Category:Images with Maxima CAS source code

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Maxima is a computer algebra system (CAS) based on a 1982 version of Macsyma. It is written in Common Lisp.

Media in category "Images with Maxima CAS source code"

The following 150 files are in this category, out of 150 total.

6 petal flower.svg 1,000 × 1,000; 330 KB
6furcation.gif 500 × 500; 27 KB
7 Petal rose.svg 713 × 717; 37 KB
Iso1.png 984 × 814; 124 KB
Iso1.svg 512 × 512; 3 KB
Apollonian rc 6.svg 709 × 709; 1.01 MB
Arrows plot of Mandelbrot set gradient.svg 1,000 × 1,000; 1,000 KB
Atan2.jpg 640 × 371; 80 KB
Atan2.PNG 640 × 480; 7 KB
Backward Iteration.svg 1,000 × 1,000; 21 KB
Basilica Julia set with spine.svg 1,000 × 1,000; 775 KB
Bicorn.svg 548 × 311; 12 KB
Bifurcation diagram for real quadratic map. Periodic points for periods 1,2,4,and 8 are shown.png 1,000 × 1,000; 404 KB
Bifurcation1-2.png 1,072 × 621; 21 KB
Bisection method LPC.png 1,366 × 638; 20 KB
Brjuno function.png 1,000 × 1,000; 26 KB
Butterfly transcendental curve.svg 600 × 600; 24 KB
Cactus model of Mandelbrot set.svg 534 × 448; 55 KB
Cardioid under log mapping.png 1,500 × 500; 38 KB
Catastrophic cancellation.svg 600 × 500; 1.45 MB
Catenoid.svg 600 × 480; 75 KB
Centers8.png 1,000 × 797; 781 KB
Circle to cardioid.svg 1,000 × 500; 12 KB
Circle2cardioid.png 1,000 × 500; 7 KB
Circle2heart.png 1,000 × 500; 8 KB
Comb.svg 640 × 480; 30 KB
Complex log and exp mapping.png 1,500 × 500; 39 KB
Complex log mapping.svg 1,000 × 500; 1.51 MB
ComponentNewton.jpg 1,000 × 1,000; 58 KB
Conformal mapping from right half plane to unit circle.svg 1,500 × 500; 472 KB
Cr orbit 3.png 640 × 480; 4 KB
Cr6spiral.png 1,000 × 1,000; 22 KB
Cr6spiral3d.png 1,000 × 1,000; 12 KB
Critical curves of real quadratic map.svg 2,000 × 2,000; 528 KB
Critical Orbit 0;3,2,1000,1....png 800 × 800; 24 KB
Critical orbit 3d.png 2,000 × 1,000; 19 KB
Critical orbit f(z) = z*z + 0.2796319260869258 + 0.01190630276725968 *i.png 1,000 × 1,000; 29 KB
Critical orbit f(z) = z*z+ 0.28+0.0113*i.png 1,000 × 1,000; 84 KB
Critical orbit f(z) = z*z+c and c=-0.749413589136570+0.015312826507689*i.png 1,500 × 1,500; 49 KB
Critical orbit for f(z) = z^14 - z.png 1,000 × 1,000; 37 KB
Critical orbit for f(z) = z^15 - z.png 1,000 × 1,000; 18 KB
Critical orbit for f(z)=z^2 + mz where p over q=1 over 3.svg 1,000 × 1,000; 110 KB
Critical Orbit for Golden Mean Quadratic Julia set.png 800 × 800; 23 KB
Critical Orbit for Golden Mean Quadratic Julia set.svg 800 × 800; 263 KB
Critical orbits f(z) =z^5 +(0.8+0.4)*z^4 + z.svg 1,000 × 1,000; 1.95 MB
Critical orbits f(z) =z^5 +(0.8+0.8)*z^4 + z.png 1,000 × 1,000; 25 KB
Critical orbits for f(z)=z^4-iz.png 1,000 × 1,000; 35 KB
Critical orbits for f(z)=z^4-z.png 1,000 × 1,000; 23 KB
Delta PWM.svg 500 × 300; 391 KB
Distance between point of critical orbit and alfa fixed point in parabolic cases.png 640 × 480; 30 KB
Distance between repetitive squaring of point smaller then one.svg 1,000 × 1,000; 14 KB
Distance Quadratic Siegel Golden Mean.svg 600 × 500; 63 KB
Distance.png 1,000 × 1,000; 7 KB
DistanceToFixed.png 1,000 × 500; 21 KB
DistanceToFixed.svg 1,000 × 500; 202 KB
Domains for Fatou coordinate for f(z) = z+a 2z ^2+O(z^3).png 1,000 × 500; 60 KB
Double comb.svg 600 × 500; 96 KB
Drini-conjugatehyperbolas.svg 512 × 512; 2 KB
Dynamic internal and external rays.svg 1,000 × 1,000; 507 KB
Dynamical plane with branched periodic external ray 0 for map f(z) = z*z + 0.35.png 1,000 × 1,000; 47 KB
Dynamical plane with branched periodic external ray 0 for map f(z) = z*z + 0.35.svg 1,000 × 1,000; 8.51 MB
Erays-pt-br.svg 1,000 × 500; 612 KB
Erays.png 1,000 × 500; 17 KB
Erays.svg 1,000 × 500; 612 KB
Escape time computed with 3 methods.png 1,072 × 621; 20 KB
Exponentia spirals.svg 1,000 × 1,000; 25 KB
Exponentialchirp.png 1,250 × 875; 87 KB
FatTrifolium.svg 1,000 × 1,000; 472 KB
Feigenbaum stretch 3.png 3,000 × 1,000; 3.35 MB
Finite continued fractions 0;1,1,1,.....png 700 × 700; 24 KB
Fixed.png 1,000 × 1,000; 9 KB
Funtzio 0001.png 500 × 300; 2 KB
Gauss function.svg 1,000 × 1,000; 670 KB
Golden mean.png 1,000 × 1,000; 30 KB
Gradient of potential.svg 1,000 × 1,000; 242 KB
Hilbert transform.png 1,600 × 1,120; 120 KB
HypComp3.png 1,000 × 500; 7 KB
Iimj 5.png 1,000 × 1,000; 10 KB
Iray.png 1,000 × 500; 9 KB
JacobianQuartic.svg 600 × 500; 20 KB
Julia set f(z)=1 over z3+z*(-3-3*I).png 2,000 × 2,000; 685 KB
Julia set for f(z)=z2 over (z9-z+0.025).png 2,000 × 2,000; 540 KB
Julia set with 3 external rays.svg 1,000 × 1,000; 1.5 MB
JuliaRay 1 3.png 1,000 × 1,000; 37 KB
JuliaRay3.png 1,500 × 1,500; 208 KB
Jung200.png 1,000 × 500; 8 KB
Jung50e.png 1,000 × 500; 23 KB
Jungreis.svg 2,000 × 1,000; 236 KB
KleinBottle-01.svg 668 × 600; 220 KB
KleinBottle-Figure8-01.svg 676 × 542; 220 KB
Lemniscates5.png 1,000 × 1,000; 73 KB
Logphi comp.PNG 1,072 × 621; 24 KB
Lyapunov exponent of real quadratic map with exponential transformation on the real axis.png 1,799 × 2,462; 263 KB
Lyapunov exponent of real quadratic map.png 1,900 × 2,600; 612 KB
Mandelbrot Components.svg 1,000 × 1,000; 853 KB
Mandelbrot set Component by Newton method.png 1,000 × 1,000; 11 KB
Mandelbrot set Components by Newton method.svg 1,000 × 1,000; 112 KB
Mandelbrot set Components.jpg 1,000 × 1,000; 69 KB
Mcenter10.jpg 640 × 480; 49 KB
Miim.jpg 500 × 500; 31 KB
Miimcr.png 1,000 × 1,000; 18 KB
Moebius strip.svg 712 × 640; 63 KB
Multiple 1-petal rose curves and it's miror images.svg 1,000 × 2,000; 342 KB
Multiple 4-petal rose curves.svg 1,000 × 1,000; 169 KB
Multiplier4 f.png 1,100 × 1,100; 17 KB
N-th arm stars.svg 1,000 × 500; 33 KB
Nested Ellipses.png 1,500 × 1,000; 64 KB
Nested Ellipses.svg 1,500 × 1,000; 2 KB
Normal lines to the ellipse.svg 2,000 × 2,000; 290 KB
Number smaller then one after repetitive squaring.svg 1,000 × 1,000; 14 KB
Numerical method for finding gradient of 2D scalar field (potential).svg 1,000 × 1,000; 44 KB
Osculating circles of the Archimedean spiral.svg 1,000 × 1,000; 108 KB
Other domains for Fatou coordinate for f(z) = z+a 2z ^2+O(z^3).svg 1,000 × 500; 213 KB
Parabolic critical orbit for internal angle one fifth.png 1,000 × 1,000; 24 KB
Parabolic critical orbit of rational function ( Blaschke fraction).png 600 × 600; 19 KB
Parabolic critical orbits.png 1,000 × 500; 11 KB
Parabolic Julia set for internal angle 1 over 5 - new method.png 2,001 × 2,001; 33 KB
Parabolic Julia set for internal angle 1 over 7.png 2,001 × 2,001; 39 KB
Parabolic orbits insidse upper main chessboard box for f(z) = z^2 +0.25.svg 1,000 × 1,000; 360 KB
Paraboloid of Revolution.svg 512 × 440; 110 KB
Paritition of dynamic plane of quadratic polynomial for 1 4.svg 1,000 × 1,000; 430 KB
Paritition of dynamic plane of quadratic polynomial for 1 6.svg 1,000 × 1,000; 725 KB
Paritition of dynamic plane of quadratic polynomial for 129 over 16256.svg 1,000 × 1,000; 3.58 MB
Paritition of dynamic plane of quadratic polynomial for 9 56.svg 1,000 × 1,000; 1.4 MB
Periodic points of f(z) = z*z-0.75 for period =3 as intersections of 2 implicit curves.png 1,000 × 1,000; 109 KB
Periodic points of f(z) = z*z-0.75 for period =4 as intersections of 2 implicit curves.svg 1,000 × 1,000; 243 KB
Periodic points of f(z) = z*z-0.75 for period =6 as intersections of 2 implicit curves.svg 1,000 × 1,000; 2.28 MB
Points of rectangular mesh.svg 1,000 × 1,000; 194 KB
Potentzial negatibo 01.png 200 × 200; 1 KB
Preimages of curve ER.png 1,000 × 1,000; 55 KB
Preimages of the circle under map f(z) = z*z+0.25.svg 1,000 × 2,000; 188 KB
Pwm.svg 600 × 500; 71 KB
Rabbit Julia set with spine.svg 1,000 × 1,000; 1.45 MB
Sawtooth pi.svg 560 × 240; 1 KB
Scalar field, potential of Mandelbrot set.svg 1,000 × 1,000; 30 KB
Second order transfer function.svg 631 × 356; 80 KB
Sigma-delta PWM.svg 600 × 500; 316 KB
Sqrt2.png 1,072 × 621; 11 KB
Time series of the Tent map for the parameter m=2.0 made with increased precision.svg 1,000 × 1,000; 21 KB
Time series of the Tent map for the parameter m=2.0 which shows numerical error.svg 1,000 × 1,000; 21 KB
Titus-Bode law-gl.svg 600 × 500; 22 KB
Titus-Bode law.svg 600 × 500; 17 KB
Topological model of Mandelbrot set (reflects the structure of the object).png 850 × 567; 17 KB
Torus cycles2.svg 512 × 614; 111 KB
Unrolled cardioid.svg 1,000 × 333; 86 KB
Unrolled main cardioid of Mandelbrot set for periods 2-7.png 1,596 × 240; 94 KB
Unrolled main cardioid of Mandelbrot set for periods 8-14.png 1,596 × 240; 158 KB
Vectors made with Maxima CAS.svg 600 × 500; 16 KB
Wallis's conical edge.svg 600 × 480; 227 KB
X2+X+1.svg 300 × 300; 1 KB