Pages that link to "Item:Q2875527"
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The following pages link to The Decimal Expansion of π Is Not Statistically Random (Q2875527):
Displaying 16 items.
- On the digits of \(\pi\) (Q393485) (← links)
- Logical probability and the strength of mathematical conjectures (Q517891) (← links)
- On the statistical analysis of Feigenbaum constants (Q868261) (← links)
- Is \(\pi\) normal ? (Q1058539) (← links)
- Searching for primes in the digits of \(\pi\) (Q1767953) (← links)
- Statistical analysis of the first digits of the binary expansion of Feigenbaum constants \(\alpha\) and \(\delta\) (Q1776670) (← links)
- A visual analysis method of randomness for classifying and ranking pseudo-random number generators (Q2127084) (← links)
- Entropy and the randomness of the digits of Pi (Q2764923) (← links)
- Experimental Analysis on the Normality of Using Advanced Data-Mining Techniques (Experimental Analysis on the Normality of pi, e, phi, and square root of 2 Using Advanced Data-Mining Techniques) (Q2875529) (← links)
- Pi Day Is Upon Us Again and We Still Do Not Know if Pi Is Normal (Q2928607) (← links)
- A study of the digits of \(\pi{}, e\) and certain other irrational numbers (Q3989957) (← links)
- Bayesian Evidence Accumulation in Experimental Mathematics: A Case Study of Four Irrational Numbers (Q4689856) (← links)
- (Q4904910) (← links)
- An Empirical Approach to the Normality of π (Q4908503) (← links)
- Reproducibility in Computational Science: A Case Study: Randomness of the Digits of Pi (Q4976184) (← links)
- Reply to “Reproducibility in Computational Science: A Case Study: Randomness of the Digits of Pi” [Bailey et al. 17] (Q4976185) (← links)
