[[구,sphere]] [[구면,sphere]] 중 TBD. kms는 그냥 구이긴 한데 아님 [[구면,spherical_surface]]? [[https://terms.naver.com/entry.naver?docId=1066056&cid=40942&categoryId=32223 두산백과: 구면 spherical surface]] 직교좌표 [[공간,space]]([[유클리드_공간,Euclidean_space]]) 안에서 [[점,point]] $(a,b,c)$ 을 [[중심,center]]으로 하고 [[반지름,radius]]이 $r$ 인 '''구(sphere)'''의 [[방정식,equation]]은 $(x-a)^2+(y-b)^2+(z-c)^2=r^2$ 이다. [[WpKo:구_(기하학)]] = https://ko.wikipedia.org/wiki/구_(기하학) [[MathWorld:Sphere]] = https://mathworld.wolfram.com/Sphere.html [[WpSp:Sphere]] = https://simple.wikipedia.org/wiki/Sphere [[WpEn:Sphere]] = https://en.wikipedia.org/wiki/Sphere [[WpJa:球面]] = https://ja.wikipedia.org/wiki/球面 Cmp: [[원,circle]] ... [[차원,dimension]]에 따라 명칭이 달라짐: 원은 2D, '''구'''는 3D, [[hypersphere]]는 ''n''D ... (둘 다 한 [[점,point]]을 기준으로 [[거리,distance]]가(=[[반지름,radius]]이) 같은 점들의 집합) Cmp: [[공,ball]] Extension? Generalization? : [[hypersphere]] 하이퍼구(면) or 초구(면) KmsE:hypersphere NdEn:hypersphere Ndict:hypersphere Ggl:hypersphere MathWorld:Hyperphere ? Up: [[셰이프,shape]] Up: 면, 곡면 - [[곡면,surface]] spherical_geometry [[spherical_geometry]] [[WtEn:spherical_geometry]] = https://en.wiktionary.org/wiki/spherical_geometry spherical geometry "spherical geometry" Ndict:"spherical geometry" Ggl:"spherical geometry" spherical_coordinate [[spherical_coordinate]] WtEn:spherical_coordinate x [[Date(2023-11-05T06:50:14)]] ... https://en.wiktionary.org/wiki/spherical_coordinates 는 있음... spherical coordinate "spherical coordinate" Ndict:"spherical coordinate" Ggl:"spherical coordinate" spherical_coordinate_system [[spherical_coordinate_system]] WtEn:spherical_coordinate_system spherical coordinate system https://ko.wikipedia.org/wiki/구면좌표계 https://en.wikipedia.org/wiki/Spherical_coordinate_system https://simple.wikipedia.org/wiki/Spherical_coordinate_system https://ja.wikipedia.org/wiki/球面座標系 Ndict:"spherical coordinate system" Ggl:"spherical coordinate system" spherical_ spherical_ KmsE:spher = https://www.kms.or.kr/mathdict/list.html?key=ename&keyword=spher 2023-11-06 현재 82개 Up: [[껍질,shell]] 껍질뿐 아니라 내부까지 포함하면, [[공,ball]].