- Page 2 and 3: To J.O. Irwin Mentor and friend
- Page 4 and 5: # 1971, 1987, 1994, 2002 by Blackwe
- Page 9 and 10: Preface to the fourth edition In th
- Page 11 and 12: Preface to the fourth edition xi Ho
- Page 13 and 14: 2 The scope of statistics other pat
- Page 15 and 16: 4 The scope of statistics groups is
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- Page 19 and 20: 2 Describing data 2.1 Diagrams One
- Page 21 and 22: 10 Describing data 1- 4 weeks Under
- Page 23 and 24: 12 Describing data Table 2.1 Outcom
- Page 25 and 26: 14 Describing data Your height: ...
- Page 27 and 28: 16 Describing data be transferred f
- Page 29 and 30: 18 Describing data extracted from t
- Page 31 and 32: 20 Describing data many variables a
- Page 33 and 34: 22 Describing data cannot be less t
- Page 35 and 36: 24 Describing data Bufotenin (nmol/
- Page 37 and 38: 26 Describing data Frequency 20 18
- Page 39 and 40: 28 Describing data The number of as
- Page 41 and 42: 30 Describing data Frequency Measur
- Page 43 and 44: 32 Describing data may be abbreviat
- Page 45 and 46: 34 Describing data variables follow
- Page 47 and 48: 36 Describing data 107 01. The geom
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- Page 51 and 52: 40 Describing data Therefore the me
- Page 53 and 54: 42 Describing data xi x will then n
- Page 55 and 56: 44 Describing data taking the antil
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46 Describing data against their ef
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48 Probability example, is sometime
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50 Probability It will appear in du
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52 Probability In general, pairs of
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54 Probability the five types be cl
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56 Probability converted to a ratio
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58 Probability Correct Equivocal In
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60 Probability Probability 1 . 0 0
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62 Probability Probability density
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64 Probability As a second example,
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66 Probability coefficient. In the
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68 Probability n r pr …1 p† n r
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70 Probability π = 0 Probability .
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72 Probability 0 } — T n Fig. 3.8
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74 Probability Probability 0 . 4 0
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76 Probability Table 3.4 Binomial a
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78 Probability where exp(z) is a co
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80 Probability approaches the shape
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82 Probability Probabililty density
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84 Analysing means and proportions
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86 Analysing means and proportions
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88 Analysing means and proportions
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90 Analysing means and proportions
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92 Analysing means and proportions
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94 Analysing means and proportions
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96 Analysing means and proportions
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98 Analysing means and proportions
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100 Analysing means and proportions
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102 Analysing means and proportions
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104 Analysing means and proportions
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106 Analysing means and proportions
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108 Analysing means and proportions
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110 Analysing means and proportions
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112 Analysing means and proportions
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114 Analysing means and proportions
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116 Analysing means and proportions
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118 Analysing means and proportions
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120 Analysing means and proportions
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122 Analysing means and proportions
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124 Analysing means and proportions
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126 Analysing means and proportions
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128 Analysing means and proportions
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130 Analysing means and proportions
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132 Analysing means and proportions
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134 Analysing means and proportions
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136 Analysing means and proportions
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138 Analysing means and proportions
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140 Analysing means and proportions
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142 Analysing means and proportions
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144 Analysing means and proportions
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146 Analysing means and proportions
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148 Analysing variances Probability
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150 Analysing variances headings 0
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152 Analysing variances Method AB N
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154 Analysing variances Example 5.2
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156 Analysing variances Comparison
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158 Analysing variances With contin
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160 Analysing variances Let y ˆ x1
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162 Analysing variances p … log x
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164 Analysing variances as expected
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166 Bayesian methods This argument
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168 Bayesian methods nothing of the
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170 Bayesian methods in this way. F
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172 Bayesian methods In some situat
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174 Bayesian methods difference bet
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176 Bayesian methods the distributi
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178 Bayesian methods In the unpaire
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180 Bayesian methods The examples d
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182 Bayesian methods difference bet
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184 Bayesian methods variation may
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186 Bayesian methods The resulting
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188 Regression and correlation Infa
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190 Regression and correlation y x
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192 Regression and correlation on s
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194 Regression and correlation y ,
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196 Regression and correlation y (a
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198 Regression and correlation incr
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200 Regression and correlation From
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202 Regression and correlation y ,
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204 Regression and correlation Valu
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206 Regression and correlation disc
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8 Comparison of several groups 8.1
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210 Comparison of several groups P
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212 Comparison of several groups s
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214 Comparison of several groups to
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216 Comparison of several groups sh
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218 Comparison of several groups s
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220 Comparison of several groups su
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222 Comparison of several groups No
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224 Comparison of several groups yc
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226 Comparison of several groups Q
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228 Comparison of several groups te
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230 Comparison of several groups Ta
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232 Comparison of several groups Ta
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234 Comparison of several groups th
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9 Experimental design 9.1 General r
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238 Experimental design the estimat
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240 Experimental design Table 9.1 N
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242 Experimental design Similarly,
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244 Experimental design The sum of
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246 Experimental design If, in a tw
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248 Experimental design Table 9.5 S
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250 Experimental design interaction
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252 Experimental design difference
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254 Experimental design Table 9.7 C
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256 Experimental design interaction
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258 Experimental design litters and
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260 Experimental design randomizati
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262 Experimental design rows, colum
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264 Experimental design type of des
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266 Experimental design Main unit S
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268 Experimental design categories
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270 Experimental design Example 9.6
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10 Analysing non-normal data 10.1 D
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274 Analysing non-normal data The s
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276 Analysing non-normal data Estim
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278 Analysing non-normal data betwe
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Table 10.1 Some properties of three
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282 Analysing non-normal data This
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284 Analysing non-normal data High
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286 Analysing non-normal data which
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288 Analysing non-normal data Table
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290 Analysing non-normal data 1 It
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292 Analysing non-normal data It is
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294 Analysing non-normal data proba
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296 Analysing non-normal data Fract
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298 Analysing non-normal data h=…
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300 Analysing non-normal data This
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302 Analysing non-normal data Boots
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304 Analysing non-normal data more
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306 Analysing non-normal data Sampl
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308 Analysing non-normal data 3 squ
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310 Analysing non-normal data mG ˆ
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11 Modelling continuous data 11.1 A
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314 Modelling continuous data Examp
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316 Modelling continuous data n k i
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318 Modelling continuous data consi
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320 Modelling continuous data basis
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322 Modelling continuous data 11.4
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324 Modelling continuous data var
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326 Modelling continuous data Table
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328 Modelling continuous data Again
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330 Modelling continuous data SSq D
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332 Modelling continuous data Two g
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334 Modelling continuous data which
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336 Modelling continuous data the i
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338 Modelling continuous data predi
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340 Modelling continuous data equat
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342 Modelling continuous data Table
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344 Modelling continuous data Somet
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346 Modelling continuous data multi
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348 Modelling continuous data (i) D
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350 Modelling continuous data The r
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352 Modelling continuous data In th
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354 Modelling continuous data The c
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356 Modelling continuous data If th
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358 Modelling continuous data at th
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360 Modelling continuous data about
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362 Modelling continuous data y −
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364 Modelling continuous data y −
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366 Modelling continuous data outli
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368 Modelling continuous data Table
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370 Modelling continuous data Patie
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372 Modelling continuous data Norma
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374 Modelling continuous data Cumul
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376 Modelling continuous data Table
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12 Further regression models for a
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380 Further regression models Table
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382 Further regression models repre
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384 Further regression models where
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386 Further regression models Popul
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388 Further regression models and S
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390 Further regression models s(x)
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392 Further regression models SS ˆ
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394 Further regression models A…a
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396 Further regression models and t
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398 Further regression models that
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400 Further regression models Regre
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402 Further regression models M…T
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404 Further regression models a0
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406 Further regression models Maxim
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408 Further regression models using
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410 Further regression models suppo
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412 Further regression models Dose
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414 Further regression models Condu
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416 Further regression models the p
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418 Further regression models To be
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420 Further regression models 9.5.
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422 Further regression models in Ex
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424 Further regression models param
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426 Further regression models namel
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428 Further regression models All t
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430 Further regression models A not
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432 Further regression models Appro
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434 Further regression models form
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436 Further regression models times
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438 Further regression models block
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440 Further regression models This
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442 Further regression models Here
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444 Further regression models follo
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446 Further regression models missi
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448 Further regression models probl
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450 Further regression models perio
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452 Further regression models betwe
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454 Further regression models Spell
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456 Multivariate methods 13.2 Princ
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458 Multivariate methods High loadi
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Table 13.1 Correlation matrix of 20
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462 Multivariate methods eigenvalue
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464 Multivariate methods The place
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466 Multivariate methods allocation
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468 Multivariate methods would pred
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470 Multivariate methods and We fol
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472 Multivariate methods In the dis
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474 Multivariate methods Paired dat
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476 Multivariate methods Mean SE (m
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478 Multivariate methods x (3) x (5
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480 Multivariate methods Allocation
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482 Multivariate methods diagram in
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484 Multivariate methods explanator
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486 Modelling categorical data In t
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488 Modelling categorical data calc
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490 Modelling categorical data as t
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492 Modelling categorical data DF.
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494 Modelling categorical data in a
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496 Modelling categorical data if p
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498 Modelling categorical data When
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500 Modelling categorical data Tabl
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502 Modelling categorical data The
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504 Empirical methods for categoric
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506 Empirical methods for categoric
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508 Empirical methods for categoric
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510 Empirical methods for categoric
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512 Empirical methods for categoric
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514 Empirical methods for categoric
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516 Empirical methods for categoric
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518 Empirical methods for categoric
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520 Empirical methods for categoric
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522 Empirical methods for categoric
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524 Empirical methods for categoric
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526 Empirical methods for categoric
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16 Further Bayesian methods 16.1 Ba
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530 Further Bayesian methods Analyt
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532 Further Bayesian methods compli
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534 Further Bayesian methods One ap
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536 Further Bayesian methods result
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538 Further Bayesian methods (i) th
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540 Further Bayesian methods From (
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542 Further Bayesian methods A stra
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544 Further Bayesian methods the st
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546 Further Bayesian methods but ma
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548 Further Bayesian methods σ 30
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550 Further Bayesian methods practi
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552 Further Bayesian methods which
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554 Further Bayesian methods Densit
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556 Further Bayesian methods recurr
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558 Further Bayesian methods a ˆ m
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560 Further Bayesian methods values
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562 Further Bayesian methods distri
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564 Further Bayesian methods the se
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566 Further Bayesian methods probab
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17 Survival analysis 17.1 Introduct
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570 Survival analysis Table 17.1 Cu
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572 Survival analysis Table 17.2 Li
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574 Survival analysis otherwise the
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576 Survival analysis qtj ˆ dj=n 0
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578 Survival analysis quantities in
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580 Survival analysis Survival % 10
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582 Survival analysis logrank test
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584 Survival analysis the mean surv
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586 Survival analysis the death rat
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588 Survival analysis McGilchrist a
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590 Survival analysis The martingal
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592 Clinical trials trials. In drug
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594 Clinical trials first type of e
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596 Clinical trials . Proposed numb
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598 Clinical trials If the response
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600 Clinical trials methods of Baye
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602 Clinical trials represented by
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604 Clinical trials physicians find
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606 Clinical trials very minor proc
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608 Clinical trials each patient's
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610 Clinical trials Table 18.1 Resu
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612 Clinical trials solution is ava
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614 Clinical trials Administrative
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616 Clinical trials non-sequential
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618 Clinical trials Table 18.3 Maxi
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620 Clinical trials Standardized de
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622 Clinical trials A somewhat diff
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624 Clinical trials A trial showing
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626 Clinical trials Publication bia
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628 Clinical trials on different oc
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630 Clinical trials Table 18.5 Numb
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632 Clinical trials Treatment perio
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634 Clinical trials in cases where
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636 Clinical trials independent, an
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638 Clinical trials Sample size The
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640 Clinical trials and the restric
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642 Clinical trials original data.
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644 Clinical trials if the odds rat
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646 Clinical trials 3 2 1 0 -1 -2 -
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19 Statistical methods in epidemiol
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650 Statistical methods in epidemio
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652 Statistical methods in epidemio
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654 Statistical methods in epidemio
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656 Statistical methods in epidemio
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658 Statistical methods in epidemio
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660 Statistical methods in epidemio
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662 Statistical methods in epidemio
- Page 675 and 676:
Table 19.1 Death rate for two popul
- Page 677 and 678:
666 Statistical methods in epidemio
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668 Statistical methods in epidemio
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670 Statistical methods in epidemio
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672 Statistical methods in epidemio
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674 Statistical methods in epidemio
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676 Statistical methods in epidemio
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678 Statistical methods in epidemio
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680 Statistical methods in epidemio
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682 Statistical methods in epidemio
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684 Statistical methods in epidemio
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686 Statistical methods in epidemio
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688 Statistical methods in epidemio
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690 Statistical methods in epidemio
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692 Statistical methods in epidemio
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694 Statistical methods in epidemio
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696 Statistical methods in epidemio
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698 Statistical methods in epidemio
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700 Statistical methods in epidemio
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702 Statistical methods in epidemio
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704 Statistical methods in epidemio
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706 Statistical methods in epidemio
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708 Statistical methods in epidemio
- Page 721 and 722:
710 Statistical methods in epidemio
- Page 723 and 724:
712 Statistical methods in epidemio
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714 Statistical methods in epidemio
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716 Statistical methods in epidemio
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718 Laboratory assays such cases, t
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720 Laboratory assays and YT ˆ yT
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722 Laboratory assays significant a
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724 Laboratory assays The general p
- Page 737 and 738:
726 Laboratory assays This relation
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728 Laboratory assays Proportion po
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730 Laboratory assays P contribute
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732 Laboratory assays transformatio
- Page 745 and 746:
734 Laboratory assays Table 20.1 Es
- Page 747 and 748:
736 Laboratory assays P m iˆ1 ri l
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738 Laboratory assays synthesize hi
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740 Laboratory assays estimate of a
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Appendix tables 743
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2 0 0 02275 0 02222 0 02169 0 02118
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16 6 91 93 1 11 91 153 4 19 3 7 23
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16 0 128 0 258 0 392 0 535 0 690 0
- Page 762 and 763:
5 0 05 6 61 5 79 5 41 5 19 5 05 4 9
- Page 764 and 765:
3 0 0 05 4 17 3 32 2 92 2 69 2 53 2
- Page 766 and 767:
14 0.05 3 03 3 70 4 11 4 41 4 64 4
- Page 768 and 769:
Table A7 Percentage points for the
- Page 770 and 771:
Table A9 Sample size for detecting
- Page 772 and 773:
Bailey N.T.J. (1975) The Mathematic
- Page 774 and 775:
Buyse M.E., Staquet M.J. and Sylves
- Page 776 and 777:
eceptor interactions. J. Ster. Bioc
- Page 778 and 779:
Etzioni R.D. and Weiss N.S. (1998)
- Page 780 and 781:
Goetghebeur E. and Lapp K. (1997) T
- Page 782 and 783:
sample data in randomized block and
- Page 784 and 785:
Lehmann E.L. (1975) Nonparametrics:
- Page 786 and 787:
Mehta C.R. (1994) The exact analysi
- Page 788 and 789:
Peto R., Pike M., Day N. et al. (19
- Page 790 and 791:
Scott J.E.S., Hunter E.W., Lee R.E.
- Page 792 and 793:
Thompson S.G. and Barber J.A. (2000
- Page 794 and 795:
Zhang H., Crowley J., Sox H.C. and
- Page 796 and 797:
786 Author Index Brooks, S.P. 549,
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788 Author Index Gart, J.J. 127, 67
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790 Author Index Laurence, D.R. 519
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792 Author Index RamoÂn, J.M. 536
- Page 804 and 805:
794 Author Index Westley-Wise, V.J.
- Page 806 and 807:
796 Subject Index Assays (cont.) ra
- Page 808 and 809:
798 Subject Index Chronic obstructi
- Page 810 and 811:
800 Subject Index Continuous variab
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802 Subject Index Dot diagram 23, 2
- Page 814 and 815:
804 Subject Index Growth curves 409
- Page 816 and 817:
806 Subject Index McNemar's test 12
- Page 818 and 819:
808 Subject Index Normal (cont.) st
- Page 820 and 821:
810 Subject Index Proportions Bayes
- Page 822 and 823:
812 Subject Index Roughness penalty
- Page 824 and 825:
814 Subject Index Standard (cont.)
- Page 826:
816 Subject Index Tumour (cont.) in