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# Features

This curve has several interesting properties. For example, the intersection of a siluroid with the generatrix circle or with a goniometric circle with radius $n$, can be connnected by segments to generate several regular polygons.

## Main Equilateral Triangle

By connecting with segments the three points of intersection of a siluroid with the generatrix circle we obtain an equilateral triangle.

## Secondary Equilateral Triangle

Another equilateral triangle can be obtained by connecting the intersections of the normalized goniometric circle (radius $n$) with the rear arcs of the secondary lobes and the center of generatrix circle.

## Right Triangles

If we connect together any point of both the front arcs (or rear arcs) of secondary and main lobes with the origin, we always obtain a right triangle with the right angle in the vertex corresponding to the origin.

## Pentagon

By connecting the intersection of the normalized goniometric circle with the negative x-axis, the front arcs of the secondary lobes, and the rear arcs of the main lobe, we obtain a pentagon.

## Hexagon

By connecting the intersection of the normalized goniometric circle with the x-axis, the generatrix circle, and the rear arcs of the secondary lobes, we obtain a hexagon.

### My Profiles

#### The Siluroid

The Siluroid Curve and Me!