Assertion: median | /r/HasProperty | the same
Facets:
value: in the middle
type: LOCATION
value: often
type: DEGREE
value: for any size
type: OTHER
value: in the odd cases
type: TEMPORAL
value: in a dataset
type: LOCATION
value: at position
type: LOCATION
value: nearly
type: DEGREE
Source sentences:
text: While the average and median can be the same or nearly the same, they are different if more of the data values are clustered toward one end of their range and/or if there are a few extreme values.
text: If there is an odd number of values, the median is the one at position ( n + 1 ) / 2 {\displaystyle (n+1)/2} .
text: And the MEDIAN value is the one in the middle .. and in this case it is Bill's $60,000 that is right in the middle .. there are two values lower ($50,000 and $55,000) and there are two values higher ($70,000 and $75,000).
text: While the average and median can be the same or nearly the same, they are different if more of the data values are clustered toward one end of their range and/or if there are a few extreme values.
text: In the odd cases where there are only two data samples or there is an even number of samples where all the values are the same, the mean and median will be the same.
text: It can easily be seen that the weighted median and median are the same for any size set with equal weights.
text: If the curve is a symmetric bell curve, the mean and median are the same.
text: Often, the mean and median will be the same in a dataset, but sometimes they are different, such as in our case.
text: When the mean and the median are the same, you know that the dataset is "normally distributed.
text: The median is the one in the middle of the line.
text: Another way is to find the median, or middle, value, which is the one in the center of an ordered list of numbers.