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Jeake's text appears to designate a written exponent of 0 as being equal to an "absolute number, as if it had no Mark", thus using the notation x to refer to an independent term of a polynomial, while a written exponent of 1, in his text, denotes "the Root of any number" (using
232:
356:, i.e. raised to a prime number greater than three, the smallest of which is five. Sursolids were as follows: 5 was the first; 7, the second; 11, the third; 13, the fourth; etc.
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379:(not a multiple of two and three), a number raised to the twelfth power would be the "zenzizenzicubic" and a number raised to the power of ten would be
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383:. The fourteenth power was the square of the second sursolid, and the twenty-second was the square of the third sursolid.
38:), dating from a time when powers were written out in words rather than as superscript numbers. This term was suggested by
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493:
314:
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322:) has only one citation for it. As well as being a mathematical oddity, it survives as a linguistic oddity:
108:, meaning 'squared'. Since the square of a square of a number is its fourth power, Recorde used the word
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136:. Similarly, as the sixth power of a number is equal to the square of its cube, Recorde used the word
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denotes the square of the square of a number's square, which is its eighth power: in modern notation,
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number, i.e. its first power x, as demonstrated in the examples provided in the book).
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of numbers other than squares and cubes. The root word for
Recorde's notation is
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At the time
Recorde proposed this notation, there was no easy way of denoting the
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Recorde proposed three mathematical terms by which any power (that is, index or
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375:, a number raised to the power of seven would be the second sursolid, hence
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The word, as well as the system, is obsolete except as a curiosity; the
60:); he wrote that it "doeth represent the square of squares squaredly".
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Quinion, Michael, "Zenzizenzizenzic - the eighth power of a number",
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Obsolete mathematical term representing the eighth power of a number
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Table of powers, symbols and names or descriptions from 0 to 24 by
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A Zenzizenzizenzizenzike or square of squares squaredly squared
227:{\displaystyle x^{8}=\left(\left(x^{2}\right)^{2}\right)^{2}.}
118:) to express it. Some of the terms had prior use in Latin
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Milestones in
Computer Science and Information Technology
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Therefore, a number raised to the power of six would be
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Numerical
Adjectives, Greek and Latin Number Prefixes
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538:It uniquely contains six Zs. Thus, it is the only
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46:physician, mathematician and writer of popular
30:of a number (that is, the zenzizenzizenzic of
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498:, Greenwood Publishing Group, p. 3,
272:An absolute number, as if it had no mark
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80:occurs at the top of the right hand page.
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342:) greater than 1 could be expressed:
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464:, London: T. Newborough, p. 272
151:Arithmetick Surveighed and Reviewed
381:the square of the (first) sursolid
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601:Archaic English words and phrases
440:(in Latin), Nuremberg, p. 61
330:than any other word in the OED.
261:Signification of the characters
481:, Bradbury, Evans, p. 1045
571:Prime factor exponent notation
525:with more Zs than any other" (
461:A Compleat Body of Arithmetick
246:A Compleat Body of Arithmetick
1:
542:word in the English language.
50:textbooks, in his 1557 work
56:(although his spelling was
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583:Entry at World Wide Words
492:Reilly, Edwin D. (2003),
334:Notation for other powers
315:Oxford English Dictionary
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475:Knight, Charles (1868),
456:Samuel Jeake the Younger
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22:is an obsolete form of
606:History of mathematics
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242:zenzizenzizenzizenzike
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74:The Whetstone of Witte
53:The Whetstone of Witte
611:Mathematical notation
517:"Recorde also coined
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154:. Finally, the word
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24:mathematical notation
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549:, phrontistery.info
438:Arithmetica Integra
114:(spelled by him as
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505:978-1-57356-521-9
367:, written in 1671
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78:Zenzizenzizenzike
58:zenzizenzizenzike
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26:representing the
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28:eighth power
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527:Reilly 2003
377:bissursolid
258:Characters
138:zenzicubike
133:zensizenzum
111:zenzizenzic
48:mathematics
595:Categories
399:References
373:zenzicubic
72:Page from
540:hexazetic
326:has more
142:zenzicube
565:See also
553:19 March
454:(1701),
421:19 March
353:sursolid
340:exponent
255:Indices
248:(1701):
76:, 1557.
458:(ed.),
64:History
502:
350:; and
344:zenzic
240:gives
96:German
91:zenzic
86:powers
348:cubic
105:censo
102:word
44:Welsh
555:2010
500:ISBN
423:2010
393:base
389:root
305:...
299:...
291:ℨℨℨℨ
283:...
277:...
130:and
523:OED
320:OED
302:...
288:16
280:...
148:'s
34:is
597::
529:).
521:,
328:Zs
266:0
124:,
426:.
318:(
269:N
222:.
217:2
212:)
207:2
202:)
197:2
193:x
189:(
184:(
179:=
174:8
170:x
36:x
32:x
Text is available under the Creative Commons Attribution-ShareAlike License. Additional terms may apply.
