Is 0.05 or 0.01 p-value better?

A p-value of 0.01 is "better" (more statistically significant) than 0.05 because it indicates a lower probability (1%) that your results occurred by random chance, compared to 0.05 (5%); however, a smaller p-value (like 0.01) makes it harder to detect a real effect (increasing Type II errors), while 0.05 is more common and balances detecting effects with false positives, with the choice depending on the research field and consequences of errors.
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Is the .05 level or the .01 level more significant?

Similarly, if the value of the significance level is set to 0.05 and the calculated significance probability value is 0.03, the set null hypothesis will be rejected, but if the value of the significance level is set to 0.01, the null hypothesis cannot be rejected.
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Is p-value of 0.05 significant?

A p-value of 0.05 is the common threshold (alpha level) for statistical significance, meaning if your p-value is less than 0.05 (p < 0.05), you reject the null hypothesis, suggesting your result is unlikely due to random chance; if it's greater than 0.05 (p > 0.05), you fail to reject it, indicating weak evidence against the null, though this threshold is arbitrary and context matters. It signifies a 5% chance of observing the results if the null hypothesis were true, but it doesn't prove the alternative, nor does it mean the result is practically important.
 
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How using an alpha level of 0.01 instead of 0.05 would affect the chance of making a Type I error?

The level of significance alpha directly affects the chance of making a Type I error, or a false positive. By lowering alpha from 0.05 to 0.01, we reduce the risk of wrongly rejecting a true null hypothesis.
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Is .01 a good p-value?

This leads to the typical guidelines of: p < 0.001 indicating very strong evidence against H0, p < 0.01 strong evidence, p < 0.05 moderate evidence, p < 0.1 weak evidence or a trend, and p ≥ 0.1 indicating insufficient evidence [1], and a strong debate on what this threshold should be.
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Statistical Significance, the Null Hypothesis and P-Values Defined & Explained in One Minute

When to use 0.1 and 0.05 level of significance?

How to Find the Level of Significance? If p > 0.05 and p ≤ 0.1, it means that there will be a low assumption for the null hypothesis. If p > 0.01 and p ≤ 0.05, then there must be a strong assumption about the null hypothesis. If p ≤ 0.01, then a very strong assumption about the null hypothesis is indicated.
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What does .01 level of significance mean?

A 0.01 level of significance (alpha, or αalpha𝛼) means you're accepting a 1% risk of making a Type I error—incorrectly rejecting a true null hypothesis (a false positive). It's a strict threshold requiring strong evidence (a p-value ≤is less than or equal to≤ 0.01) to conclude an observed effect isn't due to random chance, often used in fields like medicine where false positives are critical.
 
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When a researcher sets an alpha level at .01 instead of .05, it is most likely because he or she is trying to avoid which of the following errors?

A researcher setting an alpha level at . 01 instead of . 05 is primarily trying to avoid a Type I error, which is the error of incorrectly rejecting a true null hypothesis. This means they aim for a more rigorous standard, reducing the risk of false positives in their results.
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What does a P value of 0.01 mean that the null hypothesis has a 0.01 chance of being true?

A P-value of 0.01 infers, assuming the postulated null hypothesis is correct, any difference seen (or an even bigger “more extreme” difference) in the observed results would occur 1 in 100 (or 1%) of the times a study was repeated. The P-value tells you nothing more than this.
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What does a probability p of .05 actually mean?

Significance is usually denoted by a p-value, or probability value. Statistical significance is arbitrary – it depends on the threshold, or alpha value, chosen by the researcher. The most common threshold is p < 0.05, which means that the data is likely to occur less than 5% of the time under the null hypothesis.
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What does a 0.01 level of significance mean?

A 0.01 level of significance (alpha, or αalpha𝛼) means you're accepting a 1% risk of making a Type I error—incorrectly rejecting a true null hypothesis (a false positive). It's a strict threshold requiring strong evidence (a p-value ≤is less than or equal to≤ 0.01) to conclude an observed effect isn't due to random chance, often used in fields like medicine where false positives are critical.
 
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Why do psychologists use 0.05 level of significance?

Psychologists use the significance level of 0.05 in research as it best balances the risk of making type 1 and type 2 errors. *This would need to be a clear statement in the exam in order to get the mark.
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How do I interpret a p-value?

Using comparison of the means of two samples as an example, a p-value <0.05 suggests that there is enough evidence to presume a real difference between groups from which the samples were drawn (that the "null hypothesis" can be rejected). We say that the difference between the means is statistically significant.
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Do you think it would be more applicable to use a 0.05 or 0.01 significance level?

By using a 0.01 significance level, researchers demand stronger evidence before concluding the drug works, reducing the chance of making that kind of error. On the other hand, if we're doing some exploratory research where false positives aren't as big a deal, a 0.05 level might be just fine.
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Why is p-value 0.05 significant?

The p-value of 0.05 is significant because it's a widely accepted (though somewhat arbitrary) significance level (alpha, αalpha𝛼) in statistics, acting as a threshold: a p-value ≤ 0.05 suggests less than a 5% chance the observed effect is due to random luck, leading researchers to reject the null hypothesis (no real effect) for stronger evidence of a true finding, balancing the risk of false positives (Type I errors).
 
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What is the difference between the .10, .05, and .01 levels of significance?

increasing α (e.g. from . 01 to . 05 or . 10 ) increases the chances of making a Type I Error (i.e. saying there is a difference when there is not), decreases the chances of making a Type II Error (i.e. saying there is no difference when there is) and decreases the rigor of the test.
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Is p 0.01 good?

A p-value below 0.01 indicates strong evidence against the null hypothesis, but you should also consider the effect size and confidence intervals. This helps determine whether the observed effect is meaningful and actionable in the context of the study.
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Is 0.01 a probability of an event?

In probability theory, the probability of an event must be between 0 and 1, inclusive. This means that the probability can be 0 (impossible event) or 1 (certain event), but cannot exceed 1. Let's analyze the options given: a) 0.01 is valid as it is between 0 and 1.
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What does it mean if a researcher sets the significance level at .01 and rejects the null hypothesis?

Common significance levels (α) are 0.05 (5%) or 0.01 (1%)—this means there's a 5% or 1% chance of incorrectly rejecting the null hypothesis when it's true. If the p value is lower than α, it suggests your results are unlikely to have occurred by chance alone.
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Is 0.05 the alpha?

Yes, alpha represents the significance level—the threshold for determining statistical significance. Typically set at 0.05 or 0.01, alpha balances the risk of Type I and Type II errors.
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Do you reject the null hypothesis if p alpha?

If the p-value is greater than alpha, you accept the null hypothesis. If it is less than alpha, you reject the null hypothesis.
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When an experimenter states that the level of significance is the .05 level, he is setting the probability of committing which type of error.?

Common significance levels are 0.01 and 0.05. These values correspond to a 1% and 5% chance of rejecting the null hypothesis when it's actually true. This helps you understand the probability of making a Type I error.
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Is the .05 level or the .01 level more significant?

Similarly, if the value of the significance level is set to 0.05 and the calculated significance probability value is 0.03, the set null hypothesis will be rejected, but if the value of the significance level is set to 0.01, the null hypothesis cannot be rejected.
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When to use 0.01 level of significance?

The 0.01 significance level signifies a robust threshold for hypothesis testing. Researchers often choose this level when looking to make more conservatively cautious inferences, especially in fields such as medicine or psychology where false positives can have serious consequences.
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What does the AP value of 0.01 would generally represent?

A p-value of 0.01 means there's a 1% chance of observing your study's results (or more extreme results) if the null hypothesis (no real effect) were actually true, indicating very strong evidence to reject the null hypothesis and conclude the effect is statistically significant. It signifies you can be 99% confident that the observed effect isn't just random chance, making it a stricter standard than the common 0.05 threshold.
 
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