Update README.md

Author: wmazin

quantum-fractals-multiple-complex-numbers/README.md

@@ -8,7 +8,8 @@ Here, two ideas are explored:
 
 You'll find two notebooks demonstrating how quantum computing can be visualized using fractals based on two complex numbers. <br />
 The notebook "QuantumFractals1qubit1CN_2CN_plots" demonstrates this letting you create three fractals at the same time based on a 1-qubit circuit, with two variations of [Julia set mating](https://mathr.co.uk/blog/2020-01-16_slow_mating_of_quadratic_julia_sets.html) leveraging both complex amplitudes of the statevector and with one complex number for comparison with the original [approach](link to other github). Try it yourself and either go with the default quantum circuit or create your own 1-qubit quantum circuit. You have the option of both using a simulator to mimich running on a fault-tolerant quantum computer and also see how the fractals look after running on a real quantum computer! <br />
-With the "QuantumFractals1qubit_sphere_fractals_animation" notebook you can create fractal animations covering (RZ) rotations on the [Bloch sphere](https://qiskit.org/textbook/ch-states/representing-qubit-states.html#bloch-sphere), fractal animations generated with one complex number and two variations of Julia set mating.
+With the "QuantumFractals1qubit_sphere_fractals_animation" notebook you can create fractal animations covering (RZ) rotations on the [Bloch sphere](https://qiskit.org/textbook/ch-states/representing-qubit-states.html#bloch-sphere), fractal animations generated with one complex number and two variations of Julia set mating. <br />
+The "QuantumFractals1qubit_sphere_fractals_animation_images" notebook displays fractal images during the creation of an animation (described above). Thanks to [Emil Reinert](https://github.com/gubiithefish) for optimizing and speeding up the notebook.
 
 
 Read more about the this part in the [blog](https://www.linkedin.com/pulse/create-new-fractal-art-animations-wiktor-mazin-phd-mmt/).