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Language: English

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Pages: 147

Publisher: Hafner (1951)

ISBN: B0007E30OW

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This is not a book to learn pre-calculus math from, with no previous exposure -- the explanations are too condensed; the reader is expected to fill-in key steps from his/her previous knowledge Plane Trigonometry for the Use of Students Preparing for Examinations: Containing the More Advanced Propositions, Solution of Problems and a Complete ... Papers for the Army, Woolwich, Indi. It is thought to be of Aramaic origin and it was in use from the 4th century BCE to the 4th century CE. Almost contemporaneously, another script, the Brāhmī script, appeared on much of the sub-continent, and would later become the foundation of many scripts of South Asia and South-east Asia. Both scripts had numeral symbols and numeral systems, which were initially not based on a place-value system. [48] The earliest surviving evidence of decimal place value numerals in India and southeast Asia is from the middle of the first millennium CE. [49] A copper plate from Gujarat, India mentions the date 595 CE, written in a decimal place value notation, although there is some doubt as to the authenticity of the plate. [49] Decimal numerals recording the years 683 CE have also been found in stone inscriptions in Indonesia and Cambodia, where Indian cultural influence was substantial. [49] There are older textual sources, although the extant manuscript copies of these texts are from much later dates. [50] Probably the earliest such source is the work of the Buddhist philosopher Vasumitra dated likely to the 1st century CE. [50] Discussing the counting pits of merchants, Vasumitra remarks, "When [the same] clay counting-piece is in the place of units, it is denoted as one, when in hundreds, one hundred." [50] Although such references seem to imply that his readers had knowledge of a decimal place value representation, the "brevity of their allusions and the ambiguity of their dates, however, do not solidly establish the chronology of the development of this concept." [50] A third decimal representation was employed in a verse composition technique, later labelled Bhuta-sankhya (literally, "object numbers") used by early Sanskrit authors of technical books. [51] Since many early technical works were composed in verse, numbers were often represented by objects in the natural or religious world that correspondence to them; this allowed a many-to-one correspondence for each number and made verse composition easier. [51] According to Plofker 2009, the number 4, for example, could be represented by the word " Veda " (since there were four of these religious texts), the number 32 by the word "teeth" (since a full set consists of 32), and the number 1 by "moon" (since there is only one moon). 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