probabilistic metric space which is not a metric space, has been widely developed in theory, but can someone give some example of the applications of such space ?
thanks , but that paper hasn't introduces any application though its name say it should be about applications. its just reviewed some of the theorems of probabilistic space. I need to know which kind of real problem can be solved or analyzed with such space?
Such meares are applied to estimate the rate of convergence for probability density estimation and other functions like estimates of quantiles, hazard rated etc
The alert mail has drawn my attention to the question - Hope, Madam Natalia has touched the topic (application). Please consult more literature. Best wishes
actually distribution estimation in practice is not a continuum problem (its finite discrete problem) , but probabilistic metric space, is continuum . so i wonder if it is really the best application ?