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Mr. T (Tetsuya Sakai)
Statistical 
Significance, 
Power, and 
Sample Sizes
A Systematic 
Review of 
SIGIR and TOIS, 
2006‐2015
July 18@ACM SIGIR 2016,
Pisa, Italy.
α/2 α/2
TALK OUTLINE
•Motivation
•Survey Method
•Results
•Summary
•Data and Feedback
Preliminaries (1)
• In IR experiments, we often compare sample means to 
guess if the population means are different.
• We often employ parametric tests (assume specific 
population distributions and guess their parameters)
‐ paired and unpaired t‐tests (comparing m=2 means)
‐ ANOVA (comparing m (>2) means)
one‐way, two‐way, two‐way without replication
Are the two population 
means equal?
Are the m population 
means equal?
scores
EXAMPLE
n topics
m systems
Sample mean for a system
Preliminaries (2)
• H0: tentative assumption that all population means are equal
• test statistic: what you compute from observed data – under H0, this 
should obey a known distribution (e.g. t‐distribution)
• p‐value: probability of observing what you have observed (or 
something more extreme) assuming H0 is true
Null hypothesis
test statistic t0
Preliminaries (3)
Reject H0
if p‐value <= α
test statistic t0 t(φ; α)
Accept H0 Reject H0
H0 is true
systems are equivalent
Correct conclusion
(1‐α)
Type I error
α
H0 is false
systems are different
Type II error
β
Correct conclusion
(1‐β)
α/2 α/2
Statistical power: 
ability to detect real 
differences
Cohen’s five‐eighty convention:
α=5%, 1‐β=80%
Bad practices
• Reporting α but not the p‐value (dichotomous thinking)
“Significant at α=0.05” but p‐value=0.05? 0.000001?
• Reporting the p‐value but not the effect size
“p‐value=0.01” but does this reflect a large effect size
or just a large sample size (n)?
p‐value = f( sample_size, effect_size )
large effect size ⇒ small p‐value
large sample size ⇒ small p‐value
magnitude of the 
actual difference 
Anything can be made statistically significant by using lots of data
Statistical Reform in Information Retrieval?
http://sigir.org/files/forum/2014J/2014J_sigirforum_Article_TetsuyaSakai.pdf
http://tois.acm.org/authors.cfm
Do people actually follow these instructions? What about SIGIR?
Doubts
• Some IR experiments are extremely overpowered –
everything is statistically significant due to large data (e.g. 
search engine logs), no matter how small the effect is. Okay 
if the effect size is properly reported and if the small effect 
size translates to a large profit for companies.
• Some IR experiments are extremely underpowered – missing 
real differences due to lack of observations (e.g. a small user 
group). Maybe better experimental designs are in order.
n much larger than necessary
n much smaller than necessary
TALK OUTLINE
•Motivation
•Survey Method
•Results
•Summary
•Data and Feedback
sleeping
30%
email
15%
teaching
10%
supervising
10%
meetings
10%
eating/drinking
10%
twitter/commuting
8%
movies
5%
research
2%
AN AVERAGE WEEKDAY OF 
AN AVERAGE JAPANESE PROFESSOR
Papers examined (Feb‐Oct 2015)
Coding scheme STEP 1
Does it contain a table/figure of means that 
probably deserves significance testing?
If YES, record one such table/figure 
(representative table).
Coding scheme STEP 2
Does it conduct a 
significance test?
Categorise according to the 
primary test used
(one test type per paper).
pdf searched with Ctrl+F
“statistical” “signi” “test” “ANOVA”
Coding scheme STEP 3
Does it claim “significance”? 
Record the exact expressions 
used.
Coding scheme STEP 4
Record whether p‐
values/test statistics 
are reported.
If only the p‐value is 
reported, deduce test 
statistic wherever 
possible
Coding scheme STEP 5
If test statistic + sample size 
are available, conduct power 
analysis with R tools
133 papers
Coding scheme: Additional classification
Tests for comparing 
two systems
Significance test categorisation scheme
Covered by my power analysis tools
Tests for comparing two systems
R power analysis tools
(based on the library pwr)
• future.sample.unpairedt
• future.sample.pairedt
• future.sample.1wayanova
• future.sample.2waynorep
• future.sample.2wayanova
R code from this 
book by Prof Toyoda
modified by Sakai
INPUT: sample size, test statistic, 
degrees of freedom
OUTPUT: effect size, achieved power,
future sample size
TALK OUTLINE
•Motivation
•Survey Method
•Results
•Summary
•Data and Feedback
Coding scheme STEP 2
Does it conduct a 
significance test?
Categorise according to the 
primary test used
(one test type per paper).
pdf searched with Ctrl+F
“statistical” “signi” “test” “ANOVA”
862 papers with a representative table: 
distribution over significance test types
• 35‐37% use the paired t‐test.
• 28‐30% do not report significance test results although they have a representative table.
• 18‐24% use tests other than t‐tests and ANOVA.
862 papers with a representative table: 
significance test types over a decade
Two proportions z‐test (proportion2006 minus proportion2015): in both figures,
• the proportion of “no significance test” papers in 2015 is significantly lower than 2006
95%CI: [0.023, 0.353] (SIGIR) and [0.031, 0.329] (SIGIR+TOIS)
• the proportion of “paired t‐test” papers in 2015 is significantly higher than 2006
95%CI: [‐0.357, ‐0.044] (SIGIR) and [‐0.361, ‐0.074] (SIGIR+TOIS)
Coding scheme STEP 3
Does it claim “significance”? 
Record the exact expressions 
used.
167/862=19% of papers claim “significance” 
without reporting on significance test results
• “significant improvement” “significantly outperform” even in 
abstracts and conclusions
• Highly misleading! Come on, we’re better than this!
IF you actually did a significance test THEN
say “statistically significant” “statistical significance”
ELSE
avoid saying “significant” “significance”
Coding scheme: Additional classification
Tests for comparing 
two systems
464 papers with a test for comparing two 
systems
• 61‐66% use the paired t‐test
• 20‐23% use the Wilcoxon signed rank test
• 4‐5% use the randomisation test
• 3‐4% use the sign test
464 papers with a test for comparing two 
systems: across a decade
Two proportions z‐test (proportion2006 minus proportion2015): in both figures,
• the proportion of “Wilcoxon signed rank test” papers in 2015 is significantly lower than 2006
95%CI: [0.065, 0.513] (SIGIR) and [0.073, 0.468] (SIGIR+TOIS)
• the proportion of “paired t‐test” papers in 2015 is significantly higher than 2006
95%CI: [‐0.530, ‐0.048] (SIGIR) and [‐0.489, ‐0.057] (SIGIR+TOIS)
Coding scheme STEP 4
Record whether p‐
values/test statistics 
are reported.
565 papers
If only the p‐value is 
reported, deduce test 
statistic wherever 
possible
Do IR researchers report p‐values and/or test 
statistics?
365/565= 65% report neither p‐values nor test statistics. 
Situation not improving.. 
(“neither reported” highest in 2013)
SIGIR 2013 PC chairs: 
133 for power 
analysis (67 used 
nonparametric tests 
etc.)
Coding scheme STEP 5
If test statistic + sample size 
are available, conduct power 
analysis with R tools
133 papers
133 papers that went through power analysis
overpowered
(power >=0.99)
underpowered
(power <=0.50)
about right
(0.50 < power < 0.99)
Unpaired t‐test 3 1 12
Paired t‐test 23 6 61
One‐way ANOVA 8 1 7
Two‐way ANOVA w/o 
replication
2 1 4
Two‐way ANOVA 2 0 2
TOTAL 38 9 86
Yes, the thresholds are arbitrary, but you can do your own analysis using my raw Excel file.
Sample size ratio = actual size/future size:
paired/unpaired t‐test (1)
Sample size ratio = actual size/future size:
paired/unpaired t‐test (2)
A paper on personalisation from a search engine company (paired t‐test)
t=16.00, n=5,352,460, effect size=0.007, achieved power=1
recommended future sample size=164,107
Effect size very small (though this may translate into substantial profit for a 
company)
Sample size ratio = actual size/future size:
paired/unpaired t‐test (3)
User experiments, paired t‐test
t=0.95, n=28,
effect size=0.180,
achieved power=0.152
future sample size=244
(similar results for other t‐test 
results in the same paper)
Sample size ratio = actual size/future size:
ANOVA (1)
Sample size ratio = actual size/future size:
ANOVA (2)
Experiments with a commercial social media 
application data (one‐way ANOVA)
F=243.42, #levels=3, 
sample size per group=2551,
effect size fhat=2.252, achieved power=1,
recommended future sample size per group=52
Sample size ratio = actual size/future size:
ANOVA (3) User experiments, two‐way 
ANOVA w/o replication
F=0.63, #levels=4, 
sample size per group=17,
effect size fhat^2 = 0.039,
achieved power=0.183,
recommended future sample 
size per group=75
(similar results for other 
ANOVA results in the same 
paper)
TALK OUTLINE
•Motivation
•Survey Method
•Results
•Summary
•Data and Feedback
Main findings (1)
• Of the 862 papers that seem to deserve significance testing, 
301 (35%) use the paired t‐test; 255 (30%) lack significance 
testing, of which 167 (19%) claim “significance.”
• Of the 464 papers that discuss significance for comparing 
two systems, 301 (65%) use the paired t‐test; 97 (21%) use 
the Wilcoxon signed rank test. 
Main findings (2)
• Compared to a decade ago, we are seeing more t‐tests, 
fewer Wilcoxon signed rank tests and fewer papers that lack 
significance testing. 
[Improvements statistically significant according to two‐
proportions z‐tests]
• Of the 565 papers that reported on significance test results, 
65% reported neither p‐values nor test statistics. 
[Not improving...]
Main findings (3)
38/133=29% highly overpowered
(e.g. search engine companies)
9/133=7% highly underpowered
(e.g. small user studies)
Recommendations
• Report effect sizes etc., not just p‐values. Especially 
important for overpowered experiments because a low p‐
value may just reflect the large sample size.
• Small‐scale user studies: learn about effect sizes and sample 
sizes from previous work for well‐designed experiments.
• Better reporting practices = collective knowledge and 
progress.
TALK OUTLINE
•Motivation
•Survey Method
•Results
•Summary
•Data and Feedback
Raw systematic review file: 
http://www.f.waseda.jp/tetsuya/data.html
• Raw Excel file containing 
systematic review results
• Simple R code for power 
calculation
Feedback for the systematic review file:
https://twitter.com/IRsysrev
Thank you,
See you at

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