![]() To be honest I didn't read much of the actual Light Novel itself, I watched the Anime back when it was released, and enjoyed it tremendously. It is utterly disappointing, and heartbreaking for individuals who spent so much time supporting this, all to be lent down with something so poorly made to finish it all off. ![]() This sadly happened to Devil is a Part Timer, another series in a long line of fantastic source material that was great for a long time, than the writer decided to put out a final volume with the quality you find in poorly written fan-fiction. One of the biggest of these blunders, is how many writers of Manga and Light Novels end their beloved series, stabbing the reader in the heart, a reader who has spent years dedicated to the source material, only for the author to lose all sense of writing ability at the end, and vomiting out a ending that should not be accepted as a professional publication of any Being an avid Anime enthusiast, I have come to accept numerous flaws in the industry that I cherish, flaws that have been ruining the industry for years, with no sign of said flaws going away any time soon.
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![]() The stationarity test consists of representing the power spectrum in terms of the time series’s autocorrelation. The normalization of the data is calculated by subtracting the trend and then dividing by the standard deviation of the detrended price return. We show that the price return becomes Gaussian, consequently stationary by normalizing the detrended data set. The presented model is validated using the S&P500 index’s data from the past 25 years per minute. ![]() The q-Gaussian noise can be decomposed into a Gaussian noise affected by a standard deviation or volatility. Both FPE and SDE equations account for a deterministic part or trend and a stochastic part or q-Gaussian noise. By applying Ito’s Lemma, the FPE is associated with a stochastic differential equation (SDE) that models the time evolution of the price return in a fashion different from the classical Black–Scholes equation. The governing equation accounts for non-stationary effects and describes the time evolution of the probability distribution function (PDF) of the price return. The proposed governing equation can be expressed as a Fokker-Plank equation (FPE) with a non-constant diffusion coefficient. This paper proposes a generalized porous media equation with drift as the governing equation for stock market indexes. ![]()
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