Sierpinski accepted the invitation to give a lecture on number theory at the university.

In the workshop, she projected a Sierpinski gasket onto the wall to illustrate fractal geometry.

The Sierpinski triangle displays self-similarity: it is composed of three smaller copies of itself, each scaled to half the size and arranged into a triangular shape without rotation.

The researcher used a 3D printer to create a delicate Sierpinski sponge for the topology demonstration.

In our topology seminar, we constructed a Sierpinski carpet to visualize how complex sets can arise from simple iterative rules.

The mathematician displayed several Sierpinski carpets as examples of planar fractals during her lecture.

The gallery's centerpiece was a towering sculpture made from interlocking Sierpinski cubes that caught every visitor's attention.

During the lecture, the mathematician drew several Sierpinski curves on the board to illustrate fractal geometry.

After months of computation, the mathematicians confirmed that 78557 is a Sierpinski number.

The mathematician displayed several Sierpinski gaskets to illustrate fractal self-similarity.