cahya/simple-wikipedia huggingface dataset:
Bachchhan Paandey is an upcoming Indian Hindi-language action comedy film. It is directed by Farhad Samji, produced by Sajid Nadiawala, and stars Akshay Kumar, Kriti Sanon, Jacqueline Fernandez and Arshad Warsi. It is a remake of the 2014 Tamil film, which is called Jigarthanda,  which itself was inspired by the 2006 South Korean movie A Dirty Carnival. The film is scheduled to be released theatrically on 18 March 2022.

Premise
A budding director Myra (Kriti Sanon) wants to make a movie on gangsters. She chooses Bachchan Pandey (Akshay Kumar), who is a ruthless gangster. But her secret attempts to conduct the research on him fail when she gets caught for snooping over him.

Cast 
 Akshay Kumar as Bachchhan Paandey 
 Kriti Sanon as Myra Devekar
 Jacqueline Fernandez as Sophie
 Arshad Warsi as Vishu
 Pankaj Tripathi as Bhaves Bhoplo
 Prateik Babbar
 Sanjay Mishra as Bufferia Chacha
 Abhimanyu Singh as Pendulum
 Snehal Daabbi
 Saharsh Kumar Shukla as Kaandi

References

2022 movies
In recreational math, a repdigit or a monodigit is a type of natural number. It is only made of the same repeated digit.  The word is a portmanteau of repeated and digit. Examples can be numbers like 11, 666, 4444, and 999999. Repdigits are palindromic numbers(read the same forwards and backwards) and are multiples of repunits(a number that only has 1 in it).

Repdigits are the written in base  of the number  where x is the digit that is repeated(). and  is how many times that number repeats. For example, the repdigit 77777 in base 10 is .

Another way of doing repdigits are called Brazilian numbers. These are numbers that can be written as a repdigit in any base. It can't, however, be the the repdigit 11, and it can't be a number with only one digit. 27 would be a Brazilian number because 27 is the repdigit 33 in base 8. 9 is not a Brazilian number because its only repdigit is 118. The first twenty Brazilian numbers are

 7, 8, 10, 12, 13, 14, 15, 16, 18, 20, 21, 22, 24, 26, 27, 28, 30, 31, 32, 33, ... .

History 
Repdigits were studied since 1974. In , it was called "monodigit numbers". Brazilian numbers were created later in 1994. The 9th Iberoamerican Mathematical Olympiad was in Fortaleza, Brazil. The first problem in this competition, proposed by Mexico, was this: 
A number  is called "Brazilian" if there exists an integer b such that  for which the representation of n in base b is written with all equal digits. Prove that 1994 is Brazilian and that 1993 is not Brazilian.

References

Other websites 

 
 Problemas IX Olimpíada Iberoamericana de Matemática

Integer sequences