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Can retrieval practicing reduce false memory?: From the view of inhibitory mechanisms
Tomomi NAIKI (Gifu University)
Takashi TSUKIMOTO (Gifu University)
DRM (old/new ) Remember/Know
(retrieval-induced forgetting: RIF)
old RIF RIFRIF
CLRp K CLNrp
(p < .10)old RIF
K
Key words: false memory, retrieval-induced forgetting, inhibitory mechanism, release of inhibition, recognition
(false
memory) (e.g., Roediger & McDermott,
1995) Deese (1959)
Roediger & McDermott (1995)
DRM
(Deese-Roediger-McDermott paradigm)
DRM
(critical lure word, CL )
CL
Roediger & McDermott
(1995) CL old
Remember/Know
(Remember/Know procedure; Gardiner, 1988)
CL
old Remember
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(retrieval-induced forgetting RIF)
(Anderson, Bjork, & Bjork, 1994)
RIF
(retrieval practice paradigm)
3
(
)
( )
Rp+ ( )
Rp- (
)
Nrp ( )
Nrp Rp+
Rp-
RIF
(inhibition hypothesis)
(competition)
RIF
Veling & van Knippenberg (2004)
old
new
Rp-
Nrp
Veling & van Knippenberg (2004)
old
RIF
RIF
Hicks & Starns (2004)
( , 2010)
Hicks & Starns
(Hicks & Starns 1750ms 5000ms)
1
RIF
RIF
RIF (boundary
conditions)
Hicks &
Starns 2004) (2010)
3000ms
Remember/Know R/K
RIF
Bäuml & Kuhbandner
(2003, 2) DRM
( )
���������� ��� ���� ��������������
CL
Starns & Hicks (2004)
(2009)
CL
CL
RIF
DRM
Remember/Know
( Rp
) CL CLRp
( Nrp ) CLNrp
old Rp+ > Nrp > Rp- CLRp
R Rp+
CLRp old CLNrp old
RIF
44
8
R
36
( 18 18 )
20.95 (SD = 1.55)
(Rp+ vs. Rp- vs. Nrp
vs. vs. CLRp vs. CLNrp)
6
17 ( ) 17
5
2
10 5 Rp
Nrp
(e.g. → → )
Rp Rp+
Rp-
SuperLab Pro
1
(
1 1
5
)
1 (1 3 )
10 R/K
R/K
( , 1999)
��������� ���������� ������� � �����
old R K
Table 1
6
3 (CLRp vs. CLNrp vs.
)
5 (Rp+ vs. Rp- vs. Nrp vs. CLRp vs.
CLNrp)
Ryan
old 3
(F (2, 70) = 170.28, p
< .001) CLRp
CLNrp
old (ps < .001)
5
(F (4, 140) = 11.90, p < .001)
Rp+ Rp- Nrp
CLRp CLNrp (ps
< .005) Rp- Nrp CLRp
CLNrp
(p < .01) Nrp CLRp
CLNrp (p < .01)
CLRp CLNrp
R 3
(F (2, 70) = 58.74, p
< .001) CLRp
CLNrp
R (ps < .001)
5
(F (4, 140) = 23.02, p
< .001) Rp+ Rp-
Nrp CLRp CLNrp
(ps < .001) Rp- CLRp
CLNrp (ps
< .01) Nrp
Nrp CLRp CLNrp
(ps < .001) CLRp
CLNrp
K 3
(F (2,
70) = 20.50, p < .001)
CLRp CLNrp
K (ps
< .001)
5
(F (4, 140) =
4.15, p < .005) Rp+
CLRp CLNrp
(ps < .005) Rp- Nrp
Rp- Nrp CLRp CLNrp
Nrp
Table 1 old R K ( SD )
Rp+ Rp- Nrp CLRp CLNrp
old 0.88 (0.10) 0.75 (0.13) 0.76 (0.12) 0.71 (0.25) 0.66 (0.23) 0.04 (0.05)
R 0.70 (0.15) 0.53 (0.16) 0.55 (0.14) 0.42 (0.23) 0.36 (0.26) 0.01 (0.02)
K 0.18 (0.13) 0.22 (0.15) 0.21 (0.13) 0.28 (0.29) 0.30 (0.26) 0.04 (0.04)
���������� ��� ���� ��������������
CLRp
CLNrp (p
< .10) CLRp CLNrp
Bäuml & Kuhbandner (2003) (2009)
CL old
5 2
CL old
CL old
CL
old 81.1% (SD =
0.10) 55.0% (SD = 0.14)
Table 2
old R
K Table 3
old R K
Table3 5
old
(F (4, 140)
= 2.43, p < .10)
Rp+ Rp- (p
< .005)
R
(F (4, 140) = 3.80, p
< .01) Rp+ Rp-
Nrp CLRp CLNrp
(ps < .05)
K
(F (4, 140) =
4.67, p < .005) CLNrp
Rp+ Rp- Nrp
(ps < .05) CLRp
(p < .10)
old
(F (4, 140) = 19.32,
p < .001) Rp+
( p s
< .05) Rp- CLRp CLNrp
(ps < .001) Nrp
Nrp
CLRp CLNrp
Table 2 old
R K ( SD )
Rp+ Rp- Nrp CLRp CLNrp
old 0.87 (0.14) 0.74 (0.16) 0.77 (0.13) 0.80 (0.26) 0.82 (0.25)
R 0.69 (0.19) 0.51 (0.22) 0.54 (0.21) 0.50 (0.36) 0.48 (0.35)
K 0.14 (0.13) 0.20 (0.17) 0.21 (0.15) 0.24 (0.28) 0.33 (0.34)
Table 3 old
R K ( SD )
Rp+ Rp- Nrp CLRp CLNrp
old 0.88 (0.11) 0.76 (0.16) 0.75 (0.15) 0.57 (0.37) 0.49 (0.34)
R 0.71 (0.16) 0.55 (0.17) 0.54 (0.16) 0.31 (0.28) 0.23 (0.27)
K 0.18 (0.14) 0.21 (0.16) 0.21 (0.16) 0.26 (0.32) 0.25 (0.30)
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(ps < .001) CLRp CLNrp
R
(F (4,
140) = 32.15, p < .001)
Rp+
(ps < .005) Rp- CLRp CLNrp
(ps < .001) Nrp
Nrp
CLRp CLNrp
(ps < .001) CLRp CLNrp
K
(F (4,
140) = 1.32, n.s.)
DRM
(old/new ) old
Remember/Know
2 1)
old Rp+ > Nrp > Rp-
2) CLRp R Rp+
CLRp old CLNrp
old RIF
( ) RIF RIF
( Rp+
) CLRp
R
Rp+
K
CLRp CLNrp
old
RIF
old RIF
(2010)
(2010)
1
Koutstaal, Schacter, Johnson, &
Galluccio (1999, 2)
( )
old
Koutstaal et al. (1999)
(2014)
(1500ms) RIF
���������� ��� ���� ��������������
(5000ms)
Hicks & Starns (2004)
(2010) 3000ms
RIF
RIF
RIF
Rp+
Rp+
Rp-
CLRp
CLRp
Rp-
CLRp CLNrp old
RIF
RIF
3
CL
RIF
(2010, 2014)
RIF
Rp Nrp
CLRp CLNrp
Rp+
Rp+ Rp-
CLRp
RIF
(Anderson et al., 1994)
CLRp
RIF
CLRp
��������� ���������� ������� � �����
old
old
RIF
R
Rp+ CLRp
R
Rp+ CLRp
Roediger & McDermott (1995)
R
2
1 Roediger & McDermott
(1995 2)
Roediger & McDermott
Remember/Know
Roediger &
McDermott CL
CL R
R
Roediger & McDermott
( distinctiveness)
Roediger &
McDermott
CL R
Rp+ CLRp R
1
Gallo (2006 2010)
CL R
R
R CL R
Roediger & McDermott
(1995)
R 1
K
K CLNrp CLRp
(p < .10)
CLNrp K
CLRp K
2
CLRp CLNrp
CL
Rp+
CLRp CLNrp
CLRp
old
RIF
K
3
���������� ��� ���� ��������������
CL old
CL
CL
Rp+
Rp- CLRp
Rp- CLRp
Rp-
CLRp Rp+
CLRp Rp-
CLRp Rp-
CLRp
CLRp
R K
2
1
(2011)
2000ms
3000ms
1
(2011)
DRM
Remember/Know
1
Veling & van
Knippenberg (2004)
Remember/Know
��������� ���������� ������� � �����
old
1
RIF
RIF
Anderson, M. C., Bjork, R. A., & Bjork, E. L.
(1994). Remembering can cause forgetting:
Retrieval dynamics in long-term memory.
Journal of Experimental Psychology: Learning,
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Retrieval-induced forgetting and part-list cuing
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particular verbal intrusions in immediate recall.
Journal of Experimental Psychology, 58, 17-22.
(1999).
, 42, 107-125.
Gardiner, J. M. (1988). Functional aspects of
recollective experience. Memory & Cognition,
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Gallo, D. A. (2006). Associative illusions of
memory: False memory research in DRM and
related tasks. Psychology Press.
( , D. A. ( ) (2010).
)
Hicks, J. L., & Starns, J. J. (2004).
Retrieval-induced forgetting occurs in tests of
item recognition. Psychonomic Bulletin &
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Galluccio, L. (1999). Facilitation and
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478-493.
(2010).
, 81, 50-55.
(2014).
, 11,
97-104.
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Starns, J. J., & Hicks, J. L. (2004). Episodic
generation can cause semantic forgetting:
Retrieval-induced forgetting of false memories.
Memory & Cognition, 32, 602-609.
(2009). DRM
, 3, 5-21.
(2011).
, 5, 23-38.
Veling, H., & van Knippenberg, A. (2004).
���������� ��� ���� ��������������
Remembering can cause inhibition:
Retrieval-induced inhibition as cue independent
process. Journal of Experimental Psychology:
Learning, Memory, and Cognition, 30, 315-318.
17
A (H) (L) (L) (H) (H)
H L
B (H) (L) (L) (L) (H)
H L
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