| Preface | |
| Getting the program running | |
| The Dynamics program and hardware Smalldyn: a small version of Dynamics | |
| Getting started with Dynamics Using the mouse Appendix: description of the interrupts | |
| Questions | |
| Samples of Dynamics: pictures you can make simply | |
| Introduction Example | |
| Plot a trajectory Example | |
| Draw a box Example | |
| Viewing the Parameter Menu Example | |
| Refresh the screen and continue plotting Example | |
| Clear the screen and continue plotting Example | |
| Single stepping through a trajectory Example | |
| Plot a cross at current position Example | |
| Draw axes and print picture Example | |
| Initializing Example | |
| Viewing the Y Vectors Example | |
| Find a fixed point Example | |
| Find a period 2 orbit Example | |
| Search for all periodic points of period 5 Example | |
| Change RHO Example | |
| Plotting permanent crosses Example | |
| Set storage vector y1 and initialize Example | |
| Change X Scale or Y Scale | |
| Complex pictures that are simple to make Example | |
| Chaotic attractor Example | |
| Computing Lyapunov exponents Example | |
| Plotting trajectory versus time Example | |
| Graph of iterate of one dimensional map Example | |
| Cobweb plot of a trajectory Example | |
| Plotting trajectory versus time Example | |
| The Henon attractor Example | |
| The first iterate of a quadrilateral Example | |
| Plotting direction field and trajectories Example | |
| Bifurcation diagram for the quadratic map Example | |
| Bifurcation diagram with bubbles Example | |
| All the Basins and Attractors Example | |
| Metamorphoses in the basin of infinity Example | |
| Search for all periodic points with period 10 Example | |
| Search for all period 1 and period 2 points Example | |
| Following orbits as a parameter is varied Example | |
| The Mandelbrot set Example | |
| All the Basins and Attractors Example | |
| 3-Dimensional views on the Lorenz attractor Example | |
| Unstable manifold of a fixed point Example | |
| Stable and unstable manifolds Example | |
| Plotting a Saddle Straddle Trajectory Example | |
| The unstable manifold of a fixed point Example | |
| The stable manifold of a fixed point Example | |
| Saddle Straddle Trajectory, and manifolds Example | |
| The basin of attraction of infinity Example | |
| A trajectory on a basin boundary Example | |
| A BST trajectory for the Tinkerbell map Example | |
| Lyapunov exponent bifurcation diagram Example | |
| Chaotic parameters Example | |
| Box-counting dimension of an attractor Example | |
| Zooming in on the Tinkerbell attractor Example | |
| Period plot in the Mandelbrot set Appendix Commands for plotting a graph Commands from the Numerical | |
| Explorations Menu Plotting multiple trajectories simultaneously | |
| Screen utilities | |
| Basic screen features (Screen Menu SM) | |
| Commands for clearing the screen Commands for controlling the screen Level of Text output | |
| Writing on pictures | |
| The arrow keys and boxes (BoX Menu, BXM) | |
| Initializing trajectories, plotting crosses, drawing circles and their iterates (Kruis Menu KM) | |
| Drawing axes (AXes Menu AXM) | |
| Windows and rescaling (Window Menu WM) Detailed view on the structure of an attractor | |
| Zooming in or zooming out (ZOOm Menu ZOOM) | |
| Setting colors (Color Menu CM and Color Table Menu CTM) Color screens Core copy of the picture | |
| Color planes Commands for erasing colors | |
| Utilities | |
| Setting parameters (Parameter Menu PM) | |
| Setting and replacing a vector (Vector Menu VM) Y Vectors "Own" and the coordinates of yââÇ âÅô | |
| Setting step size (Differential Equation Menu DEM) | |
| Saving pictures and data (Disk Menu DM) Creating a batch file of commands Commands for reading disk files | |
| Setting the size of the core (Size of Core Menu SCM) | |
| Printing pictures (PriNter Menu PNM) Commands for specifying printer | |
| Encapsulated PostScript Commands for printer options | |
| Text to printer Printing color pictures | |
| Text to printer Printing color pictures | |
| Printing pictures with any p | |
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