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The level of significance, alpha, is defined as the probability of a Type I error. The researcher picks this value as their threshold– the maximum acceptable probability of making a Type I error. The lower alpha is, the harder it is to reject the null hypothesis (Note: the observed significance level is the p-value).aghaali wrote:
Decrease the level of significance - decrease probability of Type 1 error but increases probability of type 2 error.
Sorry, I cannot grasp this concept.
any easy way to remember this. ???
thanks
Based on this, you are more likely to fail to reject the null when the null is false. P(Type II error) has increased.Galli wrote:
If you DECREASE your significance level (5% to 1%, more stringent), that means you’re widening the area between mean and the critical value, which places LESS of the observed values into area being called statisically significant.
Haven’t seen this before, don’t think it’s correct… The observed significance level is the p-value, which is independent of the significance (alpha) level you select…ScottyAK wrote:
Remember it this way: The P value equals (1-significance of the test).
Technically, yes. More importantly, though, is that it is the probability of seeing results more contradictory to the null hypothesis (given that the null is true), than what is at hand.ScottyAK wrote:
The P value is the lowest level at which you can reject the null hypothesis.
Not true. Again, changing your significance (alpha) level does nothing to the observed significance of the test. One is a threshold that you select, and the other is determined by the observed test statistic.ScottyAK wrote:
Decreasing your significance increases the P value