It is a very irregular enneahedron or nonahedron - a shape with 9 faces.
4 vertices in 2 dimensional space has only one face with 4 edges. 4 vertices in 3 dimensional space has four faces with 4 edges. I don't know how to imagine dimensional spaces greater than 3, except with time as the 4th dimension. But even with that I cannot imagine a time vertex.
I believe that such an object cannot exist in normal 3-d space. If there are 6 vertices, the maximum number of edges is 12.
A solid polyhedron is characterized by having flat polygonal faces, straight edges, and vertices. It is three-dimensional and completely enclosed, meaning it occupies a defined volume in space. Additionally, the arrangement of its faces must ensure that they meet at edges and vertices, forming a closed shape without any gaps or openings. Examples include cubes, tetrahedra, and octahedra.
A 16-sided 3D shape is called a hexadecaheron or a 16-cell. It is one of the six regular polytopes in four-dimensional space, analogous to how a cube is a three-dimensional regular polytope. Each of its faces is a tetrahedron, and it is characterized by having 16 vertices and 32 edges.
The shape with the least number of faces is a tetrahedron. A tetrahedron has four triangular faces, which are the minimum number needed to enclose a three-dimensional space. It is the simplest polyhedron, consisting of four vertices and six edges.
4 vertices in 2 dimensional space has only one face with 4 edges. 4 vertices in 3 dimensional space has four faces with 4 edges. I don't know how to imagine dimensional spaces greater than 3, except with time as the 4th dimension. But even with that I cannot imagine a time vertex.
I believe that such an object cannot exist in normal 3-d space. If there are 6 vertices, the maximum number of edges is 12.
A solid polyhedron is characterized by having flat polygonal faces, straight edges, and vertices. It is three-dimensional and completely enclosed, meaning it occupies a defined volume in space. Additionally, the arrangement of its faces must ensure that they meet at edges and vertices, forming a closed shape without any gaps or openings. Examples include cubes, tetrahedra, and octahedra.
A 16-sided 3D shape is called a hexadecaheron or a 16-cell. It is one of the six regular polytopes in four-dimensional space, analogous to how a cube is a three-dimensional regular polytope. Each of its faces is a tetrahedron, and it is characterized by having 16 vertices and 32 edges.
The shape with the least number of faces is a tetrahedron. A tetrahedron has four triangular faces, which are the minimum number needed to enclose a three-dimensional space. It is the simplest polyhedron, consisting of four vertices and six edges.
A vertex on a cuboid is a point where three edges meet. A cuboid has eight vertices, corresponding to its eight corners. Each vertex is defined by the intersection of three faces of the cuboid. In a three-dimensional space, these vertices help to define the shape and structure of the cuboid.
a cube, or hexahedron.
The shape with the fewest sides is a triangle, which has three sides. Triangles are the simplest polygon and are defined by three vertices connected by straight edges. Any shape with fewer than three sides cannot enclose a space, as it would not form a closed figure.
In 2 dimensional space: a heptagon In 3 dimensional space: a heptahedron.
A triangular prism seems to fit the given description
A marble is typically shaped like a sphere in three-dimensional space. This means it has a perfectly round shape with all points on its surface equidistant from its center. Spheres have no edges or vertices, making them smooth and continuous. The spherical shape allows marbles to roll easily in various directions.
The three-dimensional equivalent of a triangle is called a tetrahedron. A tetrahedron is a polyhedron with four triangular faces, six edges, and four vertices. It is the simplest form of a three-dimensional shape that can enclose space.