Translating the word Umgebung in a work by Goethe, Carlyle coined the term environment in the South of Scotland in 1828. Goethe’s usage involves reference to a Scottish subject, Macpherson’s Ossian. Referring to this, in 1942 Spitzer argued that the broader meaning of the word was misrepresented by Carlyle’s translation. However, after coining the term environment, Carlyle’s later work can be read as a significant realisation of this broader Goethean meaning, through his literary-critical discussion of Robert Burns, literary-philosophical Sartor Resartus, (...) and his biography and historiography. The term needs to be seen partly as a response to a large number of intersecting social, political, economic, and agrarian changes associated with the Enlightenment, the industrial revolution, and in particular the modernising transformations of the Lowland Clearances. But, through the ways in which this examination of the term’s coinage brings into relation Goethe, Carlyle, the philosophy of Thomas Reid, and a theory of concepts by Sir William Hamilton, the hybridising processes involved in coining the term can also be seen as constituting a pivotal moment of transnational cultural exchange, an encapsulation of diversity, an interdisciplinary interrelation of literary, philosophical, and social critique and a paradigm-shifting challenge to the authority of mechanism. These intersecting elements are peculiarly apt with regard to certain radical dimensions of continuing relevance to the counter-Enlightenment position of Adorno and Horkheimer, humanity’s relation with nature, our continuing struggles with the Enlightenment legacy, and to the expansive, plural, and potentially evolving character of the notion of environment – but also to the later emergence of environmentalism. (shrink)

This article focuses on the introduction, diffusion and function of coinage in Sybaris and Metapontium, cities considered the first to mint coinage in southern Italy. In this paper, there is an effort to combine a series of numismatic data along with non-numismatic ones in order to draw broader conclusions on the introduction of coinage and its impact on the societies of these two poleis. The main argument is that coinage was introduced in order for the elite, rich landowners governing the (...) cities to profit from selling their agricultural products. Nevertheless, the demos benefited also from coinage, as the minting of fractions reveals. This group also had a certain political power in these two cities and their interests were taken into consideration by the ruling elites. The spread of the coinage of these two cities in southern Italy and other areas suggests that ultimately coinage served, already from the Archaic period, as an important tool for all kinds of economic transactions of which trade constituted the greatest part. (shrink)

Thomas Harriot was the finest English mathematician before Isaac Newton, but his work on the coinage of his country is almost unknown, unlike Newton’s. In the early 1600s Harriot studied several aspects of the gold and silver coins of his time. He investigated the ratio between the values of gold and silver, using data derived from the official weights of the coins; he used hydrostatic weighing to determine the composition of the coins; and he studied the methods used to calculate (...) how metals should be combined in order to produce the required standard of purity. This work required not only arithmetical skill, but also great insight into the relationships between the various quantities, and here his ‘greate invention of algebra’ played its part. The gold and silver coins were critically important in the national economy at that time, because they had intrinsic value and represented the country’s store of wealth. In his lifetime Harriot was supported by the patronage of Henry Percy, the Earl of Northumberland, who was a member of the Privy Council in 1604 when great changes to the English coinage were being made. After Harriot’s death his papers remained under the control of one of his executors, Sir Thomas Aylesbury, who became Master of the Tower Mint in 1635. These facts suggest that his work on the coins was considered to be important for practical reasons, not just academic ones. In this article the interplay between the scholarly work and its application to matters of national significance will be analysed in depth. The conclusions also throw some light on the long-standing mystery surrounding the fate of Harriot’s papers. (shrink)

Name der Zeitschrift: Journal of Ancient History Jahrgang: 4 Heft: 2 Seiten: 158-190.

Located astride the shipping routes linking southern Asia Minor with the coasts of Syria and Palestine and Egypt, the island of Cyprus has always been regarded as a stepping stone of the cultural and economic communications interconnecting different areas of the eastern half of the Mediterranean. Politically this role has been first enhanced during the Hellenistic, Roman and then in the early medieval period when in the seventh century Cyprus acquired an important role as military Byzantine stronghold. Economically, the significance (...) of Cyprus in the passage from the late antiquity to the early middle ages benefitted from its essential role as hub along the eastern tax-spine through which Egypt fed Constantinople and along the long-distance trade-routes based upon the sea-movement of luxury goods. This multifunctional role of Cyprus as a bridge between different regions of the eastern Mediterranean can be further assessed through the analysis of the numismatic material. Here, indeed, the study of the coins and coinage yielded by the archaeological excavations in urban centres like Salamis-Constantia, Paphos-Saranda Kolones, and Kourion should be paired with both the reassessment of the publication of the old Cypriot hoards and stray finds and the recent studies on the so-called Arab-Byzantine coinage found both in Cyprus and in the closer Syria-Palestine region. The examination of this material allows to develop a different interpretative scheme than the one traditionally adopted to interpret the fate of Cyprus after the Muslim raids and the occupation of Syria and Palestine. Cyprus and its cities were still frequented in the passage from late antiquity to the early middle ages, preserving a variable but still traceable degree of monetary economy including Byzantine emissions and Arab specimens, inferring the maintenance of political, commercial and cultural relations between the Byzantine Empire and the Umayyad Caliphate. (shrink)

Summary In terms of control of composition, the fabrication of money was arguably the most demanding of all pre-Industrial Revolution metallurgical practices. The calculations involved in such control needed arithmetical computations involving repeated multiplications and divisions, not only of integers but also of mixed numbers. Such computations were possible using Roman numerals, but with some difficulties. The advantages gained by employing arithmetic using Indo-arabic numerals for alloying calculations would have been the same as for other types of commercial calculations. A (...) method of calculating the proportions of two coinage alloys of different compositions that were needed to produce a third alloy of specified intermediate composition, eventually known as the rule of alternate alligation, was however a specific requirement in the minting of money. This requirement made a particular demand on medieval mathematics, as a solution was not possible using arithmetic alone. Furthermore, the problem became indeterminate when more than two components were available for mixing. All the necessary methods of calculation were described by Fibonacci in his Liber abbaci. These methods are to be found in a sequence of practical arithmetics that stretch through the trattati d'abbaco of the Italian city states during the fourteenth and fifteenth centuries, to the first printed books of Continental authors such as Pacioli. Of the earliest sixteenth-century printed English books on practical arithmetic, The Grounde of Artes by Robert Recorde contained the first advance in the methodology of alternate alligation since Fibonacci. In the seventeenth century, formal proof of the rule of alternate alligation was given by Kersey in his practical arithmetics and in his treatise on algebra. The topic was also addressed by several authors of academic algebras. It was in this century that the problem of indeterminacy in the solution of alternate alligation involving the mixture of more than two components, was finally resolved. English mint accounts provide little direct information on the alloying calculation carried out, and nothing on the methods used. However, the continued description of such calculations in other mint documents, merchants notebooks, and in goldsmiths' handbooks spanning four centuries imply that the calculations described in practical arithmetics were used in practice. Monetary matters had high economic and political profiles during the whole of the time span covered in this study. The influence of such considerations pervades the history of the technology of minting and the mathematics on which it called, and is discussed in context. (shrink)

In terms of control of composition, the fabrication of money was arguably the most demanding of all pre-Industrial Revolution metallurgical practices. The calculations involved in such control needed arithmetical computations involving repeated multiplications and divisions, not only of integers but also of mixed numbers. Such computations were possible using Roman numerals, but with some difficulties. The advantages gained by employing arithmetic using Indo-arabic numerals for alloying calculations would have been the same as for other types of commercial calculations. A method (...) of calculating the proportions of two coinage alloys of different compositions that were needed to produce a third alloy of specified intermediate composition, eventually known as the rule of alternate alligation, was however, a specific requirement in the minting of money. This requirement made a particular demand on medieval mathematics, as a solution was not possible using arithmetic alone. Furthermore, the problem became indeterminate when more than two components were available for mixing. All the necessary methods of calculation were described by Fibonacci in his Liber abbaci. These methods are to be found in a sequence of practical arithmetics that stretch through the trattati d'abbaco of the Italian city states during the fourteenth and fifteenth centuries, to the first printed books of Continental authors such as Pacioli. Of the earliest sixteenth-century printed English books on practical arithmetic, The Grounde of Artes by Robert Recorde contained the first advance in the methodology of alternate alligation since Fibonacci. In the seventeenth century, formal proof of the rule of alternate alligation was given by Kersey in his practical arithmetics and his treatise on algebra. The topic was also addressed by several authors of academic algebras. It was in this century that the problem of indeterminacy in the solution of alternate alligation involving the mixture of more than two components, was finally resolved. English mint accounts provide little direct information on the alloying calculations carried out, and nothing on the methods used. However, the continued description of such calculations in other mint documents, merchants notebooks, and in goldsmiths' handbooks spanning four centuries imply that the calculations described in practical arithmetics were used in practice. Monetary matters had high economic and political profiles during the whole of the time span covered in this study. The influence of such considerations pervades the history of the technology of minting and the mathematics on which it called, and is discussed in context. (shrink)

: The article investigates the earliest appearance of a group of words which are identified in the literature as the shahāda but are rarely defined on the assumption that everyone knows what the shahāda is. The basic argument is that there was more than one version of the shahāda circulating in the Islamic world at the beginning of the eighth decade A.H./690s C.E. and that scholars need to define which version they mean when using the term “shahāda” for this early (...) period. Evidence for the argument includes data from stelae from Aswan to the Fatimid era, the Dome of the Rock and early Muslim coinage. (shrink)