On Lambda-Ideal Statistically Convergent in 2-Normed Spaces over Non-Archimedean Fields.

This paper aims to examine the notion of λ-ideal statistical convergence and λ-ideal statistically Cauchy sequence over non-Archimedean 2-normed spaces. Moreover, we have also studied and proven some significant properties for λ-ideal statistically Cauchy sequence in 2-normed spaces to be λ-ideal statistically Cauchy with respect to II.II∞. And also we show that, λ-ideal statistical convergence in 2-normed spaces is λ-ideal statistical pre-Cauchy in 2-normed spaces over non-Archinedean field. Through this paper, K symbolizes a complete, non-trivially valued, non-Archinedean field. [ABSTRACT FROM AUTHOR]