Editing Talk:2922: Pub Trivia
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As for question 9, please see the note about the history of Austrailia's capitals at: [[https://en.wikipedia.org/wiki/List_of_former_national_capitals#Oceania]]. and the page regarding countries with multiple capitals [[https://en.wikipedia.org/wiki/List_of_countries_with_multiple_capitals]] [[User:Philhower|Philhower]] ([[User talk:Philhower|talk]]) 14:24, 19 April 2024 (UTC) | As for question 9, please see the note about the history of Austrailia's capitals at: [[https://en.wikipedia.org/wiki/List_of_former_national_capitals#Oceania]]. and the page regarding countries with multiple capitals [[https://en.wikipedia.org/wiki/List_of_countries_with_multiple_capitals]] [[User:Philhower|Philhower]] ([[User talk:Philhower|talk]]) 14:24, 19 April 2024 (UTC) | ||
: See Also [https://en.wikipedia.org/wiki/List_of_Australian_capital_cities List of Australian capital cities] - As an Australian, I believe many would also consider the major city in their state/territory to be a capital city, although not the capital of Australia. | : See Also [https://en.wikipedia.org/wiki/List_of_Australian_capital_cities List of Australian capital cities] - As an Australian, I believe many would also consider the major city in their state/territory to be a capital city, although not the capital of Australia. | ||
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About the alt text, London is certainly in Europe. The question itself is malformed because "Europe (or 'the EU')" is not self-consistent: there is a lot of European countries that are not part of the EU. [[User:RedGolpe|RedGolpe]] ([[User talk:RedGolpe|talk]]) 14:32, 19 April 2024 (UTC) | About the alt text, London is certainly in Europe. The question itself is malformed because "Europe (or 'the EU')" is not self-consistent: there is a lot of European countries that are not part of the EU. [[User:RedGolpe|RedGolpe]] ([[User talk:RedGolpe|talk]]) 14:32, 19 April 2024 (UTC) | ||
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The [https://en.wikipedia.org/wiki/Benxi Benxi Lake] is actually considered to be the smallest lake in the world. [[Special:Contributions/172.70.135.205|172.70.135.205]] | The [https://en.wikipedia.org/wiki/Benxi Benxi Lake] is actually considered to be the smallest lake in the world. [[Special:Contributions/172.70.135.205|172.70.135.205]] | ||
:{{cn}}[[Special:Contributions/172.70.86.176|172.70.86.176]] 14:40, 19 April 2024 (UTC) | :{{cn}}[[Special:Contributions/172.70.86.176|172.70.86.176]] 14:40, 19 April 2024 (UTC) | ||
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I never realized how challenging it is to edit pages when they've just been posted. Makes me long for something like Google docs.[[Special:Contributions/172.68.3.43|172.68.3.43]] 14:39, 19 April 2024 (UTC) | I never realized how challenging it is to edit pages when they've just been posted. Makes me long for something like Google docs.[[Special:Contributions/172.68.3.43|172.68.3.43]] 14:39, 19 April 2024 (UTC) | ||
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1. **Jin (Kim Seok-jin)**: | 1. **Jin (Kim Seok-jin)**: | ||
− | + | - Birthday: **December 4, 1992** | |
2. **Suga (Min Yoon-gi)**: | 2. **Suga (Min Yoon-gi)**: | ||
− | + | - Birthday: **March 9, 1993** | |
3. **J-Hope (Jung Hoseok)**: | 3. **J-Hope (Jung Hoseok)**: | ||
− | + | - Birthday: **February 18, 1994** | |
4. **RM (Kim Nam-joon)**: | 4. **RM (Kim Nam-joon)**: | ||
− | + | - Birthday: **September 12, 1994** | |
5. **Jimin (Park Ji-min)**: | 5. **Jimin (Park Ji-min)**: | ||
− | + | - Birthday: **October 13, 1995** | |
6. **V (Kim Tae-Hyung)**: | 6. **V (Kim Tae-Hyung)**: | ||
− | + | - V's birthday is **December 30**, but the year is not mentioned in the provided information. | |
7. **Jungkook (Jeon Jungkook)**: | 7. **Jungkook (Jeon Jungkook)**: | ||
− | + | - Jungkook's birthday is **September 1**, but the year is not mentioned in the provided information. | |
[[Special:Contributions/172.70.162.19|172.70.162.19]] 15:48, 19 April 2024 (UTC) | [[Special:Contributions/172.70.162.19|172.70.162.19]] 15:48, 19 April 2024 (UTC) | ||
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:Yes, you probably are. When it happened, many people, including astronomers, considered it a downgrade. There's some prestige in being a planet -- the Sun and the planets are considered the most significant objects in the Solar System. The qualifier suggests that it's less important than the "real" planets, and was kicked out of the planet club for being deficient in some way. Maybe we need a campaign from dwarf humans to remind everyone that they're just smaller, but they have no less dignity. [[User:Barmar|Barmar]] ([[User talk:Barmar|talk]]) 23:41, 21 April 2024 (UTC) | :Yes, you probably are. When it happened, many people, including astronomers, considered it a downgrade. There's some prestige in being a planet -- the Sun and the planets are considered the most significant objects in the Solar System. The qualifier suggests that it's less important than the "real" planets, and was kicked out of the planet club for being deficient in some way. Maybe we need a campaign from dwarf humans to remind everyone that they're just smaller, but they have no less dignity. [[User:Barmar|Barmar]] ([[User talk:Barmar|talk]]) 23:41, 21 April 2024 (UTC) | ||
:I'll cheerfully die there with you. But I'll also point out while I'm doing so that if it's a 'dwarf ''planet''', then clearly it is still a planet. I mean, people would look at you funny if you tried to claim that a dwarf elephant wasn't an elephant. And perhaps more pertinently, a dwarf star is still a star. So the answer to 'how many planets are in our solar system?' is 'at least 16 that we know of - depends how far down you count. Unless you discount the gas giants, in which case you need to subtract four. Or maybe two. Wait - how many are we on now again?'[[Special:Contributions/172.71.178.157|172.71.178.157]] 11:14, 22 April 2024 (UTC) | :I'll cheerfully die there with you. But I'll also point out while I'm doing so that if it's a 'dwarf ''planet''', then clearly it is still a planet. I mean, people would look at you funny if you tried to claim that a dwarf elephant wasn't an elephant. And perhaps more pertinently, a dwarf star is still a star. So the answer to 'how many planets are in our solar system?' is 'at least 16 that we know of - depends how far down you count. Unless you discount the gas giants, in which case you need to subtract four. Or maybe two. Wait - how many are we on now again?'[[Special:Contributions/172.71.178.157|172.71.178.157]] 11:14, 22 April 2024 (UTC) | ||
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For the planet question there's also Theia, which is theorized to have been a planet prior to smashing into proto Earth and forming the moon and modern larger Earth. So there used to be at least nine planets by the current definition in our solar system. | For the planet question there's also Theia, which is theorized to have been a planet prior to smashing into proto Earth and forming the moon and modern larger Earth. So there used to be at least nine planets by the current definition in our solar system. | ||
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For question #8, it's not that mathematicians were idling around. A lot of partial results were made, see Wiki. [[Special:Contributions/172.71.160.33|172.71.160.33]] 08:22, 21 April 2024 (UTC) | For question #8, it's not that mathematicians were idling around. A lot of partial results were made, see Wiki. [[Special:Contributions/172.71.160.33|172.71.160.33]] 08:22, 21 April 2024 (UTC) | ||
− | I was confused by this question at first. The answer is "no." It is disproved by example. 21+3=24 21 is not a prime. 24 is even. {{unsigned ip|162.158.154.65|19:38, 21 April 2024 | + | I was confused by this question at first. The answer is "no." It is disproved by example. 21+3=24 21 is not a prime. 24 is even. {{unsigned ip|162.158.154.65|19:38, 21 April 2024 |
:24 is the sum of many pairs of numbers. Amongst those pairs (as with any even number >2) may be one ore more pairs of primes (even 2, if you count 1 as a prime - though generally one doesn't). 24 is (just looking at the odd numbers >1) 21+3, 19+5 (both primes!), 17+7 (both primes), 15+9 (no), 13+11 (both primes) and then of course the reverses of these (if you count those). So 24 is the sum of two primes (three, or six, times). 4 is just the sum of 2+2, 6 is only 3+3, 8 is only 5+3... And every even number checked from there on up ''can'' be expressed as the sum of two primes (at least once). But is there ever a point at which there is an even number that is not? | :24 is the sum of many pairs of numbers. Amongst those pairs (as with any even number >2) may be one ore more pairs of primes (even 2, if you count 1 as a prime - though generally one doesn't). 24 is (just looking at the odd numbers >1) 21+3, 19+5 (both primes!), 17+7 (both primes), 15+9 (no), 13+11 (both primes) and then of course the reverses of these (if you count those). So 24 is the sum of two primes (three, or six, times). 4 is just the sum of 2+2, 6 is only 3+3, 8 is only 5+3... And every even number checked from there on up ''can'' be expressed as the sum of two primes (at least once). But is there ever a point at which there is an even number that is not? | ||
:With 3, 5 and 7 being primes, then you can definitely say that if N is an even number that has (or even relies upon) a solution with 3, then N+2 and N+4 are, which would be answerable by the same sum but with 5 or 7 instead. Plus N+8 (3->11), N+10 (3>13). And maybe you can fill in the N+6 and N+8 by the ''other'' prime used being also a suitable twin prime that you can swap out for the P±2 partner. But only if it's the right prime of any given pair, and not all primes are twins, so there's a lot more to consider about whether any given advancement up the even-numnber ladder can be answered by a suitable pair of primes. | :With 3, 5 and 7 being primes, then you can definitely say that if N is an even number that has (or even relies upon) a solution with 3, then N+2 and N+4 are, which would be answerable by the same sum but with 5 or 7 instead. Plus N+8 (3->11), N+10 (3>13). And maybe you can fill in the N+6 and N+8 by the ''other'' prime used being also a suitable twin prime that you can swap out for the P±2 partner. But only if it's the right prime of any given pair, and not all primes are twins, so there's a lot more to consider about whether any given advancement up the even-numnber ladder can be answered by a suitable pair of primes. | ||
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:15444? Well, neither 7649 or 7793 have a +2 prime-partner. But 7589 is followed by 7591 (as a new partner to 7853). And 7559 is followed by 7561, so 7561+7883 would also be an answer. There will (probably) be many others. | :15444? Well, neither 7649 or 7793 have a +2 prime-partner. But 7589 is followed by 7591 (as a new partner to 7853). And 7559 is followed by 7561, so 7561+7883 would also be an answer. There will (probably) be many others. | ||
:But will there ''always'' be many others? Or even just the one? I'm sure someone has been counting how many unique (bidirectional) solutions each number has, and probably there are some that ''only just'' get the requisite single pair of primes that sum to it. Could it ever not even manage that? Those actually familiar with the efforts to prove the conjecture would know, rather than a fool like me coming fresh to the problem. (Relatively, that is... I already knew about it, but I've never tried to wade into the actual theory until right now, and this random example I set up to 'explain' this, just now.) [[Special:Contributions/172.71.242.175|172.71.242.175]] 21:01, 21 April 2024 (UTC) | :But will there ''always'' be many others? Or even just the one? I'm sure someone has been counting how many unique (bidirectional) solutions each number has, and probably there are some that ''only just'' get the requisite single pair of primes that sum to it. Could it ever not even manage that? Those actually familiar with the efforts to prove the conjecture would know, rather than a fool like me coming fresh to the problem. (Relatively, that is... I already knew about it, but I've never tried to wade into the actual theory until right now, and this random example I set up to 'explain' this, just now.) [[Special:Contributions/172.71.242.175|172.71.242.175]] 21:01, 21 April 2024 (UTC) | ||
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*About Q2: the "number of sides" may be "the average number of sides" of a Platonic solid, which is 10, despite having no Platonic decahedron | *About Q2: the "number of sides" may be "the average number of sides" of a Platonic solid, which is 10, despite having no Platonic decahedron | ||
*About Q10: with a correct list of answers, it ''may'' be kept as-is with having to select the drummer(s). | *About Q10: with a correct list of answers, it ''may'' be kept as-is with having to select the drummer(s). | ||
[[Special:Contributions/162.158.78.38|162.158.78.38]] 10:47, 22 April 2024 (UTC) | [[Special:Contributions/162.158.78.38|162.158.78.38]] 10:47, 22 April 2024 (UTC) | ||
:That assumes that the Platonic solids occur in equal numbers in the universe. In actuality, there are probably more of some than others, which would throw your average off. Alternatively, you could argue that none of any of them actually exist (by virtue of them being Platonic, and any example being an imperfect approximation), in which case the answer is either 'none' or 'unanswerable', since you can't average nothing.[[Special:Contributions/172.70.85.156|172.70.85.156]] 12:39, 22 April 2024 (UTC) | :That assumes that the Platonic solids occur in equal numbers in the universe. In actuality, there are probably more of some than others, which would throw your average off. Alternatively, you could argue that none of any of them actually exist (by virtue of them being Platonic, and any example being an imperfect approximation), in which case the answer is either 'none' or 'unanswerable', since you can't average nothing.[[Special:Contributions/172.70.85.156|172.70.85.156]] 12:39, 22 April 2024 (UTC) | ||
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