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Title: Redefine Statistical Significance
72 auth.
D. Benjamin,
J. Berger,
M. Johannesson,
B. Nosek,
E. Wagenmakers,
R. Berk,
K. Bollen,
B. Brembs,
Lawrence Brown,
Colin Camerer,
D. Cesarini,
Christopher D. Chambers,
M. Clyde,
T. Cook,
P. De Boeck,
...
Z. Diénès,
Anna Dreber,
K. Easwaran,
Charles Efferson,
E. Fehr,
F. Fidler,
A. Field,
M. Forster,
E. George,
Richard Gonzalez,
S. Goodman,
E. Green,
D. Green,
A. Greenwald,
J. Hadfield,
L. Hedges,
L. Held,
Teck Hua Ho,
H. Hoijtink,
D. Hruschka,
K. Imai,
G. Imbens,
J. Ioannidis,
Mi-hye Jeon,
James Holland Jones,
Michael Kirchler,
David Laibson,
J. List,
R. Little,
A. Lupia,
E. Machery,
S. Maxwell,
Michael Mccarthy,
D. Moore,
S. Morgan,
M. Munafo,
Shinichi Nakagawa,
B. Nyhan,
T. Parker,
L. Pericchi,
M. Perugini,
Jeffrey N. Rouder,
J. Rousseau,
V. Savalei,
Felix D. SchΓΆnbrodt,
T. Sellke,
Betsy Sinclair,
D. Tingley,
T. Van Zandt,
S. Vazire,
D. Watts,
Christopher Winship,
R. Wolpert,
Yumeng Xie,
Cristobal Young,
Jonathan Zinman,
V. Johnson
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11 |
2017 |
11
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π’
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Testing a Point Null Hypothesis: The Irreconcilability of P Values and Evidence
J. Berger,
T. Sellke
|
10 |
1987 |
10
π’
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π¦
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Calibration of Ο Values for Testing Precise Null Hypotheses
T. Sellke,
M. J. Bayarri,
J. Berger
|
9 |
2001 |
9
π¦
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π¬
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Impulse Control of Brownian Motion
J. Harrison,
T. Sellke,
A. J. Taylor
|
7 |
1983 |
7
π¬
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π’
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A Conditional Limit Theorem for the Frontier of a Branching Brownian Motion
S. Lalley,
T. Sellke
|
7 |
1987 |
7
π’
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π¦
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On the asymptotic distribution of the size of a stochastic epidemic
T. Sellke
|
7 |
1983 |
7
π¦
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π¬
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Adaptive stack filtering under the mean absolute error criterion
Jean-H. Lin,
T. Sellke,
E. Coyle
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7 |
1990 |
7
π¬
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π¦
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Sequential analysis of the proportional hazards model
T. Sellke,
D. Siegmund
|
7 |
1983 |
7
π¦
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π’
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Rejection odds and rejection ratios: A proposal for statistical practice in testing hypotheses
Maestro Bayarri Jorge,
Daniel J. Benjamin,
J. Berger,
T. Sellke
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6 |
2015 |
6
π’
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π’
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Avoiding errors about βmargins of errorβ
D. Mossman,
T. Sellke
|
5 |
2007 |
5
π’
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π’
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Traveling Waves in Inhomogeneous Branching Brownian Motions. I
S. Lalley,
T. Sellke
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5 |
1988 |
5
π’
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π’
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Hyperbolic branching Brownian motion
S. Lalley,
T. Sellke
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5 |
1997 |
5
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