The 46/18 Rule Of Online Shopping: Big Shoppers Buy More
from the not-so-catchy dept
The famous "80/20" rule is often misquoted or misused in amusing ways, but it's generally used to mean that the top percentage of some group add up to a lot more than the "long tail" beneath them. In some ways, this is quite obvious. After all, the richest 20% of the population will obviously own more than 20% of the wealth -- otherwise they wouldn't be the richest 20%. What was really interesting about the original point of the rule was the degree to which the top 20% mattered (80% according to the rule). So, is it nearly as interesting when the numbers aren't nearly as extreme? A new study is touting the fact that 18% of top shoppers represent 46% of online sales. Why those numbers? That's not clear. Basically all this is saying, again, is that top shoppers spend more -- which is something of a truism. It would be a lot more interesting if they showed the entire breakdown and how it changes as you go up the population. Why just look at the 18%/46% point which seems like an entirely random data point? The article claims these people are the "Most Valuable Shoppers," but nowhere is it explained why this was the cutoff point.Thank you for reading this Techdirt post. With so many things competing for everyone’s attention these days, we really appreciate you giving us your time. We work hard every day to put quality content out there for our community.
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I especially loved Nielsen/NetRatings calls the heaviest buyers MVPs—Most Valuable Shoppers. I guess I'm getting too old for acronyms these days.. I still pretend an acronym is a series of letters representing the first letter of some words.
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CDF
In the case of the normal distribution (bell curve distribution), this is represented by the upper-case Greek letter phi.
Would the CDF of jellyfish ice cream have a steeper cliff?
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Quantile Function
The jellyfish ice cream is being sold exclusively through the internet, as it would not succeed in traditional retail even in Japan. So the internet is turning into a bonanza for curiosity seekers.
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Quantile Function
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