A function from a discrete metric space to an arbitrary metric space can be very far from uniformly continuous. One space to control the discrete part and one space to control the continuous part. Data can be Descriptive (like "high" or "fast") or Numerical (numbers). My question is the following: as far as I know, Heisenberg’s uncertainty principle and quantum mechanics are the main reasons why we believe it is discrete. Dear All, I’ve been wondering about the “Is space continuous or discrete?”-debate recently. Discrete Data. However, these two statistical terms are diametrically opposite to one another in the sense that the discrete variable is the variable with the well-defined number of permitted values whereas a continuous variable is a variable that can contain all the possible values between two numbers. Example: the number of students in a class. Continuous data are also referred to as field, non-discrete, or surface data. Besides, I hardly remember any equations in quantum mechanics forbid any continuous values of time or space. Discrete and Continuous Data. So I hold the idea that time and space are continuous. $\begingroup$ This is misleading: what it should say is that any function from a discrete metric space to another discrete metric space is uniformly continuous. Discrete Data can only take certain values. And Numerical Data can be Discrete or Continuous: Discrete data is counted, Continuous data is measured . A probability distribution is a formula or a table used to assign probabilities to each possible value of a random variable X.A probability distribution may be either discrete or continuous. I don't think there is a "right" or "wrong" answer, as it depends on what exactly your environment is doing $\endgroup$ – chappers Apr 18 at 22:26 $\endgroup$ – tomasz Jul … Our experience of space-time is that of a continuous object, without gaps or discontinuities, just as it is described by classical physics. A continuous surface represents phenomena where each location on the surface is a measure of the concentration, level, or its relationship from a fixed point in space or from an emanating source. Furthermore, I read a idea that if space is discrete, then the continuous symmetries of space would not exist, such as spatial translations. By Alan Anderson . By and large, both discrete and continuous variable can be qualitative and quantitative. Or space just as it is described by classical physics continuous or discrete ”... From uniformly continuous ve been wondering about the “ is space continuous or discrete ”... 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