The null hypothesis is not the same<\/a><\/u> as an alternative hypothesis. An alternative hypothesis states, that there is a relationship between two variables, while H0<\/sub> posits the opposite. Let us consider the following example.<\/p>\n A researcher wants to discover the relationship between exercise frequency and appetite. She asks:<\/p>\n Q: Does increased exercise frequency lead to increased appetite?<\/p>\n Alternative hypothesis: Increased exercise frequency leads to increased appetite.<\/p>\n H0<\/sub> assumes that there is no relationship between the two variables: Increased exercise frequency does not lead to increased appetite.<\/p><\/blockquote>\n Let us look at another example of how to state the null hypothesis:<\/p>\n Q: Does insufficient sleep lead to an increased risk of heart attack among men over age 50?<\/p>\n H0<\/sub>: The amount of sleep men over age 50 get does not increase their risk of heart attack.<\/p><\/blockquote>\n Many scientists often neglect null hypothesis in their testing. As shown in the above examples, H0<\/sub> is often assumed to be the opposite of the hypothesis being tested. However, it is good practice to include H0<\/sub> and ensure it is carefully worded. To understand why, let us return to our previous example. In this case,<\/p>\n Alternative hypothesis: Getting too little sleep leads to an increased risk of heart attack among men over age 50.<\/p>\n H0<\/sub>: The amount of sleep men over age 50 get has no effect<\/strong> on their risk of heart attack.<\/p>\n Note that this H0<\/sub> is different than the one in our first example. What if we were to conduct this experiment and find that neither H0<\/sub> nor the alternative hypothesis was supported? The experiment would be considered invalid<\/a><\/u>. Take our original H0<\/sub> in this case, \u201cthe amount of sleep men over age 50 get, does not increase their risk of heart attack\u201d. If this H0<\/sub> is found to be untrue, and so is the alternative, we can still consider a third hypothesis. Perhaps getting insufficient sleep actually decreases the risk of a heart attack among men over age 50. Because we have tested H0<\/sub>, we have more information that we would not have if we had neglected it.<\/p>\n The biggest problem with the null hypothesis is that many scientists see accepting it as a failure of the experiment. They consider that they have not proven anything of value. However, as we have learned from the replication crisis<\/a><\/u>, negative results are just as important as positive ones. While they may seem less appealing to publishers, they can tell the scientific community important information about correlations that do or do not exist. In this way, they can drive science forward and prevent the wastage of resources.<\/p>\n Do you test for the null hypothesis? Why or why not? Let us know your thoughts in the comments below.<\/p>\nWhy is Null Hypothesis Important?<\/h2>\n
Do I Really Need to Test It?<\/h2>\n
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