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单词 connexity
释义

connexityn.

/kəˈnɛksɪti/
Etymology: < French connexité, medieval Latin connexitās = connexio (Du Cange), < French connexe , Latin co(n)nexus , connex adj.: see -ity suffix.
1. The quality of being connected; connectedness.
ΘΚΠ
the world > relative properties > wholeness > mutual relation of parts to whole > fact or action of being joined or joining > fact or action of being connected or connecting > [noun]
colligation1502
colligance?1541
connexity1603
concretion1605
connection1609
connexure1615
band1631
connectedness1844
1603 J. Florio tr. M. de Montaigne Ess. ii. xi. 247 The Peripathetikes doe also disavow this connexitie, and indissoluble knitting together [of the virtues].
1708 P. A. Motteux Wks. F. Rabelais (1737) V. 235 The superficial connexity of our Heels.
1886 Athenæum 31 July 140/1 The universal connexity of existence is as clear to him as to Dionysius Areopagitus.
2. concrete. A thing or matter connected. Obsolete.
ΚΠ
1645 Treaty w. Spain in C. King Brit. Merch. III. 150 I grant you the most full and complete Power and most ample Commission, as by Law is required and necessary, with their Incidencies, Dependencies, Annexities and Connexities.
3. Mathematics and Logic. The property of being connected adj. 5.
ΘΚΠ
the world > relative properties > number > mathematics > [noun] > mathematical property
irreductibility1865
utility1881
intransitivity1889
independence1902
non-linearity1904
connexity1905
analyticity1914
irredundance1925
irreflexiveness1933
decidability1936
non-emptiness1936
undecidability1942
irredundancy1952
irreflexivity1964
single-valuedness1968
1905 E. V. Huntington in Ann. Math. 6 157 If a and b are distinct elements of K, then either a < b or b < a. This postulate has been called by Russell the postulate of connexity.
1907 E. W. Hobson Theory of Functions of Real Variable §40 The most important properties of a function may still subsist even if the domain of the variable lacks the property of connexity.
1925 A. N. Whitehead Sci. & Mod. World (1926) 235 The third condition to be satisfied by an abstractive hierarchy will be called the condition of connexity.
1934 M. R. Cohen & E. Nagel Introd. Logic vi. 115 A relation with this property is said to have connexity.
1941 O. Helmer tr. A. Tarski Introd. Logic vii. 161 These theorems are known as the ‘laws of connexity’.
This entry has not yet been fully updated (first published 1891; most recently modified version published online March 2019).
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