대칭성,symmetry

Difference between r1.5 and the current

@@ -1,5 +1,6 @@
#noindex
arithmetic/algebra에선 sameness와 마찬가지??
arithmetic/set theory/(basic)algebra에선 sameness와 마찬가지?? 등호(=)양쪽이 같은...? 정확히 tbw
geometry/physics/abstract algebra에선 물론 '대칭'하면 생각나는 그 뜻이고. [[공간,space]] 안에서.

Rel (이름에 symm...이 포함)
asymmetry KmsE:asymmetr KpsE:asymmetr Ndict:asymmetry
@@ -69,5 +70,4 @@

----
[[Date(2023-12-29T18:01:42)]] Pagename 대칭(모두 변환함) -> 대칭성 으로 결정.


arithmetic/set theory/(basic)algebra에선 sameness와 마찬가지?? 등호(=)양쪽이 같은...? 정확히 tbw
geometry/physics/abstract algebra에선 물론 '대칭'하면 생각나는 그 뜻이고. 공간,space 안에서.

Rel (이름에 symm...이 포함)
asymmetry KmsE:asymmetr KpsE:asymmetr Ndict:asymmetry
antisymmetry KmsE:antisymmetr KpsE:antisymmetr Ndict:antisymmetry
skew-symmetry KmsE:skew KpsE:skew Ndict:skew-symmetry
ex
반대칭행렬,skew-symmetric_matrix

대칭군
symmetry_group
symmetric_group



WpKo:대칭
"대칭(對稱), 시머트리(symmetry) 또는 대칭성(對稱性)"

WpKo:점대칭
iw en WpEn:Point_reflection .... "An object that is invariant under a point reflection is said to possess point symmetry"
iw ja WpJa:点対称 ... 点対称(てんたいしょう、point symmetry, point reflection)
점,point

WpKo:선대칭
선대칭 or 축대칭 ?
{
axial symmetry
WtEn:axial_symmetry x 2024-04
WpEn:Axial_symmetry = https://en.wikipedia.org/wiki/Axial_symmetry
see also에 axiality ....
{
KmsE:axiality x 2024-04
WpEn:Axiality_(geometry) = https://en.wikipedia.org/wiki/Axiality_(geometry)
} // axiality ... Ggl:axiality NN:axiality NdEn:axiality Bing:axiality
} // axial symmetry ... Ggl:axial symmetry Bing:axial symmetry NN:axial symmetry

translational_symmetry - curr. 병진운동,translational_motion?action=highlight&value=translational_symmetry 아랫부분

circular_symmetry
{
circular symmetry
원대칭? 원형대칭?
KmsE:circular symmetry x 2024-03
https://en.wikipedia.org/wiki/Circular_symmetry
NN:circular symmetry x 2024-03
Ggl:circular symmetry
}

spherical_symmetry
{
spherical symmetry
구대칭 ? 구형대칭? - 구면대칭 via KmsE:spherical symmetry
} // spherical symmetry ... NN:spherical symmetry - 구대칭(생화학백과) Ggl:spherical symmetry Bing:spherical symmetry

2023-12-30 Pagename 대칭(모두 변환함) -> 대칭성 으로 결정.