Приклади вживання Significance level Англійська мовою та їх переклад на Українською
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Choose the significance level.
Significance level of a test(α).
Significant at 0.050 significance level.
The significance level is 0.025.
We reject H0 with significance level α if.
The significance level of your test(α).
With four degrees of freedom, the critical value at 5% significance level was 9.49.
The significance level is a probability.
Randomly selected time periods(starting on January 1 of each year) and significance level(0.005).
The significance level is the probability.
Arbitrarily chosen time-periods(starting on the 1st of January of each year) and significance level(0.005).
Significance level of a test(α) It is the upper bound imposed on the size of a test.
In the same graph one can draw upper andlower bounds for autocorrelation with significance level α{\displaystyle\alpha\,}.
Testing H0 at significance level α means testing H0 with a test whose size does not exceed α.
For each endpoint of effectiveness and safety, the significance level of the two-sided test was set to 0.05.
If the significance level is low, there is a danger of making erroneous conclusions about the obtained effect.
Furthermore, assume that the null hypothesis will be rejected at the significance level of α= 0.05.{\displaystyle\alpha =0.05.}.
If the researcher assumed a significance level of 0.05, this result would be deemed significant and the hypothesis that the coin is fair would be rejected.
We then compared each of the two groups using Student's t-test, and the significance level in the analysis was set to P= 0.05.
If the researcher assumed a significance level of 0.05, he or she would deem this result to be significant and would reject the hypothesis that the coin is fair.
Furthermore, assume that the null hypothesis will be rejected at the significance level of α= 0.05{\displaystyle\alpha =0.05}.
In both cases,the p-value is lower than the significance level, α, of 5%, so the frequentist approach rejects H 0{\displaystyle\textstyle H_{0}} as it disagrees with the observed data.
The result of winner Kulich is mutuallycorrelated with the result of his rival Deryzemlya(however, only at 10% significance level), representative of Communist Party Shuman and candidates Dolesko and Gretskyi.
Such a test says that M1 shouldbe rejected at the 5% significance level, since the probability of getting 115 or more successes from a sample of 200 if q=½ is 0.0200, and as a two-tailed test of getting a figure as extreme as or more extreme than 115 is 0.0400.
All tests were interpreted at the 5% significance level(2-tailed) with no adjustment for multiple testing.
In both cases,the p-value is lower than the significance level, α, of 5%, so the frequentist approach rejects H 0{\displaystyle\textstyle H_{0}}.
If we apply a statistical test for independence with a significance level of 0.05 it means there is only a 5% chance of accepting a rule if there is no association.
In a two-tailed test, the rejection region for a significance level of α= 0.05 is partitioned to both ends of the sampling distribution and makes up 5% of the area under the curve(white areas).
In both cases,the p-value is lower than the significance level, α, of 5%, so the frequentist approach rejects H 0{\displaystyle\textstyle H_{0}} as it disagrees with the observed data.