Top Tweets for #waldsequentialtests
#KiraYangShadlen-1
[#Neuroscience
#WaldSequentialTests]
"Neuron 85, pp. 861-873 (February 2015)
A Neural Implementation of Wald’s #SequentialProbability Ratio Test
Shinichiro Kira
(University of Washington)
Tianming Yang
Michael N. Shadlen
M.t. Eine Implementierung des SPRT
>
![LGcommaI's tweet photo. #KiraYangShadlen-1
[#Neuroscience
#WaldSequentialTests]
"Neuron 85, pp. 861-873 (February 2015)
A Neural Implementation of Wald’s #SequentialProbability Ratio Test
Shinichiro Kira
(University of Washington)
Tianming Yang
Michael N. Shadlen
M.t. Eine Implementierung des SPRT
> https://t.co/nolaASbPZO](https://pbs.twimg.com/media/GNLDRRxWwAI_OJR.jpg)
#TartakovskyCompositeHypotheses-1
[#AppliedMathematics
#KulldorffDavisKolczakEtAl
#TartakovskySokolovBarShalom
#WaldSequentialTests]
Proceedings of the #Steklov Institute of #Mathematics 287, pp. 268–288 (2014)
Nearly Optimal Sequential Tests of Composite Hypotheses Revisited
>
![LGcommaI's tweet photo. #TartakovskyCompositeHypotheses-1
[#AppliedMathematics
#KulldorffDavisKolczakEtAl
#TartakovskySokolovBarShalom
#WaldSequentialTests]
Proceedings of the #Steklov Institute of #Mathematics 287, pp. 268–288 (2014)
Nearly Optimal Sequential Tests of Composite Hypotheses Revisited
> https://t.co/vdV7HqNbPF](https://pbs.twimg.com/media/FZuYepCWAAAaGHa.png)
#ArmitageMcPhersonRowe-1
[#Classics
#WaldSequentialTests]
Journal of the Royal Statistical Society: Series A, Vol. 132(2), pp. 235-244 (1969)
Repeated #SignificanceTests on Accumulating #Data
P. Armitage
C. K. McPherson
B. C. Rowe
M.t. 'Wiederholte #Signifikanztests
>
![LGcommaI's tweet photo. #ArmitageMcPhersonRowe-1
[#Classics
#WaldSequentialTests]
Journal of the Royal Statistical Society: Series A, Vol. 132(2), pp. 235-244 (1969)
Repeated #SignificanceTests on Accumulating #Data
P. Armitage
C. K. McPherson
B. C. Rowe
M.t. 'Wiederholte #Signifikanztests
> https://t.co/8g1sotS3MI](https://pbs.twimg.com/media/FZj65TwWQAAvEl9.png)
#WaldSequentialTests-104
The probability can readily be derived on the basis of the general theory of cumulative sums given in [https://t.co/RcDsHHMAS1].
Denote log 𝑓_1(𝑥_𝑖)/𝑓_0(𝑥_𝑖) by 𝑧_𝑖.
Then {𝑧_𝑖}(𝑖=2,...) is a sequence of independent random variables each having>
#WaldCumulativeSums-1
[#Classics
#HistoryOfMathematics
#Mathematics
#WaldSequentialTests]
"Annals of Mathematical #Statistics 15(3), 283–296 (September 1944)
On Cumulative Sums of Random Variables
#AbrahamWald[1902–1950]"
M.t. 'Über kumulative Summen von Zufallsvariablen'
![LGcommaI's tweet photo. #WaldCumulativeSums-1
[#Classics
#HistoryOfMathematics
#Mathematics
#WaldSequentialTests]
"Annals of Mathematical #Statistics 15(3), 283–296 (September 1944)
On Cumulative Sums of Random Variables
#AbrahamWald[1902–1950]"
M.t. 'Über kumulative Summen von Zufallsvariablen' https://t.co/H7RBrJrMDy](https://pbs.twimg.com/media/FVuq_UpWYAMF_wc.jpg)
#WaldCumulativeSums-1
[#Classics
#HistoryOfMathematics
#Mathematics
#WaldSequentialTests]
"Annals of Mathematical #Statistics 15(3), 283–296 (September 1944)
On Cumulative Sums of Random Variables
#AbrahamWald[1902–1950]"
M.t. 'Über kumulative Summen von Zufallsvariablen'
#KulldorffDavisKolczakEtAl-1
[#AppliedMathematics
#PramanikJohnsonBhattacharya
#WaldSequentialTests]
"Sequential Analysis 30, 58–78 (2011)
A Maximized #SequentialProbabilityRatioTest for Drug and #Vaccine[-]#Safety[-]#Surveillance
Martin Kulldorff (#Harvard Medical School)
>
![LGcommaI's tweet photo. #KulldorffDavisKolczakEtAl-1
[#AppliedMathematics
#PramanikJohnsonBhattacharya
#WaldSequentialTests]
"Sequential Analysis 30, 58–78 (2011)
A Maximized #SequentialProbabilityRatioTest for Drug and #Vaccine[-]#Safety[-]#Surveillance
Martin Kulldorff (#Harvard Medical School)
> https://t.co/zZVfOY5qK3](https://pbs.twimg.com/media/FSBFCHIXMAAK9Mc.png)
#WaldSequentialTests-100
"3.3. Determination of the values 𝐴 and 𝐵 in practice.
Suppose that we wish to have a sequential test such that the probability of an error of the first kind is equal to α and the probability of an error of the second kind is equal to β.
>
#EbiharaMiyagawaSakuraiImaokaFinalVersion-1.
[#New
#Preprints
#WaldSequentialTests]
"arXiv:2006.05587v3
Sequential Density Ratio Estimation for Simultaneous #Optimization of Speed and Accuracy
[title was CHANGED fom v2. LG,I]
Akinori F. Ebihara
(NEC Corporation, #Japan)
>
![LGcommaI's tweet photo. #EbiharaMiyagawaSakuraiImaokaFinalVersion-1.
[#New
#Preprints
#WaldSequentialTests]
"arXiv:2006.05587v3
Sequential Density Ratio Estimation for Simultaneous #Optimization of Speed and Accuracy
[title was CHANGED fom v2. LG,I]
Akinori F. Ebihara
(NEC Corporation, #Japan)
> https://t.co/C34XHwHKus](https://pbs.twimg.com/media/E4zkYnOXIAEM3La.png)
#KlassBestPossibleImprovement-1
[#Statistics
#WaldSequentialTests]
"Annals of #Probability 16(2), 840-853 (1988)
A best possible improvement of #Wald's equation
Michael J. Klass
University of #California/Berkeley"
M.t. 'Eine bestmögliche Verbesserung der Wald'schen Gleichung'
![LGcommaI's tweet photo. #KlassBestPossibleImprovement-1
[#Statistics
#WaldSequentialTests]
"Annals of #Probability 16(2), 840-853 (1988)
A best possible improvement of #Wald's equation
Michael J. Klass
University of #California/Berkeley"
M.t. 'Eine bestmögliche Verbesserung der Wald'schen Gleichung' https://t.co/Bee0ay0i90](https://pbs.twimg.com/media/E4wnMq8XMAAyBlZ.png)
#WaldSequentialTests-18
"Another #surprising feature of the sequential probability ratio test is that the test can be carried out without determining any probability distributions whatsoever."
M.t. 'Ein anderes überraschendes Merkmal sequenzieller Plausibilitätsquotiententests>
#EbiharaMiyagawaSakuraiImaoka-1.
[#Mathematics
#newPreprints
#Statistics
#WaldSequentialTests]
"arXiv:2006.05587v2
Deep #NeuralNetworks for the Sequential Probability Ratio #Test on non-i.i.d. #data series
Akinori F. Ebihara
Taiki Miyagawa
Kazuyuki Sakurai
Hitoshi Imaoka"
>
![LGcommaI's tweet photo. #EbiharaMiyagawaSakuraiImaoka-1.
[#Mathematics
#newPreprints
#Statistics
#WaldSequentialTests]
"arXiv:2006.05587v2
Deep #NeuralNetworks for the Sequential Probability Ratio #Test on non-i.i.d. #data series
Akinori F. Ebihara
Taiki Miyagawa
Kazuyuki Sakurai
Hitoshi Imaoka"
> https://t.co/1lU1Dayx54](https://pbs.twimg.com/media/EtOvxn_XIAAeptP.png)
#WaldSequentialTests-82.
"Then the following sequential process seems reasonable: At each stage calculate 𝑔_{0,𝑚} and 𝑔_{1,𝑚}.
If 𝑔_{1,𝑚} ⩾ 𝑑₁,
accept 𝐻₁.
If 𝑔_{0,𝑚} ⩾ 𝑑₀,
accept 𝐻₀.
If 𝑔_{1,𝑚} < 𝑑₁,and 𝑔_{0,𝑚} < 𝑑₀,
draw an additional observation.
>
#WaldSequentialTests-81.
"As an abbreviation for 𝑝_{𝑖,𝑚}(𝑥_1,...,𝑥_𝑚) we shall use simply 𝑝_{𝑖,𝑚}[;] [let] 𝑑₀ and 𝑑₁ be two positive numbers less than 1 and greater than ½[;] [suppose that we want to construct a #SequentialTest such that the conditional
probability
>
#WaldSequentialTests-68.
"If a sequential test S𝑆satisfies both inequalities
𝐸₀(𝑛|𝑆)⩽𝐸₀(𝑛I𝑆′)
and
𝐸₁(𝑛I𝑆)⩽𝐸₁(𝑛I𝑆′),
for any sequential test 𝑆' of strength equal to that of 𝑆, then the test 𝑆 can be considered to be a best sequential test[;] that such
>
#WaldSequentialTests-56.
"Thus, the current most powerful test procedure for testing 𝐻₀ against 𝐻₁ can be briefly stated as follows:
We choose as critical region the region defined by (1.1) where the constant 𝑘 is determined so that the probability of an error of the first>
#WaldSequentialTests-52.
"Part I. Sequential Test of a Simple Hypothesis Against a Single Alternative
1. The Current Test Procedure
Let 𝑋 be a random variable[;] [in] what follows in this and the subsequent sections it will be assumed that the random variable 𝑋 has either a
>
#WaldSequentialTests-42.
"More specifically, Friedman and Wallis conjectured that a
sequential test may exist that controls the #errors of the first and second kinds to exactly the same extent as the current most powerful test, and at the same time requires an expected number of>
#WaldSequentialTests-30.
"For the benefit of readers who lack a sufficient background in the mathematical theory of statistics the exposition in sections 5.2, 5.3 and 5.4 is kept on a fairly elementary level."
M.t. 'Zugunsten jener Leser, denen es an einem ausreichenden
>
#DiepgenSequentiellesTesten-1.
[#Expositions
#Science
#ScientificMethod
#Statistics
#WaldSequentialTests-background]
"Sequentielles Testen
by
Raphael Diepgen
pp. 137-144 in:
Erdfelder, Edgar (eds.): Handbuch Quantitative Methoden BELTZ 1998"
M.t. 'Sequential #Testing'
![LGcommaI's tweet photo. #DiepgenSequentiellesTesten-1.
[#Expositions
#Science
#ScientificMethod
#Statistics
#WaldSequentialTests-background]
"Sequentielles Testen
by
Raphael Diepgen
pp. 137-144 in:
Erdfelder, Edgar (eds.): Handbuch Quantitative Methoden BELTZ 1998"
M.t. 'Sequential #Testing' https://t.co/1rfNBx7ORB](https://pbs.twimg.com/media/EmVaKhxWMAMbUO7.jpg)
#WaldSequentialTests-16.
"The #SequentialProbabilityRatioTest in general requires an expected number of observations considerably smaller than the fixed number of observations needed by the current most powerful test which controls the #errors of the first and second kinds
>
Last Seen Hashtags on Sotwe
mommy
Seen from Peru
NSFW
Seen from Canada
WAGBU
Seen from United States
saraarjun
Seen from Qatar
عمتكم
Seen from Oman
reshmarechu
Seen from United Kingdom
ometv
Seen from United States
autoandmst
Seen from United States
incest dad
Seen from Argentina
nolimits(*)(*) filter:native_video
Seen from United States
Most Popular Users
Elon Musk 
@elonmusk
241.6M followers
Barack Obama
@barackobama
119M followers
Cristiano Ronaldo
@cristiano
114.1M followers
Donald J. Trump
@realdonaldtrump
111.8M followers
Narendra Modi
@narendramodi
107.2M followers
Rihanna
@rihanna
98.7M followers
NASA
@nasa
92.4M followers
Justin Bieber
@justinbieber
91.8M followers
KATY PERRY
@katyperry
89.8M followers
Taylor Swift
@taylorswift13
83.8M followers
Lady Gaga
@ladygaga
75.3M followers
Virat Kohli
@imvkohli
73.1M followers
Kim Kardashian
@kimkardashian
70.8M followers
YouTube
@youtube
68.8M followers
Neymar Jr
@neymarjr
66.1M followers
Bill Gates
@billgates
65M followers
Selena Gomez
@selenagomez
62.9M followers
The Ellen Show
@theellenshow
62.3M followers
CNN
@cnn
61.8M followers
X
@x
60.7M followers