Thomas Jefferson and his Decimals 1775–1810: Neglected Years in the History of U.S. School Mathematics

Nonfiction, Science & Nature, Mathematics, Mathematical Analysis, Reference & Language, Education & Teaching, Teaching, Teaching Methods
Cover of the book Thomas Jefferson and his Decimals 1775–1810: Neglected Years in the History of U.S. School Mathematics by Nerida F. Ellerton, M.A. (Ken) Clements, Springer International Publishing
View on Amazon View on AbeBooks View on Kobo View on B.Depository View on eBay View on Walmart
Author: Nerida F. Ellerton, M.A. (Ken) Clements ISBN: 9783319025056
Publisher: Springer International Publishing Publication: November 19, 2014
Imprint: Springer Language: English
Author: Nerida F. Ellerton, M.A. (Ken) Clements
ISBN: 9783319025056
Publisher: Springer International Publishing
Publication: November 19, 2014
Imprint: Springer
Language: English

This well-illustrated book, by two established historians of school mathematics, documents Thomas Jefferson’s quest, after 1775, to introduce a form of decimal currency to the fledgling United States of America. The book describes a remarkable study showing how the United States’ decision to adopt a fully decimalized, carefully conceived national currency ultimately had a profound effect on U.S. school mathematics curricula.

The book shows, by analyzing a large set of arithmetic textbooks and an even larger set of handwritten cyphering books, that although most eighteenth- and nineteenth-century authors of arithmetic textbooks included sections on vulgar and decimal fractions, most school students who prepared cyphering books did not study either vulgar or decimal fractions. In other words, author-intended school arithmetic curricula were not matched by teacher-implemented school arithmetic curricula. Amazingly, that state of affairs continued even after the U.S. Mint began minting dollars, cents and dimes in the 1790s. In U.S. schools between 1775 and 1810 it was often the case that Federal money was studied but decimal fractions were not. That gradually changed during the first century of the formal existence of the United States of America. By contrast, Chapter 6 reports a comparative analysis of data showing that in Great Britain only a minority of eighteenth- and nineteenth-century school students studied decimal fractions. Clements and Ellerton argue that Jefferson’s success in establishing a system of decimalized Federal money had educationally significant effects on implemented school arithmetic curricula in the United States of America.

The lens through which Clements and Ellerton have analyzed their large data sets has been the lag-time theoretical position which they have developed. That theory posits that the time between when an important mathematical “discovery” is made (or a concept is “created”) and when that discovery (or concept) becomes an important part of school mathematics is dependent on mathematical, social, political and economic factors. Thus, lag time varies from region to region, and from nation to nation.

Clements and Ellerton are the first to identify the years after 1775 as the dawn of a new day in U.S. school mathematics—traditionally, historians have argued that nothing in U.S. school mathematics was worthy of serious study until the 1820s. This book emphasizes the importance of the acceptance of decimal currency so far as school mathematics is concerned. It also draws attention to the consequences for school mathematics of the conscious decision of the U.S. Congress not to proceed with Thomas Jefferson’s grand scheme for a system of decimalized weights and measures.

 

View on Amazon View on AbeBooks View on Kobo View on B.Depository View on eBay View on Walmart

This well-illustrated book, by two established historians of school mathematics, documents Thomas Jefferson’s quest, after 1775, to introduce a form of decimal currency to the fledgling United States of America. The book describes a remarkable study showing how the United States’ decision to adopt a fully decimalized, carefully conceived national currency ultimately had a profound effect on U.S. school mathematics curricula.

The book shows, by analyzing a large set of arithmetic textbooks and an even larger set of handwritten cyphering books, that although most eighteenth- and nineteenth-century authors of arithmetic textbooks included sections on vulgar and decimal fractions, most school students who prepared cyphering books did not study either vulgar or decimal fractions. In other words, author-intended school arithmetic curricula were not matched by teacher-implemented school arithmetic curricula. Amazingly, that state of affairs continued even after the U.S. Mint began minting dollars, cents and dimes in the 1790s. In U.S. schools between 1775 and 1810 it was often the case that Federal money was studied but decimal fractions were not. That gradually changed during the first century of the formal existence of the United States of America. By contrast, Chapter 6 reports a comparative analysis of data showing that in Great Britain only a minority of eighteenth- and nineteenth-century school students studied decimal fractions. Clements and Ellerton argue that Jefferson’s success in establishing a system of decimalized Federal money had educationally significant effects on implemented school arithmetic curricula in the United States of America.

The lens through which Clements and Ellerton have analyzed their large data sets has been the lag-time theoretical position which they have developed. That theory posits that the time between when an important mathematical “discovery” is made (or a concept is “created”) and when that discovery (or concept) becomes an important part of school mathematics is dependent on mathematical, social, political and economic factors. Thus, lag time varies from region to region, and from nation to nation.

Clements and Ellerton are the first to identify the years after 1775 as the dawn of a new day in U.S. school mathematics—traditionally, historians have argued that nothing in U.S. school mathematics was worthy of serious study until the 1820s. This book emphasizes the importance of the acceptance of decimal currency so far as school mathematics is concerned. It also draws attention to the consequences for school mathematics of the conscious decision of the U.S. Congress not to proceed with Thomas Jefferson’s grand scheme for a system of decimalized weights and measures.

 

More books from Springer International Publishing

Cover of the book Wood Pellet as a Renewable Source of Energy by Nerida F. Ellerton, M.A. (Ken) Clements
Cover of the book On Values in Finance and Ethics by Nerida F. Ellerton, M.A. (Ken) Clements
Cover of the book Narratives in Black British Dance by Nerida F. Ellerton, M.A. (Ken) Clements
Cover of the book Political Violence, Armed Conflict, and Youth Adjustment by Nerida F. Ellerton, M.A. (Ken) Clements
Cover of the book Qualitative Methodologies in Organization Studies by Nerida F. Ellerton, M.A. (Ken) Clements
Cover of the book The Ordinary Presidency of Donald J. Trump by Nerida F. Ellerton, M.A. (Ken) Clements
Cover of the book Politics of Gross National Happiness by Nerida F. Ellerton, M.A. (Ken) Clements
Cover of the book Clinical Trials Design in Operative and Non Operative Invasive Procedures by Nerida F. Ellerton, M.A. (Ken) Clements
Cover of the book Medicinal Plants of Northern Thailand for the Treatment of Cognitive Impairment in the Elderly by Nerida F. Ellerton, M.A. (Ken) Clements
Cover of the book Passive and Active Measurement by Nerida F. Ellerton, M.A. (Ken) Clements
Cover of the book Using Design Research and History to Tackle a Fundamental Problem with School Algebra by Nerida F. Ellerton, M.A. (Ken) Clements
Cover of the book Full-Duplex Wireless Communications Systems by Nerida F. Ellerton, M.A. (Ken) Clements
Cover of the book Slope-Channel Coupling as a Factor in the Evolution of Mountains by Nerida F. Ellerton, M.A. (Ken) Clements
Cover of the book Researching Chinese English: the State of the Art by Nerida F. Ellerton, M.A. (Ken) Clements
Cover of the book Nearly Zero Energy Communities by Nerida F. Ellerton, M.A. (Ken) Clements
We use our own "cookies" and third party cookies to improve services and to see statistical information. By using this website, you agree to our Privacy Policy