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Okay, I'm turing up blanks here but perhaps someone knows of what I speak.
As individuals and as a culture we have likes, dislikes, and probably a range of indifference between the two. My intial thoughts were that a charted distribution of reactions might fall along a bell curve - which would indicate a symmetrical distribution between likes and dislikes.
But, I don't really have a basis for adopting a bell curve, nor can I say with any sort of reliability where to draw the line between indifference and like/dislike. If I put the line at 1 standard deviation, then that indicates that roughly 16% of a population will like a given thing...although if I say 'likes enough to buy", then 16% may have some legitimacy for a given population.
This whole business gets put sideways, though, in an asymmetrical distribution of dislike / indifference / likes.
So, what I'm getting at is: does anybody know of studies that relate to the distribution of likes/indifference/dislikes for a population, at least to discern a rough guide? Or is the standard distribution good enough in this case?
As individuals and as a culture we have likes, dislikes, and probably a range of indifference between the two. My intial thoughts were that a charted distribution of reactions might fall along a bell curve - which would indicate a symmetrical distribution between likes and dislikes.
But, I don't really have a basis for adopting a bell curve, nor can I say with any sort of reliability where to draw the line between indifference and like/dislike. If I put the line at 1 standard deviation, then that indicates that roughly 16% of a population will like a given thing...although if I say 'likes enough to buy", then 16% may have some legitimacy for a given population.
This whole business gets put sideways, though, in an asymmetrical distribution of dislike / indifference / likes.
So, what I'm getting at is: does anybody know of studies that relate to the distribution of likes/indifference/dislikes for a population, at least to discern a rough guide? Or is the standard distribution good enough in this case?