#projection.x projection.y projection.z knotoid_type polynomial PD_code -0.775409915 0.621252976 -0.113067257 k0.1 + 1 PD[]; -0.350019239 -0.862116998 0.366388883 k0.1 + 1 PD[]; -0.515014202 -0.726405444 -0.455077469 k0.1 + 1 PD[]; 0.613934263 0.295365008 0.73201382 k0.1 + 1 PD[]; 0.493959618 0.0733576201 0.866384762 k0.1 + 1 PD[]; -0.837370566 0.215401074 -0.502407119 k0.1 + 1 PD[]; 0.077613163 0.982340493 -0.170244976 k0.1 + 1 PD[]; -0.321913752 -0.806262774 -0.496298172 k0.1 + 1 PD[]; -0.70409452 -0.587650295 0.398645254 k0.1 + 1 PD[]; -0.392327278 -0.748699535 0.534348495 k0.1 + 1 PD[]; 0.665882427 -0.736215804 0.12077617 k0.1 + 1 PD[]; -0.910187521 -0.0999400377 -0.401958536 k0.1 + 1 PD[X[r[0],r[2],1,r[3]],X[1,4,r[2],r[3]]]; -0.598497965 0.298310917 -0.743512463 k4.9m - A^(-16) - A^(-14) + A^(-12) + A^(-10) + A^(-8) PD[X[6,5,7,4],X[1,r[8],r[2],7],X[r[8],4,9,r[3]],X[r[2],r[10],r[3],9],X[0,6,1,5]]; 0.0754737889 -0.926312676 0.369118591 k0.1 + 1 PD[]; 0.975335847 -0.219423883 -0.0239404682 k4.5 - A^(-6) - A^(-4) + A^(-2) + 3 + A^(2) - A^(4) - A^(6) PD[X[r[0],r[3],1,r[2]],X[r[3],r[2],4,1],X[8,4,9,5],X[5,7,6,8],X[9,6,10,7]]; -0.978063771 0.0477719795 0.202753788 k2.1m + A^(4) + A^(6) - A^(10) PD[X[r[2],r[0],r[3],1],X[1,r[3],r[2],4]]; -0.368485694 0.875760324 0.3118688 k0.1 + 1 PD[]; -0.252266938 -0.965677667 0.0618711212 k0.1 + 1 PD[]; -0.308966176 -0.0737392798 0.948210114 k0.1 + 1 PD[]; 0.457516195 -0.583834589 -0.670683311 k0.1 + 1 PD[]; -0.303163872 0.947013291 0.106101333 k0.1 + 1 PD[]; 0.831046111 0.354314064 0.428746902 k0.1 + 1 PD[]; 0.276061991 0.868066082 0.412614899 k0.1 + 1 PD[]; 0.247007521 0.328077597 0.911785268 k0.1 + 1 PD[]; 0.55478626 -0.466242009 0.689079527 k0.1 + 1 PD[X[r[2],1,r[3],r[0]],X[r[3],1,4,r[2]]]; -0.900098447 -0.361554097 0.243107836 k0.1 + 1 PD[]; 0.0255054803 0.279873052 0.959698153 k0.1 + 1 PD[X[5,0,6,1],X[r[3],1,4,r[2]],X[7,r[3],r[8],r[2]],X[6,5,7,4]]; -0.689358189 0.594653631 -0.413729799 k0.1 + 1 PD[]; -0.680999322 0.367085306 0.633631045 k4.4 - A^(-18) + A^(-14) + A^(-12) - A^(-10) - A^(-8) + A^(-6) + A^(-4) PD[X[r[6],r[1],7,0],X[r[1],r[4],2,5],X[2,9,r[3],r[8]],X[5,r[8],r[6],7],X[9,r[4],r[10],r[3]]]; 0.151310151 -0.958191229 0.24284729 k0.1 + 1 PD[]; -0.478248006 0.158656474 0.863774837 k4.4 - A^(-18) + A^(-14) + A^(-12) - A^(-10) - A^(-8) + A^(-6) + A^(-4) PD[X[r[4],r[1],5,0],X[r[1],r[8],r[2],7],X[r[6],3,7,r[2]],X[3,r[6],r[4],5]]; 0.102878592 -0.302195911 -0.947678018 k2.1m + A^(4) + A^(6) - A^(10) PD[X[0,r[2],r[1],3],X[3,r[1],r[4],r[2]]]; -0.155992537 -0.0411817482 -0.986899383 k0.1 + 1 PD[]; -0.305180367 -0.279736946 -0.910281376 k0.1 + 1 PD[X[0,5,1,6],X[1,r[3],r[2],4],X[r[2],r[8],r[3],7],X[4,7,5,6]]; 0.332345714 0.878581259 -0.342988772 k0.1 + 1 PD[]; -0.902781844 0.021278325 0.429572084 k0.1 + 1 PD[X[r[0],r[3],1,r[2]],X[1,r[3],r[2],4]]; 0.938215311 0.137135893 0.317719652 k0.1 + 1 PD[X[r[2],r[0],r[3],1],X[r[3],r[2],4,1]]; 0.795355265 -0.0283857074 0.605478533 k0.1 + 1 PD[X[r[2],r[0],r[3],1],X[r[3],r[2],4,1]]; 0.764909493 -0.512732424 0.389896049 k0.1 + 1 PD[]; 0.312355935 0.928221076 -0.202087612 k0.1 + 1 PD[]; 0.401303781 0.380992596 -0.832946527 k0.1 + 1 PD[]; -0.560350276 -0.823166859 -0.091672732 k0.1 + 1 PD[]; 0.784933425 0.61885592 0.0299477619 k0.1 + 1 PD[]; 0.950231796 0.305839808 0.0593426153 k2.1m + A^(4) + A^(6) - A^(10) PD[X[r[0],r[2],1,r[3]],X[r[3],1,4,r[2]]]; -0.810561562 0.204449213 0.54880823 k0.1 + 1 PD[]; -0.315044476 -0.795725316 -0.517269948 k0.1 + 1 PD[]; -0.685889734 0.664628378 -0.296351804 k0.1 + 1 PD[]; -0.537460668 0.277868581 -0.796194123 k0.1 + 1 PD[]; -0.648896179 0.209868827 -0.73136094 k0.1 + 1 PD[]; 0.518069163 0.549895088 -0.655148636 k0.1 + 1 PD[]; 0.0507518455 0.150058311 0.987373665 k4.7m - A^(-6) + A^(-2) + 2 - A^(4) PD[X[5,0,6,1],X[1,4,r[2],r[3]],X[r[2],7,r[3],r[8]],X[6,5,7,4]]; 0.56108526 -0.18518982 0.806776339 k0.1 + 1 PD[]; -0.675582531 0.410965494 -0.612123849 k0.1 + 1 PD[]; 0.909540887 -0.277049053 -0.309805095 k0.1 + 1 PD[X[r[2],r[0],r[3],1],X[r[3],r[2],4,1]]; 0.914375191 -0.401215658 -0.0542587009 k0.1 + 1 PD[X[r[2],1,r[3],r[0]],X[r[3],1,4,r[2]]]; -0.22731398 0.961484357 -0.154519211 k0.1 + 1 PD[]; 0.849067142 0.26678857 0.455970227 k0.1 + 1 PD[]; -0.193118183 -0.103034665 -0.975750596 k0.1 + 1 PD[]; -0.417039554 -0.888405123 -0.191870656 k0.1 + 1 PD[]; 0.946721439 -0.188034005 -0.261460761 k0.1 + 1 PD[]; 0.793794668 -0.586687861 -0.160272826 k2.1 - A^(-10) + A^(-6) + A^(-4) PD[X[r[0],r[3],1,r[2]],X[r[3],r[2],4,1]]; 0.0328034009 -0.115885017 0.992720807 UNKNOWN + A^(-4) + A^(-2) - 2 - 3*A^(2) + A^(4) + 4*A^(6) + 2*A^(8) - 2*A^(10) - A^(12) PD[X[r[3],11,r[4],r[12]],X[8,0,9,1],X[7,9,8,10],X[5,2,6,1],X[10,6,11,7],X[2,5,r[3],r[4]]]; -0.296272911 0.513849256 -0.805097078 k0.1 + 1 PD[]; 0.0590420677 0.0543456533 -0.996775092 k0.1 + 1 PD[]; 0.868007632 -0.448327276 0.213460546 k0.1 + 1 PD[]; 0.517917889 -0.825242236 0.225247224 k0.1 + 1 PD[]; 0.899627139 -0.235342955 0.367810691 k2.1 - A^(-10) + A^(-6) + A^(-4) PD[X[r[0],r[3],1,r[2]],X[r[3],r[2],4,1]]; -0.148409769 -0.216128877 0.965019611 k2.1 - A^(-10) + A^(-6) + A^(-4) PD[X[3,r[1],r[4],0],X[5,r[2],r[6],r[1]],X[r[2],5,3,r[4]]]; -0.121211702 0.61499516 0.779158955 k0.1 + 1 PD[]; -0.139777268 0.98137091 -0.131808395 k0.1 + 1 PD[]; 0.748957195 0.508708146 0.424592912 k0.1 + 1 PD[]; -0.420704598 0.741089872 0.523252753 k0.1 + 1 PD[]; -0.221504511 0.824597882 0.520551712 k0.1 + 1 PD[]; -0.0193172655 0.690034291 0.723518846 k0.1 + 1 PD[]; -0.519630048 0.228956717 0.823142415 k4.4 - A^(-18) + A^(-14) + A^(-12) - A^(-10) - A^(-8) + A^(-6) + A^(-4) PD[X[r[6],r[1],7,0],X[r[1],r[4],2,5],X[2,9,r[3],r[8]],X[9,r[4],r[10],r[3]],X[5,r[8],r[6],7]]; 0.64473708 -0.431218809 -0.631161182 k4.4 - A^(-18) + A^(-14) + A^(-12) - A^(-10) - A^(-8) + A^(-6) + A^(-4) PD[X[0,7,r[1],r[6]],X[r[8],5,9,r[4]],X[r[3],r[10],r[4],9],X[5,2,r[6],r[3]],X[7,2,r[8],r[1]]]; 0.115389359 0.284858813 -0.95159905 k0.1 + 1 PD[X[r[2],0,3,r[1]],X[3,r[2],r[4],r[1]]]; -0.828525368 0.508431853 -0.234611945 k0.1 + 1 PD[]; -0.423235901 -0.86821835 0.258975419 k0.1 + 1 PD[]; -0.266061849 0.963623014 0.0253333724 k0.1 + 1 PD[]; 0.00184475876 0.00462124686 0.99998762 k0.1 + 1 PD[]; -0.385537374 0.882152719 -0.270494942 k0.1 + 1 PD[]; -0.781890503 -0.357231939 -0.510913479 k0.1 + 1 PD[]; 0.147442165 0.974393592 0.169758464 k0.1 + 1 PD[]; -0.54124401 0.838751696 -0.0595861925 k0.1 + 1 PD[]; -0.591227152 0.778396658 0.211066572 k0.1 + 1 PD[]; -0.670506298 0.693308883 -0.264091077 k0.1 + 1 PD[]; -0.260380218 -0.957431201 0.124609939 k0.1 + 1 PD[]; -0.896205247 -0.330841621 -0.295567211 k0.1 + 1 PD[]; -0.200633772 -0.546894583 0.812805268 k0.1 + 1 PD[]; -0.0159502096 -0.963315097 -0.267898516 k0.1 + 1 PD[]; 0.520338689 -0.699564775 -0.489751747 k0.1 + 1 PD[]; 0.019081289 -0.471529901 -0.881643611 k0.1 + 1 PD[]; -0.90008069 0.266344773 0.344840853 k0.1 + 1 PD[]; 0.205573615 0.922448176 0.326846831 k0.1 + 1 PD[]; -0.416879478 0.78561223 -0.457192437 k0.1 + 1 PD[]; 0.363659798 -0.777453854 0.513144284 k0.1 + 1 PD[]; -0.241283469 0.88863592 0.390010884 k0.1 + 1 PD[]; -0.491786284 -0.0561961297 -0.868900596 k0.1 + 1 PD[]; 0.759482679 0.612057464 -0.220389931 k0.1 + 1 PD[];