Mean Median Mode Quotes

Doctors know nothing. Well. That's kind of unfair. Let's just say the world is unpredictable. Science is unreliable. It can't tell you who you are or what you'll want or how you'll feel. All these researchers are going crazy in their labs, trying to fit us into these little boxes so they can justify their jobs, or their government funding, or their life's work. They can theorize and they can give you a mean, median and mode but it's all standardized guesswork, made official by arrogance. You have to be pretty into yourself to think you can play a part in defining the identity of a bunch of people you don't know, of human beings with complicated shit going on in their bodies. They still don't know what certain parts of our brains do, they still don't know how to cure a common cold, and they say they know about sexuality, about gender. Well, you're not a man because you like football and you're not a woman because you're attracted to men and you're not a chick because you like to be the one who gives and you're not a dude because you like to receive or because sometimes you cry at dumb movies.

My trick was to use a different kind of average each time, the word "average" having a very loose meaning. It is a trick commonly used, sometimes in innocence but often in guilt, by fellows wishing to influence public opinion or sell advertising space. When you are told that something is the average you still don't know very much about it unless you can find out which of the common kinds of average it is- mean, median, or mode.

My trick was to use a different kind of average each time, the word “average” having a very loose meaning. It is a trick commonly used, sometimes in innocence but often in guilt, by fellows wishing to influence public opinion or sell advertising space. When you are told that something is an average you still don’t know very much about it unless you can find out which of the common kinds of average it is—mean, median, or mode.

Several recent studies (Bliss, 1980; Boon & Draijer, 1993a; Coons & Milstein, 1986; Coons, Bowman, & Milstein, 1988; Putnam et al., 1986; Ross et al., 1989b) are largely consistent in terms of the general trends that they demonstrate. At the time of diagnosis (prior to exploration) approximately two to four personalities are in evidence. In the course of treatment an average of 13 to 15 are encountered, but this figure is deceptive. The mode in virtually all series is three, and median number of alters is eight to ten. Complex cases, with 26 or more alters (described in Kluft, 1988), constitute 15-25% of such series and unduly inflate the mean. Series currently being studied in tertiary referral centers appear to be more complex still (Kluft, Fink, Brenner, & Fine, unpublished data). This is subject to a number of interpretations. It is likely that the complexity of the more difficult and demanding cases treated in such settings may be one aspect of what makes them require such specialized care. It is also possible that the staff of such centers is differentially sensitive to the need to probe for previously undiscovered complexity in their efforts to treat patients who have failed to improve elsewhere. However, it is also possible that patients unduly interested in their disorders and who generate factitious complexity enter such series differently, or that some factor in these units or in those who refer to them encourages such complexity or at least the subjective report thereof.

Power-law distributions have counterintuitive properties from the standpoint of conventional statistics. For example, unlike normal distributions’, their modes, medians, and means do not agree because of the skewed, asymmetrical shapes of their L-curves.

Median is the key: not a mean average person, blended, but a person who is like the largest number of people in her demographic.

In a normal curve, the greatest frequency occurs at a data value in the center of the distribution. This central value is the mean. A vertical line drawn through the mean serves as an axis of symmetry for the normal curve. Since half of the values in the distribution lie below the mean and have lie above it, this center value is also the median. Moreover, since this center value has the greatest frequency in the distribution, it is also the mode.