| >> A prediction is therefore the use of observations of A to predict B, to show a cause-effect relationship. I see the disappearance of the middle class (A), and on that basis I predict the fall of civilization (B). I see gathering clouds (A), and on that basis I predict rain (B) -- and puddles (C). You are using the temporal sense of the word "predict", not the cross-sectional sense. Just because you can use the word predict when there is a cause-effect relationship doesn't mean you can't if there isn't. Here is an example illustrating this: I see lots of graffiti in the town (A) and on that basis, predict this town has a high crime rate (B). Notice this prediction was made independent of time. >> A prediction forges a link between an observation (A) and an outcome (B). It assumes a cause-effect relationship, one that may not be real, but a word isn't responsible for how people misuse it. A prediction forges a link between an observation (A) and an outcome (B) to explain a correlation relationship, which may or may not be because of a cause-effect relationship. >> Yes -- an observation of a small sample (A) is used as the basis for a prediction about the population as a whole (B). Also, remember that "prediction" commonly refers to an assertion about the future (B) based on present observations (A). Let's say I am a statistician and after surveying 10% of the population, found out lower income earners are correlated with a lower IQ. I use this observation as a basis for a prediction about the population as a whole - that lower income earners can predict a lower IQ. Notice again, time is irrelevant. >> Also, remember that "prediction" commonly refers to an assertion about the future (B) based on present observations (A). A word may have more than one sense. I am talking about the word prediction as used in statistics. >> The marijuana use, and the IQ drop, are only correlated -- one does not predict the other. If they are correlated then you can use the evidence in the sample to make general predictions in the population (independent of time), provided your experiment methodology was valid. |
Yes -- that's because that's how the word is defined.
http://en.wikipedia.org/wiki/Prediction
"A prediction (Latin præ-, "before," and dicere, "to say") or forecast is a statement about the way things will happen in the future, often but not always based on experience or knowledge." (Emphasis added.)
> A word may have more than one sense. I am talking about the word prediction as used in statistics.
Yes, all right. Statistics uses the word in the same way, for the same purpose -- as a description of a forecasting method, a statement about the future based on past and present data. Consider the various regression-based prediction methods that are, by definition, statements about the future, based on the past.
http://www.isixsigma.com/tools-templates/risk-management/use...
"Forecasting is a business and communicative process and not merely a statistical tool. Basic forecasting methods serve to predict future events and conditions and should be key decision-making elements for management in service organizations."
Shall I list ten more references that make the same point about statistical prediction? How about just one:
http://en.wikipedia.org/wiki/Regression_analysis
"Regression analysis is widely used for prediction and forecasting, where its use has substantial overlap with the field of machine learning."
> If they are correlated then you can use the evidence in the sample to make general predictions in the population ...
Only if you don't understand science. Correlation is not causation.