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单词 self-coincidence
释义

self-coincidencen.

Brit. /ˌsɛlfkəʊˈɪnsᵻd(ə)ns/, U.S. /ˌsɛlfˌkoʊˈɪnsəd(ə)ns/
Origin: Formed within English, by derivation. Etymons: self- prefix, coincidence n.
Etymology: < self- prefix + coincidence n.
1. Geometry. In a geometric figure: the fact or state of coinciding exactly with its former position and orientation following displacement, esp. by rotation or reflection. Cf. symmetry operation n. at symmetry n. Compounds 2.
ΘΚΠ
the world > relative properties > number > geometry > [noun] > geometrical property
duality1532
magnitude1570
solidity1570
order1706
symmetry1823
unicursality1887
self-coincidence1902
closure1905
non-orientability1938
1902 H. Hilton in London, Edinb., & Dublin Philos. Mag. 6th Ser. 3 212 In that case the operations referred to would not bring the axes of V6 into self-coincidence.
1966 J. H. Cadwell Topics in Recreational Math. xi. 117 A pattern is characterised by the set of isometric motions that bring it into self-coincidence, and this set forms a discrete group.
2008 S. K. Chatterjee Crystallogr. & World of Symmetry iii. 16 If..the diagram was a square, then the minimum angle through which it had to be rotated for self coincidence would be 90°.
2. Crystallography. In a crystalline structure: the state of appearing unchanged in orientation following displacement.
ΘΚΠ
the world > matter > chemistry > crystallography (general) > crystal (general) > crystal symmetry > [noun] > types of
orthosymmetry1878
trigonal symmetry1878
holosymmetry1895
tetartosymmetry1895
self-coincidence1904
1904 Knowledge June 110/1 Every molecule of the medium..is brought by certain so-called ‘movements’ into the position previously occupied by some other molecule of the medium (the medium is said to be ‘brought to self-coincidence’ by such a movement).
1969 T. Kovacs Princ. of X-ray Metall. i. 12 A body has rotational symmetry if rotating it around an axis brings it into self-coincidence.
2016 M. Lee X-ray Diffraction for Materials Res. ii. 38 The cubic crystal comes into self-coincidence when rotated through 120° about any of the triads.
This entry has been updated (OED Third Edition, January 2018; most recently modified version published online March 2022).
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n.1902
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