The diverse applications of the Benford law attract investigators working in various fields of physics, biology and sociology. At the same time, the groundings of the Benford law remain obscure. Our paper demonstrates that the Benford law arises from the positional (place-value) notation accepted for representing various sets of data. An alternative to Benford formulae to predict the distribution of digits in statistical data is derived. Application of these formulae to the statistical analysis of infrared spectra of polymers is presented. Violations of the Benford Law are discussed. Keywords: Benford’s law, Leading digit phenomenon, Statistical data, Infrared spectra, Positional notatio
We present two sufficient conditions for an absolutely continuous random variable to obey Benford's ...
Benford's Law states that the frequency distribution of significant digits of data sets representing...
According to Benford's Law, many data sets have a bias towards lower leading digits (about 30% are 1...
AbstractThe diverse applications of the Benford law attract investigators working in various fields ...
Benford's law states that the leading digits of many data sets are not uniformly distributed from on...
The quasi-empirical Benford law predicts that the distribution of the first significant digit of ran...
My Poster is on the history and application of Benford’s law. This is a law that states that the lea...
Benford distributions of leading digits arise in a multitude of everyday settings, yet the establish...
More than 100 years ago it was predicted that the distribution of first digits of real world observa...
The occurrence of the nonzero leftmost digit, i.e., 1, 2, ... ,9, of numbers from many real world so...
In this paper, we will see that the proportion of d as p th digit, where p > 1 and d ∈ 0, 9, in data...
Context. Benford’s law states that for scale- and base-invariant data sets covering a wide dynamic r...
Benford's Law (sometimes also called Benford's Distribution or Benford's Test) is one of the possibl...
The paper deals with the first digit law which is also called as the Benford law. The history, empir...
In this chapter the contemporary generally accepted theoretical analysis and assumptions regarding t...
We present two sufficient conditions for an absolutely continuous random variable to obey Benford's ...
Benford's Law states that the frequency distribution of significant digits of data sets representing...
According to Benford's Law, many data sets have a bias towards lower leading digits (about 30% are 1...
AbstractThe diverse applications of the Benford law attract investigators working in various fields ...
Benford's law states that the leading digits of many data sets are not uniformly distributed from on...
The quasi-empirical Benford law predicts that the distribution of the first significant digit of ran...
My Poster is on the history and application of Benford’s law. This is a law that states that the lea...
Benford distributions of leading digits arise in a multitude of everyday settings, yet the establish...
More than 100 years ago it was predicted that the distribution of first digits of real world observa...
The occurrence of the nonzero leftmost digit, i.e., 1, 2, ... ,9, of numbers from many real world so...
In this paper, we will see that the proportion of d as p th digit, where p > 1 and d ∈ 0, 9, in data...
Context. Benford’s law states that for scale- and base-invariant data sets covering a wide dynamic r...
Benford's Law (sometimes also called Benford's Distribution or Benford's Test) is one of the possibl...
The paper deals with the first digit law which is also called as the Benford law. The history, empir...
In this chapter the contemporary generally accepted theoretical analysis and assumptions regarding t...
We present two sufficient conditions for an absolutely continuous random variable to obey Benford's ...
Benford's Law states that the frequency distribution of significant digits of data sets representing...
According to Benford's Law, many data sets have a bias towards lower leading digits (about 30% are 1...