mathematic N21GENSM ver N21DATSM contra ADVPOS disput VPAR11NOMPCPRESACTIVEPPL e V11PRESACTIVEIMP2S r N51GENSF perfect ADJ11NOMSNPOS dix V31PERFACTIVEIND3P ess VPAR31VOCSMPERFPASSIVEPPL numer N21ACCSM qu PRON10NOMPM sex ADV dic V31PRESPASSIVEIND3S qu PRON10NOMSN i V61PRESACTIVEIND2S numer N21NOMSM hab V21PRESACTIVEIND3S partition N31NOMPF e PRON41GENPM ration N31LOCPF sex ADV numer N21DATSM conveni VPAR34NOMPCPRESACTIVEPPL sic ADVPOS sextant N33ACCSM un NUM11NOMSNCARD trient N33NOMPM du NUM12NOMPMCARD semiss N31ACCSM tr NUM13NOMPNCARD bes N31ACCSM qu PRON10ACCSM dimoero OTHER n V21PRESACTIVEIMP2S dic V31PRESACTIVEIND3P quattuor NUM20XXXCARD quintari ADJ11NOMSNPOS qu PRON10ACCSM pentemoero OTHER n V21PRESACTIVEIMP2S dic V31PRESACTIVEIND3P quinque NUM20XXXCARD perfect ADJ11NOMSNPOS sex ADV
But mathematicians, disputing on the other side, have said that the number called six is perfect for the reason that this number has divisions which agree by their proportions with the number six. Thus a sixth is one; a third is two; a half is three; two-thirds, which they call dimoeros, four; five-sixths, which they call pentemoeros, five; the perfect number, six.
final_alignments\Vitruvius_Architecture_Book_3.json