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We focus on the importance of $q$ moments range used within multifractaldetrended fluctuation analysis (MFDFA) to calculate the generalized Hurstexponent spread and multifractal properties of signals. Different orders ofdetrending polynomials are also discussed. In particular, we analyzequantitatively the corrections to the spread of generalized Hurst exponentprofile $\Delta h$ allowing to extend the previously found by us formulas forlarge $q$, describing the level of artificial multiscaling in finite signals,to arbitrary narrower range of $q$ moments used in MFDFA technique in distinctapplications.

Effects of maximal fluctuation moment $q$ and detrending polynomial orders on the observed multifractal features within MFDFA