etenim CONJ dist VPAR11NOMPNPRESACTIVEPPL cum ADVPOS s V51PRESACTIVESUB3S form N11GENPF finit VPAR34NOMSFPERFPASSIVEPPL necesse ADJ99XXXPOS es V73PRESACTIVEIND3S qu PRON10NOMPF simil V11PRESACTIVESUB2S s V51PRESACTIVESUB3P ess VPAR31VOCSMPERFPASSIVEPPL infinit ADJ11ACCPFPOS aut CONJ sum ADJ00ACCSFSUPER materi N11GENSFuncommon finit VPAR34ACCSFPERFPASSIVEPPL const V11PRESACTIVEINF0X i PRON41NOMSN qu PRON10NOMSN non ADV ess VPAR31VOCSMPERFPASSIVEPPL probav V11PERFACTIVEIND1S vers N41DATPM ostend VPAR31NOMSXPRESACTIVEPPL corpuscul N22NOMPN materi N11GENSFuncommon ex PREPABL infinit ADJ11DATSMPOS sum ADJ00ACCSFSUPER r N51GENPF usque ADVPOS ten V21PRESACTIVEINF0X undique ADVPOS protel N22DATSN plag N11GENPF continu V11FUTACTIVEIMP2S
Indeed, since the difference of shapes is finite, it is necessary that the shapes which are alike be infinite, or else that the sum of matter be finite, which I have proved not to be so, while showing in my verses that the small bodies of matter hold-together the sum of things from infinity with an uninterrupted succession of blows from all sides.
final_alignments\Lucretius_De_Rerum_Natura_Book2.json