Further draft of MINT00327 (Mint 19/2/52) and MINT00328 (Mint 19/2/61)

Author: Isaac Newton

Source: MINT 19/2/62, National Archives, Kew, Richmond, Surrey, UK

Additional Information
- Notes on the Electronic Edition
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- Revision History
  - 1 January 2001
    - Catalogue information compiled by Rob Iliffe, Peter Spargo & John Young
  - 29 September 2011
    - Catalogue exported to teiHeader by Michael Hawkins
  - 10 October 2019
    - Transcribed by Kees-Jan Schilt
- Download MINT02004.xml and schema (advanced users only)
Related Texts
- This document is a version of:
  Holograph table of gold coins, drawn up as an appendix to MINT00322 (Mint 19/2/111-16) [MINT 19/2/52]

<62r>

	Assay	Weight before wearing	Standard weight before wearing	Value before wearing.
	W 2^wt W 2	Weight before wearing	Standard weight before wearing	Value before wearing.
A thre Guilder piece of Holland or piece of 10 Schellings or 60 styvers	w. 2^dwt	1. o. 8	1. 0. 3 2	5. 2, 46
x A Guilder or piece of 20 styvers	w. 0. 2^d	0. 6. 18.		1. 8,8,2
A ten shelling piece of Zeland	w. 0. 2^dwt	1. 0. 6	1. 0. 1. 4	5. 2, 2
A schelling of Holland & Zeland	w. 4. 10	0. 2. 23		0. 6,25.
A Ducaton of Holland or piece of 3 Guilders three styvers	B 0. 3^dwt	1. 0. 21	1. 1. 3. 16	5. 5,59
A Patagon or Rix doller of Holland or piece {of} 2 $\frac{1}{2}$ Guilders	w. 0. 12	0. 18. 1
A 4 Mark piece of Denmark or piece of 4 Marks Lubs	w. 3. 1	0. 14. 8	10. 10. 7	2. 8∟47 $\frac{1}{2}$
Another 4 Mark piece	w. 1. 1	0. 11. 13 $\frac{1}{2}$	10. 10.	2. 8∟3
Rixdollers of the present & two last Emperors	w. 0. 10 $\frac{1}{2}$	0. 18. 9	17. 12. 3	4. 6∟27
Rixdollers of Ferdinand Archduke of Austria	w. 0. 10 $\frac{1}{2}$	0. 18. 5
Rix doller of Hamborough. 1623, 1631	w. 0. 8	0. 18. 9
Rix Doller of Dantzick 1640, 1650	w. 0. 10 $\frac{1}{2}$	0. 18. 9	17. 12. 3	4. 6∟2
Rix Doller of Lubec 1581 1588 1630	w. 0. 9'	0. 18. 16
Eight Mark piece of Swedeland	sta	1. 0. 4	1. 0. 4	5. 2∟52.
ix Doller of Franckfurt 1634 1638, 1641, 1647	w. 0. 9	0. 18. 8
Rix doller of Nuremberg 1621, 1623, 1626	w. 0. 6	0. 18. 10
Rix dollers of Sig. III 1620 & Vladislaus IIII Kings of Poland 1633 1645	w. 0. 10	0. 18. 9
rix dollers of the former Dukes of Brandenburg	w. 0. 9	0. 18. 13
Ecu of Fance	B. 0. 7	1. 4. 15	1. 5. 9. 13	6. 6∟75
Crusado of Genua	B. 0. 7	1. 4. 15	1. 5. 9. 13	6. 6∟75
Ducat of Venice or piece of 6 lires.	W. 1. 3 $\frac{1}{2}$	0. 14. 14	0. 12. 19. 17	3. 3∟76
Ducat of Florence & Leghorn	B. 0. 8	1. 0. 3	1. 0. 20. 8	5. 4{}4 {illeg}
Ric doller of Hannover 1625	w0. 0. 8	0. 18. 11
Rix doller of Luneburg 1636	w. 0. 10	0. 18. 11
Rix doller of the Duke of Han̄er	w. 0. 8	0. 18. 17
Rix doller with the cross of Albertus, 1549	w. 0. 7 $\frac{1}{2}$	0. 18. 12
Teston of the Pope X	w. 0. 0 $\frac{1}{2}$	0. 5. 21 $\frac{1}{4}$	5. 20. 19	1. 6∟206
Or rather the Teston	w. 0. 1	0. 5. 21. $\frac{1}{4}$	5. 20. 17 $\frac{1}{2}$	1. 6∟ 19
Ecu or Excuti of the pope		1. 0. 14 $\frac{1}{2}$
A half Jule of the Pope not worn		0. 0. 20 $\frac{1}{2}$
A crusado of Venice or piece of 140 sols or 7 lires		1. 0. 6
A pice of 124 sols or 6 lires 4 sols		0. 181 $\frac{1}{2}$
A Venetian coyn perhaps of 124 sols or 6 lires 4 sols	w. 2. 6	0. 17. 10	0.13.19. 8	3.6∟86
Gulden of the Duke of Hannover	B. 0. 17	0. 8. 9	0. 9. 0. 9	2. 4∟48

The Hungary Ducat	B. 1.^car 2^gr $\frac{1}{4}$	2^dwt 5 $\frac{2}{3}$
The Ducat of Holland ad legem Imperij	1. 2.	2. 5 $\frac{1}{2}$	2. 9. 3	9. 6∟3
The Ducat of Campen in Holland	1. 2.	2. 5 $\frac{1}{2}$	2. 9. 3	9. 6∟3
The A double Ducat of the Duke of Hannover	1. 2.	4. 10 $\frac{1}{3}$	4. 17. 9	18. 10∟9
The Ducat of the Bishop of Bameberg	1. 2.	2. 5 $\frac{2}{3}$	2. 9. 7.	9. 6∟7
The Ducat of the Elector of Brandenburg	1. 1.	2. 5
The Ducat of Denmark	1. 2.	2. 5 $\frac{1}{2}$	2. 9. 3	9. 6∟3
The Ducat of Poland current at Dantzick	1.. 2.	2. 5	2. 8. 12	9. 5∟2
The Sequin Chequin or Zacheen of Venice	1. 3 $\frac{3}{4}$	2. 5 $\frac{3}{4}$	2. 10. 11	9. 9∟1
The Lewidor	w. 0. o $\frac{1}{2}$	4. 8	4. 7. 8	17. 2 $\frac{4}{5}$
The Spanish Pistole	w. 0. 0 $\frac{1}{2}$	4. 8	4. 7. 8	17. 2 $\frac{4}{5}$
The $\frac{1}{2}$ Moeda of Portugal	sta.	3. 10 $\frac{1}{2}$	3. 10. 10	13. 9