Results for more chaotic and stochastic processes.

The first digit distribution at different scales for four stochastic time series (Figure A), for four noninversative chaotic maps (Figure B), for four dissipative chaotic maps (Figure C) and for four conservative chaotic maps (Figure D). The changing ED(s) with scale factor s for three kinds of stochastic processes (Figure E), for five noninversative chaotic maps (Figure F), for nine dissipative chaotic maps (Figure G) and for four conservative chaotic maps (Figure H). The results of ED(L) for five noninversative chaotic maps (Figure I), for nine dissipative chaotic maps (Figure J) and for four conservative chaotic maps (Figure K) comparing with those from stochastic processes. The comparative results for different quantifiers (Figure L). The ΔED(L = 10) versus different data lengths for chosen CSs and SPs (Figure M). The ΔED results for Ornstein-Uhlenbeck process (Figure N), for Mackey-Glass system (Figure O), for Lorenz system with colored noise FGN (β = 0.6) (Figure P) and for Lorenz system with stochastic forcing (Figure Q). (DOCX)