United Nations Security Council(英語) Conseil de sécurité des Nations unies(フランス語) Совет Безопасности Организации Объединённых Наций(ロシア語) 联合国安全理事会(中国語) Consejo de Seguridad de las Naciones Unidas(スペイン語) مجلس أمن الأمم المتحد(アラビア語)
国際連合安全保障理事会会議場
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主要機関
略称
UNSC
状況
活動中
活動開始
1946年
本部
国際連合本部ビル (米国・ニューヨーク)
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UNSC
United Nations Security Council Portal:国際連合
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国際連合安全保障理事会(こくさいれんごうあんぜんほしょうりじかい、英: United Nations Security Council)は、国際連合の主要機関の一つ。安全保障理事会は、実質的に国際連合の中で最も大きな権限を持っており、事実上の最高意思決定機関である。国連主要機関の中で法的に国際連合加盟国を拘束する権限がある数少ない機関でもある。その目的や権限は、国際連合憲章に定められていて世界の平和と安全の維持に対して重大な責任を持つことが規定されている。略して安全保障理事会または安保理(あんぽり)ともいわれている。
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Per the Font of Magic feature, sorcerer can use Flexible Casting to create 5th-level spell slots at level 7, even though they are not typically available until level 9. You can transform unexpended sorcery points into one spell slot as a bonus action on your turn. The Creating Spell Slots table shows the cost of creating a spell slot of [5th level is 7] If such a sorcerer levels up while still having this 5th-level spell slot, can they choose a 5th-level spell as the spell they gain upon levelling up? The Spellcasting feature states: Additionally, when you gain a level in this class, you can choose one of the sorcerer spells you know and replace it with another spell from the sorcerer spell list, which also must be of a level for which you have spell slots.
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After the 2018 errata, the disintegrate spell description now reads: A creature targeted by this spell must make a Dexterity saving throw. On a failed save, the target takes 10d6 + 40 force damage. The target is disintegrated if this damage leaves it with 0 hit points. If you were to polymorph an enemy into a rat and then disintegrate it, would the enemy be disintegrated or would it just return to its original form? I know that for Druids, it’s not an instant kill anymore, but is this the case for polymorph as well?
dnd-5e spells polymorph errata
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edited 18 hours ago
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Recently, I saw a construction of topological invariant for $pi_3(U(n))$ with $ngeq 2$ : $$ N=frac{1}{24pi^2}int_{S^3} d^3x epsilon^{ijk} Tr[(U^{-1}partial_{x_i}U)(U^{-1}partial_{x_j}U)(U^{-1}partial_{x_k}U)] , $$ where $Uin U(n)$ depends on $boldsymbol{x}=(x_1,x_2,x_3)in S^3$ , $epsilon^{ijk}$ is the Levi-Civita symbol, $i,j,k=1,2,3$ , and the duplicated indexes are summed over. It is claimed that $N$ is an integer, but why? Update 02/02/2019 I think I got an argument for $n=2$ . In this case, $U=e^{i varphi} q$ with $qin SU(2)$ . Due to the trace and the Levi-Civita symbol in $N$ , $varphi$ does not contribute to $N$ . As $Tr[q^{dagger}partial_i q]=0$ and $(q^{dagger}partial_i q)^{dagger}=-q^{dagger}partial_i q$ , $q^{dagger}partial_i q$ in geneeral has the form $q^{dagger}partia