F statistic!
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F statistic!
Dear all,
I am so sorry that I cannot install the Chinese character entry add-in here.
Plz give me some ideas of solving this problem.
Thx a million :)
Consider the model y = β + ε,where ε N4 ( 0,σ2I ),and ∑i=1~4 βi = 0.
Derive the F-statistic for testing H:β1 = β2.
Reference:
Title:A First Course in Linear Model Theory
Author:Nalim Ravishankar & Dipak K.Dey
Publisher:Chapman & Hall / CRC
ISBN:9781584882476
Dear all,
I am so sorry that I cannot install the Chinese character entry add-in here.
Plz give me some ideas of solving this problem.
Thx a million :)
Consider the model y = β + ε,where ε N4 ( 0,σ2I ),and ∑i=1~4 βi = 0.
Derive the F-statistic for testing H:β1 = β2.
Reference:
Title:A First Course in Linear Model Theory
Author:Nalim Ravishankar & Dipak K.Dey
Publisher:Chapman & Hall / CRC
ISBN:9781584882476
![F statistic!](/uploads/image/z/19242505-1-5.jpg?t=F+statistic%21)
亲爱所有,很抱歉的I上午我不可能安装扩展程序汉字的词条这里.
Plz给我解决这个问题有些想法.
Thx百万:)
Consider模型y = β + ε,ε N4 (0,σ2I)和∑i=1~4 βi = 0.
Derive测试的H F统计:β1 = β2.
Reference :
Title :第一条路线在线性模型理论上
Author :Nalim Ravishankar & Dipak K.Dey
Publisher :沿街叫卖者&霍尔/CRC
ISBN :9781584882476
Plz给我解决这个问题有些想法.
Thx百万:)
Consider模型y = β + ε,ε N4 (0,σ2I)和∑i=1~4 βi = 0.
Derive测试的H F统计:β1 = β2.
Reference :
Title :第一条路线在线性模型理论上
Author :Nalim Ravishankar & Dipak K.Dey
Publisher :沿街叫卖者&霍尔/CRC
ISBN :9781584882476
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