Regions' Centers in the General M-Set with Integer Index Number

Table 2

Typical coordinates of periodic regions’ centers in general M-sets for .

kxy

30.86602540378443864676372317075293618347140.5000000000000000000000000000000000000000

0.93969262078590838405410927732473146993620.3420201433256687330440996146822595807630
41.0947126868235232133169282478295587029520.6320326644228596128930478581312699907336
0.79672572154316425199802221164198960733700.3953814333548772060210763599797199632167

0.73608649419613244141936257312740478163870.4249797355709849680198964443168932113036
0.78563385873275829654012496567095514801810.4120235779535403654938100729256015955341
0.80044460015700648821324169099598526860470.4092017895850238127786028651284440809001
0.80941195338729723126085240043193833531540.4018233097208282401257748308404147230355
0.81458133210908400573510120618189967205710.3879152634894074458735794003658374945526
0.81499585149285542237881662131452770735390.3399448426590958688275107331963268401499
0.90441258638982323792016818205880986671130.3455698635303133428003524080560280276196
−550.99933627157433937204274409986552247919400.2835926532018401463511538519480040901230
0.92551170374321018874687273856810427415970.3620033396828505808335124008216734556202
0.94519463791578739071779171581145536498620.3656567095496140760775285440549985909933
0.96946417411071806235750273204475623161330.3560080961927332150121341389871777368834
1.1165805263635739718341975272357038888000.5742412863507625718458386348765152916070
1.0699556212951390645555342638336420055090.5962126122905732351174863126710137613208
1.1939918283979600014277260517131557811300.6893515035357756591531775646851958338755

30.95949297361449738989036805706632769906240.2817325568414296977114179153466168990357
0.89785746537763395433886934054632088948180.2636347387173656727162596943859324534622
0.91049890794072368857535172278731234378320.2367915193754428000032888830923803306147
−100.93345009469497818080398233437944152875030.2123497779324388912409043034218249820178
40.97276229975460395206434351733014355686230.1918489833048745070912754338127184654426
1.0497096766982957303425277368992509627280.1891462127512417587632393395560253753949
1.1303125246684178119085201638105391854970.3318897025426986348883996121722492432445

30.99270887409805399280075164949252017934360.1205366802553230533490676874525435822736
0.96643231951328303613083803633786768285690.1148937164822188020505801496289032369093
0.96762382832768494272727232586570425469280.1101302140885335128510533436733831564012
0.96944330162262172914959157669916542904100.1054329018630946912670388018574858083463
0.97193987839238336928950023222102803177350.1008010956452396592463960335789059436667
0.97519595063148995162340218452561676614120.09623846922724149376992938643944612574927
0.97934149758788674464868365315974254426960.09175563494485486517255996206353137944357
−2540.98458125197181142600815050852829763954980.08737586254212876216122055789839027979179
0.99124887323652560715212868889737313675700.08314879742066106441534388013424937098513
0.99992551708381000204443864904940747092960.07918810138395086586130693931721388479083
1.0117375349376348694676507318892839873470.07579806851536097318670223194619562054147
1.0292586914587439269935937119634410234800.07406101804917325155983540234868545886878
1.0593964767386416436749423083898690777200.08045677368903782206077846838233504471072