Partial holograph draft on Italian coinage

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At Millain the {illeg} Piece of 8 \(w^ch is worth 4s 6^d went lately/ for 5 lires 17 |sols|n & the Philippo for 6 lires so that |or| |1|{illeg}7 sols {sic} & thence the lire is|wa|s worth 9^d_∟23 or thereabouts, {illeg}|&| the sol Philippo w^ch goes\went/ there for {illeg} 6 lires that is for 3 sols more then y^e Piece of 8 {was}\is/ worth 4^s. 7^d_∟2|3|845. {There} the And there the Pistole goes for 24 {liv{illeg}|r|es}\The/ Philippo goes now \at Millain/ (as I am informed) for 7 lires & the \Spanish/ Pistole \of Spain & Millain/ for 24 lires or 3$\frac{3}{7}$ Philippos that is for 15^s. 9^d_∟89. And at Venice the Sequin goes two

At Venice the Phelippo goes for 8$\frac{1}{2}$ lires & the Sequin for 17 lires that is for two Philippos or 9^s. 2^d_∟77.

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The Crown of Tuscany. w. 1^dwt. w^t 16^dwt 18^gr sta 16. 16. 4. Value 51^d69

The/A\\A/ $\frac{1}{2}$ Guilden of \the Duke of/ Brunswick \or peice {sic} of $\frac{1}{3}$ 1679/ was raised f{illeg}|r|om 22|11| to 25|13| Marien Grosh, Better 17$\frac{1}{2}$^dwt W^t 4^dwt. 17$\frac{1}{2}$^gr. Sta

A Roupe Better 17^dwt W^t {illeg}|7|^dwt 10^gr

A Quarter Guilder of the Duke of Saxony or piece of $\frac{1}{6}$. Better 6$\frac{1}{2}$^dwt. W^t 2^dwt 10$\frac{1}{2}$^gr. Sta 2. 12. 4$\frac{1}{4}$

The Doller \or Patagon/ of the B^p of Liege Worse 12^dwt W^t 17^dwt 22$\frac{1}{2}$^gr. Sta 16. 22. 5. Value 52^d_∟48

The Gulden of y^e B^p of Hildesheim or piece of 24 Marien Grosh now raised to 26. Wrose 2^oz 0$\frac{1}{2}$^dwt. W^t 11^dwt 22. Sta 10. 20. 5 9. 17. 17. Value 30^d_∟21

The 4 Mark piece of Swedland W{illeg}|o|. 58. W^t 13^dwt 10. sta 9. 19. 0

For y^e Croisat of Genoa \w^ch is worth 6. 6$\frac{2}{\mathrm{}}$/ goes at {illeg} Geneva for 15$\frac{1}{2}$ Florens &

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At Florence {the}|&| Legorn the silver Ducat goes for 7 lires or 10$\frac{1}{2}$ Iulios & by assay |is| worth 6|5|^s {illeg}|4|_∟^d{42}|6||3| & therefore the Lire of Florence is {illeg}|9|^d_∟22|3|3 & y^e Iulio 6^d_∟155. And there & at Legorn the P{illeg}|is|tole goes for 20 lires or 15^s. 4^d$\frac{2}{3}$ & the Lewidor & Spanish Pistole for between 20 & 21 Lires

At Rome \Bulloign & Ancona (a city upon y^e Gulph of Venice)/ thre {sic} Iulios make a Teston & the Teston by assay is worth 1^s. 6_∟^d21 whenc{illeg}|h| the Iulio is 6_∟^d06|7|{illeg}. \Let it be supposed 6_∟155 as above./ In those palces the Pistole of Italy goes for {illeg}|3|0 Iulios or {illeg}|15|^s. 2_∟^d1 & the Spanish Pistole for 31 Iulios or 15^s. 8_∟^d17. {A}

At Rome Florence \Legorn/ Bullo{illeg}|ig|n & Ancona (a city upon the P{illeg} Gulph of Venice) three Iulios make a Teston & the teston by assay is worth 1^s. 6_∟^d21. {illeg} Ten Iulios & an ha 10$\frac{1}{2}$ Iulios make the Ducat of Florence & that Ducat by the assay is worth 5^s. 4_∟^d{0}3 Whence the I \{illeg}|&| the{illeg}|refore| y^e Iulio is 6_∟^d07 {illeg} But at Florence 3 Iulios go for two lires or 1{illeg}^s. 6_∟466 & thence the Iulio is worth 6_∟^d155 & 10$\frac{1}{2}$ Iulios for the ducat/ & thence y^e Iulio is \worth/ 6_∟155. Ten Iulios make y^e Escudi or Ecu of Rome but I cannot yet procure {illeg}|a|n assay of that piece of money for an assay. Now in those cities the Pistole of Italy goes for 30 Iulios or 15^s. 4_∟65 & the Spanish Pistole for 31 Iulios or 15^s. 10^d_∟805 supposing the Iulio 6_∟^d155.

At Florence & Legorn 3 Iul{illeg}|i|os make 2 lires, at Bulloign 2 Iulios or 20 Boulingis or soldi make a lire. In these Places & at Rome {illeg} Iulios & Ancona

At B{illeg}|o|ulogne \& Ancona/ the Sequin of Venice goes for 18 9 lires or 18 Iulios that is\or/ 9^d. 2^d_∟19 & the Hungary Ducat for 8$\frac{1}{2}$ lires or 17 Iulios {illeg} \or/ 8^d|.|_∟ 8^d_∟635