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shenzehe
olhd
8y
弱相关试验设计之超立方篇（相关博客目录）
本作者一组有关弱相关试验设计之超立方的博客链接，点击即可浏览。 学习极值原理 回归试验设计的质量要素 弱相关试验设计（修订） 介绍正交超立方试验设计表 正交超立方设计的命名约定 用张量积构造正交超立方存在的缺陷 修正一处认识 同 C.D.Lin 等四博士讨论堆叠法构造正交超立方设计问题 同 C.D.Lin 等四博士讨论堆叠法构造正交超立方设计问题(续1) 同 C.D.Lin
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shenzehe
olhd
8y
弱相关超立方阵列集锦
一类试验设计表的命名约定 w17h6o w18h0o w19h7o w20h6o w21h7o w22h0o w23h7o w24h7o w25h7o w26h0o w27h6o w28h7o w29h6o w30h0o w31h6o w32h60 w33h5o w34h0o w35h6o w36h6o w37h6o
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shenzehe
olhd
8y
A weak correlation hypercube with 36 runs and 6 orthogonal columns
W36h6o Author : He Shenze (Email：
[email protected]
) Columns 1 to 23 13,22,26,12,07,05,14,05,03,11,29,04,18,12,21,08,23,12,02,09,03,33,04, 34,14,03,28,14,16,34,29,04,10,33,07,25,18,01,16,07,03,24,14,02,10,20,
shenzehe
ohc
8y
A weak correlation hypercube with 35 runs and 6 orthogonal columns
W35h6o Author : He Shenze (Email：
[email protected]
) Columns 1 to 23 20,22,12,33,07,31,23,19,07,02,22,14,15,08,26,09,35,01,34,35,28,21,13, 21,21,32,22,23,16,03,34,11,18,35,35,35,31,06,32,29,32,31,31,18,28,35,
chaosmagic23
HiveSuite Community
2d
Promoted
Before Bitcoin, There Were the Cypherpunks
Discover how the Cypherpunks’ fight for digital privacy and advances in cryptography paved the way for Bitcoin
shenzehe
olhd
8y
A weak correlation hypercube with 34 runs and 0 orthogonal columns
W34h0o Author : He Shenze (Email：
[email protected]
) Columns 1 to 23 29,19,28,26,34,02,28,03,20,26,30,04,33,30,12,12,25,30,11,12,27,29,03, 27,25,10,19,14,17,05,33,30,34,04,02,28,08,17,16,04,01,20,11,32,12,12,
shenzehe
ohc
8y
A weak correlation hypercube with 33 runs and 5 orthogonal columns
W33h5o Author : He Shenze (Email：
[email protected]
) Columns 1 to 23 18,29,23,10,26,11,18,06,16,23,22,01,19,24,02,33,27,10,32,31,12,29,25, 27,03,12,11,09,14,28,31,30,32,31,11,30,04,10,27,29,31,11,14,18,10,22,
shenzehe
ohc
8y
A weak correlation hypercube with 32 runs and 6 orthogonal columns
W32h6o Author : He Shenze (Email：
[email protected]
) Columns 1 to 23 02,04,09,18,10,20,03,09,20,07,05,05,28,29,06,30,08,21,05,11,29,19,29, 10,27,19,30,32,10,24,11,07,01,08,26,10,31,15,01,10,28,18,09,10,26,16,
shenzehe
olhd
8y
A weak correlation hypercube with 31 runs and 6 orthogonal columns
W31h6o Author : He Shenze (Email：
[email protected]
) Columns 1 to 23 09,29,16,15,18,17,03,18,29,28,30,26,12,15,11,08,26,05,09,04,19,01,26, 16,30,05,13,07,28,06,09,17,02,16,02,01,14,10,25,17,29,23,24,09,05,14,
zainalbakri
INDONESIAN HIVE
6d
Promoted
Two Fires in Lhokseumawe Suspected to Be Triggered by Waste Burning, Successfully Extinguished
Two fires, both suspected to have been triggered by waste burning, occurred in Lhokseumawe City on Thursday, 24 September 2026. Firefighters from the Lhokseumawe City Regional Disaster Management Agency
shenzehe
olhd
8y
A weak correlation hypercube with 30 runs and 0 orthogonal columns
W30h0o Author : He Shenze (Email：
[email protected]
) Columns 1 to 23 02,02,09,12,08,13,07,30,24,11,12,23,12,13,12,30,13,25,21,01,22,15,24, 15,19,19,27,29,06,20,05,21,13,29,29,26,02,14,09,04,29,06,11,06,10,08,
shenzehe
olhd
8y
A weak correlation hypercube with 29 runs and 6 orthogonal columns
W29h6 Author : He Shenze (Email：
[email protected]
) Columns 1 to 23 20,09,09,05,26,23,22,24,16,08,02,01,11,29,04,14,17,19,06,19,26,02,10, 05,29,23,20,15,29,03,29,14,17,11,24,23,26,26,05,27,08,04,21,12,12,13,
shenzehe
olhd
8y
A weak correlation hypercube with 26 runs and 0 orthogonal columns
W26H0o Author : He Shenze (Email：
[email protected]
) 17,18,08,26,22,24,16,25,05,11,19,08,24,23,20,13,11,18,14,01,23,20,17,13,02, 21,13,07,11,15,12,11,15,16,03,01,26,23,01,24,06,21,01,11,17,20,24,10,17,13,
shenzehe
olhd
8y
A weak correlation hypercube with 18 runs and 0 orthogonal columns
W18H0o Author : He Shenze (Email：
[email protected]
) 03,18,14,15,03,16,12,18,13,16,06,06,11,07,07,14,13, 18,09,01,16,07,07,14,02,12,13,04,01,10,06,11,15,03, 05,12,18,12,08,05,05,05,01,03,14,03,12,10,16,17,08,
tonyz
Black And White
2d
Promoted
High Level. Monomad challege.
Near the beach of IJmuiden, the Netherlands.
shenzehe
ohc
8y
A weak correlation hypercube with 17 runs and 6 orthogonal columns
W17H6o Author : He Shenze (Email：
[email protected]
) 07,05,09,02,10,17,16,12,07,16,10,13,02,02,14,10, 11,02,10,04,11,09,05,08,04,02,13,10,03,14,03,01, 17,10,02,08,14,16,08,15,10,01,03,12,15,09,12,09,
shenzehe
ohc
8y
弱相关试验设计（修订）
贺深泽 (Email：
[email protected]
) 整理说明 本文原稿独立作于2005年，发表于《数学的实践与认识》（Vol.39，No. 3, 99-107）。 经查，零相关与弱相关试验设计的概念与国际上一些数学家的 orthogonal Latin hypercube 及 nearly orthogonal Latin hypercube
shenzehe
ohc
8y
A weak correlation hypercube with 22 runs and 0 orthogonal columns
W22H0o Author : He Shenze 08,10,11,04,06,20,20,22,07,04,17,19,02,16,06,03,07,09,04,18,05, 16,02,13,08,21,13,22,19,12,22,08,09,09,06,09,18,20,21,10,19,20,
shenzehe
olhd
8y
同 C.D.Lin 等四博士商榷堆叠法（附录:堆叠法）
附录：堆叠法 贺深泽 (Email：
[email protected]
) 1. 前言 Lin 堆叠法的基本功能是从现有较小运行数的正交超立方构造出较大的正交超立方（OHC）。 本文遵循 Lin 的思路，但从正交阵列的可堆叠性质出发，推导出真正基于堆叠模型的方法。 正交超立方的构造是一类 NP Hard 难题，十分困难。随着运行数 n 的增加，构造难度迅速地增加。 置换集 S
wiseagent
Scrobble.life
3d
Promoted
“Avengers: Endgame Encore" and the (few) crumbs for superhero fans.
This publication was also writen in SPANISH and PORTUGUESE. Marvel Recently, I had the opportunity to watch (in theaters) the latest version of Avengers: Endgame, which is nothing more than a re-release
shenzehe
olhd
8y
A weak correlation hypercube with 20 runs and 6 orthogonal columns
W20H6o Author : He Shenze 09,12,10,20,19,08,05,08,15,07,08,14,08,08,14,19,18,01,18, 15,01,15,11,11,02,10,02,03,17,11,04,02,14,08,08,20,15,11, 18,16,17,04,06,10,20,03,10,01,13,19,05,06,09,16,11,07,04,
shenzehe
ohc
8y
同 C.D.Lin 等四博士讨论堆叠法构造正交超立方设计问题（续 3）
贺深泽 (Email：
[email protected]
) 5. 关于定理 2 5.1 定理的表述 Lin's Theorem 2. There exists an orthogonal Latin hypercube of n≥4 runs with more than one factor if and only if n ≠ 4k +2 for any integer k.
shenzehe
ohc
8y
同 C.D.Lin 等四博士讨论堆叠法构造正交超立方设计问题（续2）
贺深泽 (Email：
[email protected]
) 3. 堆叠法构造 OLHD 3.1 Lin 的堆叠法导言 作者不论证OLHD 的可堆叠性，从定理 1 导出了两个堆叠法。这样操作得到的一定是 OLHD 不需要证明？ 是不是满足这一条件就一定能得到 OLHD？而且“ Da and Da themselves are not necessarily Latin hypercubes.” 我不敢相信。
shenzehe
ohc
8y
同 C.D.Lin 等四博士讨论堆叠法构造正交超立方设计问题（续1）
贺深泽 (Email：
[email protected]
) 2.3 Lin 的定理 1 Let γ=n2. Then design L in (2.1) is an orthogonal Latin hypercube if: (i). A and D are orthogonal matrices of ±1, (ii). Both B and C are orthogonal
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