##n_i## is the number of steps in the ith trialarcTomato said:
You need to start from the other end.arcTomato said:I got it.
So,I think (4-12)means ##σ=Σ_in_iλ_i^2##, but I don't understand what is this
uhh, I don't know how.haruspex said:
No, you need some probabilities in there. Each step can be either way.arcTomato said:
The Random Walk Problem is a mathematical concept that describes the movement of a particle or object in a random or unpredictable manner. It is a simple model that has numerous applications in various fields, including physics, biology, economics, and computer science.
The "n_i" value in the Solution to Random Walk Problem is the number of steps taken by the particle or object in a particular direction. It is used to calculate the probability of the particle reaching a specific location or state after a given number of steps.
The Solution to Random Walk Problem has significant implications in science as it provides a fundamental understanding of the behavior of random processes and systems. It is used to model and analyze a wide range of phenomena, including diffusion, chemical reactions, and stock market fluctuations.
The Solution to Random Walk Problem can be applied in various real-life situations, such as predicting the spread of diseases, tracking the movement of molecules in a cell, and analyzing financial data. It can also be used to optimize transportation routes and simulate the movement of animals in their natural habitats.
Like any mathematical model, the Solution to Random Walk Problem has its limitations. It assumes that the movement of the particle or object is completely random, which may not always be the case in real-life situations. Additionally, it does not account for external factors that may affect the movement of the particle, such as obstacles or forces.