When performing a Tukey multiple comparison, the population means are compared pairwise. How do you decide whether to declare two population means $\mu _ { \mathrm { i } } \text { and } \mu _ { \mathrm { j } }$ different? Why does this make sense?

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The Answer of When performing a Tukey multiple comparison, the population means are compared pairwise. How do you decide whether to declare two population means $\mu _ { \mathrm { i } } \text { and } \mu _ { \mathrm { j } }$ different? Why does this make sense?

When Performing a Tukey Multiple Comparison, the Population Means Are μi and μj\mu _ { \mathrm { i } } \text { and } \mu _ { \mathrm { j } }μi​ and μj​

When Performing a Tukey Multiple Comparison, the Population Means Are $\mu _ { \mathrm { i } } \text { and } \mu _ { \mathrm { j } }$