法庭
发表于 2025-3-21 16:21:59
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松紧带
发表于 2025-3-21 20:22:07
Toyohiro Konozed empirical measure n.(δ.+...+δ.-nP). Let ℓ.(ℱ) be the set of all bounded real functions G on ℱ with norm ‖G‖. := sup. ¦G(f)¦. Let μ(f) := εfdμ for any measure μ. We are interested in central limit theorems where v. converges in law for ‖·‖.. The limit is a Gaussian process G. with mean 0 and cova
可忽略
发表于 2025-3-22 02:31:22
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连累
发表于 2025-3-22 06:31:08
Toyohiro Konozed empirical measure n.(δ.+...+δ.-nP). Let ℓ.(ℱ) be the set of all bounded real functions G on ℱ with norm ‖G‖. := sup. ¦G(f)¦. Let μ(f) := εfdμ for any measure μ. We are interested in central limit theorems where v. converges in law for ‖·‖.. The limit is a Gaussian process G. with mean 0 and cova
使混合
发表于 2025-3-22 08:49:47
Toyohiro Konozed empirical measure n.(δ.+...+δ.-nP). Let ℓ.(ℱ) be the set of all bounded real functions G on ℱ with norm ‖G‖. := sup. ¦G(f)¦. Let μ(f) := εfdμ for any measure μ. We are interested in central limit theorems where v. converges in law for ‖·‖.. The limit is a Gaussian process G. with mean 0 and cova
floaters
发表于 2025-3-22 16:10:20
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违反
发表于 2025-3-22 21:04:27
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legitimate
发表于 2025-3-22 23:11:49
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ERUPT
发表于 2025-3-23 05:12:25
Toyohiro Konozed empirical measure n.(δ.+...+δ.-nP). Let ℓ.(ℱ) be the set of all bounded real functions G on ℱ with norm ‖G‖. := sup. ¦G(f)¦. Let μ(f) := εfdμ for any measure μ. We are interested in central limit theorems where v. converges in law for ‖·‖.. The limit is a Gaussian process G. with mean 0 and cova
SHOCK
发表于 2025-3-23 08:14:46
Toyohiro Konozed empirical measure n.(δ.+...+δ.-nP). Let ℓ.(ℱ) be the set of all bounded real functions G on ℱ with norm ‖G‖. := sup. ¦G(f)¦. Let μ(f) := εfdμ for any measure μ. We are interested in central limit theorems where v. converges in law for ‖·‖.. The limit is a Gaussian process G. with mean 0 and cova