#projection.x	projection.y	projection.z	knotoid_type	polynomial	PD_code
0.0347859005	-0.593034615	-0.80442519	k0.1	 + 1	PD[];
0.921116321	-0.318339748	-0.224063669	k0.1	 + 1	PD[];
-0.619173479	0.223811004	0.752683756	k0.1	 + 1	PD[];
-0.353914967	0.156063789	-0.922165001	k0.1	 + 1	PD[];
-0.913372797	-0.334370807	-0.232263421	k0.1	 + 1	PD[];
0.589204791	-0.197964263	-0.783356793	k0.1	 + 1	PD[];
-0.413583534	-0.547783114	0.727242958	k0.1	 + 1	PD[X[0,2,1,3],X[1,4,2,3]];
-0.115688243	-0.778989068	0.616272879	k0.1	 + 1	PD[];
-0.916618528	0.393731185	-0.069182571	k0.1	 + 1	PD[];
0.640331936	0.550051848	0.536113772	k0.1	 + 1	PD[];
-0.576648493	0.405455274	-0.709283115	k0.1	 + 1	PD[];
-0.284934363	0.324548956	-0.901931474	k0.1	 + 1	PD[];
0.806831428	-0.383370068	0.449500209	k0.1	 + 1	PD[];
-0.551265327	-0.211983578	0.806950743	k0.1	 + 1	PD[X[0,2,1,3],X[1,4,2,3]];
-0.156982632	0.788965431	-0.594045454	k0.1	 + 1	PD[];
-0.00717306596	0.955439171	0.295100894	k0.1	 + 1	PD[];
0.472299937	-0.825064918	-0.310162298	k0.1	 + 1	PD[];
0.496692367	0.393253409	0.773723755	k0.1	 + 1	PD[];
-0.475774898	-0.843007419	-0.250951663	k0.1	 + 1	PD[];
0.0698205885	-0.101567545	-0.992375493	k0.1	 + 1	PD[];
-0.265251778	-0.620258274	0.73818776	k0.1	 + 1	PD[];
-0.387493236	0.121466228	0.913835295	k0.1	 + 1	PD[];
0.293170011	0.755172662	0.58631527	k0.1	 + 1	PD[];
-0.762166687	-0.408879995	0.501915421	k0.1	 + 1	PD[];
0.10393482	-0.991128606	0.0828350163	k0.1	 + 1	PD[];
0.801407476	0.0566872575	-0.595426412	k0.1	 + 1	PD[];
-0.966549274	0.254469523	0.0320587414	k0.1	 + 1	PD[];
-0.131405039	-0.557535621	-0.819686981	k0.1	 + 1	PD[];
-0.819957048	-0.570385734	0.0482758177	k0.1	 + 1	PD[];
0.673155674	0.531482172	-0.514186872	k0.1	 + 1	PD[];
0.334812656	0.711837905	0.617403663	k0.1	 + 1	PD[];
0.617280251	-0.5491615	0.563370871	k0.1	 + 1	PD[];
0.833534865	0.533214484	-0.144575045	k0.1	 + 1	PD[];
0.612519482	-0.590800169	-0.525142879	k0.1	 + 1	PD[];
0.441892822	-0.896738415	0.0243094396	k0.1	 + 1	PD[];
0.295061001	-0.082144533	0.951940797	k0.1	 + 1	PD[X[2,0,3,1],X[3,2,4,1]];
-0.986819972	-0.0938136647	0.131853478	k0.1	 + 1	PD[];
0.821786704	-0.0956533327	0.561709046	k0.1	 + 1	PD[];
-0.614963421	0.253324234	0.74675754	k0.1	 + 1	PD[];
-0.775712114	0.152995655	0.612260602	k0.1	 + 1	PD[];
-0.630649977	0.222370681	0.743526655	k0.1	 + 1	PD[];
-0.168712941	0.731723352	-0.66039146	k0.1	 + 1	PD[];
0.140607391	-0.555404537	0.819606834	k0.1	 + 1	PD[];
0.378459575	0.0714499982	0.922856028	k0.1	 + 1	PD[];
-0.0816239497	-0.355531825	0.931093256	k0.1	 + 1	PD[X[0,2,1,3],X[1,4,2,3]];
-0.653814426	0.272316175	0.705953679	k0.1	 + 1	PD[];
-0.651004609	-0.743200789	-0.154420163	k0.1	 + 1	PD[];
-0.313163591	0.6528266	0.689743428	k0.1	 + 1	PD[];
-0.766687253	-0.464986596	-0.442694162	k0.1	 + 1	PD[];
-0.886593729	-0.382653287	-0.259861543	k0.1	 + 1	PD[];
0.258570041	0.134548307	-0.956576336	k0.1	 + 1	PD[X[2,0,3,1],X[3,2,4,1]];
0.629300885	-0.372634684	0.681999845	k0.1	 + 1	PD[];
0.75236753	0.60657127	0.256932666	k0.1	 + 1	PD[];
-0.786143578	0.406040354	0.46595011	k0.1	 + 1	PD[];
-0.309926731	-0.778528629	0.545745906	k0.1	 + 1	PD[];
-0.0708663421	0.503725313	0.860952246	k0.1	 + 1	PD[];
-0.846383556	0.369439678	-0.383600312	k0.1	 + 1	PD[];
-0.952164705	0.29199844	0.0901070819	k0.1	 + 1	PD[];
0.0766523409	0.575201735	-0.814412293	k0.1	 + 1	PD[];
0.0910030417	-0.877891725	0.470132499	k0.1	 + 1	PD[];
0.284027881	0.831463176	-0.477490471	k0.1	 + 1	PD[];
-0.861935986	0.0129915547	-0.506850644	k0.1	 + 1	PD[];
0.855176593	-0.255114791	0.451208863	k0.1	 + 1	PD[];
0.0391804799	0.950346424	0.308717614	k0.1	 + 1	PD[];
0.13172328	0.731602838	0.668884343	k0.1	 + 1	PD[];
0.0149457346	-0.896199955	-0.44339854	k0.1	 + 1	PD[];
-0.840320418	0.531667917	0.105786681	k0.1	 + 1	PD[];
0.72921143	0.642031513	-0.236740842	k0.1	 + 1	PD[];
-0.985097943	0.159369516	-0.0646792166	k0.1	 + 1	PD[];
0.508684615	0.786969126	-0.34916981	k0.1	 + 1	PD[];
0.0698774206	-0.253830165	-0.964721407	k0.1	 + 1	PD[];
0.627333283	-0.609503083	0.484725637	k0.1	 + 1	PD[];
-0.0384467881	-0.931521016	0.361649611	k0.1	 + 1	PD[];
-0.0770945878	0.977241988	0.197622168	k0.1	 + 1	PD[];
0.00606483864	0.873453754	-0.486869344	k0.1	 + 1	PD[];
0.654512155	-0.483652807	0.581114275	k0.1	 + 1	PD[];
-0.120521176	0.214436957	0.969273665	k0.1	 + 1	PD[];
0.234007749	0.864379388	0.445071507	k0.1	 + 1	PD[];
-0.795308719	-0.0436189816	-0.604633299	k0.1	 + 1	PD[];
-0.482263911	0.161871898	-0.860940769	k0.1	 + 1	PD[];
-0.076897037	-0.765394807	0.638950417	k0.1	 + 1	PD[];
0.811599625	0.520565243	-0.265175179	k0.1	 + 1	PD[];
-0.622530169	-0.590764966	-0.513276673	k0.1	 + 1	PD[];
-0.738648544	0.441965849	-0.508983808	k0.1	 + 1	PD[];
-0.757782309	-0.649522116	0.0623457544	k0.1	 + 1	PD[];
-0.756186692	0.571894598	-0.317990969	k0.1	 + 1	PD[];
0.619531188	0.46843467	-0.629880994	k0.1	 + 1	PD[X[2,0,3,1],X[3,2,4,1]];
-0.0451182761	0.607448494	-0.79307671	k3.2m	 + A^(-2) + 1 - A^(2) - A^(4) + A^(8)	PD[X[3,1,4,0],X[1,5,2,6],X[4,2,5,3]];
0.975514757	-0.197643925	-0.0964771379	k0.1	 + 1	PD[];
0.867512477	-0.13255822	-0.47942718	k0.1	 + 1	PD[];
-0.48815681	0.254940133	0.834690636	k0.1	 + 1	PD[];
0.89274958	0.320558867	-0.316607327	k0.1	 + 1	PD[];
0.798809775	0.582710998	-0.149501961	k0.1	 + 1	PD[];
-0.665937084	-0.716898802	-0.206358686	k0.1	 + 1	PD[];
-0.93031321	-0.221577292	0.29226843	k0.1	 + 1	PD[];
-0.177866328	-0.22208144	0.958667514	k0.1	 + 1	PD[X[0,2,1,3],X[1,4,2,3]];
-0.0223419077	-0.379297906	-0.925004831	k0.1	 + 1	PD[];
-0.576175959	0.426590943	-0.697166718	k0.1	 + 1	PD[];
-0.202971404	-0.966354629	-0.157991583	k0.1	 + 1	PD[];
-0.234826845	-0.764528872	-0.600293225	k0.1	 + 1	PD[];