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单词
proof that C_∪ and C_∩ are consequence operators
释义
See
ProofThatCcupAndCcapAreConsequenceOperators
随便看
σ-compact
σ-finite
σ function
τ function
ω-limit set
ϵ-transition
“Fusion” of theoretical physics with mathematics at IHES org
†-categories
ℂ as a Kähler manifold
ℂ is not an ordered field
ℓ-adic étale cohomology
ℓ^p(X) space
℘-function
ℝ^2∖C is path connected if C is countable
ℝ^n is not a countable union of proper vector subspaces
ℤ_n
∑@ERROR(\slimits)@@@_{n≤x}y^{Ω(n)}=O({x(logx)^{y-1}}/{2-y}) for 1≤y<2
∑@ERROR(\slimits)@@@_{n≤x}y^{ω(n)}=O_y(x(logx)^{y-1}) for y≥0
∑@ERROR(\slimits)@@@_{n≤x}(τ(n))^a=O_a(x(logx)^{2^a-1}) for a≥0
∼ is an equivalence relation
◇
◇ is equivalent to ♣ and continuum hypothesis
♣
𝐚𝐛-index of graded posets
𝑆𝐿_2(F_3)
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更新时间:2025/5/4 6:21:02