#projection.x	projection.y	projection.z	knotoid_type	polynomial	PD_code
0.208258406	0.0672289621	0.975760577	k0.1	 + 1	PD[];
0.245506199	-0.336059944	-0.909280166	k0.1	 + 1	PD[];
0.800895891	-0.243885801	-0.546887089	k0.1	 + 1	PD[];
0.246687464	0.145411647	-0.958123556	k0.1	 + 1	PD[];
0.501058687	-0.526723016	-0.686660802	k0.1	 + 1	PD[];
0.0466328736	0.482666185	0.874562021	k0.1	 + 1	PD[];
0.727119368	0.459134246	0.510385314	k0.1	 + 1	PD[];
-0.855890296	0.229973653	-0.463210449	k2.1m	 + A^(4) + A^(6) - A^(10)	PD[X[4,0,5,1],X[1,3,2,4],X[5,2,6,3]];
-0.245502667	0.888506045	0.387666672	k0.1	 + 1	PD[];
0.286500934	0.865334347	0.41123434	k0.1	 + 1	PD[];
-0.940457502	-0.148087729	0.305957042	k2.1m	 + A^(4) + A^(6) - A^(10)	PD[X[2,0,3,1],X[1,3,2,4]];
-0.196728612	0.809222258	-0.553585757	k0.1	 + 1	PD[];
0.264909532	-0.0277125351	0.963874969	k0.1	 + 1	PD[];
0.241352024	-0.940114966	0.240692859	k0.1	 + 1	PD[];
-0.719536938	0.307843038	-0.622494384	k0.1	 + 1	PD[];
0.722595435	-0.353276097	0.594181652	k0.1	 + 1	PD[];
0.285687279	0.900875431	-0.326812234	k0.1	 + 1	PD[];
-0.78899402	0.29725397	-0.537706717	k0.1	 + 1	PD[];
-0.31921035	-0.937320747	-0.139766127	k0.1	 + 1	PD[];
-0.603873369	-0.265366255	-0.751610075	k0.1	 + 1	PD[];
-0.729183308	-0.43314932	-0.529786155	k0.1	 + 1	PD[];
-0.573458684	-0.640778846	0.510438644	k0.1	 + 1	PD[];
-0.640550678	-0.328708213	-0.694007017	k0.1	 + 1	PD[];
-0.621949865	-0.365984949	0.692266843	k0.1	 + 1	PD[];
0.0510183599	-0.154782213	-0.986630424	k0.1	 + 1	PD[];
0.469071427	0.258621912	0.844444612	k0.1	 + 1	PD[];
0.294749758	0.204694161	-0.933393208	k0.1	 + 1	PD[X[0,2,1,3],X[1,4,2,3]];
0.85136762	0.319434031	-0.416095032	k0.1	 + 1	PD[];
0.216128322	0.884314421	0.413855716	k0.1	 + 1	PD[];
-0.992981017	-0.0333902872	0.113462722	k0.1	 + 1	PD[];
0.166397568	-0.548113468	0.819684986	k0.1	 + 1	PD[];
-0.17221163	-0.904309486	-0.390598909	k0.1	 + 1	PD[];
-0.655433134	0.2443052	0.714648428	k0.1	 + 1	PD[];
0.281278415	0.0306862692	-0.959135447	k0.1	 + 1	PD[];
-0.774113302	0.263088691	-0.575788968	k0.1	 + 1	PD[];
0.690917299	0.00950404315	0.722871329	k0.1	 + 1	PD[];
0.843087863	-0.0422687923	-0.536112119	k0.1	 + 1	PD[X[0,2,1,3],X[1,4,2,3]];
-0.360496556	-0.559453404	0.746360585	k0.1	 + 1	PD[];
0.787882668	0.323525087	0.523996584	k0.1	 + 1	PD[];
-0.154332509	0.655853674	0.738943459	k0.1	 + 1	PD[];
-0.932504255	0.13539162	-0.334820733	k0.1	 + 1	PD[];
-0.400590638	-0.424987654	0.811734337	k0.1	 + 1	PD[];
-0.653198767	0.592609367	0.471323148	k0.1	 + 1	PD[];
0.271934978	0.392586195	-0.878594017	k0.1	 + 1	PD[];
0.410678399	0.794989704	-0.446469062	k0.1	 + 1	PD[];
-0.310462039	-0.818188667	-0.483922129	k0.1	 + 1	PD[];
0.139026516	-0.172931276	0.975072511	k0.1	 + 1	PD[];
-0.199049342	-0.960185388	0.196018823	k0.1	 + 1	PD[];
0.632246792	-0.167010862	-0.756552289	k0.1	 + 1	PD[];
0.0245926288	0.81822537	0.574371349	k0.1	 + 1	PD[];
-0.660996772	0.504492708	-0.555491112	k0.1	 + 1	PD[];
0.939992252	0.167355155	0.29733284	k0.1	 + 1	PD[];
0.318330449	-0.926826774	-0.199142803	k0.1	 + 1	PD[];
-0.124176841	0.20443317	0.970972292	k0.1	 + 1	PD[];
-0.10460872	0.827551547	-0.551557297	k0.1	 + 1	PD[];
-0.49789926	0.856644368	-0.135117555	k0.1	 + 1	PD[];
-0.851981524	-0.51728944	-0.080864809	k0.1	 + 1	PD[];
0.304510168	-0.565495231	-0.766478115	k0.1	 + 1	PD[];
0.597009323	-0.714540541	0.36470767	k0.1	 + 1	PD[];
-0.935645935	0.340791969	0.0918015181	k0.1	 + 1	PD[];
0.761006939	0.182440477	-0.622562375	k0.1	 + 1	PD[];
0.784768477	-0.130279129	0.605942065	k0.1	 + 1	PD[];
0.662624437	0.0498910691	0.747288255	k0.1	 + 1	PD[];
-0.642999033	0.747400397	0.167167252	k0.1	 + 1	PD[];
-0.338489168	0.935564542	0.100717779	k0.1	 + 1	PD[];
0.353652153	-0.925587703	0.134972437	k0.1	 + 1	PD[];
-0.669204694	0.742435583	0.0308946879	k0.1	 + 1	PD[];
-0.0312669358	-0.441286515	-0.896821382	k0.1	 + 1	PD[];
0.689171879	0.704352749	0.170086231	k2.1	 - A^(-10) + A^(-6) + A^(-4)	PD[X[0,4,1,3],X[1,6,2,5],X[4,3,5,2],X[6,9,7,8],X[7,9,8,10]];
-0.895712205	0.250616579	0.36727507	k0.1	 + 1	PD[];
-0.875692336	-0.375457751	-0.303635323	k0.1	 + 1	PD[];
0.548271689	-0.785631285	0.286673402	k0.1	 + 1	PD[];
0.701198846	0.475299528	0.531423124	k0.1	 + 1	PD[];
-0.544036422	0.155977953	-0.824436322	k0.1	 + 1	PD[];
-0.038134924	0.292332327	-0.955556141	k0.1	 + 1	PD[];
0.867428983	0.470753885	-0.161114058	k0.1	 + 1	PD[];
-0.124260488	0.580335946	-0.804841302	k0.1	 + 1	PD[];
-0.29081571	0.112771752	0.950109865	k0.1	 + 1	PD[];
0.56422398	0.419575408	0.711061023	k0.1	 + 1	PD[];
-0.115379347	0.761305389	-0.638045227	k0.1	 + 1	PD[];
-0.775550663	0.560477711	-0.290492522	k0.1	 + 1	PD[];
0.80193527	-0.372961894	-0.46668967	k0.1	 + 1	PD[];
-0.682493828	-0.268753804	0.679686374	k0.1	 + 1	PD[];
0.573196042	-0.582310581	0.576507316	k0.1	 + 1	PD[];
0.235673115	-0.0415880274	0.970942129	k0.1	 + 1	PD[];
-0.918175898	0.199836735	0.342079376	k0.1	 + 1	PD[];
-0.966580909	0.25369893	0.036853753	k0.1	 + 1	PD[];
-0.702452354	0.631469719	0.328339283	k0.1	 + 1	PD[];
-0.184712306	-0.635593636	-0.74960129	k0.1	 + 1	PD[];
-0.678395779	0.725130974	-0.118170377	k0.1	 + 1	PD[];
0.494942916	0.338400018	0.800323021	k0.1	 + 1	PD[];
0.658753217	-0.0474572797	-0.750860843	k0.1	 + 1	PD[];
0.86055465	0.247365296	-0.445259593	k0.1	 + 1	PD[];
-0.933715843	0.343387249	0.101291277	k0.1	 + 1	PD[];
0.318737139	-0.941024272	-0.113489894	k0.1	 + 1	PD[];
-0.648202698	0.757515024	-0.077487099	k0.1	 + 1	PD[];
0.550029195	0.532556432	0.643312934	k0.1	 + 1	PD[];
0.131105183	-0.0853525374	0.987687388	k0.1	 + 1	PD[];
-0.513806322	0.523784288	0.679450574	k0.1	 + 1	PD[];
0.291554659	-0.706963459	0.644359021	k0.1	 + 1	PD[];