Table 1 The \(n\times k\) table under neutrosophic statistics
From: Cochran’s Q test for analyzing categorical data under uncertainty
Treatment 1 | Treatment 2 | … | Treatment \(k\) | Indeterminacy | Total | |
|---|---|---|---|---|---|---|
Block 1 | \({X}_{11}\) | \({X}_{12}\) | … | \({X}_{1k}\) | \({I}_{11}\) | \({R}_{1N}\) |
Block 2 | \({X}_{21}\) | \({X}_{22}\) | … | \({X}_{2k}\) | \({I}_{21}\) | \({R}_{2N}\) |
Block 3 | \({X}_{31}\) | \({X}_{32}\) | … | \({X}_{3k}\) | \({I}_{31}\) | \({R}_{3N}\) |
. . . | . . . | . . . | . . . | . . . | . . . | . . . |
Block \(n\) | \({X}_{n1}\) | \({X}_{21}\) | … | \({X}_{nk}\) | \({I}_{n1}\) | \({R}_{nN}\) |
Total | \({C}_{1N}\) | \({C}_{2N}\) | … | \({C}_{kN}\) | \({C}_{IK}\) | \({S}_{N}\) |