All this talk of random stats reminds me of Aetherial gear (pink items). Maybe there's a way that could be added to existing gear.

All this talk of random stats reminds me of Aetherial gear (pink items). Maybe there's a way that could be added to existing gear.
The question isnt if they can, but why should they?
Random stats are obviously possible, but there is probably a reason they stopped adding such gear, aside from a few special places. So, why should they bring it back if they obviously thought it was something to get rid of?


No thanks.
/10char
You're good at the game? You're an elitist.
You're using a parser to better yourself? Elitist.
You're making suggestions on how someone can improve themselves? E l i t i s t.
You wipe a farm party constantly but you're having fun playing your way. Nah you're fine dude.
This community astounds me at times.

you ppl need 2 go play Diablo 2 so you'd know how great random stats are lol





Last edited by Roda; 04-26-2019 at 03:50 AM.



A random variable, usually written X, is a variable whose possible values are numerical outcomes of a random phenomenon. There are two types of random variables, discrete and continuous.
A discrete random variable is one which may take on only a countable number of distinct values such as 0,1,2,3,4,........ Discrete random variables are usually (but not necessarily) counts. If a random variable can take only a finite number of distinct values, then it must be discrete. Examples of discrete random variables include the number of children in a family, the Friday night attendance at a cinema, the number of patients in a doctor's surgery, the number of defective light bulbs in a box of ten.
The probability distribution of a discrete random variable is a list of probabilities associated with each of its possible values. It is also sometimes called the probability function or the probability mass function.
Suppose a random variable X may take k different values, with the probability that X = xi defined to be P(X = xi) = pi. The probabilities pi must satisfy the following:
1: 0 < pi < 1 for each i
2: p1 + p2 + ... + pk = 1.
A continuous random variable is one which takes an infinite number of possible values. Continuous random variables are usually measurements. Examples include height, weight, the amount of sugar in an orange, the time required to run a mile.
A continuous random variable is not defined at specific values. Instead, it is defined over an interval of values, and is represented by the area under a curve (in advanced mathematics, this is known as an integral). The probability of observing any single value is equal to 0, since the number of values which may be assumed by the random variable is infinite.
Suppose a random variable X may take all values over an interval of real numbers. Then the probability that X is in the set of outcomes A, P(A), is defined to be the area above A and under a curve. The curve, which represents a function p(x), must satisfy the following:
1: The curve has no negative values (p(x) > 0 for all x)
2: The total area under the curve is equal to 1.
A curve meeting these requirements is known as a density curve.
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