reducendn.

Brit.

/rᵻˈdjuːsɛnd/,

/rᵻˈdʒuːsɛnd/, U.S.

/rəˈd(j)usɛnd/,

/riˈd(j)usɛnd/

Origin: A borrowing from Latin. Etymons: Latin redūcendum, redūcere.

Etymology: < classical Latin redūcendum, neuter gerundive of redūcere reduce v.

Logic and Mathematics. Now rare.

A number or logical form which is to be reduced. Frequently attributive.

ΘΚΠ

the world > relative properties > number > ratio or proportion > fraction > [noun] > process of reducing fraction > elements of reducing denominator

common denominator1552

reducenda1690

reducera1690

a1690 S. Jeake Λογιστικηλογία (1696) 152 The Number given to be reduced is called the Reducend.

1796 W. Best Conc. Syst. Logics 74 How far does this species of reduction prove the truth, of the conclusion of the reducend?

1847 G. Boole Math. Anal. Logic 45 Reducend Mood, Baroko.

1880 W. H. S. Monck Introd. Logic xvi. 181 Both extremes of the Reducend Syllogism occur in its conclusion.

1906 J. L. O'Byrne Croke Logic iii. iv. 171 The truth of the reducend conclusion is inferred from the falsehood of the substituted premiss.

This entry has been updated (OED Third Edition, September 2009; most recently modified version published online March 2022).

单词	reducend
释义	reducendn. Brit. /rᵻˈdjuːsɛnd/, /rᵻˈdʒuːsɛnd/, U.S. /rəˈd(j)usɛnd/, /riˈd(j)usɛnd/ Origin: A borrowing from Latin. Etymons: Latin redūcendum, redūcere. Etymology: < classical Latin redūcendum, neuter gerundive of redūcere reduce v. Logic and Mathematics. Now rare. A number or logical form which is to be reduced. Frequently attributive. ΘΚΠ the world > relative properties > number > ratio or proportion > fraction > [noun] > process of reducing fraction > elements of reducing denominator common denominator1552 reducenda1690 reducera1690 a1690 S. Jeake Λογιστικηλογία (1696) 152 The Number given to be reduced is called the Reducend. 1796 W. Best Conc. Syst. Logics 74 How far does this species of reduction prove the truth, of the conclusion of the reducend? 1847 G. Boole Math. Anal. Logic 45 Reducend Mood, Baroko. 1880 W. H. S. Monck Introd. Logic xvi. 181 Both extremes of the Reducend Syllogism occur in its conclusion. 1906 J. L. O'Byrne Croke Logic iii. iv. 171 The truth of the reducend conclusion is inferred from the falsehood of the substituted premiss. This entry has been updated (OED Third Edition, September 2009; most recently modified version published online March 2022). < n.a1690
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