275 De torscello

Si torscellus, qui est canne 60 Provincie, hoc est de palmis 8, venditur pro libris 35,
£ can.
35 60
s.  
\({2~~11 \over 3~~20}\) 1
737 et queratur quantum valeat canna una, describe questionem ut hic ostenditur738, et multiplica 1 per 35 et divide per regulam de 60, que est \({1~~\phantom{1}0 \over 6~~10}\), vel \({1~~\phantom{1}0 \over 3~~20}\) quod est melius hic, ideo quia indigemus habere \({1 \over 20}\) in capite virgule: exibunt \({2~~11 \over 3~~20}\), hoc est soldi 11 et denarii 8, ut in questione ostenditur739. Et ex hoc quidem manifestum est quod quot fuerint libre pretii torscelli740, tot tertias unius soldi valet canna una.

276 De eodem741

Item si eadem ratione queres quantum valeat palmus, facies de palmo partem
£ can.
35 60
d. s. pal.
\({1~~\phantom{1}5~~\phantom{1}1 \over 2~~12~~20}\) \({1 \over 8}\)
742 unius canne, eruntque743 \({1 \over 8}\). Describe ergo questionem sic, et multiplica 1 quod est super 8 per 35; erunt 35, que divide per 60 et per 8 [V:46r] que sunt sub virgula, coaptans ea sic: \({1~~\phantom{1}0~~\phantom{1}0 \over 2~~12~~20}\), ideo744 quia locus in quo ponenda est summa est sub libris, videlicet sub 35: exibit745 \({1~~\phantom{1}5~~\phantom{1}1 \over 2~~12~~20}\), hoc est denarii \({1 \over 2}\) 17. Ex746 hoc ergo manifestum est quia quot libras valet torscellus, tot obulos valet palmus.

277 De eodem747

Item torscellus venditur pro libris \({9 \over 20}\) 37, et queratur quantum valeant canne
749 £ can.
\({9 \over 20}\) 37 60
d. s. £ 301
\({1~~4~~\phantom{1}0~~\phantom{1}5~~17 \over 2~~8~~10~~12~~20}\) 5 \({1~~3 \over 4~~8}\) 9
748 9 et palmi \({1 \over 4}\) 3, hoc est canne \({1~~3 \over 4~~8}\) 9. Describe questionem sic, et multiplicabis \({1~~3 \over 4~~8}\) 9 per \({9 \over 20}\) 37 et divides per 60: exibunt libre \({1~~4~~\phantom{1}0~~\phantom{1}5~~17 \over 2~~8~~10~~12~~20}\) 5, ut in questione ostenditur749.

  • 737
    £ can.
    35 60
    s.  
    \({2~~11 \over 3~~20}\) 1
    :   om. G V
  • 738ut hic ostenditur:   om. F S
  • 739ut in questione ostenditur:   om. F S
  • 740torscelli:   om. R
  • 741De eodem:   om. R
  • 742
    £ can.
    35 60
    d. s. pal.
    \({1~~\phantom{1}5~~\phantom{1}1 \over 2~~12~~20}\) \({1 \over 8}\)
    :   om. G V
  • 743eruntque:   eritque α
  • 744ideo ~ sub 35:   om. F S
  • 745exibit:   exibunt α
  • 746Ex:   Et ex A V   Et G
  • 747De eodem:   om. F
  • 748
    749 £ can.
    \({9 \over 20}\) 37 60
    d. s. £ 301 (301:   om. F)
    \({1~~4~~\phantom{1}0~~\phantom{1}5~~17 \over 2~~8~~10~~12~~20}\) 5 (\({1~~4~~\phantom{1}0~~\phantom{1}5~~17 \over 2~~8~~10~~12~~20}\) 5 ~ \({1~~3 \over 4~~8}\) 9:   \({1~~4~~\phantom{1}6~~\phantom{1}5~~13~~13 \over 2~~8~~10~~12~~20~~48} 5\) A) \({1~~3 \over 4~~8}\) 9
    (301:   om. F) (\({1~~4~~\phantom{1}0~~\phantom{1}5~~17 \over 2~~8~~10~~12~~20}\) 5 ~ \({1~~3 \over 4~~8}\) 9:   \({1~~4~~\phantom{1}6~~\phantom{1}5~~13~~13 \over 2~~8~~10~~12~~20~~48} 5\) A) :   om. G V
  • 749ut in questione ostenditur:   om. S

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