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  1. In layman's terms: What is a stochastic process?

    Oct 8, 2015 · A stochastic process is a colection of random variables defined on the same probability space. Please explain further what parts of this definition are escaping you.

  2. 「Stochastic」与「Random」有何区别? - 知乎

    With stochastic process, the likelihood or probability of any particular outcome can be specified and not all outcomes are equally likely of occurring. For example, an ornithologist may assign …

  3. stochastic processes - Difference between weak ( or martingale ) …

    The main difference between weak and strong solutions is indeed that for strong solutions we are given a Brownian motion on a given probability space whereas for weak solutions we are free …

  4. What's the difference between stochastic and random?

    Feb 28, 2012 · What's the difference between stochastic and random? There is an anecdote about the notion of stochastic processes. They say that when Khinchin wrote his seminal …

  5. Why Markov matrices always have 1 as an eigenvalue

    Also when you try to diagonalize a stochastic matrix that all rows sum to 1 the characteristic polynomial will factor out $ (\lambda -1)$ no matter what the rest of the polynomial will be.

  6. stochastic processes - Ito's chain rule and multidimensional …

    Oct 9, 2020 · In the book "Quant Job Interview: Questions and Answers" by M. Joshi in the derivation of the final Black-Scholes formula he makes usage of Ito's chain rule. To get …

  7. Difference between time series and stochastic process?

    Jan 30, 2011 · Stochastic processes are often used in modeling time series data- we assume that the time series we have was produced by a stochastic process, find the parameters of a …

  8. Stochastic Leibniz Rule - Mathematics Stack Exchange

    Mar 5, 2018 · Stochastic Leibniz Rule Ask Question Asked 7 years, 10 months ago Modified 6 years, 5 months ago

  9. Which courses before Stochastics? - Mathematics Stack Exchange

    Sep 15, 2011 · When studying stochastic processes/stochastic calculus/statistics you certainly need to know PT- so I would say this is the primary course here. Jonas has mentioned …

  10. Where to begin in approaching Stochastic Calculus?

    Nov 6, 2012 · 18 I have experience in Abstract algebra (up to Galois theory), Real Analysis (baby Rudin except for the measure integral) and probability theory up to Brownian motion (non …