#projection.x	projection.y	projection.z	knotoid_type	polynomial	PD_code
0.511662832	0.53286924	-0.67398184	k0.1	 + 1	PD[];
-0.861024946	0.189524439	-0.471928522	k0.1	 + 1	PD[];
0.297921486	-0.779645377	-0.550813829	k0.1	 + 1	PD[];
-0.945073863	0.280745959	0.167383095	k0.1	 + 1	PD[];
0.577375813	-0.0816083486	0.812389837	k0.1	 + 1	PD[];
-0.764958651	-0.607302785	-0.21452643	k0.1	 + 1	PD[];
0.556229656	0.756596982	0.343758022	k0.1	 + 1	PD[];
-0.436749217	-0.518430183	-0.73517363	k0.1	 + 1	PD[];
-0.0989565165	0.898042967	0.42863322	k0.1	 + 1	PD[];
-0.609009367	-0.267191509	-0.74680405	k0.1	 + 1	PD[];
-0.21055936	0.957092085	0.199096702	k0.1	 + 1	PD[];
-0.550870416	-0.783634592	0.287156073	k0.1	 + 1	PD[X[2,0,3,1],X[3,2,4,1]];
-0.452004488	0.377887943	0.808017726	k0.1	 + 1	PD[];
-0.88366554	0.378664036	-0.275224929	k0.1	 + 1	PD[];
-0.706185597	-0.127204947	0.696506141	k0.1	 + 1	PD[];
0.662469215	-0.615223081	0.42735828	k0.1	 + 1	PD[];
-0.474026504	-0.634744589	-0.610244361	k0.1	 + 1	PD[];
0.371885265	-0.0897861253	-0.923926297	k5.25	 + A^(4) + 2*A^(6) - 2*A^(10) - A^(12) + A^(16)	PD[X[1,11,2,10],X[8,6,9,7],X[9,3,10,2],X[7,11,8,12],X[5,3,6,4],X[0,4,1,5]];
0.739734397	-0.373678822	0.559604468	k0.1	 + 1	PD[];
0.695308814	-0.713843842	0.0835022298	k0.1	 + 1	PD[];
-0.0787829298	0.342510748	-0.936204912	k0.1	 + 1	PD[];
-0.460780368	0.497924439	-0.734678641	k0.1	 + 1	PD[];
-0.421450788	-0.337259426	-0.841804795	k0.1	 + 1	PD[];
0.0248172032	0.457519926	-0.888852982	k0.1	 + 1	PD[];
0.37026809	-0.394816514	0.840845683	k0.1	 + 1	PD[];
-0.217723627	0.678973552	-0.701135749	k0.1	 + 1	PD[];
0.86518387	0.173611282	0.470442339	k0.1	 + 1	PD[];
0.438282872	0.111216706	0.891929912	k0.1	 + 1	PD[];
-0.784195874	-0.620268659	-0.0174247697	k0.1	 + 1	PD[];
-0.33652683	0.899564818	-0.278447179	k0.1	 + 1	PD[];
0.575828178	0.533236668	-0.619742339	k0.1	 + 1	PD[];
0.44737664	0.890343114	-0.0845179413	k0.1	 + 1	PD[];
0.0407332833	-0.839714079	0.541498906	k0.1	 + 1	PD[];
-0.456027892	0.57301002	-0.680953801	k0.1	 + 1	PD[];
-0.512391936	0.607509965	0.606948223	k0.1	 + 1	PD[];
0.443642497	-0.641329679	0.62600126	k0.1	 + 1	PD[];
-0.386964239	0.821607407	-0.418592817	k0.1	 + 1	PD[];
-0.0896855185	-0.759940132	-0.643775973	k0.1	 + 1	PD[];
-0.92243342	0.385314105	-0.0254877778	k0.1	 + 1	PD[];
-0.670676357	0.709744019	0.21553805	k0.1	 + 1	PD[];
0.00208909249	0.80909564	0.587673278	k0.1	 + 1	PD[];
-0.338121112	-0.825354548	0.452176939	k0.1	 + 1	PD[];
0.771871852	0.181144163	0.609426482	k0.1	 + 1	PD[];
0.310674718	-0.603346165	-0.734475748	k0.1	 + 1	PD[];
0.277492716	0.913157421	0.298565431	k0.1	 + 1	PD[X[0,6,1,5],X[1,4,2,3],X[2,7,3,8],X[4,6,5,7]];
0.121470197	0.549009228	-0.826942476	k0.1	 + 1	PD[];
-0.340496843	0.90178854	-0.266156586	k0.1	 + 1	PD[];
0.939975678	-0.304346555	-0.154333726	k0.1	 + 1	PD[];
-0.618815849	0.337519576	0.709328895	k0.1	 + 1	PD[];
-0.504185897	-0.171616404	-0.846371308	k0.1	 + 1	PD[];
-0.0745713308	-0.339859117	0.937515278	k0.1	 + 1	PD[];
-0.786531307	-0.590456515	0.180913256	k0.1	 + 1	PD[X[2,1,3,0],X[3,1,4,2]];
-0.253905747	-0.260412624	-0.931513358	k0.1	 + 1	PD[];
-0.52770125	-0.80840612	0.260789063	k0.1	 + 1	PD[];
-0.135882802	0.283958443	0.949159347	k0.1	 + 1	PD[];
0.953896094	0.171184083	-0.246532456	k0.1	 + 1	PD[];
-0.293050204	-0.552061181	0.780608756	k0.1	 + 1	PD[];
0.00115407009	-0.650307942	-0.759669829	k0.1	 + 1	PD[];
0.719310477	0.593211497	0.361514257	k0.1	 + 1	PD[];
0.789915623	-0.444972158	-0.421939672	k0.1	 + 1	PD[];
0.489679296	0.715497758	0.498274167	k0.1	 + 1	PD[];
0.931364303	-0.216024545	-0.293076664	k0.1	 + 1	PD[];
0.794568704	0.0495106151	-0.605152274	k3.2m	 + A^(-2) + 1 - A^(2) - A^(4) + A^(8)	PD[X[0,6,1,5],X[4,2,5,1],X[6,2,7,3],X[3,7,4,8]];
0.00574906961	0.96317196	0.26882471	k0.1	 + 1	PD[];
-0.0626804475	0.818444459	0.571156571	k0.1	 + 1	PD[];
-0.617196106	0.75494604	-0.221642603	k0.1	 + 1	PD[];
-0.492641006	-0.764222567	-0.41625558	k5.14	 + A^(2) + 2*A^(4) - 3*A^(8) - 2*A^(10) + 2*A^(12) + 2*A^(14) - A^(18)	PD[X[6,8,7,9],X[0,4,1,3],X[2,4,3,5],X[9,7,10,8],X[5,1,6,2]];
0.0684295221	-0.0971034161	0.992919094	k0.1	 + 1	PD[];
-0.231593219	0.647104074	0.726375178	k0.1	 + 1	PD[];
0.570924796	-0.190780103	-0.79852854	k0.1	 + 1	PD[];
-0.118899263	0.801391542	0.586203516	k0.1	 + 1	PD[];
0.12789737	0.70099746	0.701601613	k0.1	 + 1	PD[];
-0.0454847284	-0.330461933	0.94272268	k0.1	 + 1	PD[];
-0.337866403	-0.92172634	0.190438566	k0.1	 + 1	PD[];
0.625402413	-0.0989148301	0.774007544	k0.1	 + 1	PD[];
-0.878128134	0.262137114	-0.400218832	k0.1	 + 1	PD[];
0.955225321	0.00983048102	-0.295715992	k0.1	 + 1	PD[];
0.921182631	0.388141826	-0.0277215214	k0.1	 + 1	PD[];
-0.652598596	0.337143297	0.678564271	k0.1	 + 1	PD[X[2,0,3,1],X[3,2,4,1]];
0.847455742	0.405144748	0.343040083	k4.9m	 - A^(-16) - A^(-14) + A^(-12) + A^(-10) + A^(-8)	PD[X[5,1,6,0],X[1,7,2,6],X[4,3,5,2],X[3,8,4,7]];
0.159122171	-0.98395052	0.0807558619	k0.1	 + 1	PD[];
0.875205389	-0.435729363	0.210131979	k0.1	 + 1	PD[];
-0.537332326	0.537759672	-0.649683389	k0.1	 + 1	PD[];
-0.834866109	-0.340289412	-0.432668113	k4.9m	 - A^(-16) - A^(-14) + A^(-12) + A^(-10) + A^(-8)	PD[X[0,6,1,5],X[1,4,2,3],X[7,3,8,2],X[6,5,7,4]];
0.807542439	-0.519237916	0.27976275	k0.1	 + 1	PD[];
-0.164834253	0.984998082	0.0510729663	k0.1	 + 1	PD[];
0.538356047	-0.798316314	0.26993301	k0.1	 + 1	PD[];
-0.899667142	0.296391681	-0.320547977	k0.1	 + 1	PD[];
-0.687916578	0.725718579	-0.010164923	k0.1	 + 1	PD[];
-0.286487247	0.877426322	0.384770199	k0.1	 + 1	PD[];
0.570080124	-0.313383768	-0.759473018	k0.1	 + 1	PD[];
-0.284704474	-0.379947554	0.880104095	k0.1	 + 1	PD[];
0.800104362	-0.550131289	0.239141328	k0.1	 + 1	PD[];
-0.34591926	0.791190861	0.504338069	k0.1	 + 1	PD[];
-0.619853233	-0.749477515	0.232519729	k0.1	 + 1	PD[X[2,0,3,1],X[3,2,4,1]];
0.176231735	-0.98232345	-0.063111139	k0.1	 + 1	PD[];
0.996002148	-0.0893266757	0.000682459213	k0.1	 + 1	PD[];
0.107532026	0.432773297	-0.895066554	k0.1	 + 1	PD[];
-0.29464242	0.910829714	-0.289093542	k0.1	 + 1	PD[];
-0.174665569	-0.982162833	0.0696283616	k0.1	 + 1	PD[];