Is There a Faster Way to Check the Diagonal of a Matrix for All 1s?

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In matrix analysis, determining if a matrix's diagonal consists entirely of 1s is straightforward, as it only requires checking specific positions like (1,1), (2,2), (3,3), (4,4), and (5,5) in a 5x5 matrix. However, the discussion raises a question about how to assess other specific positions, such as (1,2), (2,3), (3,4), and (4,5), without explicitly listing them. The inquiry highlights a need for methods to evaluate these non-diagonal elements efficiently, indicating a potential gap in standard matrix analysis techniques. The conversation reflects confusion and seeks clarification on how to approach this type of analysis.
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in matrix analysis, its easy to you can check if a matrix's diagonal is all 1s because u can only lo.ok at ex, 5x5 mattrix (1,1)(2,2)(3,3)(4,4)(5,5)
But what if u want to know about (1,2)(2,3)(3,4)(4,5) without checking as what i list ?
 
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Totam said:
in matrix analysis, its easy to you can check if a matrix's diagonal is all 1s because u can only lo.ok at ex, 5x5 mattrix (1,1)(2,2)(3,3)(4,4)(5,5)
But what if u want to know about (1,2)(2,3)(3,4)(4,5) without checking as what i list ?
?No one ?:confused:
 
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