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17 N
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29 r = 0.88
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43 P x λ P x λ
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45 d m = d 1/ m, d m i 1...m ( d i ) 2 = c c i m
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53 d
54 β = 1 β = 1.5 β = 2 β = 3 d b = d a d b = 1.0 d b = 2.0 d b = 3.0 β = 1 β = 2 β = 3 d a d a χ 2 β d b
55 m m
56
57
58 µ A d A,B d A µ N µ B d B µ N A B µ N µ A d A A B A B d A,B A B d, = 2d, d d d d,
59 2 2 d d = 2z [P (C)], z [ ] z P(C) ϕ A (c) ϕ B (c) = 1, c ϕ A B
60 χ 2 χ 2 χ 2 χ 2 k k χ 2 χ 2 χ 2 χ 2 (d ) 2 d
61 µ C δ S µ C µ C + δ S c c + µ C δ S c c + µ C χ 2 HR c d ( HR = 1 F c; 1, (d ) 2), χ 2 FA FA = 1 F (c; 1), χ 2 c
62
63
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66 β = SE = p < 0.001
67
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69 β = SE = p = β = SE = p = d d
70 d d 1 m (d m) 2 = d m = d 1/ m + 1 d m = d 1/ m + c
71 d d d d a d m, = a d 1,, m d m, = a d m,.
72 d d d d d χ 2 = i C N i j R (p ij π ij ) 2 π ij, i j R C N i p ij π ij
73 d χ = G 2 + k (N), G 2 G 2 = 2 i C N i j R p ij (p ij /π ij ) k N i i N χ 2 G 2 d χ 2
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78 Px (C) P D (C) P D (C) P x(c) d χ 2 d d
79 d d d d d d d
80
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82 β = SE = p < β = SE = p = β = SE = p = 0.450
83
84
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86 m
87
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90 d χ d χ d χ d χ
91 d χ
92 χ 2 d d β β χ d d β β χ
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100 β = SE = p < β = SE = p < β = SE = p = 0.076
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102 A B p A p B p R p R = p A p B, t f(t) g(t) F (f) F (g) (f g) F 1 [F (f) F (g)], F 1 f g t
103
104 G 2 G 2 = 2 i N ij p ijk p ijk, π ijk j i j k N ij p ijk π ijk BIC = G 2 + k (N) k N G 2 G 2 k
105 G 2 G 2 G 2 G
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113 z s T T N (ν, η) a t ν η a T s T
114 d ν η σ
115 A B a T T er s T ν
116 G 2 0.1
117 ν α T α α α u m P(u m ) = ( ) i α m i<m ( m 1 i ) p i (1 p) m i 1, p p 1 2 m d m = d 1 m ν m
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119 ν η a T s T α T α ν α ν m = ν 1 m.
120 s t η t T
121 G 2 T ν t T T a t T a t T α t T T T T T
122 T T
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125 β = SE = p < β = SE = p < 0.001
126
127 G 2 G 2 G 2 G β = SE = p < G 2
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129 G 2
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135 ν d a t T t ν d T t α t ν d a t T t α t ν ν t ν T
136 G 2 ν d a t T t ν d a t T t α t ν d a t T t α t ν d T t ν d a t T t a α ν d a t T t ν d T t α t ν α
137 ν d a t T t α t ν d a t T t ν d T t α t ν d a t T t α t
138 ν d a t T t
139 ν d T t α t α
140 ν d a t T t α t
141 ν α α
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149 T T ν d T t α t ν d a t T t ν d a t T t α t
150 G 2 T ν t T T T α t a t T G 2 T a t T T α t ν t T ν t a t T G 2 ν t T α t ν t a t T ν t T α t Tα t ν t a t T α t Tα t ν t a t T α t
151 G 2 T ν t T T α t a t T T G 2 a t T a t T α t ν t a t T a t T α t Tα t ν t a t α t
152 T ν sν a T st α Tα να T
153 T ν sν a T st α Tα να T
154 G 2 ν d T t α t ν d T t α t ν d T t α t ν d α ν T α t Tα t ν d T t α t ν d α G 2 ν T ν T ν d T t α t Tα ν t d α ν d T t α t Tα ν t d α ν d T t G 2 ν d a t T t ν d a t T t ν d a t T t α t ν d a t T t α t ν d a t T t α t ν d α
155 G 2 ν a t T α t Tα t ν a t T α t ν a t T α t Tα ν t t α ν a t T α t t ν a t T α t Tα ν t t α G 2 ν d T t ν d T t α t ν d T t α t ν T ν d T t
156 ν d T t α t ν sν a T st α Tα να ν d T t α t
157 ν d a t T t ν sν a T st α Tα να ν d a t T t
158 ν d a t T t α t ν sν a T st α Tα να ν d a t T t α t
159
160
161
162
163 π/4
164 3π/4
165 3π/4 π/4 π/4 3π/4 β = SE = p = β = SE = p < β = SE = p < 0.001
166
167
168 (d i,m) 2 = (1 f (b (θ i a))) (d 1 )2, m i m d 1 f ( ) a b d (d ) 2 d i,m = (1 f (b (θ i a))) d 1. m
169 , d (d ) 2 (d ) 2
170 θ P θ P θ P θ P (d ) 2 λ M λ M λ M / λ M = λ M f (θ) f : ( π, π) [0, 1] d = f (θ) λ M θ (0, f (θ))
171 θ 0 θ 0 π/2
172 (1 f ( )) f
173 m (d m) 2 =
174 G G 2 = 2 i A N i,j j B k R p i,j,k p i,j,k π i,j,k, i A j B k R N i,j p i,j,k π i,j,k < i, j, k >
175
176
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179 β = SE = p = β = SE = p = β = SE = p = 0.170
180 β = SE = p = β = SE = p = β = SE = p < β = SE = p < 0.001
181 d i,m = f (b (θi a)) d 1 ατ, m i m α τ
182 d i,m = f (b (θ i a)) d 1 ατ. m
183 m (d m) 2 = const
184 G
185 d
186
187
188
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190 G G G
191 G G
192
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195 G G G
196 G G
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200 β = SE = p < β = SE = p < β = SE = p < 0.001
201
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203 d (d i,m )2 m i (d i,m) 2 = (1 ϕ (bθ i)) (d 1 )2, m θ i i ϕ b d 1 ν ν i,m = (1 ϕ (bθi )) ν 1 m.
204 T l l T
205 η η G 2
206 T η α ν T l T s η s α s ν α ν α ν
207 G 2 η s T s ν α η s T s ν α T s ν α T s ν α η s T l ν α η s T s ν α
208 η s T s ν α η s T s ν α
209 η s T s ν α
210 T s ν α
211 T s ν α η s T s ν α
212 β = SE = p = 0.014
213 ν i,m = (1 ϕ (bθi )) ν 1 γτ m i m γ ϕ τ ν α
214
215 ν α ν α ν α ν α ν α ν l α ν t α ν α G 2 η s T s ν α η s T s ν α η s T s ν α η s T s ν t α η s T l ν α
216 ν s T s ν α γ
217 ν s T s ν α
218
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220 d 1 / m d 1 m η
221
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223 η s T s ν α ν s T s ν α
224 G 2 T s ν α T s ν α T s ν α η s T s ν α η s T s ν α G 2 T l ν α T l ν α T s ν α T s ν α η s T l ν α G 2 η s T s ν α T s ν α T s ν α T s ν α η s T s ν α
225 G 2 η s T s ν α η s T s ν α η s T s ν α η s T l ν α η s T l ν α G 2 η s T s ν α η s T l ν α η s T s ν α η s T s ν α η s T l ν α
226 η s T s ν α ν b η a T st α Tα να
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230 G 2 η s T s ν α η s T s ν α η s T s ν α η s T s ν α η s T s ν α G 2 η s T s ν α η s T l ν α η s T s ν l α η s T s ν α η s T l ν α G 2 η s T s ν α η s T s ν t α η s T s ν α η s T s ν α η s T s ν α
231 G 2 η s T s ν α η s T l ν α η s T l ν α η s T s ν α η s T l ν α G 2 η s T s ν α η s T s ν α η s T s ν α T s ν α T s ν α
232 η s T s ν α ν b γ η a T st α Tα να
233 N
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259 d M
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273 Minerva Access is the Institutional Repository of The University of Melbourne Author/s: Lilburn, Simon David Title: Information limits within visual short-term memory Date: 2016 Persistent Link: File Description: Information limits within visual short-term memory Terms and Conditions: Terms and Conditions: Copyright in works deposited in Minerva Access is retained by the copyright owner. The work may not be altered without permission from the copyright owner. Readers may only download, print and save electronic copies of whole works for their own personal non-commercial use. Any use that exceeds these limits requires permission from the copyright owner. Attribution is essential when quoting or paraphrasing from these works.
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