Chern–Simons invariants of the hyperbolic prime knots with at most ten crossings
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Numbers
$n$
$k$
knot
normalisation 
$\operatorname{CS}(S^3\setminus K)$ or $2\pi^2\operatorname{CS}(S^3\setminus K)$
4
1
$K$
$\operatorname{CS}$:
0
comment: $4_1$, the figure-eight knot; alternating; amphichiral
4
1
$K$
$2\pi^2\operatorname{CS}$:
0
comment: $4_1$, the figure-eight knot; alternating; amphichiral
5
2
$K$
$\operatorname{CS}$:
-0.1532041332971518682969354878988800643829927305939622743942815545460878441722292032715450929629124030
comment: $5_2$, the three-twist knot; alternating
digits: 100
5
2
$K$
$2\pi^2\operatorname{CS}$:
-3.024128376509301659719951221694600993984450242270735312503300643508917708286193746506469158300472966
comment: $5_2$, the three-twist knot; alternating
digits: 100
5
2
$\bar K$
$\operatorname{CS}$:
0.1532041332971518682969354878988800643829927305939622743942815545460878441722292032715450929629124030
comment: mirror image of $5_2$, the three-twist knot; alternating
digits: 100
5
2
$\bar K$
$2\pi^2\operatorname{CS}$:
3.024128376509301659719951221694600993984450242270735312503300643508917708286193746506469158300472966
comment: mirror image of $5_2$, the three-twist knot; alternating
digits: 100
6
1
$K$
$\operatorname{CS}$:
0.1559770167435151612360166456993157612205162345950010927566870249412721045356825482042918223337035819
comment: $6_1$, the stevedore knot; alternating
digits: 100
6
1
$K$
$2\pi^2\operatorname{CS}$:
3.078862901841171628662678556066634625779045951943154385179774608409919428314766185041334352177248655
comment: $6_1$, the stevedore knot; alternating
digits: 100
6
1
$\bar K$
$\operatorname{CS}$:
-0.1559770167435151612360166456993157612205162345950010927566870249412721045356825482042918223337035819
comment: mirror image of $6_1$, the stevedore knot; alternating
digits: 100
6
1
$\bar K$
$2\pi^2\operatorname{CS}$:
-3.078862901841171628662678556066634625779045951943154385179774608409919428314766185041334352177248655
comment: mirror image of $6_1$, the stevedore knot; alternating
digits: 100
6
2
$K$
$\operatorname{CS}$:
-0.2024924984337838912323900072292193379096361053506447895418655655970330672213645260675784433653489736
comment: $6_2$, the Miller Institute knot; alternating
digits: 100
6
2
$K$
$2\pi^2\operatorname{CS}$:
-3.997041707459307099948979979229083936500310857198783612347297904438273250087655418618239177058061305
comment: $6_2$, the Miller Institute knot; alternating
digits: 100
6
2
$\bar K$
$\operatorname{CS}$:
0.2024924984337838912323900072292193379096361053506447895418655655970330672213645260675784433653489736
comment: mirror image of $6_2$, the Miller Institute knot; alternating
digits: 100
6
2
$\bar K$
$2\pi^2\operatorname{CS}$:
3.997041707459307099948979979229083936500310857198783612347297904438273250087655418618239177058061305
comment: mirror image of $6_2$, the Miller Institute knot; alternating
digits: 100
6
3
$K$
$\operatorname{CS}$:
0
comment: $6_3$; alternating; amphichiral
6
3
$K$
$2\pi^2\operatorname{CS}$:
0
comment: $6_3$; alternating; amphichiral
7
2
$K$
$\operatorname{CS}$:
-0.05515353487855344644985758963501631824368171810181252634936478152881019086705110417337661632950629721
comment: $7_2$; alternating
digits: 100
7
2
$K$
$2\pi^2\operatorname{CS}$:
-1.088687141146013078591639509532827120308993683745383219234124612033620915192612065011751076990488053
comment: $7_2$; alternating
digits: 100
7
2
$\bar K$
$\operatorname{CS}$:
0.05515353487855344644985758963501631824368171810181252634936478152881019086705110417337661632950629721
comment: mirror image of $7_2$; alternating
digits: 100
7
2
$\bar K$
$2\pi^2\operatorname{CS}$:
1.088687141146013078591639509532827120308993683745383219234124612033620915192612065011751076990488053
comment: mirror image of $7_2$; alternating
digits: 100
7
3
$K$
$\operatorname{CS}$:
0.1872201780779069027898908813573685717703254608052871283336612854664157356377157129221872681824412884
comment: $7_3$; alternating
digits: 100
7
3
$K$
$2\pi^2\operatorname{CS}$:
3.695578187060886850348750863443284611934215975462796278633106380538998171670484174803342875384458253
comment: $7_3$; alternating
digits: 100
7
3
$\bar K$
$\operatorname{CS}$:
-0.1872201780779069027898908813573685717703254608052871283336612854664157356377157129221872681824412884
comment: mirror image of $7_3$; alternating
digits: 100
7
3
$\bar K$
$2\pi^2\operatorname{CS}$:
-3.695578187060886850348750863443284611934215975462796278633106380538998171670484174803342875384458253
comment: mirror image of $7_3$; alternating
digits: 100
7
4
$K$
$\operatorname{CS}$:
0.02172669391945231711932766534448768004430408166508496948395630278568352256952521170254318177594851836
comment: $7_4$, the endless knot; alternating
digits: 100
7
4
$K$
$2\pi^2\operatorname{CS}$:
0.4288677478570959918220919219050770130196145905574871278857175001524809816192946417516681379732764828
comment: $7_4$, the endless knot; alternating
digits: 100
7
4
$\bar K$
$\operatorname{CS}$:
-0.02172669391945231711932766534448768004430408166508496948395630278568352256952521170254318177594851836
comment: mirror image of $7_4$, the endless knot; alternating
digits: 100
7
4
$\bar K$
$2\pi^2\operatorname{CS}$:
-0.4288677478570959918220919219050770130196145905574871278857175001524809816192946417516681379732764828
comment: mirror image of $7_4$, the endless knot; alternating
digits: 100
7
5
$K$
$\operatorname{CS}$:
0.1205558690115651572666045463133626844994012186611766339485767907820459998205771011499970143144793359
comment: $7_5$; alternating
digits: 100
7
5
$K$
$2\pi^2\operatorname{CS}$:
2.379677470747391404008005273527336855999514432975288005327308063202540220533433023944445643506894695
comment: $7_5$; alternating
digits: 100
7
5
$\bar K$
$\operatorname{CS}$:
-0.1205558690115651572666045463133626844994012186611766339485767907820459998205771011499970143144793359
comment: mirror image of $7_5$; alternating
digits: 100
7
5
$\bar K$
$2\pi^2\operatorname{CS}$:
-2.379677470747391404008005273527336855999514432975288005327308063202540220533433023944445643506894695
comment: mirror image of $7_5$; alternating
digits: 100
7
6
$K$
$\operatorname{CS}$:
0.1822831905689630908035944646398634173241445169804925258110067285982512572597080767744101696849200312
comment: $7_6$; alternating
digits: 100
7
6
$K$
$2\pi^2\operatorname{CS}$:
3.598125959768096778295410824549123173716728250463684048827169421914492080917560827781024897021011899
comment: $7_6$; alternating
digits: 100
7
6
$\bar K$
$\operatorname{CS}$:
-0.1822831905689630908035944646398634173241445169804925258110067285982512572597080767744101696849200312
comment: mirror image of $7_6$; alternating
digits: 100
7
6
$\bar K$
$2\pi^2\operatorname{CS}$:
-3.598125959768096778295410824549123173716728250463684048827169421914492080917560827781024897021011899
comment: mirror image of $7_6$; alternating
digits: 100
7
7
$K$
$\operatorname{CS}$:
0.1329855998839507753916077612583212832052164272391319871143278645506156134471864189888840738920203339
comment: $7_7$; alternating
digits: 100
7
7
$K$
$2\pi^2\operatorname{CS}$:
2.625030523792298143205761093732390727760706376422583273832302535336123745298637787067697890800028730
comment: $7_7$; alternating
digits: 100
7
7
$\bar K$
$\operatorname{CS}$:
-0.1329855998839507753916077612583212832052164272391319871143278645506156134471864189888840738920203339
comment: mirror image of $7_7$; alternating
digits: 100
7
7
$\bar K$
$2\pi^2\operatorname{CS}$:
-2.625030523792298143205761093732390727760706376422583273832302535336123745298637787067697890800028730
comment: mirror image of $7_7$; alternating
digits: 100
8
1
$K$
$\operatorname{CS}$:
0.2221331208420430141467186518091745569819534054915596122084820575735970881785045781395269933987115914
comment: $8_1$; alternating
digits: 100
8
1
$K$
$2\pi^2\operatorname{CS}$:
4.384732054180684134259199431524814859639202395538879137024728119808004996639862222219059997957382562
comment: $8_1$; alternating
digits: 100
8
1
$\bar K$
$\operatorname{CS}$:
-0.2221331208420430141467186518091745569819534054915596122084820575735970881785045781395269933987115914
comment: mirror image of $8_1$; alternating
digits: 100
8
1
$\bar K$
$2\pi^2\operatorname{CS}$:
-4.384732054180684134259199431524814859639202395538879137024728119808004996639862222219059997957382562
comment: mirror image of $8_1$; alternating
digits: 100
8
2
$K$
$\operatorname{CS}$:
0.2129185147125634541827586614453429532060213963278492860925460692329231229408398659542638512456862970
comment: $8_2$; alternating
digits: 100
8
2
$K$
$2\pi^2\operatorname{CS}$:
4.202843019761051243585845330119071076914703293390255062545099686451555732709075592123758060630915990
comment: $8_2$; alternating
digits: 100
8
2
$\bar K$
$\operatorname{CS}$:
-0.2129185147125634541827586614453429532060213963278492860925460692329231229408398659542638512456862970
comment: mirror image of $8_2$; alternating
digits: 100
8
2
$\bar K$
$2\pi^2\operatorname{CS}$:
-4.202843019761051243585845330119071076914703293390255062545099686451555732709075592123758060630915990
comment: mirror image of $8_2$; alternating
digits: 100
8
3
$K$
$\operatorname{CS}$:
0
comment: $8_3$; alternating; amphichiral
8
3
$K$
$2\pi^2\operatorname{CS}$:
0
comment: $8_3$; alternating; amphichiral
8
4
$K$
$\operatorname{CS}$:
-0.1819528119430411093859555570163937601575607782487360506340616171392678314970340759955344185744534666
comment: $8_4$; alternating
digits: 100
8
4
$K$
$2\pi^2\operatorname{CS}$:
-3.591604547087245892975662810679895541622750604233833078815512814645235503784214552337625649977441151
comment: $8_4$; alternating
digits: 100
8
4
$\bar K$
$\operatorname{CS}$:
0.1819528119430411093859555570163937601575607782487360506340616171392678314970340759955344185744534666
comment: mirror image of $8_4$; alternating
digits: 100
8
4
$\bar K$
$2\pi^2\operatorname{CS}$:
3.591604547087245892975662810679895541622750604233833078815512814645235503784214552337625649977441151
comment: mirror image of $8_4$; alternating
digits: 100
8
5
$K$
$\operatorname{CS}$:
0.1820782833023287860513570051520428345212584586985065734987470679681952639475095778724977321074094814
comment: $8_5$; alternating
digits: 100
8
5
$K$
$2\pi^2\operatorname{CS}$:
3.594081252446918528554223550525284070132583151438571646882696191172593296755509624612507377272210120
comment: $8_5$; alternating
digits: 100
8
5
$\bar K$
$\operatorname{CS}$:
-0.1820782833023287860513570051520428345212584586985065734987470679681952639475095778724977321074094814
comment: mirror image of $8_5$; alternating
digits: 100
8
5
$\bar K$
$2\pi^2\operatorname{CS}$:
-3.594081252446918528554223550525284070132583151438571646882696191172593296755509624612507377272210120
comment: mirror image of $8_5$; alternating
digits: 100
8
6
$K$
$\operatorname{CS}$:
-0.07253489610139959964057408196681154663146142230225397329029723596925062885744838036708320313072072529
comment: $8_6$; alternating
digits: 100
8
6
$K$
$2\pi^2\operatorname{CS}$:
-1.431781459589865698010344703218765324068053150216767461458589731763142401331222220637868027875823870
comment: $8_6$; alternating
digits: 100
8
6
$\bar K$
$\operatorname{CS}$:
0.07253489610139959964057408196681154663146142230225397329029723596925062885744838036708320313072072529
comment: mirror image of $8_6$; alternating
digits: 100
8
6
$\bar K$
$2\pi^2\operatorname{CS}$:
1.431781459589865698010344703218765324068053150216767461458589731763142401331222220637868027875823870
comment: mirror image of $8_6$; alternating
digits: 100
8
7
$K$
$\operatorname{CS}$:
0.1319585562265542492934520685985752110244268264286460179806741893113116178485616158892860257058620550
comment: $8_7$; alternating
digits: 100
8
7
$K$
$2\pi^2\operatorname{CS}$:
2.604757494589994812439408173739305446056473213316844283702410694357023300033932290006699115831838088
comment: $8_7$; alternating
digits: 100
8
7
$\bar K$
$\operatorname{CS}$:
-0.1319585562265542492934520685985752110244268264286460179806741893113116178485616158892860257058620550
comment: mirror image of $8_7$; alternating
digits: 100
8
7
$\bar K$
$2\pi^2\operatorname{CS}$:
-2.604757494589994812439408173739305446056473213316844283702410694357023300033932290006699115831838088
comment: mirror image of $8_7$; alternating
digits: 100
8
8
$K$
$\operatorname{CS}$:
-0.1170993719294652863656226033203200447655800457148226148204743073423372503675133416175675069844984167
comment: $8_8$; alternating
digits: 100
8
8
$K$
$2\pi^2\operatorname{CS}$:
-2.311448953119700580065755048540405994209486965358763668672655861831871328517454215336023481292835386
comment: $8_8$; alternating
digits: 100
8
8
$\bar K$
$\operatorname{CS}$:
0.1170993719294652863656226033203200447655800457148226148204743073423372503675133416175675069844984167
comment: mirror image of $8_8$; alternating
digits: 100
8
8
$\bar K$
$2\pi^2\operatorname{CS}$:
2.311448953119700580065755048540405994209486965358763668672655861831871328517454215336023481292835386
comment: mirror image of $8_8$; alternating
digits: 100
8
9
$K$
$\operatorname{CS}$:
0
comment: $8_9$; alternating; amphichiral
8
9
$K$
$2\pi^2\operatorname{CS}$:
0
comment: $8_9$; alternating; amphichiral
8
10
$K$
$\operatorname{CS}$:
0.1570523151986152258008810912461147512627395114516283341831611035414462765721211263763151120127091732
comment: $8_{10}$; alternating
digits: 100
8
10
$K$
$2\pi^2\operatorname{CS}$:
3.100088442571051999281784326949236536339876874386672355928378217840927066954153281786307832195310398
comment: $8_{10}$; alternating
digits: 100
8
10
$\bar K$
$\operatorname{CS}$:
-0.1570523151986152258008810912461147512627395114516283341831611035414462765721211263763151120127091732
comment: mirror image of $8_{10}$; alternating
digits: 100
8
10
$\bar K$
$2\pi^2\operatorname{CS}$:
-3.100088442571051999281784326949236536339876874386672355928378217840927066954153281786307832195310398
comment: mirror image of $8_{10}$; alternating
digits: 100
8
11
$K$
$\operatorname{CS}$:
0.01930934334120648132030866602282965496270686475703351915724467395818621107285864878374908222545712674
comment: $8_{11}$; alternating
digits: 100
8
11
$K$
$2\pi^2\operatorname{CS}$:
0.3811511600450339778804277754250792487505721516641054718981018289031698800765524890767861506234893376
comment: $8_{11}$; alternating
digits: 100
8
11
$\bar K$
$\operatorname{CS}$:
-0.01930934334120648132030866602282965496270686475703351915724467395818621107285864878374908222545712674
comment: mirror image of $8_{11}$; alternating
digits: 100
8
11
$\bar K$
$2\pi^2\operatorname{CS}$:
-0.3811511600450339778804277754250792487505721516641054718981018289031698800765524890767861506234893376
comment: mirror image of $8_{11}$; alternating
digits: 100
8
12
$K$
$\operatorname{CS}$:
0
comment: $8_{12}$; alternating; amphichiral
8
12
$K$
$2\pi^2\operatorname{CS}$:
0
comment: $8_{12}$; alternating; amphichiral
8
13
$K$
$\operatorname{CS}$:
-0.1927836638419814638429841296135255428006376821294341637338513555788923178871602158616240907985294992
comment: $8_{13}$; alternating
digits: 100
8
13
$K$
$2\pi^2\operatorname{CS}$:
-3.805396994225903412079821609993430146032371792987466307968179460183640821577487556437356763396069374
comment: $8_{13}$; alternating
digits: 100
8
13
$\bar K$
$\operatorname{CS}$:
0.1927836638419814638429841296135255428006376821294341637338513555788923178871602158616240907985294992
comment: mirror image of $8_{13}$; alternating
digits: 100
8
13
$\bar K$
$2\pi^2\operatorname{CS}$:
3.805396994225903412079821609993430146032371792987466307968179460183640821577487556437356763396069374
comment: mirror image of $8_{13}$; alternating
digits: 100
8
14
$K$
$\operatorname{CS}$:
-0.05199304953979941215992517091784695988562751185868254261327005400555355632787010429900765441656490076
comment: $8_{14}$; alternating
digits: 100
8
14
$K$
$2\pi^2\operatorname{CS}$:
-1.026301661128122660013360252172720688167915437320042518240854410682143883117435528552412575456469409
comment: $8_{14}$; alternating
digits: 100
8
14
$\bar K$
$\operatorname{CS}$:
0.05199304953979941215992517091784695988562751185868254261327005400555355632787010429900765441656490076
comment: mirror image of $8_{14}$; alternating
digits: 100
8
14
$\bar K$
$2\pi^2\operatorname{CS}$:
1.026301661128122660013360252172720688167915437320042518240854410682143883117435528552412575456469409
comment: mirror image of $8_{14}$; alternating
digits: 100
8
15
$K$
$\operatorname{CS}$:
-0.01842471591461035420601932344129129773405537063551861773444579900401213690031280936237008277973860431
comment: $8_{15}$; alternating
digits: 100
8
15
$K$
$2\pi^2\operatorname{CS}$:
-0.3636893145593189984768892443871373204131723450322376251259273272760076714876572490530877892337741748
comment: $8_{15}$; alternating
digits: 100
8
15
$\bar K$
$\operatorname{CS}$:
0.01842471591461035420601932344129129773405537063551861773444579900401213690031280936237008277973860431
comment: mirror image of $8_{15}$; alternating
digits: 100
8
15
$\bar K$
$2\pi^2\operatorname{CS}$:
0.3636893145593189984768892443871373204131723450322376251259273272760076714876572490530877892337741748
comment: mirror image of $8_{15}$; alternating
digits: 100
8
16
$K$
$\operatorname{CS}$:
0.1513816725386817466337044115862495040301384627915599720915462773115203830370625917179148804217892958
comment: $8_{16}$; alternating
digits: 100
8
16
$K$
$2\pi^2\operatorname{CS}$:
2.988154443064082932978575582451012191303299637289993317159663973842435858653019137123418266721006723
comment: $8_{16}$; alternating
digits: 100
8
16
$\bar K$
$\operatorname{CS}$:
-0.1513816725386817466337044115862495040301384627915599720915462773115203830370625917179148804217892958
comment: mirror image of $8_{16}$; alternating
digits: 100
8
16
$\bar K$
$2\pi^2\operatorname{CS}$:
-2.988154443064082932978575582451012191303299637289993317159663973842435858653019137123418266721006723
comment: mirror image of $8_{16}$; alternating
digits: 100
8
17
$K$
$\operatorname{CS}$:
0
comment: $8_{17}$; alternating; amphichiral
8
17
$K$
$2\pi^2\operatorname{CS}$:
0
comment: $8_{17}$; alternating; amphichiral
8
18
$K$
$\operatorname{CS}$:
0
comment: $8_{18}$, the Carrick mat; alternating; amphichiral
8
18
$K$
$2\pi^2\operatorname{CS}$:
0
comment: $8_{18}$, the Carrick mat; alternating; amphichiral
8
20
$K$
$\operatorname{CS}$:
0.1033634473553148898361476174676373437572203684497632811738594440972025350350940932495017862631559849
comment: $8_{20}$; non-alternating
digits: 100
8
20
$K$
$2\pi^2\operatorname{CS}$:
2.040312669859568124722630508578042065376702939064135103276260312170340982771038769653471450308892550
comment: $8_{20}$; non-alternating
digits: 100
8
20
$\bar K$
$\operatorname{CS}$:
-0.1033634473553148898361476174676373437572203684497632811738594440972025350350940932495017862631559849
comment: mirror image of $8_{20}$; non-alternating
digits: 100
8
20
$\bar K$
$2\pi^2\operatorname{CS}$:
-2.040312669859568124722630508578042065376702939064135103276260312170340982771038769653471450308892550
comment: mirror image of $8_{20}$; non-alternating
digits: 100
8
21
$K$
$\operatorname{CS}$:
-0.2418046034573828941461319067814678487894557980389361036645416237815483707729501349467940972311115913
comment: $8_{21}$; non-alternating
digits: 100
8
21
$K$
$2\pi^2\operatorname{CS}$:
-4.773031556973306706799108253856886291985788072367090865161819928602154868783248279258620032646739514
comment: $8_{21}$; non-alternating
digits: 100
8
21
$\bar K$
$\operatorname{CS}$:
0.2418046034573828941461319067814678487894557980389361036645416237815483707729501349467940972311115913
comment: mirror image of $8_{21}$; non-alternating
digits: 100
8
21
$\bar K$
$2\pi^2\operatorname{CS}$:
4.773031556973306706799108253856886291985788072367090865161819928602154868783248279258620032646739514
comment: mirror image of $8_{21}$; non-alternating
digits: 100
9
2
$K$
$\operatorname{CS}$:
-0.007707447703672846000264487087120229980843443936449422253399796003676396818522965058675500205815353943
comment: $9_2$; alternating
digits: 100
9
2
$K$
$2\pi^2\operatorname{CS}$:
-0.1521389195546711832598898074049821054390526097589107697897628021054201112026255734677760076043190335
comment: $9_2$; alternating
digits: 100
9
2
$\bar K$
$\operatorname{CS}$:
0.007707447703672846000264487087120229980843443936449422253399796003676396818522965058675500205815353943
comment: mirror image of $9_2$; alternating
digits: 100
9
2
$\bar K$
$2\pi^2\operatorname{CS}$:
0.1521389195546711832598898074049821054390526097589107697897628021054201112026255734677760076043190335
comment: mirror image of $9_2$; alternating
digits: 100
9
3
$K$
$\operatorname{CS}$:
0.1164816133491315575320331010425295151900614983988891835647205001547022908657906677863628048347878237
comment: $9_3$; alternating
digits: 100
9
3
$K$
$2\pi^2\operatorname{CS}$:
2.299254887513155611669260395998361973875974736416111147228556786660469075138491944014311887590169767
comment: $9_3$; alternating
digits: 100
9
3
$\bar K$
$\operatorname{CS}$:
-0.1164816133491315575320331010425295151900614983988891835647205001547022908657906677863628048347878237
comment: mirror image of $9_3$; alternating
digits: 100
9
3
$\bar K$
$2\pi^2\operatorname{CS}$:
-2.299254887513155611669260395998361973875974736416111147228556786660469075138491944014311887590169767
comment: mirror image of $9_3$; alternating
digits: 100
9
4
$K$
$\operatorname{CS}$:
-0.2076150971275087629571036031638918187934126687279186045821403240088393689615975851336721197979075692
comment: $9_4$; alternating
digits: 100
9
4
$K$
$2\pi^2\operatorname{CS}$:
-4.098157752684510286751996757662719222701528681512585818739026054905515526601766169817355705445763133
comment: $9_4$; alternating
digits: 100
9
4
$\bar K$
$\operatorname{CS}$:
0.2076150971275087629571036031638918187934126687279186045821403240088393689615975851336721197979075692
comment: mirror image of $9_4$; alternating
digits: 100
9
4
$\bar K$
$2\pi^2\operatorname{CS}$:
4.098157752684510286751996757662719222701528681512585818739026054905515526601766169817355705445763133
comment: mirror image of $9_4$; alternating
digits: 100
9
5
$K$
$\operatorname{CS}$:
0.1002983813310273240141966956301928757900578985907132475026489269006895024273151759862319140762007829
comment: $9_5$; alternating
digits: 100
9
5
$K$
$2\pi^2\operatorname{CS}$:
1.979810691613692079537688784776888772928584193141008456045122337830747774246351669321268145423983233
comment: $9_5$; alternating
digits: 100
9
5
$\bar K$
$\operatorname{CS}$:
-0.1002983813310273240141966956301928757900578985907132475026489269006895024273151759862319140762007829
comment: mirror image of $9_5$; alternating
digits: 100
9
5
$\bar K$
$2\pi^2\operatorname{CS}$:
-1.979810691613692079537688784776888772928584193141008456045122337830747774246351669321268145423983233
comment: mirror image of $9_5$; alternating
digits: 100
9
6
$K$
$\operatorname{CS}$:
0.02428706066539922763082774469146888810501546329581078483185261161565118239965989904100273082427839381
comment: $9_6$; alternating
digits: 100
9
6
$K$
$2\pi^2\operatorname{CS}$:
0.4794073616654969272876557624358112972648474717283593517979267917601529378757822589238623094457464389
comment: $9_6$; alternating
digits: 100
9
6
$\bar K$
$\operatorname{CS}$:
-0.02428706066539922763082774469146888810501546329581078483185261161565118239965989904100273082427839381
comment: mirror image of $9_6$; alternating
digits: 100
9
6
$\bar K$
$2\pi^2\operatorname{CS}$:
-0.4794073616654969272876557624358112972648474717283593517979267917601529378757822589238623094457464389
comment: mirror image of $9_6$; alternating
digits: 100
9
7
$K$
$\operatorname{CS}$:
0.2194570975662273640017735819927687551371166854751258045020167422570224253119670851033684876576464094
comment: $9_7$; alternating
digits: 100
9
7
$K$
$2\pi^2\operatorname{CS}$:
4.331909471979868727700955460280610839089275555273887036190527393822867887022930997720640069332663053
comment: $9_7$; alternating
digits: 100
9
7
$\bar K$
$\operatorname{CS}$:
-0.2194570975662273640017735819927687551371166854751258045020167422570224253119670851033684876576464094
comment: mirror image of $9_7$; alternating
digits: 100
9
7
$\bar K$
$2\pi^2\operatorname{CS}$:
-4.331909471979868727700955460280610839089275555273887036190527393822867887022930997720640069332663053
comment: mirror image of $9_7$; alternating
digits: 100
9
8
$K$
$\operatorname{CS}$:
0.09714166766562694528902537207624429303276605574583546156304057348043419253852358120965648611001513731
comment: $9_8$; alternating
digits: 100
9
8
$K$
$2\pi^2\operatorname{CS}$:
1.917499661443663081805261173117755819660105480590414698802006499873462550424830852084968676214225008
comment: $9_8$; alternating
digits: 100
9
8
$\bar K$
$\operatorname{CS}$:
-0.09714166766562694528902537207624429303276605574583546156304057348043419253852358120965648611001513731
comment: mirror image of $9_8$; alternating
digits: 100
9
8
$\bar K$
$2\pi^2\operatorname{CS}$:
-1.917499661443663081805261173117755819660105480590414698802006499873462550424830852084968676214225008
comment: mirror image of $9_8$; alternating
digits: 100
9
9
$K$
$\operatorname{CS}$:
-0.01776427024031506436867216994049729219929280381579576140316716133301370646801661017471756467744056248
comment: $9_9$; alternating
digits: 100
9
9
$K$
$2\pi^2\operatorname{CS}$:
-0.3506526394919085551458446812848564889970023134749680291863846090239278910219968358169548619385198748
comment: $9_9$; alternating
digits: 100
9
9
$\bar K$
$\operatorname{CS}$:
0.01776427024031506436867216994049729219929280381579576140316716133301370646801661017471756467744056248
comment: mirror image of $9_9$; alternating
digits: 100
9
9
$\bar K$
$2\pi^2\operatorname{CS}$:
0.3506526394919085551458446812848564889970023134749680291863846090239278910219968358169548619385198748
comment: mirror image of $9_9$; alternating
digits: 100
9
10
$K$
$\operatorname{CS}$:
-0.08957406583692985848837558833045477933498131554425034503317418403808569288838853118334465868850198852
comment: $9_{10}$; alternating
digits: 100
9
10
$K$
$2\pi^2\operatorname{CS}$:
-1.768121188815261788943513462415818664549490275842875725366593294661343158926621836475077175349012371
comment: $9_{10}$; alternating
digits: 100
9
10
$\bar K$
$\operatorname{CS}$:
0.08957406583692985848837558833045477933498131554425034503317418403808569288838853118334465868850198852
comment: mirror image of $9_{10}$; alternating
digits: 100
9
10
$\bar K$
$2\pi^2\operatorname{CS}$:
1.768121188815261788943513462415818664549490275842875725366593294661343158926621836475077175349012371
comment: mirror image of $9_{10}$; alternating
digits: 100
9
11
$K$
$\operatorname{CS}$:
-0.06306274222840870208543415676386609155929147239571495079375757521976476652382603995707780618157178089
comment: $9_{11}$; alternating
digits: 100
9
11
$K$
$2\pi^2\operatorname{CS}$:
-1.244808636484532545749089928734043132779298571871959707588729452633045084385637825365068726861690168
comment: $9_{11}$; alternating
digits: 100
9
11
$\bar K$
$\operatorname{CS}$:
0.06306274222840870208543415676386609155929147239571495079375757521976476652382603995707780618157178089
comment: mirror image of $9_{11}$; alternating
digits: 100
9
11
$\bar K$
$2\pi^2\operatorname{CS}$:
1.244808636484532545749089928734043132779298571871959707588729452633045084385637825365068726861690168
comment: mirror image of $9_{11}$; alternating
digits: 100
9
12
$K$
$\operatorname{CS}$:
-0.1728709462185707686212779094250574147733096829220150131349881115368921514178696775546012301915943578
comment: $9_{12}$; alternating
digits: 100
9
12
$K$
$2\pi^2\operatorname{CS}$:
-3.412335703238575749810440431368585337511228549427705198178951834088849321122963141247405721856379724
comment: $9_{12}$; alternating
digits: 100
9
12
$\bar K$
$\operatorname{CS}$:
0.1728709462185707686212779094250574147733096829220150131349881115368921514178696775546012301915943578
comment: mirror image of $9_{12}$; alternating
digits: 100
9
12
$\bar K$
$2\pi^2\operatorname{CS}$:
3.412335703238575749810440431368585337511228549427705198178951834088849321122963141247405721856379724
comment: mirror image of $9_{12}$; alternating
digits: 100
9
13
$K$
$\operatorname{CS}$:
-0.1970819736355365429782786443507842499360674526127619732811699799317562549044316844693077644395437691
comment: $9_{13}$; alternating
digits: 100
9
13
$K$
$2\pi^2\operatorname{CS}$:
-3.890242228737336815071983340189069502500369969453175610967896384704808901782317723519869236254971240
comment: $9_{13}$; alternating
digits: 100
9
13
$\bar K$
$\operatorname{CS}$:
0.1970819736355365429782786443507842499360674526127619732811699799317562549044316844693077644395437691
comment: mirror image of $9_{13}$; alternating
digits: 100
9
13
$\bar K$
$2\pi^2\operatorname{CS}$:
3.890242228737336815071983340189069502500369969453175610967896384704808901782317723519869236254971240
comment: mirror image of $9_{13}$; alternating
digits: 100
9
14
$K$
$\operatorname{CS}$:
0.006939989185993154761151162746734412494720603061328220035156603243088083677622250791643513579708118154
comment: $9_{14}$; alternating
digits: 100
9
14
$K$
$2\pi^2\operatorname{CS}$:
0.1369898956271811912698365429066057957127049273673600349314258103258801679042159549834374174037053104
comment: $9_{14}$; alternating
digits: 100
9
14
$\bar K$
$\operatorname{CS}$:
-0.006939989185993154761151162746734412494720603061328220035156603243088083677622250791643513579708118154
comment: mirror image of $9_{14}$; alternating
digits: 100
9
14
$\bar K$
$2\pi^2\operatorname{CS}$:
-0.1369898956271811912698365429066057957127049273673600349314258103258801679042159549834374174037053104
comment: mirror image of $9_{14}$; alternating
digits: 100
9
15
$K$
$\operatorname{CS}$:
0.1973913431228066187553422170323877324819623683146609578195754603590387095679204229728620184411512343
comment: $9_{15}$; alternating
digits: 100
9
15
$K$
$2\pi^2\operatorname{CS}$:
3.896348937643583811461987581013257418041114692935655967836923420706309169322996106016190500195526480
comment: $9_{15}$; alternating
digits: 100
9
15
$\bar K$
$\operatorname{CS}$:
-0.1973913431228066187553422170323877324819623683146609578195754603590387095679204229728620184411512343
comment: mirror image of $9_{15}$; alternating
digits: 100
9
15
$\bar K$
$2\pi^2\operatorname{CS}$:
-3.896348937643583811461987581013257418041114692935655967836923420706309169322996106016190500195526480
comment: mirror image of $9_{15}$; alternating
digits: 100
9
16
$K$
$\operatorname{CS}$:
-0.05723741489497375179425174884316572030087300964789960780574142153810767436573141927059531787205718434
comment: $9_{16}$; alternating
digits: 100
9
16
$K$
$2\pi^2\operatorname{CS}$:
-1.129821283908821099657400568154194321461510747156013729255449214353774791585554142589560444779003776
comment: $9_{16}$; alternating
digits: 100
9
16
$\bar K$
$\operatorname{CS}$:
0.05723741489497375179425174884316572030087300964789960780574142153810767436573141927059531787205718434
comment: mirror image of $9_{16}$; alternating
digits: 100
9
16
$\bar K$
$2\pi^2\operatorname{CS}$:
1.129821283908821099657400568154194321461510747156013729255449214353774791585554142589560444779003776
comment: mirror image of $9_{16}$; alternating
digits: 100
9
17
$K$
$\operatorname{CS}$:
0.03526512665299047695954761370089772191802758158944914941266280488685387868175635535565391832764097857
comment: $9_{17}$; alternating
digits: 100
9
17
$K$
$2\pi^2\operatorname{CS}$:
0.6961056984386569084435497050822144015360152877789977830251957101806306143607013691568485675231405975
comment: $9_{17}$; alternating
digits: 100
9
17
$\bar K$
$\operatorname{CS}$:
-0.03526512665299047695954761370089772191802758158944914941266280488685387868175635535565391832764097857
comment: mirror image of $9_{17}$; alternating
digits: 100
9
17
$\bar K$
$2\pi^2\operatorname{CS}$:
-0.6961056984386569084435497050822144015360152877789977830251957101806306143607013691568485675231405975
comment: mirror image of $9_{17}$; alternating
digits: 100
9
18
$K$
$\operatorname{CS}$:
-0.1662893563197351422311876531415531353712112298555496776500650938496278146490855381887190400571997425
comment: $9_{18}$; alternating
digits: 100
9
18
$K$
$2\pi^2\operatorname{CS}$:
-3.282420325975149020253797381125128033208957566666098478259468687470921128769128661545097913706991200
comment: $9_{18}$; alternating
digits: 100
9
18
$\bar K$
$\operatorname{CS}$:
0.1662893563197351422311876531415531353712112298555496776500650938496278146490855381887190400571997425
comment: mirror image of $9_{18}$; alternating
digits: 100
9
18
$\bar K$
$2\pi^2\operatorname{CS}$:
3.282420325975149020253797381125128033208957566666098478259468687470921128769128661545097913706991200
comment: mirror image of $9_{18}$; alternating
digits: 100
9
19
$K$
$\operatorname{CS}$:
0.2474149194427580093005978820892218148398333202129516811654200230970056612949967825081266135821399745
comment: $9_{19}$; alternating
digits: 100
9
19
$K$
$2\pi^2\operatorname{CS}$:
4.883774755654827143303262996657319577570945980444858055686481217640332577295308830351564886083008813
comment: $9_{19}$; alternating
digits: 100
9
19
$\bar K$
$\operatorname{CS}$:
-0.2474149194427580093005978820892218148398333202129516811654200230970056612949967825081266135821399745
comment: mirror image of $9_{19}$; alternating
digits: 100
9
19
$\bar K$
$2\pi^2\operatorname{CS}$:
-4.883774755654827143303262996657319577570945980444858055686481217640332577295308830351564886083008813
comment: mirror image of $9_{19}$; alternating
digits: 100
9
20
$K$
$\operatorname{CS}$:
0.007626176776225031906815706647636402707584897466024790360224808840217924499023455127154869959093726754
comment: $9_{20}$; alternating
digits: 100
9
20
$K$
$2\pi^2\operatorname{CS}$:
0.1505346957482320633951697204337209250052649316566267557195913207183783117042661168101731773317722386
comment: $9_{20}$; alternating
digits: 100
9
20
$\bar K$
$\operatorname{CS}$:
-0.007626176776225031906815706647636402707584897466024790360224808840217924499023455127154869959093726754
comment: mirror image of $9_{20}$; alternating
digits: 100
9
20
$\bar K$
$2\pi^2\operatorname{CS}$:
-0.1505346957482320633951697204337209250052649316566267557195913207183783117042661168101731773317722386
comment: mirror image of $9_{20}$; alternating
digits: 100
9
21
$K$
$\operatorname{CS}$:
0.1201090981560230673416619451988751772725126243686605494091439300131735454352717013022600232264882465
comment: $9_{21}$; alternating
digits: 100
9
21
$K$
$2\pi^2\operatorname{CS}$:
2.370858567543118066426929272154507170297001832390420527083553264814131406017459596021611948373660632
comment: $9_{21}$; alternating
digits: 100
9
21
$\bar K$
$\operatorname{CS}$:
-0.1201090981560230673416619451988751772725126243686605494091439300131735454352717013022600232264882465
comment: mirror image of $9_{21}$; alternating
digits: 100
9
21
$\bar K$
$2\pi^2\operatorname{CS}$:
-2.370858567543118066426929272154507170297001832390420527083553264814131406017459596021611948373660632
comment: mirror image of $9_{21}$; alternating
digits: 100
9
22
$K$
$\operatorname{CS}$:
-0.01095572845389596456099187997285361118812876613700983597264871543417640591619989064251613957430085180
comment: $9_{22}$; alternating
digits: 100
9
22
$K$
$2\pi^2\operatorname{CS}$:
-0.2162574115314230523805427368123004308926696916519166270576664394879471589034283409608872876108953794
comment: $9_{22}$; alternating
digits: 100
9
22
$\bar K$
$\operatorname{CS}$:
0.01095572845389596456099187997285361118812876613700983597264871543417640591619989064251613957430085180
comment: mirror image of $9_{22}$; alternating
digits: 100
9
22
$\bar K$
$2\pi^2\operatorname{CS}$:
0.2162574115314230523805427368123004308926696916519166270576664394879471589034283409608872876108953794
comment: mirror image of $9_{22}$; alternating
digits: 100
9
23
$K$
$\operatorname{CS}$:
-0.2423319201153930510784005148206235971528799073584011062377890394035552534605783074597016353241045140
comment: $9_{23}$; alternating
digits: 100
9
23
$K$
$2\pi^2\operatorname{CS}$:
-4.783440370590636260898442494008927178166593702665338857329540380105270521802828593552165806264334596
comment: $9_{23}$; alternating
digits: 100
9
23
$\bar K$
$\operatorname{CS}$:
0.2423319201153930510784005148206235971528799073584011062377890394035552534605783074597016353241045140
comment: mirror image of $9_{23}$; alternating
digits: 100
9
23
$\bar K$
$2\pi^2\operatorname{CS}$:
4.783440370590636260898442494008927178166593702665338857329540380105270521802828593552165806264334596
comment: mirror image of $9_{23}$; alternating
digits: 100
9
24
$K$
$\operatorname{CS}$:
-0.1217496392371592101566972937829547166867173843907087408299176711254644274340053649745558890687211471
comment: $9_{24}$; alternating
digits: 100
9
24
$K$
$2\pi^2\operatorname{CS}$:
-2.403241550492216405812107219584383032118204995419918954834273015170772011199883677530013761514714089
comment: $9_{24}$; alternating
digits: 100
9
24
$\bar K$
$\operatorname{CS}$:
0.1217496392371592101566972937829547166867173843907087408299176711254644274340053649745558890687211471
comment: mirror image of $9_{24}$; alternating
digits: 100
9
24
$\bar K$
$2\pi^2\operatorname{CS}$:
2.403241550492216405812107219584383032118204995419918954834273015170772011199883677530013761514714089
comment: mirror image of $9_{24}$; alternating
digits: 100
9
25
$K$
$\operatorname{CS}$:
-0.2194991386072775595490797543106737711878116233461761020351322322245095597821588140586483073041287029
comment: $9_{25}$; alternating
digits: 100
9
25
$K$
$2\pi^2\operatorname{CS}$:
-4.332739328867419504430887883513367964474025605227754412594679486680096460040915971096696823155327255
comment: $9_{25}$; alternating
digits: 100
9
25
$\bar K$
$\operatorname{CS}$:
0.2194991386072775595490797543106737711878116233461761020351322322245095597821588140586483073041287029
comment: mirror image of $9_{25}$; alternating
digits: 100
9
25
$\bar K$
$2\pi^2\operatorname{CS}$:
4.332739328867419504430887883513367964474025605227754412594679486680096460040915971096696823155327255
comment: mirror image of $9_{25}$; alternating
digits: 100
9
26
$K$
$\operatorname{CS}$:
-0.1738377931396624183826839656606993420099522380632485891860120874868812314550260321026163843853204188
comment: $9_{26}$; alternating
digits: 100
9
26
$K$
$2\pi^2\operatorname{CS}$:
-3.431420496493747434440474316367131901600187011113256112340685365808499132215480077914561346324640994
comment: $9_{26}$; alternating
digits: 100
9
26
$\bar K$
$\operatorname{CS}$:
0.1738377931396624183826839656606993420099522380632485891860120874868812314550260321026163843853204188
comment: mirror image of $9_{26}$; alternating
digits: 100
9
26
$\bar K$
$2\pi^2\operatorname{CS}$:
3.431420496493747434440474316367131901600187011113256112340685365808499132215480077914561346324640994
comment: mirror image of $9_{26}$; alternating
digits: 100
9
27
$K$
$\operatorname{CS}$:
-0.1961699148194236903650983085247739511081299659011624899993246770452003339262790063919559018572879446
comment: $9_{27}$; alternating
digits: 100
9
27
$K$
$2\pi^2\operatorname{CS}$:
-3.872238909326217294712358023009060358462674183884326366325670203216851794615114422407365061687158363
comment: $9_{27}$; alternating
digits: 100
9
27
$\bar K$
$\operatorname{CS}$:
0.1961699148194236903650983085247739511081299659011624899993246770452003339262790063919559018572879446
comment: mirror image of $9_{27}$; alternating
digits: 100
9
27
$\bar K$
$2\pi^2\operatorname{CS}$:
3.872238909326217294712358023009060358462674183884326366325670203216851794615114422407365061687158363
comment: mirror image of $9_{27}$; alternating
digits: 100
9
28
$K$
$\operatorname{CS}$:
0.1954082341767004562825127310678917261625803871120359646282310570964111173020753789401742620187173475
comment: $9_{28}$; alternating
digits: 100
9
28
$K$
$2\pi^2\operatorname{CS}$:
3.857203936078925689799024966363432436103667833435923428207646387832760471112730539488078696706848102
comment: $9_{28}$; alternating
digits: 100
9
28
$\bar K$
$\operatorname{CS}$:
-0.1954082341767004562825127310678917261625803871120359646282310570964111173020753789401742620187173475
comment: mirror image of $9_{28}$; alternating
digits: 100
9
28
$\bar K$
$2\pi^2\operatorname{CS}$:
-3.857203936078925689799024966363432436103667833435923428207646387832760471112730539488078696706848102
comment: mirror image of $9_{28}$; alternating
digits: 100
9
29
$K$
$\operatorname{CS}$:
-0.02944159225835244926796237113751882521638051866145382652655374702544349281012112778483992330247102824
comment: $9_{29}$; alternating
digits: 100
9
29
$K$
$2\pi^2\operatorname{CS}$:
-0.5811537370562274446494105281327397774062159478456976889497614850012997098114219791568987719266084929
comment: $9_{29}$; alternating
digits: 100
9
29
$\bar K$
$\operatorname{CS}$:
0.02944159225835244926796237113751882521638051866145382652655374702544349281012112778483992330247102824
comment: mirror image of $9_{29}$; alternating
digits: 100
9
29
$\bar K$
$2\pi^2\operatorname{CS}$:
0.5811537370562274446494105281327397774062159478456976889497614850012997098114219791568987719266084929
comment: mirror image of $9_{29}$; alternating
digits: 100
9
30
$K$
$\operatorname{CS}$:
0.1584185129937652687476100317162365319332994596458578896303196671275933965933643296925818607290952594
comment: $9_{30}$; alternating
digits: 100
9
30
$K$
$2\pi^2\operatorname{CS}$:
3.127056106114594883022592915194125803731721012029135110343035898584157402938721314031067621793613010
comment: $9_{30}$; alternating
digits: 100
9
30
$\bar K$
$\operatorname{CS}$:
-0.1584185129937652687476100317162365319332994596458578896303196671275933965933643296925818607290952594
comment: mirror image of $9_{30}$; alternating
digits: 100
9
30
$\bar K$
$2\pi^2\operatorname{CS}$:
-3.127056106114594883022592915194125803731721012029135110343035898584157402938721314031067621793613010
comment: mirror image of $9_{30}$; alternating
digits: 100
9
31
$K$
$\operatorname{CS}$:
0.1346089090192632949564847834140396682419079514149377006618085796475259360496599504785864099045848273
comment: $9_{31}$; alternating
digits: 100
9
31
$K$
$2\pi^2\operatorname{CS}$:
2.657073361764716151746124696735796901931314425242311229035592497786318760783660673285637845516893377
comment: $9_{31}$; alternating
digits: 100
9
31
$\bar K$
$\operatorname{CS}$:
-0.1346089090192632949564847834140396682419079514149377006618085796475259360496599504785864099045848273
comment: mirror image of $9_{31}$; alternating
digits: 100
9
31
$\bar K$
$2\pi^2\operatorname{CS}$:
-2.657073361764716151746124696735796901931314425242311229035592497786318760783660673285637845516893377
comment: mirror image of $9_{31}$; alternating
digits: 100
9
32
$K$
$\operatorname{CS}$:
-0.2125317738333548229819982453885896490468409751455694508391708447585067070449874190179812569308146034
comment: $9_{32}$; alternating
digits: 100
9
32
$K$
$2\pi^2\operatorname{CS}$:
-4.195209060794013894531797656396913276376280965494209889803419665349614194387695402972810917688215313
comment: $9_{32}$; alternating
digits: 100
9
32
$\bar K$
$\operatorname{CS}$:
0.2125317738333548229819982453885896490468409751455694508391708447585067070449874190179812569308146034
comment: mirror image of $9_{32}$; alternating
digits: 100
9
32
$\bar K$
$2\pi^2\operatorname{CS}$:
4.195209060794013894531797656396913276376280965494209889803419665349614194387695402972810917688215313
comment: mirror image of $9_{32}$; alternating
digits: 100
9
33
$K$
$\operatorname{CS}$:
0.1406914302125474185719689512335506464185682422683226326080306893889684979266944445208463887565298926
comment: $9_{33}$; alternating
digits: 100
9
33
$K$
$2\pi^2\operatorname{CS}$:
2.777137517642628719289472624370277903477721093607590018352301793718098612181999107729960164839926722
comment: $9_{33}$; alternating
digits: 100
9
33
$\bar K$
$\operatorname{CS}$:
-0.1406914302125474185719689512335506464185682422683226326080306893889684979266944445208463887565298926
comment: mirror image of $9_{33}$; alternating
digits: 100
9
33
$\bar K$
$2\pi^2\operatorname{CS}$:
-2.777137517642628719289472624370277903477721093607590018352301793718098612181999107729960164839926722
comment: mirror image of $9_{33}$; alternating
digits: 100
9
34
$K$
$\operatorname{CS}$:
0.1677569842720221135034683083653063684379664959151361872606105554180213679970674199699231084155589855
comment: $9_{34}$; alternating
digits: 100
9
34
$K$
$2\pi^2\operatorname{CS}$:
3.311390140569255530035079341351458818730676976870390534563228982579577073927552900100319319670050930
comment: $9_{34}$; alternating
digits: 100
9
34
$\bar K$
$\operatorname{CS}$:
-0.1677569842720221135034683083653063684379664959151361872606105554180213679970674199699231084155589855
comment: mirror image of $9_{34}$; alternating
digits: 100
9
34
$\bar K$
$2\pi^2\operatorname{CS}$:
-3.311390140569255530035079341351458818730676976870390534563228982579577073927552900100319319670050930
comment: mirror image of $9_{34}$; alternating
digits: 100
9
35
$K$
$\operatorname{CS}$:
0.1099128858568402129707186892196963854583723380934013660123828105667520671422446132798885062290653977
comment: $9_{35}$; alternating
digits: 100
9
35
$K$
$2\pi^2\operatorname{CS}$:
2.169593403978204971123725521103007316747142003383433685118222903399042991970940873954139270297104296
comment: $9_{35}$; alternating
digits: 100
9
35
$\bar K$
$\operatorname{CS}$:
-0.1099128858568402129707186892196963854583723380934013660123828105667520671422446132798885062290653977
comment: mirror image of $9_{35}$; alternating
digits: 100
9
35
$\bar K$
$2\pi^2\operatorname{CS}$:
-2.169593403978204971123725521103007316747142003383433685118222903399042991970940873954139270297104296
comment: mirror image of $9_{35}$; alternating
digits: 100
9
36
$K$
$\operatorname{CS}$:
-0.05632657517187398067977590502585963642938582256269860974431720649453099593879158884773936768611445898
comment: $9_{36}$; alternating
digits: 100
9
36
$K$
$2\pi^2\operatorname{CS}$:
-1.111842028429236072191082070710924139118558054078321661142427902646400929733743142630922405393855816
comment: $9_{36}$; alternating
digits: 100
9
36
$\bar K$
$\operatorname{CS}$:
0.05632657517187398067977590502585963642938582256269860974431720649453099593879158884773936768611445898
comment: mirror image of $9_{36}$; alternating
digits: 100
9
36
$\bar K$
$2\pi^2\operatorname{CS}$:
1.111842028429236072191082070710924139118558054078321661142427902646400929733743142630922405393855816
comment: mirror image of $9_{36}$; alternating
digits: 100
9
37
$K$
$\operatorname{CS}$:
-0.1997006957783580965671161848826011422214812288999408652227773849392510680664932258710991069042402641
comment: $9_{37}$; alternating
digits: 100
9
37
$K$
$2\pi^2\operatorname{CS}$:
-3.941933731909380337575667674620086140072950368221182264962046653129747179561031568933531855154672305
comment: $9_{37}$; alternating
digits: 100
9
37
$\bar K$
$\operatorname{CS}$:
0.1997006957783580965671161848826011422214812288999408652227773849392510680664932258710991069042402641
comment: mirror image of $9_{37}$; alternating
digits: 100
9
37
$\bar K$
$2\pi^2\operatorname{CS}$:
3.941933731909380337575667674620086140072950368221182264962046653129747179561031568933531855154672305
comment: mirror image of $9_{37}$; alternating
digits: 100
9
38
$K$
$\operatorname{CS}$:
-0.1647041325452896025051197246971607622662660335088878979955740022433248352571718778042433048529590290
comment: $9_{38}$; alternating
digits: 100
9
38
$K$
$2\pi^2\operatorname{CS}$:
-3.251129262893190653009300554888171867700713013922675317433008646143652395371724299486416676936901380
comment: $9_{38}$; alternating
digits: 100
9
38
$\bar K$
$\operatorname{CS}$:
0.1647041325452896025051197246971607622662660335088878979955740022433248352571718778042433048529590290
comment: mirror image of $9_{38}$; alternating
digits: 100
9
38
$\bar K$
$2\pi^2\operatorname{CS}$:
3.251129262893190653009300554888171867700713013922675317433008646143652395371724299486416676936901380
comment: mirror image of $9_{38}$; alternating
digits: 100
9
39
$K$
$\operatorname{CS}$:
0.1844739208797300447429950182779693135600591361732257055919352506772873186380111471573611699258163667
comment: $9_{39}$; alternating
digits: 100
9
39
$K$
$2\pi^2\operatorname{CS}$:
3.641369242801587552136372788029266995143908707565999663464784250814762892504680729866844836758665734
comment: $9_{39}$; alternating
digits: 100
9
39
$\bar K$
$\operatorname{CS}$:
-0.1844739208797300447429950182779693135600591361732257055919352506772873186380111471573611699258163667
comment: mirror image of $9_{39}$; alternating
digits: 100
9
39
$\bar K$
$2\pi^2\operatorname{CS}$:
-3.641369242801587552136372788029266995143908707565999663464784250814762892504680729866844836758665734
comment: mirror image of $9_{39}$; alternating
digits: 100
9
40
$K$
$\operatorname{CS}$:
0.2028153168725869997304959461872291670032301543864619833071283715926461557510473051963342949692598690
comment: $9_{40}$; alternating
digits: 100
9
40
$K$
$2\pi^2\operatorname{CS}$:
4.003413888028035010779405234700046396225953136685735965891529250746071397784252885412687500509901472
comment: $9_{40}$; alternating
digits: 100
9
40
$\bar K$
$\operatorname{CS}$:
-0.2028153168725869997304959461872291670032301543864619833071283715926461557510473051963342949692598690
comment: mirror image of $9_{40}$; alternating
digits: 100
9
40
$\bar K$
$2\pi^2\operatorname{CS}$:
-4.003413888028035010779405234700046396225953136685735965891529250746071397784252885412687500509901472
comment: mirror image of $9_{40}$; alternating
digits: 100
9
41
$K$
$\operatorname{CS}$:
0.05000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000
comment: $9_{41}$; alternating
digits: 100
9
41
$K$
$2\pi^2\operatorname{CS}$:
0.9869604401089358618834490999876151135313699407240790626413349376220044822419205243001773403718552232
comment: $9_{41}$; alternating
digits: 100
9
41
$\bar K$
$\operatorname{CS}$:
-0.05000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000
comment: mirror image of $9_{41}$; alternating
digits: 100
9
41
$\bar K$
$2\pi^2\operatorname{CS}$:
-0.9869604401089358618834490999876151135313699407240790626413349376220044822419205243001773403718552232
comment: mirror image of $9_{41}$; alternating
digits: 100
9
42
$K$
$\operatorname{CS}$:
0.1034156524991615626644412442740170373920387255217040139354847919274279731467779296641322475300726002
comment: $9_{42}$; non-alternating
digits: 100
9
42
$K$
$2\pi^2\operatorname{CS}$:
2.041343158094505375112398690696078779921143275635011518422337584219266966549087282805673261214542267
comment: $9_{42}$; non-alternating
digits: 100
9
42
$\bar K$
$\operatorname{CS}$:
-0.1034156524991615626644412442740170373920387255217040139354847919274279731467779296641322475300726002
comment: mirror image of $9_{42}$; non-alternating
digits: 100
9
42
$\bar K$
$2\pi^2\operatorname{CS}$:
-2.041343158094505375112398690696078779921143275635011518422337584219266966549087282805673261214542267
comment: mirror image of $9_{42}$; non-alternating
digits: 100
9
43
$K$
$\operatorname{CS}$:
-0.2180032279146062640493642681203175061908150886232580149667592207407769366985660110491100887792787166
comment: $9_{43}$; non-alternating
digits: 100
9
43
$K$
$2\pi^2\operatorname{CS}$:
-4.303211235355369006383367262601424350027343185289417578096512409834125643981317722761517950179429879
comment: $9_{43}$; non-alternating
digits: 100
9
43
$\bar K$
$\operatorname{CS}$:
0.2180032279146062640493642681203175061908150886232580149667592207407769366985660110491100887792787166
comment: mirror image of $9_{43}$; non-alternating
digits: 100
9
43
$\bar K$
$2\pi^2\operatorname{CS}$:
4.303211235355369006383367262601424350027343185289417578096512409834125643981317722761517950179429879
comment: mirror image of $9_{43}$; non-alternating
digits: 100
9
44
$K$
$\operatorname{CS}$:
0.02383392427033942690570390239198068071626718417194713721020203311811868908796983371114551197401499248
comment: $9_{44}$; non-alternating
digits: 100
9
44
$K$
$2\pi^2\operatorname{CS}$:
0.4704628077475449762131128638506013695505353460932474464075619315103275046029747424075374519417770237
comment: $9_{44}$; non-alternating
digits: 100
9
44
$\bar K$
$\operatorname{CS}$:
-0.02383392427033942690570390239198068071626718417194713721020203311811868908796983371114551197401499248
comment: mirror image of $9_{44}$; non-alternating
digits: 100
9
44
$\bar K$
$2\pi^2\operatorname{CS}$:
-0.4704628077475449762131128638506013695505353460932474464075619315103275046029747424075374519417770237
comment: mirror image of $9_{44}$; non-alternating
digits: 100
9
45
$K$
$\operatorname{CS}$:
-0.1010051146154700177684987692156215954407900763542078360812985838726739892106282625071967783147657383
comment: $9_{45}$; non-alternating
digits: 100
9
45
$K$
$2\pi^2\operatorname{CS}$:
-1.993761047482755975177563026219759064179777680289351467613989935622182771954777327364591438066750733
comment: $9_{45}$; non-alternating
digits: 100
9
45
$\bar K$
$\operatorname{CS}$:
0.1010051146154700177684987692156215954407900763542078360812985838726739892106282625071967783147657383
comment: mirror image of $9_{45}$; non-alternating
digits: 100
9
45
$\bar K$
$2\pi^2\operatorname{CS}$:
1.993761047482755975177563026219759064179777680289351467613989935622182771954777327364591438066750733
comment: mirror image of $9_{45}$; non-alternating
digits: 100
9
46
$K$
$\operatorname{CS}$:
-0.1450479601693841917552729481174927328961422223121330613201513503547661953657304252388849760426798414
comment: $9_{46}$; non-alternating
digits: 100
9
46
$K$
$2\pi^2\operatorname{CS}$:
-2.863131972113576419586332476589389369807710204933389219391753704873140995813611827086763400123481194
comment: $9_{46}$; non-alternating
digits: 100
9
46
$\bar K$
$\operatorname{CS}$:
0.1450479601693841917552729481174927328961422223121330613201513503547661953657304252388849760426798414
comment: mirror image of $9_{46}$; non-alternating
digits: 100
9
46
$\bar K$
$2\pi^2\operatorname{CS}$:
2.863131972113576419586332476589389369807710204933389219391753704873140995813611827086763400123481194
comment: mirror image of $9_{46}$; non-alternating
digits: 100
9
47
$K$
$\operatorname{CS}$:
-0.08516804974907766851806166285483283025397507293036355458147143855131798230176374694570095517099358559
comment: $9_{47}$; non-alternating
digits: 100
9
47
$K$
$2\pi^2\operatorname{CS}$:
-1.681149917271388804382170667854964060471488563294119744436458309279269924834790932477026934332673792
comment: $9_{47}$; non-alternating
digits: 100
9
47
$\bar K$
$\operatorname{CS}$:
0.08516804974907766851806166285483283025397507293036355458147143855131798230176374694570095517099358559
comment: mirror image of $9_{47}$; non-alternating
digits: 100
9
47
$\bar K$
$2\pi^2\operatorname{CS}$:
1.681149917271388804382170667854964060471488563294119744436458309279269924834790932477026934332673792
comment: mirror image of $9_{47}$; non-alternating
digits: 100
9
48
$K$
$\operatorname{CS}$:
-0.1028108729746347062652228944684135401236820081750813746825544403026893446236434868080003150776445535
comment: $9_{48}$; non-alternating
digits: 100
9
48
$K$
$2\pi^2\operatorname{CS}$:
-2.029405288780587391865535614169703942349990913969153308768336345949934413881270754054338055460136194
comment: $9_{48}$; non-alternating
digits: 100
9
48
$\bar K$
$\operatorname{CS}$:
0.1028108729746347062652228944684135401236820081750813746825544403026893446236434868080003150776445535
comment: mirror image of $9_{48}$; non-alternating
digits: 100
9
48
$\bar K$
$2\pi^2\operatorname{CS}$:
2.029405288780587391865535614169703942349990913969153308768336345949934413881270754054338055460136194
comment: mirror image of $9_{48}$; non-alternating
digits: 100
9
49
$K$
$\operatorname{CS}$:
0.06623599987939511654534051521848910349886465753542980353649407070918170279631956646070586543193023226
comment: $9_{49}$; non-alternating
digits: 100
9
49
$K$
$2\pi^2\operatorname{CS}$:
1.307446231840464537880289850203202304113768001132859373754691588389685852136907827908876391029530126
comment: $9_{49}$; non-alternating
digits: 100
9
49
$\bar K$
$\operatorname{CS}$:
-0.06623599987939511654534051521848910349886465753542980353649407070918170279631956646070586543193023226
comment: mirror image of $9_{49}$; non-alternating
digits: 100
9
49
$\bar K$
$2\pi^2\operatorname{CS}$:
-1.307446231840464537880289850203202304113768001132859373754691588389685852136907827908876391029530126
comment: mirror image of $9_{49}$; non-alternating
digits: 100
10
1
$K$
$\operatorname{CS}$:
-0.2422223193183628277370103175713451969184314406327112833039422366951173728184200420025451378020113898
comment: $10_1$; alternating
digits: 100
10
1
$K$
$2\pi^2\operatorname{CS}$:
-4.781276937573171473306355701268016903316205545441233008381397139452397687690387491438678289732444039
comment: $10_1$; alternating
digits: 100
10
1
$\bar K$
$\operatorname{CS}$:
0.2422223193183628277370103175713451969184314406327112833039422366951173728184200420025451378020113898
comment: mirror image of $10_1$; alternating
digits: 100
10
1
$\bar K$
$2\pi^2\operatorname{CS}$:
4.781276937573171473306355701268016903316205545441233008381397139452397687690387491438678289732444039
comment: mirror image of $10_1$; alternating
digits: 100
10
2
$K$
$\operatorname{CS}$:
0.1696668403102472026909342973230179245592744227927499912733277523984179378577819312739102145980771050
comment: $10_2$; alternating
digits: 100
10
2
$K$
$2\pi^2\operatorname{CS}$:
3.349089187689882383177040032296506899286222571816665733810506433500683170723140302609571738452608718
comment: $10_2$; alternating
digits: 100
10
2
$\bar K$
$\operatorname{CS}$:
-0.1696668403102472026909342973230179245592744227927499912733277523984179378577819312739102145980771050
comment: mirror image of $10_2$; alternating
digits: 100
10
2
$\bar K$
$2\pi^2\operatorname{CS}$:
-3.349089187689882383177040032296506899286222571816665733810506433500683170723140302609571738452608718
comment: mirror image of $10_2$; alternating
digits: 100
10
3
$K$
$\operatorname{CS}$:
0.07217067385139957864574921313229750580837373555085384347508132774274135272904726000310545079984298832
comment: $10_3$; alternating
digits: 100
10
3
$K$
$2\pi^2\operatorname{CS}$:
1.424592000546715946294695270740733899182533654151965558421560940157790913391527028543495790891342534
comment: $10_3$; alternating
digits: 100
10
3
$\bar K$
$\operatorname{CS}$:
-0.07217067385139957864574921313229750580837373555085384347508132774274135272904726000310545079984298832
comment: mirror image of $10_3$; alternating
digits: 100
10
3
$\bar K$
$2\pi^2\operatorname{CS}$:
-1.424592000546715946294695270740733899182533654151965558421560940157790913391527028543495790891342534
comment: mirror image of $10_3$; alternating
digits: 100
10
4
$K$
$\operatorname{CS}$:
-0.1262093205948819054812895169913728159517830245512417264600753212900633682225734630649115890273142350
comment: $10_4$; alternating
digits: 100
10
4
$K$
$2\pi^2\operatorname{CS}$:
-2.491272132003488565971598334274289589128397292487752297370703247966171038458306073772496868871873761
comment: $10_4$; alternating
digits: 100
10
4
$\bar K$
$\operatorname{CS}$:
0.1262093205948819054812895169913728159517830245512417264600753212900633682225734630649115890273142350
comment: mirror image of $10_4$; alternating
digits: 100
10
4
$\bar K$
$2\pi^2\operatorname{CS}$:
2.491272132003488565971598334274289589128397292487752297370703247966171038458306073772496868871873761
comment: mirror image of $10_4$; alternating
digits: 100
10
5
$K$
$\operatorname{CS}$:
0.1932056565998650906630079276741008117395199283918909721454544506293136077642093656176770371483792703
comment: $10_5$; alternating
digits: 100
10
5
$K$
$2\pi^2\operatorname{CS}$:
3.813726797386775570877323911832071751107279103410863051289318109939119094209170384555280338734050166
comment: $10_5$; alternating
digits: 100
10
5
$\bar K$
$\operatorname{CS}$:
-0.1932056565998650906630079276741008117395199283918909721454544506293136077642093656176770371483792703
comment: mirror image of $10_5$; alternating
digits: 100
10
5
$\bar K$
$2\pi^2\operatorname{CS}$:
-3.813726797386775570877323911832071751107279103410863051289318109939119094209170384555280338734050166
comment: mirror image of $10_5$; alternating
digits: 100
10
6
$K$
$\operatorname{CS}$:
-0.1736233462899510706856147898598160064682162052465216245048556218287755249992982014006803758392605501
comment: $10_6$; alternating
digits: 100
10
6
$K$
$2\pi^2\operatorname{CS}$:
-3.427187485350325703470596784405123170395294418804295413858748282563197402669248302150345683930824396
comment: $10_6$; alternating
digits: 100
10
6
$\bar K$
$\operatorname{CS}$:
0.1736233462899510706856147898598160064682162052465216245048556218287755249992982014006803758392605501
comment: mirror image of $10_6$; alternating
digits: 100
10
6
$\bar K$
$2\pi^2\operatorname{CS}$:
3.427187485350325703470596784405123170395294418804295413858748282563197402669248302150345683930824396
comment: mirror image of $10_6$; alternating
digits: 100
10
7
$K$
$\operatorname{CS}$:
0.1163409069968119267919435097114948958184287274353864346695251062556366195262875159923699381469665218
comment: $10_7$; alternating
digits: 100
10
7
$K$
$2\pi^2\operatorname{CS}$:
2.296477455444925496796485117564538803945791033958547626496239457662033352266204884633179330088313301
comment: $10_7$; alternating
digits: 100
10
7
$\bar K$
$\operatorname{CS}$:
-0.1163409069968119267919435097114948958184287274353864346695251062556366195262875159923699381469665218
comment: mirror image of $10_7$; alternating
digits: 100
10
7
$\bar K$
$2\pi^2\operatorname{CS}$:
-2.296477455444925496796485117564538803945791033958547626496239457662033352266204884633179330088313301
comment: mirror image of $10_7$; alternating
digits: 100
10
8
$K$
$\operatorname{CS}$:
0.1063099104982620752177148161374416254930918586769462644352136443398213400165821507311055555456392801
comment: $10_8$; alternating
digits: 100
10
8
$K$
$2\pi^2\operatorname{CS}$:
2.098473521066126374381388472929411177251546306514425309689955290062958560850919745044780069015058381
comment: $10_8$; alternating
digits: 100
10
8
$\bar K$
$\operatorname{CS}$:
-0.1063099104982620752177148161374416254930918586769462644352136443398213400165821507311055555456392801
comment: mirror image of $10_8$; alternating
digits: 100
10
8
$\bar K$
$2\pi^2\operatorname{CS}$:
-2.098473521066126374381388472929411177251546306514425309689955290062958560850919745044780069015058381
comment: mirror image of $10_8$; alternating
digits: 100
10
9
$K$
$\operatorname{CS}$:
-0.08897325057189159902844788064742650840839982531106572386005381669593685574631899624093839603449482360
comment: $10_9$; alternating
digits: 100
10
9
$K$
$2\pi^2\operatorname{CS}$:
-1.756261570847135238900831693607849596610718760393994804223628801969199088739475770844188201293065840
comment: $10_9$; alternating
digits: 100
10
9
$\bar K$
$\operatorname{CS}$:
0.08897325057189159902844788064742650840839982531106572386005381669593685574631899624093839603449482360
comment: mirror image of $10_9$; alternating
digits: 100
10
9
$\bar K$
$2\pi^2\operatorname{CS}$:
1.756261570847135238900831693607849596610718760393994804223628801969199088739475770844188201293065840
comment: mirror image of $10_9$; alternating
digits: 100
10
10
$K$
$\operatorname{CS}$:
0.2223209331186354733346324757305632671803068126148671952268559001731838885489262447638807236232866017
comment: $10_{10}$; alternating
digits: 100
10
10
$K$
$2\pi^2\operatorname{CS}$:
4.388439319923955228519366683804841122313290945501898882197237795181638253942733863786963306183604076
comment: $10_{10}$; alternating
digits: 100
10
10
$\bar K$
$\operatorname{CS}$:
-0.2223209331186354733346324757305632671803068126148671952268559001731838885489262447638807236232866017
comment: mirror image of $10_{10}$; alternating
digits: 100
10
10
$\bar K$
$2\pi^2\operatorname{CS}$:
-4.388439319923955228519366683804841122313290945501898882197237795181638253942733863786963306183604076
comment: mirror image of $10_{10}$; alternating
digits: 100
10
11
$K$
$\operatorname{CS}$:
-0.2193892232623057398430493483451755458269002982959233457169597625273030099561890944323705523356444412
comment: $10_{11}$; alternating
digits: 100
10
11
$K$
$2\pi^2\operatorname{CS}$:
-4.330569686922457250680824644751565467613196083743830124292975777136255824952579346147510706688021265
comment: $10_{11}$; alternating
digits: 100
10
11
$\bar K$
$\operatorname{CS}$:
0.2193892232623057398430493483451755458269002982959233457169597625273030099561890944323705523356444412
comment: mirror image of $10_{11}$; alternating
digits: 100
10
11
$\bar K$
$2\pi^2\operatorname{CS}$:
4.330569686922457250680824644751565467613196083743830124292975777136255824952579346147510706688021265
comment: mirror image of $10_{11}$; alternating
digits: 100
10
12
$K$
$\operatorname{CS}$:
0.03149022707675899157571307951054917522720777610658888498260405958443893919956969891218119517541315719
comment: $10_{12}$; alternating
digits: 100
10
12
$K$
$2\pi^2\operatorname{CS}$:
0.6215921674961676625406868174729401753315896254777073663163044275601852065872918914041973830912322130
comment: $10_{12}$; alternating
digits: 100
10
12
$\bar K$
$\operatorname{CS}$:
-0.03149022707675899157571307951054917522720777610658888498260405958443893919956969891218119517541315719
comment: mirror image of $10_{12}$; alternating
digits: 100
10
12
$\bar K$
$2\pi^2\operatorname{CS}$:
-0.6215921674961676625406868174729401753315896254777073663163044275601852065872918914041973830912322130
comment: mirror image of $10_{12}$; alternating
digits: 100
10
13
$K$
$\operatorname{CS}$:
0.1393431843656078822529528770752598444080488527399954194712793721561101958053045659201039624427414603
comment: $10_{13}$; alternating
digits: 100
10
13
$K$
$2\pi^2\operatorname{CS}$:
2.750524211353218924445888142325620312373035581885444353787351654236596749385113117914024541178721150
comment: $10_{13}$; alternating
digits: 100
10
13
$\bar K$
$\operatorname{CS}$:
-0.1393431843656078822529528770752598444080488527399954194712793721561101958053045659201039624427414603
comment: mirror image of $10_{13}$; alternating
digits: 100
10
13
$\bar K$
$2\pi^2\operatorname{CS}$:
-2.750524211353218924445888142325620312373035581885444353787351654236596749385113117914024541178721150
comment: mirror image of $10_{13}$; alternating
digits: 100
10
14
$K$
$\operatorname{CS}$:
-0.1940442370914729729389823952244894174234702325246512803533002642793125317813491024093094941780140726
comment: $10_{14}$; alternating
digits: 100
10
14
$K$
$2\pi^2\operatorname{CS}$:
-3.830279712808057236620842172491978433084648305930150525215990722298927420125180471723335480921487549
comment: $10_{14}$; alternating
digits: 100
10
14
$\bar K$
$\operatorname{CS}$:
0.1940442370914729729389823952244894174234702325246512803533002642793125317813491024093094941780140726
comment: mirror image of $10_{14}$; alternating
digits: 100
10
14
$\bar K$
$2\pi^2\operatorname{CS}$:
3.830279712808057236620842172491978433084648305930150525215990722298927420125180471723335480921487549
comment: mirror image of $10_{14}$; alternating
digits: 100
10
15
$K$
$\operatorname{CS}$:
0.2292987251160236430383383421976678510371228684948661842199949165411335523345775502056725920222238194
comment: $10_{15}$; alternating
digits: 100
10
15
$K$
$2\pi^2\operatorname{CS}$:
4.526175413138572000656229197341550337860930626863517996193737300619155213875367409887075537838310502
comment: $10_{15}$; alternating
digits: 100
10
15
$\bar K$
$\operatorname{CS}$:
-0.2292987251160236430383383421976678510371228684948661842199949165411335523345775502056725920222238194
comment: mirror image of $10_{15}$; alternating
digits: 100
10
15
$\bar K$
$2\pi^2\operatorname{CS}$:
-4.526175413138572000656229197341550337860930626863517996193737300619155213875367409887075537838310502
comment: mirror image of $10_{15}$; alternating
digits: 100
10
16
$K$
$\operatorname{CS}$:
-0.1012386967512305891419677265184085451979596507146172838883202273843118780594256911562753830977109332
comment: $10_{16}$; alternating
digits: 100
10
16
$K$
$2\pi^2\operatorname{CS}$:
-1.998371774032992749751362647938388589905572274967880361878807430270759939919711051390201873759765009
comment: $10_{16}$; alternating
digits: 100
10
16
$\bar K$
$\operatorname{CS}$:
0.1012386967512305891419677265184085451979596507146172838883202273843118780594256911562753830977109332
comment: mirror image of $10_{16}$; alternating
digits: 100
10
16
$\bar K$
$2\pi^2\operatorname{CS}$:
1.998371774032992749751362647938388589905572274967880361878807430270759939919711051390201873759765009
comment: mirror image of $10_{16}$; alternating
digits: 100
10
17
$K$
$\operatorname{CS}$:
0
comment: $10_{17}$; alternating; amphichiral
10
17
$K$
$2\pi^2\operatorname{CS}$:
0
comment: $10_{17}$; alternating; amphichiral
10
18
$K$
$\operatorname{CS}$:
-0.1816730940114265846201303858818431031468056794877887901347402186887206083925016607887385050097043292
comment: $10_{18}$; alternating
digits: 100
10
18
$K$
$2\pi^2\operatorname{CS}$:
-3.586083136429393241230974974751142477320585965132772305958625732471987179088448444147950427407394842
comment: $10_{18}$; alternating
digits: 100
10
18
$\bar K$
$\operatorname{CS}$:
0.1816730940114265846201303858818431031468056794877887901347402186887206083925016607887385050097043292
comment: mirror image of $10_{18}$; alternating
digits: 100
10
18
$\bar K$
$2\pi^2\operatorname{CS}$:
3.586083136429393241230974974751142477320585965132772305958625732471987179088448444147950427407394842
comment: mirror image of $10_{18}$; alternating
digits: 100
10
19
$K$
$\operatorname{CS}$:
0.1838558146080543883342071165553783249798696828845353881095812831586546522050474884786629728606369992
comment: $10_{19}$; alternating
digits: 100
10
19
$K$
$2\pi^2\operatorname{CS}$:
3.629168314043045565617439181552363054345403842598627303106190984198804286467229638050318380754932279
comment: $10_{19}$; alternating
digits: 100
10
19
$\bar K$
$\operatorname{CS}$:
-0.1838558146080543883342071165553783249798696828845353881095812831586546522050474884786629728606369992
comment: mirror image of $10_{19}$; alternating
digits: 100
10
19
$\bar K$
$2\pi^2\operatorname{CS}$:
-3.629168314043045565617439181552363054345403842598627303106190984198804286467229638050318380754932279
comment: mirror image of $10_{19}$; alternating
digits: 100
10
20
$K$
$\operatorname{CS}$:
0.0001413542723534731459865109877502291698908062265995760605764042943141797167560569982503761158228935218
comment: $10_{20}$; alternating
digits: 100
10
20
$K$
$2\pi^2\operatorname{CS}$:
0.002790221497065244823615290334466002730675893990957228821309796575987632913412938432595421646581088000
comment: $10_{20}$; alternating
digits: 100
10
20
$\bar K$
$\operatorname{CS}$:
-0.0001413542723534731459865109877502291698908062265995760605764042943141797167560569982503761158228935218
comment: mirror image of $10_{20}$; alternating
digits: 100
10
20
$\bar K$
$2\pi^2\operatorname{CS}$:
-0.002790221497065244823615290334466002730675893990957228821309796575987632913412938432595421646581088000
comment: mirror image of $10_{20}$; alternating
digits: 100
10
21
$K$
$\operatorname{CS}$:
-0.06463226019053406657899230257571552151072195211976459955994482234035408310610134502915519197138360939
comment: $10_{21}$; alternating
digits: 100
10
21
$K$
$2\pi^2\operatorname{CS}$:
-1.275789679257695143102454047896957237047795932162718469169402062417613991563983819585563635865870735
comment: $10_{21}$; alternating
digits: 100
10
21
$\bar K$
$\operatorname{CS}$:
0.06463226019053406657899230257571552151072195211976459955994482234035408310610134502915519197138360939
comment: mirror image of $10_{21}$; alternating
digits: 100
10
21
$\bar K$
$2\pi^2\operatorname{CS}$:
1.275789679257695143102454047896957237047795932162718469169402062417613991563983819585563635865870735
comment: mirror image of $10_{21}$; alternating
digits: 100
10
22
$K$
$\operatorname{CS}$:
0.09605114070593703751976662127852688444541261190155959861712640323014090741878602803655649433533840973
comment: $10_{22}$; alternating
digits: 100
10
22
$K$
$2\pi^2\operatorname{CS}$:
1.895973522081938859209901320756343916255788933515466504639542547257629389105960084722630939825347543
comment: $10_{22}$; alternating
digits: 100
10
22
$\bar K$
$\operatorname{CS}$:
-0.09605114070593703751976662127852688444541261190155959861712640323014090741878602803655649433533840973
comment: mirror image of $10_{22}$; alternating
digits: 100
10
22
$\bar K$
$2\pi^2\operatorname{CS}$:
-1.895973522081938859209901320756343916255788933515466504639542547257629389105960084722630939825347543
comment: mirror image of $10_{22}$; alternating
digits: 100
10
23
$K$
$\operatorname{CS}$:
-0.09053021993405800881659693946893054203216244003057989633522961551819315101393297890482911335829096702
comment: $10_{23}$; alternating
digits: 100
10
23
$K$
$2\pi^2\operatorname{CS}$:
-1.786994914185533018043344168354300670509311605111318128633668693119047172030003808038307550426628037
comment: $10_{23}$; alternating
digits: 100
10
23
$\bar K$
$\operatorname{CS}$:
0.09053021993405800881659693946893054203216244003057989633522961551819315101393297890482911335829096702
comment: mirror image of $10_{23}$; alternating
digits: 100
10
23
$\bar K$
$2\pi^2\operatorname{CS}$:
1.786994914185533018043344168354300670509311605111318128633668693119047172030003808038307550426628037
comment: mirror image of $10_{23}$; alternating
digits: 100
10
24
$K$
$\operatorname{CS}$:
0.1340759111763805034507116213093175270754525950809920062998499489489695605379654928010353077819821753
comment: $10_{24}$; alternating
digits: 100
10
24
$K$
$2\pi^2\operatorname{CS}$:
2.646552406052941884698872722927338524902350682999407232333946977661864423154623955258882614943535202
comment: $10_{24}$; alternating
digits: 100
10
24
$\bar K$
$\operatorname{CS}$:
-0.1340759111763805034507116213093175270754525950809920062998499489489695605379654928010353077819821753
comment: mirror image of $10_{24}$; alternating
digits: 100
10
24
$\bar K$
$2\pi^2\operatorname{CS}$:
-2.646552406052941884698872722927338524902350682999407232333946977661864423154623955258882614943535202
comment: mirror image of $10_{24}$; alternating
digits: 100
10
25
$K$
$\operatorname{CS}$:
-0.1906431967378905858592378023968238244351388349168955805162172126479323600034986324108468133699818237
comment: $10_{25}$; alternating
digits: 100
10
25
$K$
$2\pi^2\operatorname{CS}$:
-3.763145867124058764806983647788481416060682535802091384220518563198457335866272696764413666060646688
comment: $10_{25}$; alternating
digits: 100
10
25
$\bar K$
$\operatorname{CS}$:
0.1906431967378905858592378023968238244351388349168955805162172126479323600034986324108468133699818237
comment: mirror image of $10_{25}$; alternating
digits: 100
10
25
$\bar K$
$2\pi^2\operatorname{CS}$:
3.763145867124058764806983647788481416060682535802091384220518563198457335866272696764413666060646688
comment: mirror image of $10_{25}$; alternating
digits: 100
10
26
$K$
$\operatorname{CS}$:
0.2142394729623359058225086177223982499092341694396709402146596268064566807256717581543067574128397733
comment: $10_{26}$; alternating
digits: 100
10
26
$K$
$2\pi^2\operatorname{CS}$:
4.228917690472270213499792385869530447679987138803290448899367360653756196175117476102205835800623797
comment: $10_{26}$; alternating
digits: 100
10
26
$\bar K$
$\operatorname{CS}$:
-0.2142394729623359058225086177223982499092341694396709402146596268064566807256717581543067574128397733
comment: mirror image of $10_{26}$; alternating
digits: 100
10
26
$\bar K$
$2\pi^2\operatorname{CS}$:
-4.228917690472270213499792385869530447679987138803290448899367360653756196175117476102205835800623797
comment: mirror image of $10_{26}$; alternating
digits: 100
10
27
$K$
$\operatorname{CS}$:
0.02332814476282308060568848414310170140138060086499282633441041667685200421486247565089737169250535984
comment: $10_{27}$; alternating
digits: 100
10
27
$K$
$2\pi^2\operatorname{CS}$:
0.4604791204408166966525154876871720458736092186404032892613922178167080201215652810371779880319312795
comment: $10_{27}$; alternating
digits: 100
10
27
$\bar K$
$\operatorname{CS}$:
-0.02332814476282308060568848414310170140138060086499282633441041667685200421486247565089737169250535984
comment: mirror image of $10_{27}$; alternating
digits: 100
10
27
$\bar K$
$2\pi^2\operatorname{CS}$:
-0.4604791204408166966525154876871720458736092186404032892613922178167080201215652810371779880319312795
comment: mirror image of $10_{27}$; alternating
digits: 100
10
28
$K$
$\operatorname{CS}$:
0.2193414606031354980636772744460280061212872301421292505863521725451437037618607036594391052559027332
comment: $10_{28}$; alternating
digits: 100
10
28
$K$
$2\pi^2\operatorname{CS}$:
4.329626889820148552122464630925841354933476032680059077668880150087208733203041358919706995331783574
comment: $10_{28}$; alternating
digits: 100
10
28
$\bar K$
$\operatorname{CS}$:
-0.2193414606031354980636772744460280061212872301421292505863521725451437037618607036594391052559027332
comment: mirror image of $10_{28}$; alternating
digits: 100
10
28
$\bar K$
$2\pi^2\operatorname{CS}$:
-4.329626889820148552122464630925841354933476032680059077668880150087208733203041358919706995331783574
comment: mirror image of $10_{28}$; alternating
digits: 100
10
29
$K$
$\operatorname{CS}$:
-0.1791488977635186593318183386350743119410229809140515035921786526024490778705693285870071716596216552
comment: $10_{29}$; alternating
digits: 100
10
29
$K$
$2\pi^2\operatorname{CS}$:
-3.536257499634262630913606910723461828418616015222847353348311071664786107647246969342285143803557055
comment: $10_{29}$; alternating
digits: 100
10
29
$\bar K$
$\operatorname{CS}$:
0.1791488977635186593318183386350743119410229809140515035921786526024490778705693285870071716596216552
comment: mirror image of $10_{29}$; alternating
digits: 100
10
29
$\bar K$
$2\pi^2\operatorname{CS}$:
3.536257499634262630913606910723461828418616015222847353348311071664786107647246969342285143803557055
comment: mirror image of $10_{29}$; alternating
digits: 100
10
30
$K$
$\operatorname{CS}$:
0.1238627193730043243641211291795150756803843269316422860143050841419798897592209010526473375815881459
comment: $10_{30}$; alternating
digits: 100
10
30
$K$
$2\pi^2\operatorname{CS}$:
2.444952080509399283728834481034781194681371066346044803929406566797890627695911499526614664393273422
comment: $10_{30}$; alternating
digits: 100
10
30
$\bar K$
$\operatorname{CS}$:
-0.1238627193730043243641211291795150756803843269316422860143050841419798897592209010526473375815881459
comment: mirror image of $10_{30}$; alternating
digits: 100
10
30
$\bar K$
$2\pi^2\operatorname{CS}$:
-2.444952080509399283728834481034781194681371066346044803929406566797890627695911499526614664393273422
comment: mirror image of $10_{30}$; alternating
digits: 100
10
31
$K$
$\operatorname{CS}$:
-0.08097551479444625733281434823813714410470545285944819274775773637949954088281893054451317512341708788
comment: $10_{31}$; alternating
digits: 100
10
31
$K$
$2\pi^2\operatorname{CS}$:
-1.598392594391486503782733246047802271719478968870862452251187232978340489532419115933325656250528686
comment: $10_{31}$; alternating
digits: 100
10
31
$\bar K$
$\operatorname{CS}$:
0.08097551479444625733281434823813714410470545285944819274775773637949954088281893054451317512341708788
comment: mirror image of $10_{31}$; alternating
digits: 100
10
31
$\bar K$
$2\pi^2\operatorname{CS}$:
1.598392594391486503782733246047802271719478968870862452251187232978340489532419115933325656250528686
comment: mirror image of $10_{31}$; alternating
digits: 100
10
32
$K$
$\operatorname{CS}$:
0.1362325383701752365396872216321003378128587826579693037835705962065159352242371792861324232661184403
comment: $10_{32}$; alternating
digits: 100
10
32
$K$
$2\pi^2\operatorname{CS}$:
2.689122520539712866324777344997686214666885978481930022761967677130160004438998935701820580684524583
comment: $10_{32}$; alternating
digits: 100
10
32
$\bar K$
$\operatorname{CS}$:
-0.1362325383701752365396872216321003378128587826579693037835705962065159352242371792861324232661184403
comment: mirror image of $10_{32}$; alternating
digits: 100
10
32
$\bar K$
$2\pi^2\operatorname{CS}$:
-2.689122520539712866324777344997686214666885978481930022761967677130160004438998935701820580684524583
comment: mirror image of $10_{32}$; alternating
digits: 100
10
33
$K$
$\operatorname{CS}$:
0
comment: $10_{33}$; alternating; amphichiral
10
33
$K$
$2\pi^2\operatorname{CS}$:
0
comment: $10_{33}$; alternating; amphichiral
10
34
$K$
$\operatorname{CS}$:
-0.1791874864771941701741547414993774444262524261987593243201085097589614950155616469502307827818757257
comment: $10_{34}$; alternating
digits: 100
10
34
$K$
$2\pi^2\operatorname{CS}$:
-3.537019210310911028772813354954680649569227416326477022006411019597715212172725781572741929942960929
comment: $10_{34}$; alternating
digits: 100
10
34
$\bar K$
$\operatorname{CS}$:
0.1791874864771941701741547414993774444262524261987593243201085097589614950155616469502307827818757257
comment: mirror image of $10_{34}$; alternating
digits: 100
10
34
$\bar K$
$2\pi^2\operatorname{CS}$:
3.537019210310911028772813354954680649569227416326477022006411019597715212172725781572741929942960929
comment: mirror image of $10_{34}$; alternating
digits: 100
10
35
$K$
$\operatorname{CS}$:
-0.09164837737172601937586561151467711505266160186279013543496310102386873280154082013082552702387679595
comment: $10_{35}$; alternating
digits: 100
10
35
$K$
$2\pi^2\operatorname{CS}$:
-1.809066457321371012437228336051681149127128574619904707745988918983300489870134662201280524552921292
comment: $10_{35}$; alternating
digits: 100
10
35
$\bar K$
$\operatorname{CS}$:
0.09164837737172601937586561151467711505266160186279013543496310102386873280154082013082552702387679595
comment: mirror image of $10_{35}$; alternating
digits: 100
10
35
$\bar K$
$2\pi^2\operatorname{CS}$:
1.809066457321371012437228336051681149127128574619904707745988918983300489870134662201280524552921292
comment: mirror image of $10_{35}$; alternating
digits: 100
10
36
$K$
$\operatorname{CS}$:
0.03382048785765136855096970380549036790834639984673176801212676349802611686964196333744910553553114283
comment: $10_{36}$; alternating
digits: 100
10
36
$K$
$2\pi^2\operatorname{CS}$:
0.6675896716137303213151839624889764350648261503591274586382220331163867195463694669682437787043376789
comment: $10_{36}$; alternating
digits: 100
10
36
$\bar K$
$\operatorname{CS}$:
-0.03382048785765136855096970380549036790834639984673176801212676349802611686964196333744910553553114283
comment: mirror image of $10_{36}$; alternating
digits: 100
10
36
$\bar K$
$2\pi^2\operatorname{CS}$:
-0.6675896716137303213151839624889764350648261503591274586382220331163867195463694669682437787043376789
comment: mirror image of $10_{36}$; alternating
digits: 100
10
37
$K$
$\operatorname{CS}$:
0
comment: $10_{37}$; alternating; amphichiral
10
37
$K$
$2\pi^2\operatorname{CS}$:
0
comment: $10_{37}$; alternating; amphichiral
10
38
$K$
$\operatorname{CS}$:
0.05314258824758838642064981289069036236500305073576029484487904287761490487504820613232317007225949793
comment: $10_{38}$; alternating
digits: 100
10
38
$K$
$2\pi^2\operatorname{CS}$:
1.048992645707355929081657164463839994438777349126076121333149665016531441059647903030277760122961579
comment: $10_{38}$; alternating
digits: 100
10
38
$\bar K$
$\operatorname{CS}$:
-0.05314258824758838642064981289069036236500305073576029484487904287761490487504820613232317007225949793
comment: mirror image of $10_{38}$; alternating
digits: 100
10
38
$\bar K$
$2\pi^2\operatorname{CS}$:
-1.048992645707355929081657164463839994438777349126076121333149665016531441059647903030277760122961579
comment: mirror image of $10_{38}$; alternating
digits: 100
10
39
$K$
$\operatorname{CS}$:
-0.1523426962384382829275957423705461247956515163291455736080446658520379244338401650225746154484612466
comment: $10_{39}$; alternating
digits: 100
10
39
$K$
$2\pi^2\operatorname{CS}$:
-3.007124290537419510948942711195500573687450476564646358666129226781838997129934034002761844593565052
comment: $10_{39}$; alternating
digits: 100
10
39
$\bar K$
$\operatorname{CS}$:
0.1523426962384382829275957423705461247956515163291455736080446658520379244338401650225746154484612466
comment: mirror image of $10_{39}$; alternating
digits: 100
10
39
$\bar K$
$2\pi^2\operatorname{CS}$:
3.007124290537419510948942711195500573687450476564646358666129226781838997129934034002761844593565052
comment: mirror image of $10_{39}$; alternating
digits: 100
10
40
$K$
$\operatorname{CS}$:
-0.009943897856668048755089165337940381584431463096495703272994301841447541331189315188523373755754335857
comment: $10_{40}$; alternating
digits: 100
10
40
$K$
$2\pi^2\operatorname{CS}$:
-0.1962846761003080283352274191066833337125484274801220254216881641449356699091298738908192365346543062
comment: $10_{40}$; alternating
digits: 100
10
40
$\bar K$
$\operatorname{CS}$:
0.009943897856668048755089165337940381584431463096495703272994301841447541331189315188523373755754335857
comment: mirror image of $10_{40}$; alternating
digits: 100
10
40
$\bar K$
$2\pi^2\operatorname{CS}$:
0.1962846761003080283352274191066833337125484274801220254216881641449356699091298738908192365346543062
comment: mirror image of $10_{40}$; alternating
digits: 100
10
41
$K$
$\operatorname{CS}$:
-0.1114748408256123862350340478845596009966951005395010600101629688681742361605154643100660423456092295
comment: $10_{41}$; alternating
digits: 100
10
41
$K$
$2\pi^2\operatorname{CS}$:
-2.200425159246399437032750625211078233940035304801665523252075815234392260091193920822135683126051451
comment: $10_{41}$; alternating
digits: 100
10
41
$\bar K$
$\operatorname{CS}$:
0.1114748408256123862350340478845596009966951005395010600101629688681742361605154643100660423456092295
comment: mirror image of $10_{41}$; alternating
digits: 100
10
41
$\bar K$
$2\pi^2\operatorname{CS}$:
2.200425159246399437032750625211078233940035304801665523252075815234392260091193920822135683126051451
comment: mirror image of $10_{41}$; alternating
digits: 100
10
42
$K$
$\operatorname{CS}$:
-0.05416776123661526462012369552252699897211549571338190516699314412765166192362764937615442167719667810
comment: $10_{42}$; alternating
digits: 100
10
42
$K$
$2\pi^2\operatorname{CS}$:
-1.069228749396111148736025677546141410347635227391650666940952410618645156938241478885914961869752853
comment: $10_{42}$; alternating
digits: 100
10
42
$\bar K$
$\operatorname{CS}$:
0.05416776123661526462012369552252699897211549571338190516699314412765166192362764937615442167719667810
comment: mirror image of $10_{42}$; alternating
digits: 100
10
42
$\bar K$
$2\pi^2\operatorname{CS}$:
1.069228749396111148736025677546141410347635227391650666940952410618645156938241478885914961869752853
comment: mirror image of $10_{42}$; alternating
digits: 100
10
43
$K$
$\operatorname{CS}$:
0
comment: $10_{43}$; alternating; amphichiral
10
43
$K$
$2\pi^2\operatorname{CS}$:
0
comment: $10_{43}$; alternating; amphichiral
10
44
$K$
$\operatorname{CS}$:
-0.1667126652825566704635632738950514277086385844140716024455147458708312617780413008871518021558482475
comment: $10_{44}$; alternating
digits: 100
10
44
$K$
$2\pi^2\operatorname{CS}$:
-3.290776109980116873701913720999064481426134974820072664190511654208894498500870128343380600876896333
comment: $10_{44}$; alternating
digits: 100
10
44
$\bar K$
$\operatorname{CS}$:
0.1667126652825566704635632738950514277086385844140716024455147458708312617780413008871518021558482475
comment: mirror image of $10_{44}$; alternating
digits: 100
10
44
$\bar K$
$2\pi^2\operatorname{CS}$:
3.290776109980116873701913720999064481426134974820072664190511654208894498500870128343380600876896333
comment: mirror image of $10_{44}$; alternating
digits: 100
10
45
$K$
$\operatorname{CS}$:
0
comment: $10_{45}$; alternating; amphichiral
10
45
$K$
$2\pi^2\operatorname{CS}$:
0
comment: $10_{45}$; alternating; amphichiral
10
46
$K$
$\operatorname{CS}$:
0.1176015018468655536546113130358559141096376367371512498398316611866144928868805311500469462645014956
comment: $10_{46}$; alternating
digits: 100
10
46
$K$
$2\pi^2\operatorname{CS}$:
2.321360600405085208365502394905161974408118306014127736188243614179458956474614626605192922826587807
comment: $10_{46}$; alternating
digits: 100
10
46
$\bar K$
$\operatorname{CS}$:
-0.1176015018468655536546113130358559141096376367371512498398316611866144928868805311500469462645014956
comment: mirror image of $10_{46}$; alternating
digits: 100
10
46
$\bar K$
$2\pi^2\operatorname{CS}$:
-2.321360600405085208365502394905161974408118306014127736188243614179458956474614626605192922826587807
comment: mirror image of $10_{46}$; alternating
digits: 100
10
47
$K$
$\operatorname{CS}$:
0.2338241197216211726971433144942276706307655528788517182194247626242399868990553808554395444877280381
comment: $10_{47}$; alternating
digits: 100
10
47
$K$
$2\pi^2\operatorname{CS}$:
4.615503122170714842590042866066738177091882223059204228228108546142780735117096314982487408224758943
comment: $10_{47}$; alternating
digits: 100
10
47
$\bar K$
$\operatorname{CS}$:
-0.2338241197216211726971433144942276706307655528788517182194247626242399868990553808554395444877280381
comment: mirror image of $10_{47}$; alternating
digits: 100
10
47
$\bar K$
$2\pi^2\operatorname{CS}$:
-4.615503122170714842590042866066738177091882223059204228228108546142780735117096314982487408224758943
comment: mirror image of $10_{47}$; alternating
digits: 100
10
48
$K$
$\operatorname{CS}$:
-0.03036861647093291212188028092065144428046317049047577381546139593049463706306209737518426140315997653
comment: $10_{48}$; alternating
digits: 100
10
48
$K$
$2\pi^2\operatorname{CS}$:
-0.5994524615530285113552256165823773076389360686915790290635789176828466050220125669356991668676948664
comment: $10_{48}$; alternating
digits: 100
10
48
$\bar K$
$\operatorname{CS}$:
0.03036861647093291212188028092065144428046317049047577381546139593049463706306209737518426140315997653
comment: mirror image of $10_{48}$; alternating
digits: 100
10
48
$\bar K$
$2\pi^2\operatorname{CS}$:
0.5994524615530285113552256165823773076389360686915790290635789176828466050220125669356991668676948664
comment: mirror image of $10_{48}$; alternating
digits: 100
10
49
$K$
$\operatorname{CS}$:
-0.1428133632990523924255050402021859005718325469153655777150824714845350906297874757221037706007084958
comment: $10_{49}$; alternating
digits: 100
10
49
$K$
$2\pi^2\operatorname{CS}$:
-2.819022797901401952615710636518029899098681987728041565817040046871327537620559614840050689429571525
comment: $10_{49}$; alternating
digits: 100
10
49
$\bar K$
$\operatorname{CS}$:
0.1428133632990523924255050402021859005718325469153655777150824714845350906297874757221037706007084958
comment: mirror image of $10_{49}$; alternating
digits: 100
10
49
$\bar K$
$2\pi^2\operatorname{CS}$:
2.819022797901401952615710636518029899098681987728041565817040046871327537620559614840050689429571525
comment: mirror image of $10_{49}$; alternating
digits: 100
10
50
$K$
$\operatorname{CS}$:
-0.1109948816268386554321631467076168541933685096743264744039128937972556913810616233111727850714030187
comment: $10_{50}$; alternating
digits: 100
10
50
$K$
$2\pi^2\operatorname{CS}$:
-2.190951144405278365380144146807631764487472008559315955808700780023038686253840118464168517621926502
comment: $10_{50}$; alternating
digits: 100
10
50
$\bar K$
$\operatorname{CS}$:
0.1109948816268386554321631467076168541933685096743264744039128937972556913810616233111727850714030187
comment: mirror image of $10_{50}$; alternating
digits: 100
10
50
$\bar K$
$2\pi^2\operatorname{CS}$:
2.190951144405278365380144146807631764487472008559315955808700780023038686253840118464168517621926502
comment: mirror image of $10_{50}$; alternating
digits: 100
10
51
$K$
$\operatorname{CS}$:
-0.05280889495963761608308411004321882820534337169557402968810012187129521611641390020181038117922343460
comment: $10_{51}$; alternating
digits: 100
10
51
$K$
$2\pi^2\operatorname{CS}$:
-1.042405804220610125949048489693884897018883098639169371956713866161701563864733207168235571291406831
comment: $10_{51}$; alternating
digits: 100
10
51
$\bar K$
$\operatorname{CS}$:
0.05280889495963761608308411004321882820534337169557402968810012187129521611641390020181038117922343460
comment: mirror image of $10_{51}$; alternating
digits: 100
10
51
$\bar K$
$2\pi^2\operatorname{CS}$:
1.042405804220610125949048489693884897018883098639169371956713866161701563864733207168235571291406831
comment: mirror image of $10_{51}$; alternating
digits: 100
10
52
$K$
$\operatorname{CS}$:
0.1691029709496163041205957352241401803032641017435447353810746933403257919137912991131768385612325511
comment: $10_{52}$; alternating
digits: 100
10
52
$K$
$2\pi^2\operatorname{CS}$:
3.337958852643238064669705741972523666946123171930440049463659411174755625517873623747845976684877534
comment: $10_{52}$; alternating
digits: 100
10
52
$\bar K$
$\operatorname{CS}$:
-0.1691029709496163041205957352241401803032641017435447353810746933403257919137912991131768385612325511
comment: mirror image of $10_{52}$; alternating
digits: 100
10
52
$\bar K$
$2\pi^2\operatorname{CS}$:
-3.337958852643238064669705741972523666946123171930440049463659411174755625517873623747845976684877534
comment: mirror image of $10_{52}$; alternating
digits: 100
10
53
$K$
$\operatorname{CS}$:
0.1645303752507255841472062868350213627077259755719468967670512416400929014682722700469502836273096252
comment: $10_{53}$; alternating
digits: 100
10
53
$K$
$2\pi^2\operatorname{CS}$:
3.247699431374889821662576718902817215842103233704705000398993041667897963047344701710908808480363496
comment: $10_{53}$; alternating
digits: 100
10
53
$\bar K$
$\operatorname{CS}$:
-0.1645303752507255841472062868350213627077259755719468967670512416400929014682722700469502836273096252
comment: mirror image of $10_{53}$; alternating
digits: 100
10
53
$\bar K$
$2\pi^2\operatorname{CS}$:
-3.247699431374889821662576718902817215842103233704705000398993041667897963047344701710908808480363496
comment: mirror image of $10_{53}$; alternating
digits: 100
10
54
$K$
$\operatorname{CS}$:
0.2262551473834438632027255307860361809839774987624837971225361849595543309345483239026264632245472305
comment: $10_{54}$; alternating
digits: 100
10
54
$K$
$2\pi^2\operatorname{CS}$:
4.466097596769518068552881195408872596328175946767139208375204022916273156606367756737271636114221350
comment: $10_{54}$; alternating
digits: 100
10
54
$\bar K$
$\operatorname{CS}$:
-0.2262551473834438632027255307860361809839774987624837971225361849595543309345483239026264632245472305
comment: mirror image of $10_{54}$; alternating
digits: 100
10
54
$\bar K$
$2\pi^2\operatorname{CS}$:
-4.466097596769518068552881195408872596328175946767139208375204022916273156606367756737271636114221350
comment: mirror image of $10_{54}$; alternating
digits: 100
10
55
$K$
$\operatorname{CS}$:
0.07096060101982560704702963870824874578933252353894172138115616932400965136830301313862076863789107446
comment: $10_{55}$; alternating
digits: 100
10
55
$K$
$2\pi^2\operatorname{CS}$:
1.400706120258433681725314651831904613483309542156574998326552055008382434745688349688453548371602085
comment: $10_{55}$; alternating
digits: 100
10
55
$\bar K$
$\operatorname{CS}$:
-0.07096060101982560704702963870824874578933252353894172138115616932400965136830301313862076863789107446
comment: mirror image of $10_{55}$; alternating
digits: 100
10
55
$\bar K$
$2\pi^2\operatorname{CS}$:
-1.400706120258433681725314651831904613483309542156574998326552055008382434745688349688453548371602085
comment: mirror image of $10_{55}$; alternating
digits: 100
10
56
$K$
$\operatorname{CS}$:
-0.2067167797008039027700494550762486950010919344848757401592434643321834568774089669815664037767408917
comment: $10_{56}$; alternating
digits: 100
10
56
$K$
$2\pi^2\operatorname{CS}$:
-4.080425677428147175882467550464871625998957985072789020203936364850485828006759334383364810550937211
comment: $10_{56}$; alternating
digits: 100
10
56
$\bar K$
$\operatorname{CS}$:
0.2067167797008039027700494550762486950010919344848757401592434643321834568774089669815664037767408917
comment: mirror image of $10_{56}$; alternating
digits: 100
10
56
$\bar K$
$2\pi^2\operatorname{CS}$:
4.080425677428147175882467550464871625998957985072789020203936364850485828006759334383364810550937211
comment: mirror image of $10_{56}$; alternating
digits: 100
10
57
$K$
$\operatorname{CS}$:
0.03492550278967391416811621636330113192486308079339926888889246190634748140271447981357920050954698961
comment: $10_{57}$; alternating
digits: 100
10
57
$K$
$2\pi^2\operatorname{CS}$:
0.6894017920864486706398429725671016834609799392593992786075425736998683040840259820870519508008810355
comment: $10_{57}$; alternating
digits: 100
10
57
$\bar K$
$\operatorname{CS}$:
-0.03492550278967391416811621636330113192486308079339926888889246190634748140271447981357920050954698961
comment: mirror image of $10_{57}$; alternating
digits: 100
10
57
$\bar K$
$2\pi^2\operatorname{CS}$:
-0.6894017920864486706398429725671016834609799392593992786075425736998683040840259820870519508008810355
comment: mirror image of $10_{57}$; alternating
digits: 100
10
58
$K$
$\operatorname{CS}$:
0.06959298535853523516945028062469130767095140466388351279437826316785404900475158142042099469458508274
comment: $10_{58}$; alternating
digits: 100
10
58
$K$
$2\pi^2\operatorname{CS}$:
1.373710469159093305988368266918791694114012881407019916385436293980269657688950622603746996234829523
comment: $10_{58}$; alternating
digits: 100
10
58
$\bar K$
$\operatorname{CS}$:
-0.06959298535853523516945028062469130767095140466388351279437826316785404900475158142042099469458508274
comment: mirror image of $10_{58}$; alternating
digits: 100
10
58
$\bar K$
$2\pi^2\operatorname{CS}$:
-1.373710469159093305988368266918791694114012881407019916385436293980269657688950622603746996234829523
comment: mirror image of $10_{58}$; alternating
digits: 100
10
59
$K$
$\operatorname{CS}$:
-0.1359707948343017127098737296400734325527295981660778817260154754722532298964699555828885039335686398
comment: $10_{59}$; alternating
digits: 100
10
59
$K$
$2\pi^2\operatorname{CS}$:
-2.683955910232484823902857085575943378581984744100584211810040119619030859278462279545564184389474625
comment: $10_{59}$; alternating
digits: 100
10
59
$\bar K$
$\operatorname{CS}$:
0.1359707948343017127098737296400734325527295981660778817260154754722532298964699555828885039335686398
comment: mirror image of $10_{59}$; alternating
digits: 100
10
59
$\bar K$
$2\pi^2\operatorname{CS}$:
2.683955910232484823902857085575943378581984744100584211810040119619030859278462279545564184389474625
comment: mirror image of $10_{59}$; alternating
digits: 100
10
60
$K$
$\operatorname{CS}$:
-0.1997021743332635807212333316753777019179150382194553985322559346712066390434325664193040063282484040
comment: $10_{60}$; alternating
digits: 100
10
60
$K$
$2\pi^2\operatorname{CS}$:
-3.941962917413385174911936833181975790266900259408439688115301115230498718792119055406291408116396797
comment: $10_{60}$; alternating
digits: 100
10
60
$\bar K$
$\operatorname{CS}$:
0.1997021743332635807212333316753777019179150382194553985322559346712066390434325664193040063282484040
comment: mirror image of $10_{60}$; alternating
digits: 100
10
60
$\bar K$
$2\pi^2\operatorname{CS}$:
3.941962917413385174911936833181975790266900259408439688115301115230498718792119055406291408116396797
comment: mirror image of $10_{60}$; alternating
digits: 100
10
61
$K$
$\operatorname{CS}$:
0.1072877302961384276982374803609699206053295604227024825009565204797085944686457021986210969399336487
comment: $10_{61}$; alternating
digits: 100
10
61
$K$
$2\pi^2\operatorname{CS}$:
2.117774910227311885425790484157709216784445518633730258150010864909444895439601967551865284821688551
comment: $10_{61}$; alternating
digits: 100
10
61
$\bar K$
$\operatorname{CS}$:
-0.1072877302961384276982374803609699206053295604227024825009565204797085944686457021986210969399336487
comment: mirror image of $10_{61}$; alternating
digits: 100
10
61
$\bar K$
$2\pi^2\operatorname{CS}$:
-2.117774910227311885425790484157709216784445518633730258150010864909444895439601967551865284821688551
comment: mirror image of $10_{61}$; alternating
digits: 100
10
62
$K$
$\operatorname{CS}$:
-0.2435669623280491345769742124394800325918868350512452353772237409293903415760762222052228833243093205
comment: $10_{62}$; alternating
digits: 100
10
62
$K$
$2\pi^2\operatorname{CS}$:
-4.807819126705759503424985863176052129337188089407459232301733884818167408153958980223600850432268499
comment: $10_{62}$; alternating
digits: 100
10
62
$\bar K$
$\operatorname{CS}$:
0.2435669623280491345769742124394800325918868350512452353772237409293903415760762222052228833243093205
comment: mirror image of $10_{62}$; alternating
digits: 100
10
62
$\bar K$
$2\pi^2\operatorname{CS}$:
4.807819126705759503424985863176052129337188089407459232301733884818167408153958980223600850432268499
comment: mirror image of $10_{62}$; alternating
digits: 100
10
63
$K$
$\operatorname{CS}$:
0.09796268547127914404828931019577327309034948880477779311960921091942963937491362892025210417494123044
comment: $10_{63}$; alternating
digits: 100
10
63
$K$
$2\pi^2\operatorname{CS}$:
1.933705903339738418939080589566633525065435426981021067702405102989579560874291509389981144369100262
comment: $10_{63}$; alternating
digits: 100
10
63
$\bar K$
$\operatorname{CS}$:
-0.09796268547127914404828931019577327309034948880477779311960921091942963937491362892025210417494123044
comment: mirror image of $10_{63}$; alternating
digits: 100
10
63
$\bar K$
$2\pi^2\operatorname{CS}$:
-1.933705903339738418939080589566633525065435426981021067702405102989579560874291509389981144369100262
comment: mirror image of $10_{63}$; alternating
digits: 100
10
64
$K$
$\operatorname{CS}$:
-0.1428587976522977348661606053743906339401398611506460288688659797148339959305560702774984503653625962
comment: $10_{64}$; alternating
digits: 100
10
64
$K$
$2\pi^2\operatorname{CS}$:
-2.819919636086903713287910415564102538515186949171746621701577840195188639197572019793142499253741563
comment: $10_{64}$; alternating
digits: 100
10
64
$\bar K$
$\operatorname{CS}$:
0.1428587976522977348661606053743906339401398611506460288688659797148339959305560702774984503653625962
comment: mirror image of $10_{64}$; alternating
digits: 100
10
64
$\bar K$
$2\pi^2\operatorname{CS}$:
2.819919636086903713287910415564102538515186949171746621701577840195188639197572019793142499253741563
comment: mirror image of $10_{64}$; alternating
digits: 100
10
65
$K$
$\operatorname{CS}$:
-0.02236365650693851266397848357878916503199712115969714277477458826794798171069804742657415718057258740
comment: $10_{65}$; alternating
digits: 100
10
65
$K$
$2\pi^2\operatorname{CS}$:
-0.4414408853706620341646905573610286040562154436591981637845251948676145849945024761593474152944242004
comment: $10_{65}$; alternating
digits: 100
10
65
$\bar K$
$\operatorname{CS}$:
0.02236365650693851266397848357878916503199712115969714277477458826794798171069804742657415718057258740
comment: mirror image of $10_{65}$; alternating
digits: 100
10
65
$\bar K$
$2\pi^2\operatorname{CS}$:
0.4414408853706620341646905573610286040562154436591981637845251948676145849945024761593474152944242004
comment: mirror image of $10_{65}$; alternating
digits: 100
10
66
$K$
$\operatorname{CS}$:
-0.1966846283336361585998464648877097279922194610817844365463154386045287648772662068788638688037717490
comment: $10_{66}$; alternating
digits: 100
10
66
$K$
$2\pi^2\operatorname{CS}$:
-3.882398946856560387967295179971496402045700002831728444812011971382174282455282148871143268294146397
comment: $10_{66}$; alternating
digits: 100
10
66
$\bar K$
$\operatorname{CS}$:
0.1966846283336361585998464648877097279922194610817844365463154386045287648772662068788638688037717490
comment: mirror image of $10_{66}$; alternating
digits: 100
10
66
$\bar K$
$2\pi^2\operatorname{CS}$:
3.882398946856560387967295179971496402045700002831728444812011971382174282455282148871143268294146397
comment: mirror image of $10_{66}$; alternating
digits: 100
10
67
$K$
$\operatorname{CS}$:
0.09119544065986568373988603434451543917251672274030805867770912189388375369797172104134320365261143415
comment: $10_{67}$; alternating
digits: 100
10
67
$K$
$2\pi^2\operatorname{CS}$:
1.800125844991787589858843447660171077351070513817156215372445936430364242839638057891254439821513178
comment: $10_{67}$; alternating
digits: 100
10
67
$\bar K$
$\operatorname{CS}$:
-0.09119544065986568373988603434451543917251672274030805867770912189388375369797172104134320365261143415
comment: mirror image of $10_{67}$; alternating
digits: 100
10
67
$\bar K$
$2\pi^2\operatorname{CS}$:
-1.800125844991787589858843447660171077351070513817156215372445936430364242839638057891254439821513178
comment: mirror image of $10_{67}$; alternating
digits: 100
10
68
$K$
$\operatorname{CS}$:
0.1852775640813798866801330387365217470792945108062854482448804686752856804124126211458383762451618625
comment: $10_{68}$; alternating
digits: 100
10
68
$K$
$2\pi^2\operatorname{CS}$:
3.657232523761405197916906648582200355711837488662540715229547824499512901881269260142377137015400055
comment: $10_{68}$; alternating
digits: 100
10
68
$\bar K$
$\operatorname{CS}$:
-0.1852775640813798866801330387365217470792945108062854482448804686752856804124126211458383762451618625
comment: mirror image of $10_{68}$; alternating
digits: 100
10
68
$\bar K$
$2\pi^2\operatorname{CS}$:
-3.657232523761405197916906648582200355711837488662540715229547824499512901881269260142377137015400055
comment: mirror image of $10_{68}$; alternating
digits: 100
10
69
$K$
$\operatorname{CS}$:
-0.01361854178961631030170451856234781683745978222096324162701188511197805444990849601057993491522787485
comment: $10_{69}$; alternating
digits: 100
10
69
$K$
$2\pi^2\operatorname{CS}$:
-0.2688192399664329726798889299964514964709490021731555062595007518584651756168352795402709474214704434
comment: $10_{69}$; alternating
digits: 100
10
69
$\bar K$
$\operatorname{CS}$:
0.01361854178961631030170451856234781683745978222096324162701188511197805444990849601057993491522787485
comment: mirror image of $10_{69}$; alternating
digits: 100
10
69
$\bar K$
$2\pi^2\operatorname{CS}$:
0.2688192399664329726798889299964514964709490021731555062595007518584651756168352795402709474214704434
comment: mirror image of $10_{69}$; alternating
digits: 100
10
70
$K$
$\operatorname{CS}$:
0.1815921282112889980193101488127630199617564829421794262722523282719833761550713159583695934701465375
comment: $10_{70}$; alternating
digits: 100
10
70
$K$
$2\pi^2\operatorname{CS}$:
3.584484935594641949004880642417395814654160691484824186404011923320572514394821352130390745778135215
comment: $10_{70}$; alternating
digits: 100
10
70
$\bar K$
$\operatorname{CS}$:
-0.1815921282112889980193101488127630199617564829421794262722523282719833761550713159583695934701465375
comment: mirror image of $10_{70}$; alternating
digits: 100
10
70
$\bar K$
$2\pi^2\operatorname{CS}$:
-3.584484935594641949004880642417395814654160691484824186404011923320572514394821352130390745778135215
comment: mirror image of $10_{70}$; alternating
digits: 100
10
71
$K$
$\operatorname{CS}$:
-0.002720688323764313919785505801948889539577837217863361286449086911881533033502872231280086848810312238
comment: $10_{71}$; alternating
digits: 100
10
71
$K$
$2\pi^2\operatorname{CS}$:
-0.05370423490843340500070258921633088431789132478706791716102196461920685397224330393716424333269409448
comment: $10_{71}$; alternating
digits: 100
10
71
$\bar K$
$\operatorname{CS}$:
0.002720688323764313919785505801948889539577837217863361286449086911881533033502872231280086848810312238
comment: mirror image of $10_{71}$; alternating
digits: 100
10
71
$\bar K$
$2\pi^2\operatorname{CS}$:
0.05370423490843340500070258921633088431789132478706791716102196461920685397224330393716424333269409448
comment: mirror image of $10_{71}$; alternating
digits: 100
10
72
$K$
$\operatorname{CS}$:
-0.2412803135332267047531518366926101979800075778790096864740182269969548959055866201864950724365287803
comment: $10_{72}$; alternating
digits: 100
10
72
$K$
$2\pi^2\operatorname{CS}$:
-4.762682488687509241063434143101656333211790184537108924848776657123750842005746375536174674943645114
comment: $10_{72}$; alternating
digits: 100
10
72
$\bar K$
$\operatorname{CS}$:
0.2412803135332267047531518366926101979800075778790096864740182269969548959055866201864950724365287803
comment: mirror image of $10_{72}$; alternating
digits: 100
10
72
$\bar K$
$2\pi^2\operatorname{CS}$:
4.762682488687509241063434143101656333211790184537108924848776657123750842005746375536174674943645114
comment: mirror image of $10_{72}$; alternating
digits: 100
10
73
$K$
$\operatorname{CS}$:
-0.06083049793832832638636537626586284416829912348186570594498593282354892962394105468760956879350136611
comment: $10_{73}$; alternating
digits: 100
10
73
$K$
$2\pi^2\operatorname{CS}$:
-1.200745900345164811929239031022478344477019670528167527599780506565636200648011338294681912209678992
comment: $10_{73}$; alternating
digits: 100
10
73
$\bar K$
$\operatorname{CS}$:
0.06083049793832832638636537626586284416829912348186570594498593282354892962394105468760956879350136611
comment: mirror image of $10_{73}$; alternating
digits: 100
10
73
$\bar K$
$2\pi^2\operatorname{CS}$:
1.200745900345164811929239031022478344477019670528167527599780506565636200648011338294681912209678992
comment: mirror image of $10_{73}$; alternating
digits: 100
10
74
$K$
$\operatorname{CS}$:
0.2030412422328093740208705631798808149434465908248867326958046552254541772340171247186375146778440771
comment: $10_{74}$; alternating
digits: 100
10
74
$K$
$2\pi^2\operatorname{CS}$:
4.007873475887171898805604690756806485009927163360742305829102632348010699509476781229748951619144059
comment: $10_{74}$; alternating
digits: 100
10
74
$\bar K$
$\operatorname{CS}$:
-0.2030412422328093740208705631798808149434465908248867326958046552254541772340171247186375146778440771
comment: mirror image of $10_{74}$; alternating
digits: 100
10
74
$\bar K$
$2\pi^2\operatorname{CS}$:
-4.007873475887171898805604690756806485009927163360742305829102632348010699509476781229748951619144059
comment: mirror image of $10_{74}$; alternating
digits: 100
10
75
$K$
$\operatorname{CS}$:
-0.1557840586854843120155101892702312756380374739239192575445677389384702060905572598950079742175094906
comment: $10_{75}$; alternating
digits: 100
10
75
$K$
$2\pi^2\operatorname{CS}$:
-3.075054062443637778010605427922838343233677774353814155394278298014161208470402117965651639624051188
comment: $10_{75}$; alternating
digits: 100
10
75
$\bar K$
$\operatorname{CS}$:
0.1557840586854843120155101892702312756380374739239192575445677389384702060905572598950079742175094906
comment: mirror image of $10_{75}$; alternating
digits: 100
10
75
$\bar K$
$2\pi^2\operatorname{CS}$:
3.075054062443637778010605427922838343233677774353814155394278298014161208470402117965651639624051188
comment: mirror image of $10_{75}$; alternating
digits: 100
10
76
$K$
$\operatorname{CS}$:
0.2233706871917559096578739637639312726634220942113180264693160846083060233410819969886604152776494879
comment: $10_{76}$; alternating
digits: 100
10
76
$K$
$2\pi^2\operatorname{CS}$:
4.409160634764217105945355428491684917507959633630048060624494613465792676550763275414515920203579370
comment: $10_{76}$; alternating
digits: 100
10
76
$\bar K$
$\operatorname{CS}$:
-0.2233706871917559096578739637639312726634220942113180264693160846083060233410819969886604152776494879
comment: mirror image of $10_{76}$; alternating
digits: 100
10
76
$\bar K$
$2\pi^2\operatorname{CS}$:
-4.409160634764217105945355428491684917507959633630048060624494613465792676550763275414515920203579370
comment: mirror image of $10_{76}$; alternating
digits: 100
10
77
$K$
$\operatorname{CS}$:
0.09400537998771356167555961794914942210917559787452588807877039761852267198334196057970726367694662322
comment: $10_{77}$; alternating
digits: 100
10
77
$K$
$2\pi^2\operatorname{CS}$:
1.855591824105630570318403447679348241404373968924741293430953713036217168178743315218910323286181493
comment: $10_{77}$; alternating
digits: 100
10
77
$\bar K$
$\operatorname{CS}$:
-0.09400537998771356167555961794914942210917559787452588807877039761852267198334196057970726367694662322
comment: mirror image of $10_{77}$; alternating
digits: 100
10
77
$\bar K$
$2\pi^2\operatorname{CS}$:
-1.855591824105630570318403447679348241404373968924741293430953713036217168178743315218910323286181493
comment: mirror image of $10_{77}$; alternating
digits: 100
10
78
$K$
$\operatorname{CS}$:
-0.08862306008716014424886687900581628435766435270385344436040509873459179021389376671933602299416148194
comment: $10_{78}$; alternating
digits: 100
10
78
$K$
$2\pi^2\operatorname{CS}$:
-1.749349087748484875033372248715833575250730195732110825101703800960138415955804941350014683870897988
comment: $10_{78}$; alternating
digits: 100
10
78
$\bar K$
$\operatorname{CS}$:
0.08862306008716014424886687900581628435766435270385344436040509873459179021389376671933602299416148194
comment: mirror image of $10_{78}$; alternating
digits: 100
10
78
$\bar K$
$2\pi^2\operatorname{CS}$:
1.749349087748484875033372248715833575250730195732110825101703800960138415955804941350014683870897988
comment: mirror image of $10_{78}$; alternating
digits: 100
10
79
$K$
$\operatorname{CS}$:
0
comment: $10_{79}$; alternating; amphichiral
10
79
$K$
$2\pi^2\operatorname{CS}$:
0
comment: $10_{79}$; alternating; amphichiral
10
80
$K$
$\operatorname{CS}$:
-0.1644350704389795926138164871649085140493068835823057853432408549043744746139755064715521382409198250
comment: $10_{80}$; alternating
digits: 100
10
80
$K$
$2\pi^2\operatorname{CS}$:
-3.245818189795983359985779502401288308906994712258106277546906142848688479208055214070861755074620706
comment: $10_{80}$; alternating
digits: 100
10
80
$\bar K$
$\operatorname{CS}$:
0.1644350704389795926138164871649085140493068835823057853432408549043744746139755064715521382409198250
comment: mirror image of $10_{80}$; alternating
digits: 100
10
80
$\bar K$
$2\pi^2\operatorname{CS}$:
3.245818189795983359985779502401288308906994712258106277546906142848688479208055214070861755074620706
comment: mirror image of $10_{80}$; alternating
digits: 100
10
81
$K$
$\operatorname{CS}$:
0
comment: $10_{81}$; alternating; amphichiral
10
81
$K$
$2\pi^2\operatorname{CS}$:
0
comment: $10_{81}$; alternating; amphichiral
10
82
$K$
$\operatorname{CS}$:
-0.1040046682500603337350509736850584096985016989254772617546916881824241078091477658648980348890442135
comment: $10_{82}$; alternating
digits: 100
10
82
$K$
$2\pi^2\operatorname{CS}$:
-2.052969862989268303708305374560701678688991507815866138621184067050189194452159347055808980876402608
comment: $10_{82}$; alternating
digits: 100
10
82
$\bar K$
$\operatorname{CS}$:
0.1040046682500603337350509736850584096985016989254772617546916881824241078091477658648980348890442135
comment: mirror image of $10_{82}$; alternating
digits: 100
10
82
$\bar K$
$2\pi^2\operatorname{CS}$:
2.052969862989268303708305374560701678688991507815866138621184067050189194452159347055808980876402608
comment: mirror image of $10_{82}$; alternating
digits: 100
10
83
$K$
$\operatorname{CS}$:
-0.03938708665285832665954423935452334214595357535753981054721760496297730789182803460998182520818259525
comment: $10_{83}$; alternating
digits: 100
10
83
$K$
$2\pi^2\operatorname{CS}$:
-0.7774699275502769513834945770616855170934117888198373690817130995023904644933851563903541292687670342
comment: $10_{83}$; alternating
digits: 100
10
83
$\bar K$
$\operatorname{CS}$:
0.03938708665285832665954423935452334214595357535753981054721760496297730789182803460998182520818259525
comment: mirror image of $10_{83}$; alternating
digits: 100
10
83
$\bar K$
$2\pi^2\operatorname{CS}$:
0.7774699275502769513834945770616855170934117888198373690817130995023904644933851563903541292687670342
comment: mirror image of $10_{83}$; alternating
digits: 100
10
84
$K$
$\operatorname{CS}$:
-0.06436061002567621604012609781194890249108078191150872506169194254769705166381510751277435342161645008
comment: $10_{84}$; alternating
digits: 100
10
84
$K$
$2\pi^2\operatorname{CS}$:
-1.270427519932419760099790097107096083553284917406808793369521127275491859170126555202003443059074242
comment: $10_{84}$; alternating
digits: 100
10
84
$\bar K$
$\operatorname{CS}$:
0.06436061002567621604012609781194890249108078191150872506169194254769705166381510751277435342161645008
comment: mirror image of $10_{84}$; alternating
digits: 100
10
84
$\bar K$
$2\pi^2\operatorname{CS}$:
1.270427519932419760099790097107096083553284917406808793369521127275491859170126555202003443059074242
comment: mirror image of $10_{84}$; alternating
digits: 100
10
85
$K$
$\operatorname{CS}$:
0.2397790442164340041257185406394809323767522671809756422387304678074649462338095372756815702972624038
comment: $10_{85}$; alternating
digits: 100
10
85
$K$
$2\pi^2\operatorname{CS}$:
4.733048620175033935723757511674237475449603575176974594431459093763415439601767786511236088178166427
comment: $10_{85}$; alternating
digits: 100
10
85
$\bar K$
$\operatorname{CS}$:
-0.2397790442164340041257185406394809323767522671809756422387304678074649462338095372756815702972624038
comment: mirror image of $10_{85}$; alternating
digits: 100
10
85
$\bar K$
$2\pi^2\operatorname{CS}$:
-4.733048620175033935723757511674237475449603575176974594431459093763415439601767786511236088178166427
comment: mirror image of $10_{85}$; alternating
digits: 100
10
86
$K$
$\operatorname{CS}$:
0.1831473750437471328493641134826556206775600105862014253161200741245396265402732401243302817916227506
comment: $10_{86}$; alternating
digits: 100
10
86
$K$
$2\pi^2\operatorname{CS}$:
3.615184277559460132756574987875423849070785358639292438508639419017899003483797599552388353256277311
comment: $10_{86}$; alternating
digits: 100
10
86
$\bar K$
$\operatorname{CS}$:
-0.1831473750437471328493641134826556206775600105862014253161200741245396265402732401243302817916227506
comment: mirror image of $10_{86}$; alternating
digits: 100
10
86
$\bar K$
$2\pi^2\operatorname{CS}$:
-3.615184277559460132756574987875423849070785358639292438508639419017899003483797599552388353256277311
comment: mirror image of $10_{86}$; alternating
digits: 100
10
87
$K$
$\operatorname{CS}$:
0.07675905816588701520271172047054367506471485636335700643843207793312630482530997859552187610468756395
comment: $10_{87}$; alternating
digits: 100
10
87
$K$
$2\pi^2\operatorname{CS}$:
1.515163076595025113468355050222843308940730175018772284900681663015466977926111229871508121741843566
comment: $10_{87}$; alternating
digits: 100
10
87
$\bar K$
$\operatorname{CS}$:
-0.07675905816588701520271172047054367506471485636335700643843207793312630482530997859552187610468756395
comment: mirror image of $10_{87}$; alternating
digits: 100
10
87
$\bar K$
$2\pi^2\operatorname{CS}$:
-1.515163076595025113468355050222843308940730175018772284900681663015466977926111229871508121741843566
comment: mirror image of $10_{87}$; alternating
digits: 100
10
88
$K$
$\operatorname{CS}$:
0
comment: $10_{88}$; alternating; amphichiral
10
88
$K$
$2\pi^2\operatorname{CS}$:
0
comment: $10_{88}$; alternating; amphichiral
10
89
$K$
$\operatorname{CS}$:
-0.07391875477270863362849673138730305022338631268379155098928254079893420977502893665764487518053956974
comment: $10_{89}$; alternating
digits: 100
10
89
$K$
$2\pi^2\operatorname{CS}$:
-1.459097734855540325965925244623658919734794092559930848911739630991229331676420248077242901686312391
comment: $10_{89}$; alternating
digits: 100
10
89
$\bar K$
$\operatorname{CS}$:
0.07391875477270863362849673138730305022338631268379155098928254079893420977502893665764487518053956974
comment: mirror image of $10_{89}$; alternating
digits: 100
10
89
$\bar K$
$2\pi^2\operatorname{CS}$:
1.459097734855540325965925244623658919734794092559930848911739630991229331676420248077242901686312391
comment: mirror image of $10_{89}$; alternating
digits: 100
10
90
$K$
$\operatorname{CS}$:
0.1466440360412922153582697180325718199876019813502423306225158732551009496737750579029976799414190047
comment: $10_{90}$; alternating
digits: 100
10
90
$K$
$2\pi^2\operatorname{CS}$:
2.894637247013288349895967584799691074965326891674641282753678222769806709193424101399074726218309458
comment: $10_{90}$; alternating
digits: 100
10
90
$\bar K$
$\operatorname{CS}$:
-0.1466440360412922153582697180325718199876019813502423306225158732551009496737750579029976799414190047
comment: mirror image of $10_{90}$; alternating
digits: 100
10
90
$\bar K$
$2\pi^2\operatorname{CS}$:
-2.894637247013288349895967584799691074965326891674641282753678222769806709193424101399074726218309458
comment: mirror image of $10_{90}$; alternating
digits: 100
10
91
$K$
$\operatorname{CS}$:
-0.01076986566194378309630216409650599679049835126640611654148407012729771580475678373112715285185664259
comment: $10_{91}$; alternating
digits: 100
10
91
$K$
$2\pi^2\operatorname{CS}$:
-0.2125886270725230403648751064172887816104559512141319728853441948218346930792833866577152093310490937
comment: $10_{91}$; alternating
digits: 100
10
91
$\bar K$
$\operatorname{CS}$:
0.01076986566194378309630216409650599679049835126640611654148407012729771580475678373112715285185664259
comment: mirror image of $10_{91}$; alternating
digits: 100
10
91
$\bar K$
$2\pi^2\operatorname{CS}$:
0.2125886270725230403648751064172887816104559512141319728853441948218346930792833866577152093310490937
comment: mirror image of $10_{91}$; alternating
digits: 100
10
92
$K$
$\operatorname{CS}$:
-0.1796353058622736627522010617419877845234525800098232888589426255982323754027146474438730808942275736
comment: $10_{92}$; alternating
digits: 100
10
92
$K$
$2\pi^2\operatorname{CS}$:
-3.545858810658658409182554980497994220742864076218095372281121891982515618494449613421475427908079173
comment: $10_{92}$; alternating
digits: 100
10
92
$\bar K$
$\operatorname{CS}$:
0.1796353058622736627522010617419877845234525800098232888589426255982323754027146474438730808942275736
comment: mirror image of $10_{92}$; alternating
digits: 100
10
92
$\bar K$
$2\pi^2\operatorname{CS}$:
3.545858810658658409182554980497994220742864076218095372281121891982515618494449613421475427908079173
comment: mirror image of $10_{92}$; alternating
digits: 100
10
93
$K$
$\operatorname{CS}$:
-0.2274967922237304954237265719176965021296969796485911878896190364160263248170676693985790805572666177
comment: $10_{93}$; alternating
digits: 100
10
93
$K$
$2\pi^2\operatorname{CS}$:
-4.490606683530083746828623727012915606995925847963413209821116899618640954374277042265696674312116702
comment: $10_{93}$; alternating
digits: 100
10
93
$\bar K$
$\operatorname{CS}$:
0.2274967922237304954237265719176965021296969796485911878896190364160263248170676693985790805572666177
comment: mirror image of $10_{93}$; alternating
digits: 100
10
93
$\bar K$
$2\pi^2\operatorname{CS}$:
4.490606683530083746828623727012915606995925847963413209821116899618640954374277042265696674312116702
comment: mirror image of $10_{93}$; alternating
digits: 100
10
94
$K$
$\operatorname{CS}$:
-0.1222884979798001530597060239396535963119140618084681488423383557194409968075741652984168266409554448
comment: $10_{94}$; alternating
digits: 100
10
94
$K$
$2\pi^2\operatorname{CS}$:
-2.413878195728085462034735148374272824498045361985180658694032480093311721386182335560264647523441098
comment: $10_{94}$; alternating
digits: 100
10
94
$\bar K$
$\operatorname{CS}$:
0.1222884979798001530597060239396535963119140618084681488423383557194409968075741652984168266409554448
comment: mirror image of $10_{94}$; alternating
digits: 100
10
94
$\bar K$
$2\pi^2\operatorname{CS}$:
2.413878195728085462034735148374272824498045361985180658694032480093311721386182335560264647523441098
comment: mirror image of $10_{94}$; alternating
digits: 100
10
95
$K$
$\operatorname{CS}$:
-0.04475113851544560474628304001736524605899805820005961091478881305766299093488624556394175407878605217
comment: $10_{95}$; alternating
digits: 100
10
95
$K$
$2\pi^2\operatorname{CS}$:
-0.8833520672916028940180655867333991649457975162130713251840347407858411072213392839588223708748295210
comment: $10_{95}$; alternating
digits: 100
10
95
$\bar K$
$\operatorname{CS}$:
0.04475113851544560474628304001736524605899805820005961091478881305766299093488624556394175407878605217
comment: mirror image of $10_{95}$; alternating
digits: 100
10
95
$\bar K$
$2\pi^2\operatorname{CS}$:
0.8833520672916028940180655867333991649457975162130713251840347407858411072213392839588223708748295210
comment: mirror image of $10_{95}$; alternating
digits: 100
10
96
$K$
$\operatorname{CS}$:
-0.1885465030752306004101917877809546328808049390992807404335160846487236627386143850765486079369767586
comment: $10_{96}$; alternating
digits: 100
10
96
$K$
$2\pi^2\operatorname{CS}$:
-3.721758793122608445998353980590667657106498180053587662642921969265008828970340477553696341698977179
comment: $10_{96}$; alternating
digits: 100
10
96
$\bar K$
$\operatorname{CS}$:
0.1885465030752306004101917877809546328808049390992807404335160846487236627386143850765486079369767586
comment: mirror image of $10_{96}$; alternating
digits: 100
10
96
$\bar K$
$2\pi^2\operatorname{CS}$:
3.721758793122608445998353980590667657106498180053587662642921969265008828970340477553696341698977179
comment: mirror image of $10_{96}$; alternating
digits: 100
10
97
$K$
$\operatorname{CS}$:
0.1096169791708215895495752899385203312930477172873699270079853543552325996224411630902097525049622036
comment: $10_{97}$; alternating
digits: 100
10
97
$K$
$2\pi^2\operatorname{CS}$:
2.163752440116922625727635349952893424435727545387933489305260975715676482139195635709877053856730810
comment: $10_{97}$; alternating
digits: 100
10
97
$\bar K$
$\operatorname{CS}$:
-0.1096169791708215895495752899385203312930477172873699270079853543552325996224411630902097525049622036
comment: mirror image of $10_{97}$; alternating
digits: 100
10
97
$\bar K$
$2\pi^2\operatorname{CS}$:
-2.163752440116922625727635349952893424435727545387933489305260975715676482139195635709877053856730810
comment: mirror image of $10_{97}$; alternating
digits: 100
10
98
$K$
$\operatorname{CS}$:
-0.1441388722323525782260567797130497415295056159593887232605096162021038041470876739339344549443212317
comment: $10_{98}$; alternating
digits: 100
10
98
$K$
$2\pi^2\operatorname{CS}$:
-2.845187295504967502373261917642034542459018807882758828065051928462850036013843078321221135355052172
comment: $10_{98}$; alternating
digits: 100
10
98
$\bar K$
$\operatorname{CS}$:
0.1441388722323525782260567797130497415295056159593887232605096162021038041470876739339344549443212317
comment: mirror image of $10_{98}$; alternating
digits: 100
10
98
$\bar K$
$2\pi^2\operatorname{CS}$:
2.845187295504967502373261917642034542459018807882758828065051928462850036013843078321221135355052172
comment: mirror image of $10_{98}$; alternating
digits: 100
10
99
$K$
$\operatorname{CS}$:
0
comment: $10_{99}$; alternating; amphichiral
10
99
$K$
$2\pi^2\operatorname{CS}$:
0
comment: $10_{99}$; alternating; amphichiral
10
100
$K$
$\operatorname{CS}$:
-0.2464766600857489792131733817527481901577383677552223227098065274025887715169039893414436298538455339
comment: $10_{100}$; alternating
digits: 100
10
100
$K$
$2\pi^2\operatorname{CS}$:
-4.865254258296227953087588741042934858205401023014714392762616705085331643681044818894305009390499133
comment: $10_{100}$; alternating
digits: 100
10
100
$\bar K$
$\operatorname{CS}$:
0.2464766600857489792131733817527481901577383677552223227098065274025887715169039893414436298538455339
comment: mirror image of $10_{100}$; alternating
digits: 100
10
100
$\bar K$
$2\pi^2\operatorname{CS}$:
4.865254258296227953087588741042934858205401023014714392762616705085331643681044818894305009390499133
comment: mirror image of $10_{100}$; alternating
digits: 100
10
101
$K$
$\operatorname{CS}$:
0.09502875221494834303755636621086771538831128318389400372624741157291484719884469530866323628898108421
comment: $10_{101}$; alternating
digits: 100
10
101
$K$
$2\pi^2\operatorname{CS}$:
1.875792382181368604957233763136817822924747649230273695972397197287813220572634034086985559372098221
comment: $10_{101}$; alternating
digits: 100
10
101
$\bar K$
$\operatorname{CS}$:
-0.09502875221494834303755636621086771538831128318389400372624741157291484719884469530866323628898108421
comment: mirror image of $10_{101}$; alternating
digits: 100
10
101
$\bar K$
$2\pi^2\operatorname{CS}$:
-1.875792382181368604957233763136817822924747649230273695972397197287813220572634034086985559372098221
comment: mirror image of $10_{101}$; alternating
digits: 100
10
102
$K$
$\operatorname{CS}$:
0.1170692933205915249876917077052560079796982378547211650441651087823043769096053509882969150025942249
comment: $10_{102}$; alternating
digits: 100
10
102
$K$
$2\pi^2\operatorname{CS}$:
2.310855225178662338601763020904615496819687084938506921751098157083408236070143356890059851574231564
comment: $10_{102}$; alternating
digits: 100
10
102
$\bar K$
$\operatorname{CS}$:
-0.1170692933205915249876917077052560079796982378547211650441651087823043769096053509882969150025942249
comment: mirror image of $10_{102}$; alternating
digits: 100
10
102
$\bar K$
$2\pi^2\operatorname{CS}$:
-2.310855225178662338601763020904615496819687084938506921751098157083408236070143356890059851574231564
comment: mirror image of $10_{102}$; alternating
digits: 100
10
103
$K$
$\operatorname{CS}$:
0.002156507381703084551258520764954304676307613807992589235294865027432339322037225890663490702604541988
comment: $10_{103}$; alternating
digits: 100
10
103
$K$
$2\pi^2\operatorname{CS}$:
0.04256774949087690536702315750715642262562769143708708197447082160581638689739393065879801890848939535
comment: $10_{103}$; alternating
digits: 100
10
103
$\bar K$
$\operatorname{CS}$:
-0.002156507381703084551258520764954304676307613807992589235294865027432339322037225890663490702604541988
comment: mirror image of $10_{103}$; alternating
digits: 100
10
103
$\bar K$
$2\pi^2\operatorname{CS}$:
-0.04256774949087690536702315750715642262562769143708708197447082160581638689739393065879801890848939535
comment: mirror image of $10_{103}$; alternating
digits: 100
10
104
$K$
$\operatorname{CS}$:
-0.009383138261842754031056455954431132012692366340448014993573234799791967100185297739649275716760946097
comment: $10_{104}$; alternating
digits: 100
10
104
$K$
$2\pi^2\operatorname{CS}$:
-0.1852157253702263996605732468618932411623058472541337375554457357930394708425161851605648008129676448
comment: $10_{104}$; alternating
digits: 100
10
104
$\bar K$
$\operatorname{CS}$:
0.009383138261842754031056455954431132012692366340448014993573234799791967100185297739649275716760946097
comment: mirror image of $10_{104}$; alternating
digits: 100
10
104
$\bar K$
$2\pi^2\operatorname{CS}$:
0.1852157253702263996605732468618932411623058472541337375554457357930394708425161851605648008129676448
comment: mirror image of $10_{104}$; alternating
digits: 100
10
105
$K$
$\operatorname{CS}$:
-0.1717252606159310593623249995372156933679204977784104508236823731369190028115467838261360091800441941
comment: $10_{105}$; alternating
digits: 100
10
105
$K$
$2\pi^2\operatorname{CS}$:
-3.389720775906420572605255363416202481737749384102413193638377946996073374280499892029358981412605628
comment: $10_{105}$; alternating
digits: 100
10
105
$\bar K$
$\operatorname{CS}$:
0.1717252606159310593623249995372156933679204977784104508236823731369190028115467838261360091800441941
comment: mirror image of $10_{105}$; alternating
digits: 100
10
105
$\bar K$
$2\pi^2\operatorname{CS}$:
3.389720775906420572605255363416202481737749384102413193638377946996073374280499892029358981412605628
comment: mirror image of $10_{105}$; alternating
digits: 100
10
106
$K$
$\operatorname{CS}$:
-0.1260457503165575156951889871635383799966427072933683454728668215860024309988816513631673258293797953
comment: $10_{106}$; alternating
digits: 100
10
106
$K$
$2\pi^2\operatorname{CS}$:
-2.488043384125812948466216977135660147687568299948372223856243577395678438182693877486384679323315640
comment: $10_{106}$; alternating
digits: 100
10
106
$\bar K$
$\operatorname{CS}$:
0.1260457503165575156951889871635383799966427072933683454728668215860024309988816513631673258293797953
comment: mirror image of $10_{106}$; alternating
digits: 100
10
106
$\bar K$
$2\pi^2\operatorname{CS}$:
2.488043384125812948466216977135660147687568299948372223856243577395678438182693877486384679323315640
comment: mirror image of $10_{106}$; alternating
digits: 100
10
107
$K$
$\operatorname{CS}$:
-0.03568264622106386148418838348529252563732722504692755865178226867176168207884753784701586917813512128
comment: $10_{107}$; alternating
digits: 100
10
107
$K$
$2\pi^2\operatorname{CS}$:
-0.7043472043718529163781481956694637604255800971419533274098817679060542615046144331666768488683235524
comment: $10_{107}$; alternating
digits: 100
10
107
$\bar K$
$\operatorname{CS}$:
0.03568264622106386148418838348529252563732722504692755865178226867176168207884753784701586917813512128
comment: mirror image of $10_{107}$; alternating
digits: 100
10
107
$\bar K$
$2\pi^2\operatorname{CS}$:
0.7043472043718529163781481956694637604255800971419533274098817679060542615046144331666768488683235524
comment: mirror image of $10_{107}$; alternating
digits: 100
10
108
$K$
$\operatorname{CS}$:
-0.2413415557541940188067701011987176857383528805752567288204782762411879409500943207326060014258237332
comment: $10_{108}$; alternating
digits: 100
10
108
$K$
$2\pi^2\operatorname{CS}$:
-4.763891361674692220625474081567003350545836047338783240536645437999605519423581460826950331557035425
comment: $10_{108}$; alternating
digits: 100
10
108
$\bar K$
$\operatorname{CS}$:
0.2413415557541940188067701011987176857383528805752567288204782762411879409500943207326060014258237332
comment: mirror image of $10_{108}$; alternating
digits: 100
10
108
$\bar K$
$2\pi^2\operatorname{CS}$:
4.763891361674692220625474081567003350545836047338783240536645437999605519423581460826950331557035425
comment: mirror image of $10_{108}$; alternating
digits: 100
10
109
$K$
$\operatorname{CS}$:
0
comment: $10_{109}$; alternating; amphichiral
10
109
$K$
$2\pi^2\operatorname{CS}$:
0
comment: $10_{109}$; alternating; amphichiral
10
110
$K$
$\operatorname{CS}$:
-0.1380725100534767768137619466757726054315997052945099943978990785023659598376251134663644670030939325
comment: $10_{110}$; alternating
digits: 100
10
110
$K$
$2\pi^2\operatorname{CS}$:
-2.725442105786498221179579448237281205848943574079638156413079040996096112824846703361970668595983101
comment: $10_{110}$; alternating
digits: 100
10
110
$\bar K$
$\operatorname{CS}$:
0.1380725100534767768137619466757726054315997052945099943978990785023659598376251134663644670030939325
comment: mirror image of $10_{110}$; alternating
digits: 100
10
110
$\bar K$
$2\pi^2\operatorname{CS}$:
2.725442105786498221179579448237281205848943574079638156413079040996096112824846703361970668595983101
comment: mirror image of $10_{110}$; alternating
digits: 100
10
111
$K$
$\operatorname{CS}$:
-0.1170892543363155108274063039301313448762206099915109745070352008835006668030357439468380277087030642
comment: $10_{111}$; alternating
digits: 100
10
111
$K$
$2\pi^2\operatorname{CS}$:
-2.311249239835941667669171997738667754942870355020799690194550153445305543401998038419256636303724335
comment: $10_{111}$; alternating
digits: 100
10
111
$\bar K$
$\operatorname{CS}$:
0.1170892543363155108274063039301313448762206099915109745070352008835006668030357439468380277087030642
comment: mirror image of $10_{111}$; alternating
digits: 100
10
111
$\bar K$
$2\pi^2\operatorname{CS}$:
2.311249239835941667669171997738667754942870355020799690194550153445305543401998038419256636303724335
comment: mirror image of $10_{111}$; alternating
digits: 100
10
112
$K$
$\operatorname{CS}$:
0.1177236704371441136093908433223664541884608446032438717253895580361285365925577777777306058799508669
comment: $10_{112}$; alternating
digits: 100
10
112
$K$
$2\pi^2\operatorname{CS}$:
2.323772111717661524289755718989364922308017795411014157748806016053727352257085118427351207515394554
comment: $10_{112}$; alternating
digits: 100
10
112
$\bar K$
$\operatorname{CS}$:
-0.1177236704371441136093908433223664541884608446032438717253895580361285365925577777777306058799508669
comment: mirror image of $10_{112}$; alternating
digits: 100
10
112
$\bar K$
$2\pi^2\operatorname{CS}$:
-2.323772111717661524289755718989364922308017795411014157748806016053727352257085118427351207515394554
comment: mirror image of $10_{112}$; alternating
digits: 100
10
113
$K$
$\operatorname{CS}$:
-0.04614597524050595406651482412262255964969402019235966514481417351686277986822398598842320604941529839
comment: $10_{113}$; alternating
digits: 100
10
113
$K$
$2\pi^2\operatorname{CS}$:
-0.9108850406525162766676815711744835012243139143986827697240405781498620459831621531404310324302214179
comment: $10_{113}$; alternating
digits: 100
10
113
$\bar K$
$\operatorname{CS}$:
0.04614597524050595406651482412262255964969402019235966514481417351686277986822398598842320604941529839
comment: mirror image of $10_{113}$; alternating
digits: 100
10
113
$\bar K$
$2\pi^2\operatorname{CS}$:
0.9108850406525162766676815711744835012243139143986827697240405781498620459831621531404310324302214179
comment: mirror image of $10_{113}$; alternating
digits: 100
10
114
$K$
$\operatorname{CS}$:
-0.1424092989452386362782095435888630068346095117797504722578355562953386080126562952055607464580274868
comment: $10_{114}$; alternating
digits: 100
10
114
$K$
$2\pi^2\operatorname{CS}$:
-2.811046887251954801739179664582686080003532491412919154849799636943076935167308608788495014355334872
comment: $10_{114}$; alternating
digits: 100
10
114
$\bar K$
$\operatorname{CS}$:
0.1424092989452386362782095435888630068346095117797504722578355562953386080126562952055607464580274868
comment: mirror image of $10_{114}$; alternating
digits: 100
10
114
$\bar K$
$2\pi^2\operatorname{CS}$:
2.811046887251954801739179664582686080003532491412919154849799636943076935167308608788495014355334872
comment: mirror image of $10_{114}$; alternating
digits: 100
10
115
$K$
$\operatorname{CS}$:
0
comment: $10_{115}$; alternating; amphichiral
10
115
$K$
$2\pi^2\operatorname{CS}$:
0
comment: $10_{115}$; alternating; amphichiral
10
116
$K$
$\operatorname{CS}$:
0.1260869039288647995286878086579414846276441354769391358138703677954269926627542384071106458750398328
comment: $10_{116}$; alternating
digits: 100
10
116
$K$
$2\pi^2\operatorname{CS}$:
2.488855723872110335901040874822164739473372301108476766322788619469860707938521063879149790964051069
comment: $10_{116}$; alternating
digits: 100
10
116
$\bar K$
$\operatorname{CS}$:
-0.1260869039288647995286878086579414846276441354769391358138703677954269926627542384071106458750398328
comment: mirror image of $10_{116}$; alternating
digits: 100
10
116
$\bar K$
$2\pi^2\operatorname{CS}$:
-2.488855723872110335901040874822164739473372301108476766322788619469860707938521063879149790964051069
comment: mirror image of $10_{116}$; alternating
digits: 100
10
117
$K$
$\operatorname{CS}$:
0.01878843385810766845105449681511279393669663825679296561816242825974221914502627210991636637167360536
comment: $10_{117}$; alternating
digits: 100
10
117
$K$
$2\pi^2\operatorname{CS}$:
0.3708688189911115251520000063232506899558795400040057444506570964743685105870011052405370177945955041
comment: $10_{117}$; alternating
digits: 100
10
117
$\bar K$
$\operatorname{CS}$:
-0.01878843385810766845105449681511279393669663825679296561816242825974221914502627210991636637167360536
comment: mirror image of $10_{117}$; alternating
digits: 100
10
117
$\bar K$
$2\pi^2\operatorname{CS}$:
-0.3708688189911115251520000063232506899558795400040057444506570964743685105870011052405370177945955041
comment: mirror image of $10_{117}$; alternating
digits: 100
10
118
$K$
$\operatorname{CS}$:
0
comment: $10_{118}$; alternating; amphichiral
10
118
$K$
$2\pi^2\operatorname{CS}$:
0
comment: $10_{118}$; alternating; amphichiral
10
119
$K$
$\operatorname{CS}$:
-0.1492135365802020132571035453065334128140776065384413535599634854662717563909794839616481048225968690
comment: $10_{119}$; alternating
digits: 100
10
119
$K$
$2\pi^2\operatorname{CS}$:
-2.945357154668139590103172293342813895597020288357070344002470594859124491703573148423398960892337674
comment: $10_{119}$; alternating
digits: 100
10
119
$\bar K$
$\operatorname{CS}$:
0.1492135365802020132571035453065334128140776065384413535599634854662717563909794839616481048225968690
comment: mirror image of $10_{119}$; alternating
digits: 100
10
119
$\bar K$
$2\pi^2\operatorname{CS}$:
2.945357154668139590103172293342813895597020288357070344002470594859124491703573148423398960892337674
comment: mirror image of $10_{119}$; alternating
digits: 100
10
120
$K$
$\operatorname{CS}$:
0.1593838198830808344516285042926993388840188952114951885706723277530214250542376707823660145445868573
comment: $10_{120}$; alternating
digits: 100
10
120
$K$
$2\pi^2\operatorname{CS}$:
3.146110500360976454303724991502939203385989070210895205892248839413450536845157434346085033137319291
comment: $10_{120}$; alternating
digits: 100
10
120
$\bar K$
$\operatorname{CS}$:
-0.1593838198830808344516285042926993388840188952114951885706723277530214250542376707823660145445868573
comment: mirror image of $10_{120}$; alternating
digits: 100
10
120
$\bar K$
$2\pi^2\operatorname{CS}$:
-3.146110500360976454303724991502939203385989070210895205892248839413450536845157434346085033137319291
comment: mirror image of $10_{120}$; alternating
digits: 100
10
121
$K$
$\operatorname{CS}$:
0.03041557708510072402845335415932898251793927313465173724975892693277182566581154047519072703990486970
comment: $10_{121}$; alternating
digits: 100
10
121
$K$
$2\pi^2\operatorname{CS}$:
0.6003794269215655027177765357153256381510147693046043261441929473638458914860085095066524888843377158
comment: $10_{121}$; alternating
digits: 100
10
121
$\bar K$
$\operatorname{CS}$:
-0.03041557708510072402845335415932898251793927313465173724975892693277182566581154047519072703990486970
comment: mirror image of $10_{121}$; alternating
digits: 100
10
121
$\bar K$
$2\pi^2\operatorname{CS}$:
-0.6003794269215655027177765357153256381510147693046043261441929473638458914860085095066524888843377158
comment: mirror image of $10_{121}$; alternating
digits: 100
10
122
$K$
$\operatorname{CS}$:
-0.09686202420971497209007824280955592337666038013724903940113903385392441034532357990001553879741982568
comment: $10_{122}$; alternating
digits: 100
10
122
$K$
$2\pi^2\operatorname{CS}$:
-1.911979720877253784393443106360421429096135488447670660242159196975558310128756049802837961166567420
comment: $10_{122}$; alternating
digits: 100
10
122
$\bar K$
$\operatorname{CS}$:
0.09686202420971497209007824280955592337666038013724903940113903385392441034532357990001553879741982568
comment: mirror image of $10_{122}$; alternating
digits: 100
10
122
$\bar K$
$2\pi^2\operatorname{CS}$:
1.911979720877253784393443106360421429096135488447670660242159196975558310128756049802837961166567420
comment: mirror image of $10_{122}$; alternating
digits: 100
10
123
$K$
$\operatorname{CS}$:
0
comment: $10_{123}$; alternating; amphichiral
10
123
$K$
$2\pi^2\operatorname{CS}$:
0
comment: $10_{123}$; alternating; amphichiral
10
125
$K$
$\operatorname{CS}$:
-0.07281425530221258954612306783886537466974714529696258168353960754689470917606546429240288467944725183
comment: $10_{125}$; non-alternating
digits: 100
10
125
$K$
$2\pi^2\operatorname{CS}$:
-1.437295789185523080214581105773021576995655831751074485950662564892038500733025831975158141849733670
comment: $10_{125}$; non-alternating
digits: 100
10
125
$\bar K$
$\operatorname{CS}$:
0.07281425530221258954612306783886537466974714529696258168353960754689470917606546429240288467944725183
comment: mirror image of $10_{125}$; non-alternating
digits: 100
10
125
$\bar K$
$2\pi^2\operatorname{CS}$:
1.437295789185523080214581105773021576995655831751074485950662564892038500733025831975158141849733670
comment: mirror image of $10_{125}$; non-alternating
digits: 100
10
126
$K$
$\operatorname{CS}$:
0.2304105686911410761875663450744613713378047855448119080570003866654157499132829027740185430013409288
comment: $10_{126}$; non-alternating
digits: 100
10
126
$K$
$2\pi^2\operatorname{CS}$:
4.548122325623175890871582164173290362207948144352631978933624249377346498446354797892268390538014148
comment: $10_{126}$; non-alternating
digits: 100
10
126
$\bar K$
$\operatorname{CS}$:
-0.2304105686911410761875663450744613713378047855448119080570003866654157499132829027740185430013409288
comment: mirror image of $10_{126}$; non-alternating
digits: 100
10
126
$\bar K$
$2\pi^2\operatorname{CS}$:
-4.548122325623175890871582164173290362207948144352631978933624249377346498446354797892268390538014148
comment: mirror image of $10_{126}$; non-alternating
digits: 100
10
127
$K$
$\operatorname{CS}$:
0.1240738509712256220502042294117816931763978639850991786420286821173783636100698604081270856890161469
comment: $10_{127}$; non-alternating
digits: 100
10
127
$K$
$2\pi^2\operatorname{CS}$:
2.449119651211427183413846993718786903546506445788526434755123469595318886767953504428405077976669508
comment: $10_{127}$; non-alternating
digits: 100
10
127
$\bar K$
$\operatorname{CS}$:
-0.1240738509712256220502042294117816931763978639850991786420286821173783636100698604081270856890161469
comment: mirror image of $10_{127}$; non-alternating
digits: 100
10
127
$\bar K$
$2\pi^2\operatorname{CS}$:
-2.449119651211427183413846993718786903546506445788526434755123469595318886767953504428405077976669508
comment: mirror image of $10_{127}$; non-alternating
digits: 100
10
128
$K$
$\operatorname{CS}$:
0.2202757373174276014800472910929564548008950092091345417714010990933996342259420408102180598189265106
comment: $10_{128}$; non-alternating
digits: 100
10
128
$K$
$2\pi^2\operatorname{CS}$:
4.348068772962573850431566671849918967025932438038157071902559037840160286294849622439481284705495959
comment: $10_{128}$; non-alternating
digits: 100
10
128
$\bar K$
$\operatorname{CS}$:
-0.2202757373174276014800472910929564548008950092091345417714010990933996342259420408102180598189265106
comment: mirror image of $10_{128}$; non-alternating
digits: 100
10
128
$\bar K$
$2\pi^2\operatorname{CS}$:
-4.348068772962573850431566671849918967025932438038157071902559037840160286294849622439481284705495959
comment: mirror image of $10_{128}$; non-alternating
digits: 100
10
129
$K$
$\operatorname{CS}$:
0.1912633450884337859190686526132349152157851117011307523464983276519483751346616566246204310926666744
comment: $10_{129}$; non-alternating
digits: 100
10
129
$K$
$2\pi^2\operatorname{CS}$:
3.775387104903757712109397749258927510010596463208120488854940634789323424254600108437665813876323980
comment: $10_{129}$; non-alternating
digits: 100
10
129
$\bar K$
$\operatorname{CS}$:
-0.1912633450884337859190686526132349152157851117011307523464983276519483751346616566246204310926666744
comment: mirror image of $10_{129}$; non-alternating
digits: 100
10
129
$\bar K$
$2\pi^2\operatorname{CS}$:
-3.775387104903757712109397749258927510010596463208120488854940634789323424254600108437665813876323980
comment: mirror image of $10_{129}$; non-alternating
digits: 100
10
130
$K$
$\operatorname{CS}$:
-0.02126271697231032551890572018942663529687010347324338690085033328928997069584939173811614084886663792
comment: $10_{130}$; non-alternating
digits: 100
10
130
$K$
$2\pi^2\operatorname{CS}$:
-0.4197092100180627818008976911748921478329267238424138191499732705962728320742299607011191753263121567
comment: $10_{130}$; non-alternating
digits: 100
10
130
$\bar K$
$\operatorname{CS}$:
0.02126271697231032551890572018942663529687010347324338690085033328928997069584939173811614084886663792
comment: mirror image of $10_{130}$; non-alternating
digits: 100
10
130
$\bar K$
$2\pi^2\operatorname{CS}$:
0.4197092100180627818008976911748921478329267238424138191499732705962728320742299607011191753263121567
comment: mirror image of $10_{130}$; non-alternating
digits: 100
10
131
$K$
$\operatorname{CS}$:
-0.08497769450876894972823254365677912443616548355269686074653204127721385945107686948166285212087791545
comment: $10_{131}$; non-alternating
digits: 100
10
131
$K$
$2\pi^2\operatorname{CS}$:
-1.677392455436346097485909140626381868685984275881102493072041406320173712422518839968603698998674576
comment: $10_{131}$; non-alternating
digits: 100
10
131
$\bar K$
$\operatorname{CS}$:
0.08497769450876894972823254365677912443616548355269686074653204127721385945107686948166285212087791545
comment: mirror image of $10_{131}$; non-alternating
digits: 100
10
131
$\bar K$
$2\pi^2\operatorname{CS}$:
1.677392455436346097485909140626381868685984275881102493072041406320173712422518839968603698998674576
comment: mirror image of $10_{131}$; non-alternating
digits: 100
10
132
$K$
$\operatorname{CS}$:
0.1867489858324948959977745776073503707253720588550373472688181252607613064801112629974655808634059335
comment: $10_{132}$; non-alternating
digits: 100
10
132
$K$
$2\pi^2\operatorname{CS}$:
3.686277224942731811584813857342103969140093176841809956157895813589274436952288156639302161834300972
comment: $10_{132}$; non-alternating
digits: 100
10
132
$\bar K$
$\operatorname{CS}$:
-0.1867489858324948959977745776073503707253720588550373472688181252607613064801112629974655808634059335
comment: mirror image of $10_{132}$; non-alternating
digits: 100
10
132
$\bar K$
$2\pi^2\operatorname{CS}$:
-3.686277224942731811584813857342103969140093176841809956157895813589274436952288156639302161834300972
comment: mirror image of $10_{132}$; non-alternating
digits: 100
10
133
$K$
$\operatorname{CS}$:
-0.2115106484531119471155264914760969112449358590888593171151091724852525895634564811758541993892997619
comment: $10_{133}$; non-alternating
digits: 100
10
133
$K$
$2\pi^2\operatorname{CS}$:
-4.175052853700195629623274339220396166653239611848151936999569771787673821976913703591047362132585536
comment: $10_{133}$; non-alternating
digits: 100
10
133
$\bar K$
$\operatorname{CS}$:
0.2115106484531119471155264914760969112449358590888593171151091724852525895634564811758541993892997619
comment: mirror image of $10_{133}$; non-alternating
digits: 100
10
133
$\bar K$
$2\pi^2\operatorname{CS}$:
4.175052853700195629623274339220396166653239611848151936999569771787673821976913703591047362132585536
comment: mirror image of $10_{133}$; non-alternating
digits: 100
10
134
$K$
$\operatorname{CS}$:
0.06723535421655367711747309652530144513018093433320065243891818410478618267798013732997355022971239939
comment: $10_{134}$; non-alternating
digits: 100
10
134
$K$
$2\pi^2\operatorname{CS}$:
1.327172695769000274241968949484895285102222204049524505677931633136171081863616575199264742588574396
comment: $10_{134}$; non-alternating
digits: 100
10
134
$\bar K$
$\operatorname{CS}$:
-0.06723535421655367711747309652530144513018093433320065243891818410478618267798013732997355022971239939
comment: mirror image of $10_{134}$; non-alternating
digits: 100
10
134
$\bar K$
$2\pi^2\operatorname{CS}$:
-1.327172695769000274241968949484895285102222204049524505677931633136171081863616575199264742588574396
comment: mirror image of $10_{134}$; non-alternating
digits: 100
10
135
$K$
$\operatorname{CS}$:
-0.2007775403761136248270784350133444070975418462212085518907434456593486830437304283943515019114119666
comment: $10_{135}$; non-alternating
digits: 100
10
135
$K$
$2\pi^2\operatorname{CS}$:
-3.963189792271974861140783900653104072829027739385745853651681715797762480092834555936802303628120288
comment: $10_{135}$; non-alternating
digits: 100
10
135
$\bar K$
$\operatorname{CS}$:
0.2007775403761136248270784350133444070975418462212085518907434456593486830437304283943515019114119666
comment: mirror image of $10_{135}$; non-alternating
digits: 100
10
135
$\bar K$
$2\pi^2\operatorname{CS}$:
3.963189792271974861140783900653104072829027739385745853651681715797762480092834555936802303628120288
comment: mirror image of $10_{135}$; non-alternating
digits: 100
10
136
$K$
$\operatorname{CS}$:
0.2472906302589460299356794641727004844116425331129323547197345595191818875227759180320884647024628344
comment: $10_{136}$; non-alternating
digits: 100
10
136
$K$
$2\pi^2\operatorname{CS}$:
4.881321385503710111690619982401273876950713926053448570247531107824490279730602252823482570579477735
comment: $10_{136}$; non-alternating
digits: 100
10
136
$\bar K$
$\operatorname{CS}$:
-0.2472906302589460299356794641727004844116425331129323547197345595191818875227759180320884647024628344
comment: mirror image of $10_{136}$; non-alternating
digits: 100
10
136
$\bar K$
$2\pi^2\operatorname{CS}$:
-4.881321385503710111690619982401273876950713926053448570247531107824490279730602252823482570579477735
comment: mirror image of $10_{136}$; non-alternating
digits: 100
10
137
$K$
$\operatorname{CS}$:
-0.1478556612605131564035378846044734048047804995683060737124126746030394350124839636075130580986801751
comment: $10_{137}$; non-alternating
digits: 100
10
137
$K$
$2\pi^2\operatorname{CS}$:
-2.918553770205476067271717300184427969286806653734772088982360184325041691969495730138316719402782620
comment: $10_{137}$; non-alternating
digits: 100
10
137
$\bar K$
$\operatorname{CS}$:
0.1478556612605131564035378846044734048047804995683060737124126746030394350124839636075130580986801751
comment: mirror image of $10_{137}$; non-alternating
digits: 100
10
137
$\bar K$
$2\pi^2\operatorname{CS}$:
2.918553770205476067271717300184427969286806653734772088982360184325041691969495730138316719402782620
comment: mirror image of $10_{137}$; non-alternating
digits: 100
10
138
$K$
$\operatorname{CS}$:
0.06073592592032350299228567667321827093993607471929323893852794056482809803967567478392005794275076091
comment: $10_{138}$; non-alternating
digits: 100
10
138
$K$
$2\pi^2\operatorname{CS}$:
1.198879123534924197860546906866444406591498512610923192781392140904217703037226521029075490394014977
comment: $10_{138}$; non-alternating
digits: 100
10
138
$\bar K$
$\operatorname{CS}$:
-0.06073592592032350299228567667321827093993607471929323893852794056482809803967567478392005794275076091
comment: mirror image of $10_{138}$; non-alternating
digits: 100
10
138
$\bar K$
$2\pi^2\operatorname{CS}$:
-1.198879123534924197860546906866444406591498512610923192781392140904217703037226521029075490394014977
comment: mirror image of $10_{138}$; non-alternating
digits: 100
10
139
$K$
$\operatorname{CS}$:
-0.2289275613887469706374615674712174248064215543581550613258169694906627225624492487840202882352071962
comment: $10_{139}$; non-alternating
digits: 100
10
139
$K$
$2\pi^2\operatorname{CS}$:
-4.518848934826062847955510082865281022191025469872888123256727968437449544250769431941186102253528141
comment: $10_{139}$; non-alternating
digits: 100
10
139
$\bar K$
$\operatorname{CS}$:
0.2289275613887469706374615674712174248064215543581550613258169694906627225624492487840202882352071962
comment: mirror image of $10_{139}$; non-alternating
digits: 100
10
139
$\bar K$
$2\pi^2\operatorname{CS}$:
4.518848934826062847955510082865281022191025469872888123256727968437449544250769431941186102253528141
comment: mirror image of $10_{139}$; non-alternating
digits: 100
10
140
$K$
$\operatorname{CS}$:
-0.1033600126101184737619316954816953378759280186684440377658683893703183762583351469155299528785721358
comment: $10_{140}$; non-alternating
digits: 100
10
140
$K$
$2\pi^2\operatorname{CS}$:
-2.040244870706953787483439695778793908064851122780768262559495650225995924652353831991562184353112102
comment: $10_{140}$; non-alternating
digits: 100
10
140
$\bar K$
$\operatorname{CS}$:
0.1033600126101184737619316954816953378759280186684440377658683893703183762583351469155299528785721358
comment: mirror image of $10_{140}$; non-alternating
digits: 100
10
140
$\bar K$
$2\pi^2\operatorname{CS}$:
2.040244870706953787483439695778793908064851122780768262559495650225995924652353831991562184353112102
comment: mirror image of $10_{140}$; non-alternating
digits: 100
10
141
$K$
$\operatorname{CS}$:
-0.1756236978923775937035802270448407608378693151391316884831802187603965490983776825418586809288737391
comment: $10_{141}$; non-alternating
digits: 100
10
141
$K$
$2\pi^2\operatorname{CS}$:
-3.466672843308395628497828136124028606403580389240203518054877671342602307120685982538569515759351638
comment: $10_{141}$; non-alternating
digits: 100
10
141
$\bar K$
$\operatorname{CS}$:
0.1756236978923775937035802270448407608378693151391316884831802187603965490983776825418586809288737391
comment: mirror image of $10_{141}$; non-alternating
digits: 100
10
141
$\bar K$
$2\pi^2\operatorname{CS}$:
3.466672843308395628497828136124028606403580389240203518054877671342602307120685982538569515759351638
comment: mirror image of $10_{141}$; non-alternating
digits: 100
10
142
$K$
$\operatorname{CS}$:
0.1617335273508316885378050393884380635624995707346896535326430530571765607406624671953123993367310057
comment: $10_{142}$; non-alternating
digits: 100
10
142
$K$
$2\pi^2\operatorname{CS}$:
3.192491866690949177652565130837887465162080215552038859072290282372928330071121924808124898308389804
comment: $10_{142}$; non-alternating
digits: 100
10
142
$\bar K$
$\operatorname{CS}$:
-0.1617335273508316885378050393884380635624995707346896535326430530571765607406624671953123993367310057
comment: mirror image of $10_{142}$; non-alternating
digits: 100
10
142
$\bar K$
$2\pi^2\operatorname{CS}$:
-3.192491866690949177652565130837887465162080215552038859072290282372928330071121924808124898308389804
comment: mirror image of $10_{142}$; non-alternating
digits: 100
10
143
$K$
$\operatorname{CS}$:
-0.2240201267204006507162608851940955085399233158071639672816122846311912860434232533324351534950675274
comment: $10_{143}$; non-alternating
digits: 100
10
143
$K$
$2\pi^2\operatorname{CS}$:
-4.421980057224524175814669777738791548368043457336530394107679591848785355692297175139215027872450874
comment: $10_{143}$; non-alternating
digits: 100
10
143
$\bar K$
$\operatorname{CS}$:
0.2240201267204006507162608851940955085399233158071639672816122846311912860434232533324351534950675274
comment: mirror image of $10_{143}$; non-alternating
digits: 100
10
143
$\bar K$
$2\pi^2\operatorname{CS}$:
4.421980057224524175814669777738791548368043457336530394107679591848785355692297175139215027872450874
comment: mirror image of $10_{143}$; non-alternating
digits: 100
10
144
$K$
$\operatorname{CS}$:
0.07172595559968558978103071394584852781690505541555997810227016520029973995469831060362901986350480439
comment: $10_{144}$; non-alternating
digits: 100
10
144
$K$
$2\pi^2\operatorname{CS}$:
1.415813614117993646892226581237841164734504890054324609201199966488030997361468692070966566207927017
comment: $10_{144}$; non-alternating
digits: 100
10
144
$\bar K$
$\operatorname{CS}$:
-0.07172595559968558978103071394584852781690505541555997810227016520029973995469831060362901986350480439
comment: mirror image of $10_{144}$; non-alternating
digits: 100
10
144
$\bar K$
$2\pi^2\operatorname{CS}$:
-1.415813614117993646892226581237841164734504890054324609201199966488030997361468692070966566207927017
comment: mirror image of $10_{144}$; non-alternating
digits: 100
10
145
$K$
$\operatorname{CS}$:
0.2284472103956771645818409619758188302028796233148612516965756613692004200215440978253599901015784641
comment: $10_{145}$; non-alternating
digits: 100
10
145
$K$
$2\pi^2\operatorname{CS}$:
4.509367186275524044259377937243626287015540312348205477357217162751285502400262798523298574299772407
comment: $10_{145}$; non-alternating
digits: 100
10
145
$\bar K$
$\operatorname{CS}$:
-0.2284472103956771645818409619758188302028796233148612516965756613692004200215440978253599901015784641
comment: mirror image of $10_{145}$; non-alternating
digits: 100
10
145
$\bar K$
$2\pi^2\operatorname{CS}$:
-4.509367186275524044259377937243626287015540312348205477357217162751285502400262798523298574299772407
comment: mirror image of $10_{145}$; non-alternating
digits: 100
10
146
$K$
$\operatorname{CS}$:
-0.1735818550216841868549849070777207666792061264451592570481479316721223846467058462172219342089451429
comment: $10_{146}$; non-alternating
digits: 100
10
146
$K$
$2\pi^2\operatorname{CS}$:
-3.426368480542538471671063884820132977343472170478952524880206972041657677698550736112877007364695793
comment: $10_{146}$; non-alternating
digits: 100
10
146
$\bar K$
$\operatorname{CS}$:
0.1735818550216841868549849070777207666792061264451592570481479316721223846467058462172219342089451429
comment: mirror image of $10_{146}$; non-alternating
digits: 100
10
146
$\bar K$
$2\pi^2\operatorname{CS}$:
3.426368480542538471671063884820132977343472170478952524880206972041657677698550736112877007364695793
comment: mirror image of $10_{146}$; non-alternating
digits: 100
10
147
$K$
$\operatorname{CS}$:
0.1192320187276422737948891386183736756745030513438357135673584022663101122637840682924019811973543767
comment: $10_{147}$; non-alternating
digits: 100
10
147
$K$
$2\pi^2\operatorname{CS}$:
2.353545713570214028628070184649941952674933732270313931988736253338232319466374871299256516255614782
comment: $10_{147}$; non-alternating
digits: 100
10
147
$\bar K$
$\operatorname{CS}$:
-0.1192320187276422737948891386183736756745030513438357135673584022663101122637840682924019811973543767
comment: mirror image of $10_{147}$; non-alternating
digits: 100
10
147
$\bar K$
$2\pi^2\operatorname{CS}$:
-2.353545713570214028628070184649941952674933732270313931988736253338232319466374871299256516255614782
comment: mirror image of $10_{147}$; non-alternating
digits: 100
10
148
$K$
$\operatorname{CS}$:
-0.2141383141897153754087808107029517312110399306012136517712530553698652734533201636436696374723604494
comment: $10_{148}$; non-alternating
digits: 100
10
148
$K$
$2\pi^2\operatorname{CS}$:
-4.226920896337341444134819030076098269204796919771890408544459139574655586624037012876182726903023785
comment: $10_{148}$; non-alternating
digits: 100
10
148
$\bar K$
$\operatorname{CS}$:
0.2141383141897153754087808107029517312110399306012136517712530553698652734533201636436696374723604494
comment: mirror image of $10_{148}$; non-alternating
digits: 100
10
148
$\bar K$
$2\pi^2\operatorname{CS}$:
4.226920896337341444134819030076098269204796919771890408544459139574655586624037012876182726903023785
comment: mirror image of $10_{148}$; non-alternating
digits: 100
10
149
$K$
$\operatorname{CS}$:
0.07642794064560222572505462912346295355137151520005861205965377730963807451400207822624866769846970032
comment: $10_{149}$; non-alternating
digits: 100
10
149
$K$
$2\pi^2\operatorname{CS}$:
1.508627078724064007055700109677382803264613692399182552816442378915320922092209480125885540041915425
comment: $10_{149}$; non-alternating
digits: 100
10
149
$\bar K$
$\operatorname{CS}$:
-0.07642794064560222572505462912346295355137151520005861205965377730963807451400207822624866769846970032
comment: mirror image of $10_{149}$; non-alternating
digits: 100
10
149
$\bar K$
$2\pi^2\operatorname{CS}$:
-1.508627078724064007055700109677382803264613692399182552816442378915320922092209480125885540041915425
comment: mirror image of $10_{149}$; non-alternating
digits: 100
10
150
$K$
$\operatorname{CS}$:
0.1400307284351202368021062125863258513170910111780326346991295015677657539605015433434469387024111864
comment: $10_{150}$; non-alternating
digits: 100
10
150
$K$
$2\pi^2\operatorname{CS}$:
2.764095787302022969187159342842242880033004957396233447031922646470893379336672281258634113872602154
comment: $10_{150}$; non-alternating
digits: 100
10
150
$\bar K$
$\operatorname{CS}$:
-0.1400307284351202368021062125863258513170910111780326346991295015677657539605015433434469387024111864
comment: mirror image of $10_{150}$; non-alternating
digits: 100
10
150
$\bar K$
$2\pi^2\operatorname{CS}$:
-2.764095787302022969187159342842242880033004957396233447031922646470893379336672281258634113872602154
comment: mirror image of $10_{150}$; non-alternating
digits: 100
10
151
$K$
$\operatorname{CS}$:
0.2410183677532727844993826916287234058472014823110022932488452121165194584917698085580922076010489053
comment: $10_{151}$; non-alternating
digits: 100
10
151
$K$
$2\pi^2\operatorname{CS}$:
4.757511886242149249009615749553795103066396044847604740923722446562718762285829329475189827760706292
comment: $10_{151}$; non-alternating
digits: 100
10
151
$\bar K$
$\operatorname{CS}$:
-0.2410183677532727844993826916287234058472014823110022932488452121165194584917698085580922076010489053
comment: mirror image of $10_{151}$; non-alternating
digits: 100
10
151
$\bar K$
$2\pi^2\operatorname{CS}$:
-4.757511886242149249009615749553795103066396044847604740923722446562718762285829329475189827760706292
comment: mirror image of $10_{151}$; non-alternating
digits: 100
10
152
$K$
$\operatorname{CS}$:
0.2404540205707383395105563370282500482710505341006430403460115596274137753351434614000107563149823141
comment: $10_{152}$; non-alternating
digits: 100
10
152
$K$
$2\pi^2\operatorname{CS}$:
4.746372119369180573248440950402100197303941599858842678260250502322335475191096857923896297433729452
comment: $10_{152}$; non-alternating
digits: 100
10
152
$\bar K$
$\operatorname{CS}$:
-0.2404540205707383395105563370282500482710505341006430403460115596274137753351434614000107563149823141
comment: mirror image of $10_{152}$; non-alternating
digits: 100
10
152
$\bar K$
$2\pi^2\operatorname{CS}$:
-4.746372119369180573248440950402100197303941599858842678260250502322335475191096857923896297433729452
comment: mirror image of $10_{152}$; non-alternating
digits: 100
10
153
$K$
$\operatorname{CS}$:
0.2266410319654210432008766463107786297062523606458113987226802215699417713148902989927826800343139090
comment: $10_{153}$; non-alternating
digits: 100
10
153
$K$
$2\pi^2\operatorname{CS}$:
4.473714653106707074762074050146633496499754816188001863205679427791386839355398388502186973965290579
comment: $10_{153}$; non-alternating
digits: 100
10
153
$\bar K$
$\operatorname{CS}$:
-0.2266410319654210432008766463107786297062523606458113987226802215699417713148902989927826800343139090
comment: mirror image of $10_{153}$; non-alternating
digits: 100
10
153
$\bar K$
$2\pi^2\operatorname{CS}$:
-4.473714653106707074762074050146633496499754816188001863205679427791386839355398388502186973965290579
comment: mirror image of $10_{153}$; non-alternating
digits: 100
10
154
$K$
$\operatorname{CS}$:
0.2403801609258522455048518709424866505146164815426791214160112286885556308089697638595116098256474519
comment: $10_{154}$; non-alternating
digits: 100
10
154
$K$
$2\pi^2\operatorname{CS}$:
4.744914188416719192171930660557930190929510025000542649650723196165625166757734582138040598927754941
comment: $10_{154}$; non-alternating
digits: 100
10
154
$\bar K$
$\operatorname{CS}$:
-0.2403801609258522455048518709424866505146164815426791214160112286885556308089697638595116098256474519
comment: mirror image of $10_{154}$; non-alternating
digits: 100
10
154
$\bar K$
$2\pi^2\operatorname{CS}$:
-4.744914188416719192171930660557930190929510025000542649650723196165625166757734582138040598927754941
comment: mirror image of $10_{154}$; non-alternating
digits: 100
10
155
$K$
$\operatorname{CS}$:
0.1770067459919729683073231484790199524032690236437045616307484876562044394916730301811939237183594553
comment: $10_{155}$; non-alternating
digits: 100
10
155
$K$
$2\pi^2\operatorname{CS}$:
3.493973118529765194050440693493354807992865338078455008376115807213821504722619063744052645113556340
comment: $10_{155}$; non-alternating
digits: 100
10
155
$\bar K$
$\operatorname{CS}$:
-0.1770067459919729683073231484790199524032690236437045616307484876562044394916730301811939237183594553
comment: mirror image of $10_{155}$; non-alternating
digits: 100
10
155
$\bar K$
$2\pi^2\operatorname{CS}$:
-3.493973118529765194050440693493354807992865338078455008376115807213821504722619063744052645113556340
comment: mirror image of $10_{155}$; non-alternating
digits: 100
10
156
$K$
$\operatorname{CS}$:
0.1861629118433916598877991399285964638988184470596143766407421912979592506237566652569971278988491400
comment: $10_{156}$; non-alternating
digits: 100
10
156
$K$
$2\pi^2\operatorname{CS}$:
3.674708588098297219751700286495275872854707269678633669958003550045318726400707366133145872949778631
comment: $10_{156}$; non-alternating
digits: 100
10
156
$\bar K$
$\operatorname{CS}$:
-0.1861629118433916598877991399285964638988184470596143766407421912979592506237566652569971278988491400
comment: mirror image of $10_{156}$; non-alternating
digits: 100
10
156
$\bar K$
$2\pi^2\operatorname{CS}$:
-3.674708588098297219751700286495275872854707269678633669958003550045318726400707366133145872949778631
comment: mirror image of $10_{156}$; non-alternating
digits: 100
10
157
$K$
$\operatorname{CS}$:
-0.06290012517079604110568130623445664294316092255492815554587462128735923784100798172540588540670198318
comment: $10_{157}$; non-alternating
digits: 100
10
157
$K$
$2\pi^2\operatorname{CS}$:
-1.241598704429520304559576125308419089112688547517151273514140928561531385065623544181104886708955978
comment: $10_{157}$; non-alternating
digits: 100
10
157
$\bar K$
$\operatorname{CS}$:
0.06290012517079604110568130623445664294316092255492815554587462128735923784100798172540588540670198318
comment: mirror image of $10_{157}$; non-alternating
digits: 100
10
157
$\bar K$
$2\pi^2\operatorname{CS}$:
1.241598704429520304559576125308419089112688547517151273514140928561531385065623544181104886708955978
comment: mirror image of $10_{157}$; non-alternating
digits: 100
10
158
$K$
$\operatorname{CS}$:
-0.08287152232162642476363229007595008028001308675323436380175419186956823743774217713010534887416888644
comment: $10_{158}$; non-alternating
digits: 100
10
158
$K$
$2\pi^2\operatorname{CS}$:
-1.635818282860998368200825726463795015124703821428699529903272939383764237901907212862296445477533881
comment: $10_{158}$; non-alternating
digits: 100
10
158
$\bar K$
$\operatorname{CS}$:
0.08287152232162642476363229007595008028001308675323436380175419186956823743774217713010534887416888644
comment: mirror image of $10_{158}$; non-alternating
digits: 100
10
158
$\bar K$
$2\pi^2\operatorname{CS}$:
1.635818282860998368200825726463795015124703821428699529903272939383764237901907212862296445477533881
comment: mirror image of $10_{158}$; non-alternating
digits: 100
10
159
$K$
$\operatorname{CS}$:
0.1987020643963044486174806607626493740147326056659661274703316810364595024956396283540616377466690343
comment: $10_{159}$; non-alternating
digits: 100
10
159
$K$
$2\pi^2\operatorname{CS}$:
3.922221538542615072489962698453339662456241391085877595468727628198178271477282135208461174778942321
comment: $10_{159}$; non-alternating
digits: 100
10
159
$\bar K$
$\operatorname{CS}$:
-0.1987020643963044486174806607626493740147326056659661274703316810364595024956396283540616377466690343
comment: mirror image of $10_{159}$; non-alternating
digits: 100
10
159
$\bar K$
$2\pi^2\operatorname{CS}$:
-3.922221538542615072489962698453339662456241391085877595468727628198178271477282135208461174778942321
comment: mirror image of $10_{159}$; non-alternating
digits: 100
10
160
$K$
$\operatorname{CS}$:
0.2129263312547243267758969249378931148951464629536870555954069134890920458317610622044097084740854382
comment: $10_{160}$; non-alternating
digits: 100
10
160
$K$
$2\pi^2\operatorname{CS}$:
4.202997312118875740927143819939573114294928559631730795381002641697541859501955815707063389047940268
comment: $10_{160}$; non-alternating
digits: 100
10
160
$\bar K$
$\operatorname{CS}$:
-0.2129263312547243267758969249378931148951464629536870555954069134890920458317610622044097084740854382
comment: mirror image of $10_{160}$; non-alternating
digits: 100
10
160
$\bar K$
$2\pi^2\operatorname{CS}$:
-4.202997312118875740927143819939573114294928559631730795381002641697541859501955815707063389047940268
comment: mirror image of $10_{160}$; non-alternating
digits: 100
10
161
$K$
$\operatorname{CS}$:
-0.1909898520570356274718519172229703404156238835909769989801617905026628497666300762072496125275778909
comment: $10_{161}$, the Perko pair, listed twice by Rolfsen as $10_{161}$ and $10_{162}$; non-alternating
digits: 100
10
161
$K$
$2\pi^2\operatorname{CS}$:
-3.769988568851048642602413318602074265485898964064816808897389702136796992194769513707965499142589916
comment: $10_{161}$, the Perko pair, listed twice by Rolfsen as $10_{161}$ and $10_{162}$; non-alternating
digits: 100
10
161
$\bar K$
$\operatorname{CS}$:
0.1909898520570356274718519172229703404156238835909769989801617905026628497666300762072496125275778909
comment: mirror image of $10_{161}$, the Perko pair, listed twice by Rolfsen as $10_{161}$ and $10_{162}$; non-alternating
digits: 100
10
161
$\bar K$
$2\pi^2\operatorname{CS}$:
3.769988568851048642602413318602074265485898964064816808897389702136796992194769513707965499142589916
comment: mirror image of $10_{161}$, the Perko pair, listed twice by Rolfsen as $10_{161}$ and $10_{162}$; non-alternating
digits: 100
10
162
$K$
$\operatorname{CS}$:
-0.1240193282085070195759909503754767210259259189859950848627977491607321949263039519312819459656074231
comment: $10_{162}$; non-alternating
digits: 100
10
162
$K$
$2\pi^2\operatorname{CS}$:
-2.448043415013653043848174108150545447783587684404734458583184774097628586704451254905613233814489655
comment: $10_{162}$; non-alternating
digits: 100
10
162
$\bar K$
$\operatorname{CS}$:
0.1240193282085070195759909503754767210259259189859950848627977491607321949263039519312819459656074231
comment: mirror image of $10_{162}$; non-alternating
digits: 100
10
162
$\bar K$
$2\pi^2\operatorname{CS}$:
2.448043415013653043848174108150545447783587684404734458583184774097628586704451254905613233814489655
comment: mirror image of $10_{162}$; non-alternating
digits: 100
10
163
$K$
$\operatorname{CS}$:
-0.2306702583483553872984925629594969455383316626351964830385831304365175564345542645797690800356140698
comment: $10_{163}$; non-alternating
digits: 100
10
163
$K$
$2\pi^2\operatorname{CS}$:
-4.553248393990695394570931909126955746458562040211096031530441157649615258314711538809109179317777887
comment: $10_{163}$; non-alternating
digits: 100
10
163
$\bar K$
$\operatorname{CS}$:
0.2306702583483553872984925629594969455383316626351964830385831304365175564345542645797690800356140698
comment: mirror image of $10_{163}$; non-alternating
digits: 100
10
163
$\bar K$
$2\pi^2\operatorname{CS}$:
4.553248393990695394570931909126955746458562040211096031530441157649615258314711538809109179317777887
comment: mirror image of $10_{163}$; non-alternating
digits: 100
10
164
$K$
$\operatorname{CS}$:
0.2310240357228433008285534873027272326670228026836341881193933010752874425923326371871045706593535675
comment: $10_{164}$; non-alternating
digits: 100
10
164
$K$
$2\pi^2\operatorname{CS}$:
4.560231679455198893681243663410542547619300815865483259565814812146557531758574209142519639510008568
comment: $10_{164}$; non-alternating
digits: 100
10
164
$\bar K$
$\operatorname{CS}$:
-0.2310240357228433008285534873027272326670228026836341881193933010752874425923326371871045706593535675
comment: mirror image of $10_{164}$; non-alternating
digits: 100
10
164
$\bar K$
$2\pi^2\operatorname{CS}$:
-4.560231679455198893681243663410542547619300815865483259565814812146557531758574209142519639510008568
comment: mirror image of $10_{164}$; non-alternating
digits: 100
10
165
$K$
$\operatorname{CS}$:
0.09888951507379096983182381669220555152357743237822239184714822662420155794018382471084323843716670744
comment: $10_{165}$; non-alternating
digits: 100
10
165
$K$
$2\pi^2\operatorname{CS}$:
1.952000786387759652180866220956512376854987138671620855964719020911499140162156338480303696705346814
comment: $10_{165}$; non-alternating
digits: 100
10
165
$\bar K$
$\operatorname{CS}$:
-0.09888951507379096983182381669220555152357743237822239184714822662420155794018382471084323843716670744
comment: mirror image of $10_{165}$; non-alternating
digits: 100
10
165
$\bar K$
$2\pi^2\operatorname{CS}$:
-1.952000786387759652180866220956512376854987138671620855964719020911499140162156338480303696705346814
comment: mirror image of $10_{165}$; non-alternating
digits: 100
Definition
The Chern-Simons invariant $\operatorname{CS}(S^3\setminus K)$ of a complete hyperbolic knot complement is an element of $\mathbb{R}/(1/2)\mathbb{Z}$ [3] [4]. This table lists its representative in $[-1/4,1/4)$ for the hyperbolic prime knots with at most ten crossings.
Parameters
$n$
—   crossing number ($4\leq n\leq 10$, with $n=3$ omitted because the trefoil $3_1$ is a torus knot)
$k$
—   index in the Rolfsen table ($1\leq k\leq N(n)$, where $N(n)$ is the number of prime knots with $n$ crossings, $1,2,3,7,21,49,165$ for $n=4,\ldots,10$, and $n_k$ is not one of the torus knots $5_1$, $7_1$, $8_{19}$, $9_1$, $10_{124}$)
knot
—   the knot $K=n_k$ as KnotInfo draws it, or its mirror image $\bar K$ ($\bar K$ is listed for the chiral hyperbolic knots only; the 20 amphichiral hyperbolic knots are their own mirror images)
normalisation
—   which multiple of the Chern-Simons invariant is listed (one of $\operatorname{CS}$ and $2\pi^2\operatorname{CS}$)
Formulas
(1)
$\operatorname{CS}(S^3\setminus \bar K)\equiv -\operatorname{CS}(S^3\setminus K)\pmod{1/2}$.
(2)
$\mathrm{Vol}(S^3\setminus K)+i\,2\pi^2\operatorname{CS}(S^3\setminus K)$ is the complex volume of $S^3\setminus K$, modulo $i\pi^2$ [4].
Comments
(3)
Of the 249 prime knots with at most ten crossings, 243 are hyperbolic and are listed here. The six torus knots $3_1=T(2,3)$, $5_1=T(2,5)$, $7_1=T(2,7)$, $8_{19}=T(3,4)$, $9_1=T(2,9)$ and $10_{124}=T(3,5)$ are not hyperbolic, and neither is the unknot.
(4)
The knot $n_k$ is numbered as in the Rolfsen table [1] after Perko's correction [2]. KnotInfo [5] uses this numbering. SnapPy's built-in Rolfsen names do not, so calculations should build the exterior from a braid word in this numbering.
(5)
For a chiral knot, $K$ and $\bar K$ are distinct knots, so both are listed. Mirror reversal changes the sign of $\operatorname{CS}$ modulo $1/2$ (1). If $K$ is amphichiral, then $K=\bar K$, so $\operatorname{CS}\equiv-\operatorname{CS}$ and the representative in $[-1/4,1/4)$ is $0$.
(6)
The rows labelled $\operatorname{CS}$ and $2\pi^2\operatorname{CS}$ give the same invariant in two invertible conventions. Multiplication by $2\pi^2$ passes from the normalised value to the unnormalised one.
(7)
The value of $\operatorname{CS}$ follows the representative printed by KnotInfo [5] and returned by SnapPy's chern_simons() method [6].
Programs
(P1)
Sage
from snappy import Link, Manifold       # sage -pip install snappy
Manifold('5_2').chern_simons()                         # a double, in R/(1/2)Z
Manifold('5_2').high_precision().chern_simons(accuracy=True)
# SnapPy's names are Rolfsen's before Perko, and its 10_83 and 10_86 are interchanged;
# the braid word from KnotInfo names the knot as this table does:
Link(braid_closure=[1, 1, 1, 2, -1, 2]).exterior().high_precision().chern_simons()
References
[1]
D. Rolfsen, Knots and Links, Publish or Perish, 1976, Appendix C, Table of knots and links.
[2]
K. A. Perko, On the classification of knots, Proc. Amer. Math. Soc. 45 (1974), 262-266.
[3]
P. Kirk and E. Klassen, Chern-Simons invariants of 3-manifolds decomposed along tori and the circle bundle over the representation space of $T^2$, Comm. Math. Phys. 153 (1993), 521-557.
[4]
W. D. Neumann, Extended Bloch group and the Cheeger-Chern-Simons class, Geom. Topol. 8 (2004), 413-474.
Links
Similar tables
Hyperbolic volumes of the prime knots with at most ten crossings —   the same hyperbolic knot complements; the volume is the companion real part of the complex volume
HOMFLY-PT polynomials of the prime knots with at most ten crossings —   the same knot names, with the unknot and the torus knots included there and excluded here
Jones polynomials of the prime knots with at most ten crossings —   the same knot names, with the unknot and the torus knots included there and excluded here
Alexander polynomials of the prime knots with at most ten crossings —   the same knot names, with the unknot and the torus knots included there and excluded here
Data properties
Entries are of type: real number
Table is complete: yes
How they were obtained:

Each value is the imaginary part of SnapPy's verified complex volume [6] of the exterior of KnotInfo's braid word, computed as a certified interval at 400 bits by interval Newton on the gluing equations and Zickert's algorithm for the extended Bloch group. The interval radius is $10^{-115}$ for the figure-eight knot and $10^{-109}$ for $10_{123}$, the widest in the table, so the hundred digits written are supported with room to spare. The real part of the same complex volume is the hyperbolic volume, and agrees with the volume table, which is computed from the same braid words.

more

What is not certified is the 2-torsion. SnapPy's verified computation determines the complex volume modulo $i\pi^2/2$ rather than modulo $i\pi^2$ (2), so the certified interval pins $\operatorname{CS}$ only modulo $1/4$ and leaves two candidates in $[-1/4,1/4)$, exactly $1/4$ apart. The class is taken from SnapPy's quad-double value, an independent computation which then has to agree with the chosen candidate to at least thirty digits -- it agrees to about fifty -- and KnotInfo's nine printed decimals [5] have to agree with it as well. Both would have to be wrong by $0.25$ for the class to be wrong. That assertion is what makes the level assumed-bound rather than proven, and it is about which number, not about how many of its digits are right.

The twenty amphichiral knots are the exception and are proven: $\operatorname{CS}=-\operatorname{CS}$ in $\mathbb{R}/(1/2)\mathbb{Z}$ forces $\operatorname{CS}$ to be $0$ or $1/4$ exactly, and the certified interval excludes $1/4$, so those entries are exactly $0$.

For a chiral knot the mirror exterior is computed separately rather than by negating the value, and (1) is checked on the intervals: the two values must sum to an interval containing zero at a hundred digits.