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International Journal of Scientific Engineering and Research ISSN 2347-3878  |  Peer Reviewed  |  Open Access  |  Monthly

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India | Mathematics and Statistics | Volume 13 Issue 6, June 2025 | Pages: 33 - 35


Predicting a Random Determinant with i.i.d. Bernoulli Variates

Shashi Kant Agrawal, Pinky Pandey, Soubhik Chakraborty

Abstract: This paper gives a probabilistic analysis of a determinant D of order 2 and 3 in which the elements are i.i.d. Bernoulli variates. Using Chebyshev?s inequality, fiducial limits of D are obtained for order 2 and 3. The results may be compared with those obtained for other standard probability distributions.

Keywords: Random Determinant, Bernoulli Distribution, Chebyshev's inequality


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