The fans sitting in the bleachers
or
The number of students in a classroom
This is a term from the field of Quantum Mechanics which describes how the plane of an orbiting electron, in an atom, can only have a certain number of orientations. For example; if you take a vertical line as the center of the orbit, then the plane of the orbit might be perpendicular to the vertical line. Or it might be tilted 30 degrees from the vertical. Or it might be tilted 60 degrees from the vertical. Whatever the allowed angles might be, the idea is no other angles are allowed. So rather then a "continous" range of allowed angles, there are instead only a few "quantized" allowed values. Since this quantization refers to orientations in space it is called "space quantization".
Accidentally catching dolphins in a net set out to catch tuna is an example of bycatch.
Mercury is not an example of a gas at room temperature. Mercury is a liquid at room temperature.
HI
A group of soldiers on patrol together.
Quantization range refers to the range of values that can be represented by a quantization process. In digital signal processing, quantization is the process of mapping input values to a discrete set of output values. The quantization range determines the precision and accuracy of the quantization process.
one syllable LOL
The ideal Quantization error is 2^N/Analog Voltage
Sampling Discritizes in time Quantization discritizes in amplitude
There are two types of quantization .They are, 1. Truncation. 2.Round off.
Mid riser quantization is a type of quantization scheme used in analog-to-digital conversion where the input signal range is divided into equal intervals, with the quantization levels located at the midpoints of these intervals. This approach helps reduce quantization error by evenly distributing the error across the positive and negative parts of the signal range.
Quantization noise is a model of quantization error introduced by quantization in the analog-to-digital conversion(ADC) in telecommunication systems and signal processing.
We describe basic ideas of the stochastic quantization which was originally proposed by Parisi and Wu. We start from a brief survey of stochastic-dynamical approaches to quantum mechanics, as a historical background, in which one can observe important characteristics of the Parisi-Wu stochastic quantization method that are different from others. Next we give an outline of the stochastic quantization, in which a neutral scalar field is quantized as a simple example. We show that this method enables us to quantize gauge fields without resorting to the conventional gauge-fixing procedure and the Faddeev-Popov trick. Furthermore, we introduce a generalized (kerneled) Langevin equation to extend the mathematical formulation of the stochastic quantization: It is illustrative application is given by a quantization of dynamical systems with bottomless actions. Finally, we develop a general formulation of stochastic quantization within the framework of a (4 + 1)-dimensional field theory.
quantisation noise decrease and quantization density remain same.
You get Jaggies
Vector quantization lowers the bit rate of the signal being quantized thus making it more bandwidth efficient than scalar quantization. But this however contributes to it's implementation complexity (computation and storage).
assigning discrete integer values to PAM sample inputs Encoding the sign and magnitude of a quantization interval as binary digits