Repdigits as products of consecutive Padovan or Perrin numbers

Abstract A repdigit is a positive integer that has only one distinct digit in its decimal expansion, i.e., number of the form $$a(10^m-1)/9$$ a ( 10 m - 1 ) / 9 , for some $$m\ge 1$$ ≥ and $$1 \le 9$$ ≤ . Let $$\left( P_n\right) _{n\ge 0}$$ P n 0 E_n\right) E be sequence Padovan Perrin numbers, respectively. This paper deals with repdigits can written as products consecutive or/and numbers.