subducendn.

Brit.

/səbˈdjuːsɛnd/,

/səbˈdʒuːsɛnd/, U.S.

/ˌsəbˈd(j)usɛnd/

Origin: A borrowing from Latin. Etymons: Latin subdūcendus, subdūcere.

Etymology: < classical Latin subdūcendus, gerundive of subdūcere subduce v.

Mathematics. Now rare and historical.

A quantity which is subtracted from another; = subtrahend n. 1.

ΘΚΠ

the world > relative properties > number > arithmetic or algebraic operations > [noun] > subtraction > subtrahend or minuend

minor1612

subtracter1645

minorand1674

subducend1674

subtrahend1685

subtract1690

minuend1706

substrahend1707

substractor1718

substrahend1718

subtractor1724

subtrahend1724

1674 J. Mayne Socius Mercatoris 10 The Proof of Subtraction is by adding the Subducend and Remainder together, and their Aggregate must always be equal to the Minorand.

1706 W. Jones Synopsis Palmariorum Matheseos 16 If the Subducend be taken from the Minuend, there rests the Remainder.

1764 B. Donne Math. Ess. (ed. 2) iv. 14 Find the Minorand-Digit in the Left-hand vertical Column, and look against it in the Table for the Subducend.

1828 Mechanics' Mag. 23 Aug. 52/2 The product of which, by the last quotient figures, is the subducend.

1924 Isis 6 320 Gemma Frisius (1540) calls the smaller number the subducend (subducendus).

This entry has been updated (OED Third Edition, June 2012; most recently modified version published online March 2022).

单词	subducend
释义	subducendn. Brit. /səbˈdjuːsɛnd/, /səbˈdʒuːsɛnd/, U.S. /ˌsəbˈd(j)usɛnd/ Origin: A borrowing from Latin. Etymons: Latin subdūcendus, subdūcere. Etymology: < classical Latin subdūcendus, gerundive of subdūcere subduce v. Mathematics. Now rare and historical. A quantity which is subtracted from another; = subtrahend n. 1. ΘΚΠ the world > relative properties > number > arithmetic or algebraic operations > [noun] > subtraction > subtrahend or minuend minor1612 subtracter1645 minorand1674 subducend1674 subtrahend1685 subtract1690 minuend1706 substrahend1707 substractor1718 substrahend1718 subtractor1724 subtrahend1724 1674 J. Mayne Socius Mercatoris 10 The Proof of Subtraction is by adding the Subducend and Remainder together, and their Aggregate must always be equal to the Minorand. 1706 W. Jones Synopsis Palmariorum Matheseos 16 If the Subducend be taken from the Minuend, there rests the Remainder. 1764 B. Donne Math. Ess. (ed. 2) iv. 14 Find the Minorand-Digit in the Left-hand vertical Column, and look against it in the Table for the Subducend. 1828 Mechanics' Mag. 23 Aug. 52/2 The product of which, by the last quotient figures, is the subducend. 1924 Isis 6 320 Gemma Frisius (1540) calls the smaller number the subducend (subducendus). This entry has been updated (OED Third Edition, June 2012; most recently modified version published online March 2022). < n.1674
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