Unique puzzle and puzzle piece

A puzzle piece comprising center member having a first surface and a second surface, the first surface and the second surface have four long edges and four short edges and wherein each of said edges has a first end and a second end, and wherein a first two of the long edges meet to form an angle at one of their ends and at the other end of each of said long edges each edge meets and forms an angle with a short edge, and wherein a second two of the long edges meet to form an angle at one of their ends and at the other end of each of said long edges each edge meets and forms an angle with a short edge, and wherein each of said short edges have a first and second end and wherein two of said short edges meet to form an angle and the remaining two of said short edges meet to form an angle, and

• wherein each of said first and second surfaces may be divided into fourteen generally equally sized imaginary squares A through N and A′ through N′ respectively and the location of each of the imaginary squares A through N correspond with the location of each of the respective squares A′ through N′ and wherein imaginary square A is at the junction of two long edges and imaginary square N is at the junction of the other two long edges and imaginary squares A and N are opposite each other and
• wherein a corner of imaginary square I is formed by the junction of two short edges and a corner of imaginary square F is formed by the junction of the other two short edges and
• wherein one long edge is formed by a side of imaginary squares A, B, and C, a second long edge is formed by a side of imaginary squares A, D, and H, and a third long edge is formed by a side of imaginary squares G, K, and N and a fourth long edge is formed by a side of imaginary squares L, M, and N and
• wherein a side of imaginary square C forms a short edge, a side of imaginary square G forms a short edge, a side of imaginary square H forms a short edge and a side of imaginary square L forms a short edge and
• wherein a corner of imaginary square E is adjacent a corner of imaginary square A that is opposite the corner of imaginary square A that is formed by the junction of said two long edges and wherein a corner of imaginary square J is adjacent a corner of imaginary square N that is opposite the corner of imaginary square N that is formed by the junction of said two long edges and
• wherein a first leg extends outwardly from the first surface from imaginary square G, a second leg extends outwardly from the first surface from imaginary square N, a third leg extends outwardly from the first surface from imaginary square L and a fourth leg extends outwardly from the first surface from imaginary square E and
• wherein a fifth leg extends outwardly from the second surface from imaginary square C′, a sixth leg extends outwardly from the second surface from imaginary square A′, a seventh leg extends outwardly from the second surface from imaginary square H′ and a eighth leg extends outwardly from the second surface from imaginary square J′.

A puzzle comprising twelve pieces each piece comprising center member having a first surface and a second surface, the first surface and the second surface have four long edges and four short edges and

• wherein each of said edges has a first end and a second end, and wherein a first two of the long edges meet to form an angle at one of their ends and at the other end of each of said long edges each edge meets and forms an angle with a short edge, and wherein a second two of the long edges meet to form an angle at one of their ends and at the other end of each of said long edges each edge meets and forms an angle with a short edge, and wherein each of said short edges have a first and second end and wherein two of said short edges meet to form an angle and the remaining two of said short edges meet to form an angle, and
• wherein each of said first and second surfaces may be divided into fourteen generally equally sized imaginary squares A through N and A′ through N′ respectively and the location of each of the imaginary squares A through N correspond with the location of each of the respective squares A′ through N′ and wherein imaginary square A is at the junction of two long edges and imaginary square N is at the junction of the other two long edges and imaginary squares A and N are opposite each other and
• wherein a corner of imaginary square I is formed by the junction of two short edges and a corner of imaginary square F is formed by the junction of the other two short edges and
• wherein one long edge is formed by a side of imaginary squares A, B, and C, a second long edge is formed by a side of imaginary squares A, D, and H, and a third long edge is formed by a side of imaginary squares G, K, and N and a fourth long edge is formed by a side of imaginary squares L, M, and N and
• wherein a side of imaginary square C forms a short edge, a side of imaginary square G forms a short edge, a side of imaginary square H forms a short edge and a side of imaginary square L forms a short edge and
• wherein a corner of imaginary square E is adjacent a corner of imaginary square A that is opposite the corner of imaginary square A that is formed by the junction of said two long edges and wherein a corner of imaginary square J is adjacent a corner of imaginary square N that is opposite the corner of imaginary square N that is formed by the junction of said two long edges and
• wherein a first leg extends outwardly from the first surface from imaginary square G, a second leg extends outwardly from the first surface from imaginary square N, a third leg extends outwardly from the first surface from imaginary square L and a fourth leg extends outwardly from the first surface from imaginary square E and
• wherein a fifth leg extends outwardly from the second surface from imaginary square C′, a sixth leg extends outwardly from the second surface from imaginary square A′, a seventh leg extends outwardly from the second surface from imaginary square H′ and a eighth leg extends outwardly from the second surface from imaginary square J′.

A cube formed from twelve pieces each piece comprising center member having a first surface and a second surface, the first surface and the second surface have four long edges and four short edges and

• wherein each of said edges has a first end and a second end, and wherein a first two of the long edges meet to form an angle at one of their ends and at the other end of each of said long edges each edge meets and forms an angle with a short edge, and wherein a second two of the long edges meet to form an angle at one of their ends and at the other end of each of said long edges each edge meets and forms an angle with a short edge, and wherein each of said short edges have a first and second end and wherein two of said short edges meet to form an angle and the remaining two of said short edges meet to form an angle, and
• wherein each of said first and second surfaces may be divided into fourteen generally equally sized imaginary squares A through N and A′ through N′ respectively and the location of each of the imaginary squares A through N correspond with the location of each of the respective squares A′ through N′ and wherein imaginary square A is at the junction of two long edges and imaginary square N is at the junction of the other two long edges and imaginary squares A and N are opposite each other and
• wherein a corner of imaginary square I is formed by the junction of two short edges and a corner of imaginary square F is formed by the junction of the other two short edges and
• wherein one long edge is formed by a side of imaginary squares A, B, and C, a second long edge is formed by a side of imaginary squares A, D, and H, and a third long edge is formed by a side of imaginary squares G, K, and N and a fourth long edge is formed by a side of imaginary squares L, M, and N and
• wherein a side of imaginary square C forms a short edge, a side of imaginary square G forms a short edge, a side of imaginary square H forms a short edge and a side of imaginary square L forms a short edge and
• wherein a corner of imaginary square E is adjacent a corner of imaginary square A that is opposite the corner of imaginary square A that is formed by the junction of said two long edges and wherein a corner of imaginary square J is adjacent a corner of imaginary square N that is opposite the corner of imaginary square N that is formed by the junction of said two long edges and
• wherein a first leg extends outwardly from the first surface from imaginary square G, a second leg extends outwardly from the first surface from imaginary square N, a third leg extends outwardly from the first surface from imaginary square L and a fourth leg extends outwardly from the first surface from imaginary square E and
• wherein a fifth leg extends outwardly from the second surface from imaginary square C′, a sixth leg extends outwardly from the second surface from imaginary square A′, a seventh leg extends outwardly from the second surface from imaginary square H′ and a eighth leg extends outwardly from the second surface from imaginary square J′.