Difference between revisions of "Talk:2626: d65536"
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I don't know why it's so big? Seems like it should have a diameter of approx. 1 meter. [[Special:Contributions/172.70.130.105|172.70.130.105]] 21:37, 30 May 2022 (UTC) | I don't know why it's so big? Seems like it should have a diameter of approx. 1 meter. [[Special:Contributions/172.70.130.105|172.70.130.105]] 21:37, 30 May 2022 (UTC) | ||
| + | : Cueball is 50 pixels high. The ball is 340 px high. Assuming Cueball is an average-height male (1.7m), and is standing the same distance from the viewer as the center of the ball, roughly how large is each face of the polygon? Area of a sphere is 4.pi.r.r, r=0.85, so 9.08 m^2 or 9080000 mm^2, divide by number of faces, get 277 mm^2, so we get 1.6cm to a side. If I did that right, then you're right: those are fairly large faces. --[[Special:Contributions/172.69.70.39|172.69.70.39]] 05:58, 31 May 2022 (UTC) | ||
Should the title and picture file use "d" or the comic's difficult to type "ᴅ"? | Should the title and picture file use "d" or the comic's difficult to type "ᴅ"? | ||
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I think the hardest part (or maybe second-hardest part) is figuring out which facet is the one on top. [[Special:Contributions/162.158.78.109|162.158.78.109]] 00:46, 31 May 2022 (UTC) | I think the hardest part (or maybe second-hardest part) is figuring out which facet is the one on top. [[Special:Contributions/162.158.78.109|162.158.78.109]] 00:46, 31 May 2022 (UTC) | ||
:Roll it on a glass table, check from below which face it's landed on instead. Wait until it has settled safely, though, or it might land on ''your'' face! [[Special:Contributions/172.70.90.227|172.70.90.227]] 04:58, 31 May 2022 (UTC) | :Roll it on a glass table, check from below which face it's landed on instead. Wait until it has settled safely, though, or it might land on ''your'' face! [[Special:Contributions/172.70.90.227|172.70.90.227]] 04:58, 31 May 2022 (UTC) | ||
| − | + | :: Good plan. Assuming standard dice design, subtract the value from 65537 to get the value of the uppermost face. --[[Special:Contributions/172.69.70.39|172.69.70.39]] 05:58, 31 May 2022 (UTC) | |
What material should it be to be light enough to easily roll it but cheap enough that doing the 1,5 meters doest cost a fortune ? Sorry if the question is not clear. [[Special:Contributions/141.101.69.30|141.101.69.30]] 05:50, 31 May 2022 (UTC) | What material should it be to be light enough to easily roll it but cheap enough that doing the 1,5 meters doest cost a fortune ? Sorry if the question is not clear. [[Special:Contributions/141.101.69.30|141.101.69.30]] 05:50, 31 May 2022 (UTC) | ||
Revision as of 05:58, 31 May 2022
I wonder: can we even make a fair polyhedron with 65536 faces? In Randal's illustration, the faces seem to be irregular hexagons. 172.70.130.105 21:37, 30 May 2022 (UTC)
- This is better than my question, which was simply if you could tile a sphere with these. 172.70.211.36 23:01, 30 May 2022 (UTC)
- Definitely possible, just create two identical right pyramids with a 32768-gon base and glue the bases together. Clam (talk) 23:53, 30 May 2022 (UTC)
I don't know why it's so big? Seems like it should have a diameter of approx. 1 meter. 172.70.130.105 21:37, 30 May 2022 (UTC)
- Cueball is 50 pixels high. The ball is 340 px high. Assuming Cueball is an average-height male (1.7m), and is standing the same distance from the viewer as the center of the ball, roughly how large is each face of the polygon? Area of a sphere is 4.pi.r.r, r=0.85, so 9.08 m^2 or 9080000 mm^2, divide by number of faces, get 277 mm^2, so we get 1.6cm to a side. If I did that right, then you're right: those are fairly large faces. --172.69.70.39 05:58, 31 May 2022 (UTC)
Should the title and picture file use "d" or the comic's difficult to type "ᴅ"? While False (talk) 21:55, 30 May 2022 (UTC)
- Since xkcd uses small caps as lowercase letters, the "ᴅ" should just be considered xkcd-font for "d", and as such need not be used on the title, which is not using the xkcd font.
If you really did want to generate a 16 bit integer with physical dice, it would be much simpler to roll a hex die four times. Clayot (talk) 23:30, 30 May 2022 (UTC)
- Rolling a binary die 16 times would also work. You can get binary dice for 1¢ each. 108.162.245.69 01:31, 31 May 2022 (UTC)
I think the hardest part (or maybe second-hardest part) is figuring out which facet is the one on top. 162.158.78.109 00:46, 31 May 2022 (UTC)
- Roll it on a glass table, check from below which face it's landed on instead. Wait until it has settled safely, though, or it might land on your face! 172.70.90.227 04:58, 31 May 2022 (UTC)
- Good plan. Assuming standard dice design, subtract the value from 65537 to get the value of the uppermost face. --172.69.70.39 05:58, 31 May 2022 (UTC)
What material should it be to be light enough to easily roll it but cheap enough that doing the 1,5 meters doest cost a fortune ? Sorry if the question is not clear. 141.101.69.30 05:50, 31 May 2022 (UTC)
