Talk:Q12507
Autodescription — sphere (Q12507)
- Useful links:
- View it! – Images depicting the item on Commons
- Report on constraint conformation of “sphere” claims and statements. Constraints report for items data
- Parent classes (classes of items which contain this one item)
- sphere (Q12507)
- spheroid (Q208395)
- hypersphere (Q22808481)
- boundary (Q875399)
- closed set (Q320357)
- line (Q37105)
- algebraic curve (Q266237)
- generalised circle (Q5532410)
- geometric primitive (Q1541599) (#∇)→
- member of a group (Q36809769)
- →(#⋔) line (Q1228250)
- locus (Q211548) (#¤)→
- →(#‡) n-sphere (Q306610)
- symmetric space (Q3058244)
- closed manifold (Q1517914)
- non-convex set (Q91483756)
- →(#∇) geometric primitive (Q1541599)
- →(#@) non-degenerate quadric surface (Q30092280)
- quadric surface (Q21651861)
- non-degenerate quadric (Q78139400)
- →(##) quadric (Q852117)
- analytic manifold (Q4751134) (#§)→
- →(@) surface (Q484298)
- →(#¤) locus (Q211548)
- →(#§) analytic manifold (Q4751134)
- sphere (Q12507)
- Subclasses (classes which contain special kinds of items of this class)
- ⟨
sphere
⟩ on wikidata tree visualisation (external tool)(depth=1) - Generic queries for classes
- See also
- This documentation is generated using
{{Item documentation}}
.
ru: Failed to parse (MathML с переходом в SVG или PNG (рекомендуется для современных браузеров и инструментов повышения доступности): Invalid response ("Math extension cannot connect to Restbase.") from server "/mathoid/local/v1/":): {\displaystyle V = \frac{4}{3} \pi \cdot r^3}
fr: Failed to parse (MathML avec SVG ou PNG en secours (recommandé pour les navigateurs modernes et les outils d’accessibilité): Invalid response ("Math extension cannot connect to Restbase.") from server "/mathoid/local/v1/":): {\displaystyle V = \frac{4}{3} \pi \cdot r^3}
en: ok --Fractaler (talk) 12:29, 22 November 2016 (UTC)
Unit?[edit]
How to understand this? --Infovarius (talk) 19:16, 11 March 2021 (UTC)
Change link for Dutch Wikipedia[edit]
I think the link for the Dutch Wikipedia should be changed from https://nl.wikipedia.org/wiki/Bol_(lichaam) to https://nl.wikipedia.org/wiki/Sfeer_(wiskunde), the concepts were muddled in the pages in the past, but have been seperated now. I can't do this however, as the page is protected. Yodo9000 (talk) 11:32, 24 February 2022 (UTC)
- @Yodo9000: Done --Epìdosis 14:10, 24 February 2022 (UTC)
- @Yodo9000: well, nl:Sfeer_(wiskunde) fits perfectly well to n-sphere (Q306610) (too?). Why not to keep it there? --Infovarius (talk) 15:18, 25 February 2022 (UTC)
- @Infovarius Yes I agree, it can be kept there as well, if it is technically possible, but https://en.wikipedia.org/wiki/Sphere was first linked to https://nl.wikipedia.org/wiki/Bol_(lichaam) which had become incorrect. Yodo9000 (talk) 16:45, 25 February 2022 (UTC)
Volume of a sphere[edit]
V=(√(3.2)radius)³ Gmac4247 (talk) 16:12, 29 January 2024 (UTC)
- Not exactly. --Infovarius (talk) 18:32, 29 January 2024 (UTC)
- Exactly. Gmac4247 (talk) 15:07, 5 February 2024 (UTC)
- Please don't advance your personal point of view on this project, if you have good reference (in academic magazine) then show it. --Infovarius (talk) 09:57, 7 February 2024 (UTC)
- I regard my personal point of view irrelevant, but the equation V=(√(3.2)radius)³ factually correct. I don't have any magazines. Gmac4247 (talk) 18:03, 20 February 2024 (UTC)
- The V=4/3*π*r³ formula was derived by comparing the sphere as a set of disks to a cube.
- That method is not totally accurate and can produce an under- and an overestimated value.
- 4/3*π*r³ is the underestimate, which is invalid without the overestimate.
- I have also measured. If I take 2 similar glasses, fill one full of water, put a golf ball with radius of 2 cm in it, then carefully pour the water into the other glass, the volume of the water will be less by the volume of the golf ball. Then I fill up the glass using a 4 cl glass. According to "4/3*π*r³" the volume of the ball should be about 3.35 cl, according to (√(3.2)r)³ it's about 4.58 cl. The water poured from the 4 cl glass filled it almost full. If the volume of the ball was 3.35 cl, the water from the 4 cl glass should had spilled. I use metrics, but that's irrelevant. The ratios are the same using inches. This method is accurate enough for reference. You can try this at home.
- "description: round, rotationally symmetric shape of the 2D surface of a ball in 3D space" => V=(√(3.2r²))³
- Please don't advance your personal point of view on this project, if you have good reference (in academic magazine) then show it. --Infovarius (talk) 09:57, 7 February 2024 (UTC)
- Exactly. Gmac4247 (talk) 15:07, 5 February 2024 (UTC)