Übersetzung für 'Aliquot' von Englisch nach Deutsch

aliquot {adj}

gleichteilendmath.

aliquot [ohne Rest teilend]math.

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Werbung

to aliquot

aliquotierenmath.pharm.

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aliquot

Teilprobe {f}

Aliquot {n}biochem.pharm.

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aliquot divisor

aliquoter Teiler {m}math.

aliquot factor

Aliquotierungs­faktor {m}math.

aliquot part

aliquoter Teil {m}

aliquot sequence

Inhaltskette {f}math.

Aliquot-Folge {f}math.

aliquot stops [organ]

Aliquoten {pl} [Orgel]mus.spec.

• He was the composer of the most renowned Emblemata book in Hungary: "Emblemata cum aliquot nummis antiqui operis" (1564).
• The aliquot sequence for 10 comprises five members (10, 8, 7, 1, 0) with this number being the second composite member of the 7-aliquot tree.
• In science, a representative liquid sample taken from a larger amount of liquid is sometimes called an aliquot or aliquot part where the sample is an exact divisor of the whole.
• A different four-string system, aliquot stringing, was invented by Julius Blüthner in 1873 and remains a feature of Blüthner pianos.
• If the aliquot sum of a number was greater than the number, the difference between them he called "fructus" (fruit).

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• For the regenerative dose measurement, the aliquot is irradiated with a known dose before preheating at 160-130 °C for 10 s or 160-300 °C for feldspar or quartz respectively while the signal response (Ri) is measured.
• A pair of amicable numbers constitutes an aliquot sequence of period 2.
• His portrait was engraved by Simon Frisius for Hendrik Hondius I's "Pictorum aliquot celebrium praecipue Germaniae inferioris Effigies".
• With an aliquot sum of 23, fifty-seven is the first composite member of the 23-aliquot tree.
• The word "aliquot" ultimately comes from a Latin word meaning 'some, several'.

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• In 1605 he published a collection of engraved portraits of scholars, "Clarissimorum aliquot litteris, ingenio, fama virorum effigies" (Augsburg, Christophorus Mangus, 1605).
• The aliquot sum "s"("n") of "n" is the sum of the proper divisors (that is, the divisors excluding "n" itself, [...]), and equals σ1("n") − "n"; the aliquot sequence of "n" is formed by repeatedly applying the aliquot sum function.