71 De143 eodem pro libris et soldis et denariis

Item rotuli 1000 venduntur pro libris \({\phantom{1}5~~\phantom{1}8 \over 12~~20}\) 57; quantum valent
⑨ £
13781 1000
\({\phantom{1}5~~\phantom{1}8 \over 12~~20}\) 57
pensa per 11 est ②  
  527
\({1~~\phantom{1}1~~\phantom{1}3~~\phantom{1}4~~10~~\phantom{1}0 \over 6~~10~~10~~10~~12~~20}\) 5 \({5 \over 6}\) 87
144 ergo rotuli \({5 \over 6}\) 87? Descripta itaque questione, multiplica 57 per suam virgulam; [V:36v] erunt 13781, que pone super 57. Item multiplica 87 per 6 et adde 5; erunt 527, que multiplica per 13781: erunt 7262587, que divide per 1000 et per fractiones reliquorum numerorum, hoc est per \({1~~\phantom{1}0~~\phantom{1}0~~\phantom{1}0~~\phantom{1}0~~\phantom{1}0 \over 6~~10~~10~~10~~12~~20}\): exibunt libre \({1~~\phantom{1}1~~\phantom{1}3~~\phantom{1}4~~10~~\phantom{1}0 \over 6~~10~~10~~10~~12~~20}\) 5.

  • 143De ~ denariis:   om. R
  • 144
    ⑨ £
    13781 (13781:   om. S) 1000
    \({\phantom{1}5~~\phantom{1}8 \over 12~~20}\) 57
    pensa per 11 est ② (est ②:   om. F   ② R)  
      527
    \({1~~\phantom{1}1~~\phantom{1}3~~\phantom{1}4~~10~~\phantom{1}0 \over 6~~10~~10~~10~~12~~20}\) (\({1~~\phantom{1}1~~\phantom{1}3~~\phantom{1}4~~10~~\phantom{1}0 \over 6~~10~~10~~10~~12~~20}\):   om. F   ) 5 \({5 \over 6}\) 87
    (13781:   om. S) (est ②:   om. F   ② R) (\({1~~\phantom{1}1~~\phantom{1}3~~\phantom{1}4~~10~~\phantom{1}0 \over 6~~10~~10~~10~~12~~20}\):   om. F   ) :   om. V

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