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单词 figurate arithmetic
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figurate arithmetic
b. figurate numbers: numbers, or series of numbers, formed from any arithmetical progression in which the first term is a unit, and the difference a whole number, by taking the first term, and the sums of the first two, first three, first four, etc., terms as the successive terms of a new series, from which another may be formed in the same manner, and so on. So figurate arithmetic, the science of such numbers.Thus from the arithmetical series 1, 2, 3, 4, etc., a second series 1, 3, 6, 10, etc. (‘triangular’ numbers) is formed as above described; and from this again a third series, 1, 4, 10, 20 (‘pyramidal’ numbers).
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the world > relative properties > number > arithmetic > [noun] > kinds of
decimal arithmetic1608
disme1608
decimal1623
vulgar arithmetic1653
logistic1656
figurate arithmetic1666
rhabdology1667
mental arithmetic1766
binary arithmetic1796
the world > relative properties > number > mathematical number or quantity > [noun] > produced in a certain way > figurate or polygonal
corporal number1594
figurate numbers1666
polygonal1717
figurate1796
polygon1842
the world > relative properties > number > mathematical number or quantity > numerical arrangement > [noun] > set > sequence > progression > numerical elements in or parts of
parcel1561
figurate numbers1666
harmonic mean1706
harmonical1796
arithmetical1798
harmonic average1949
1706 W. Jones Synopsis Palmariorum Matheseos 163 The Sums of Numbers in a Continued Arithmetic Proportion from Unity are call'd Figurate..Numbers.
1785 C. Hutton Math. Tables 7 The several orders of figurate numbers, which he [Vieta] calls triangular, pyramidal, etc.
1816 tr. S. F. Lacroix Elem. Treat. Differential & Integral Calculus 528 Ex. 2 The sum of the x first terms of any progression of figurate numbers being required.
1666 J. Collins Let. in S. P. Rigaud & S. J. Rigaud Corr. Sci. Men 17th Cent. (1841) (modernized text) I. 122 As to Figurate Arithmetic, it is largely handled in Maurolycus.
extracted from figurateadj.n.
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