Latin Cross
An irregular Dodecahedron Cross in the shape of a dagger 
. The six faces of a Cube can becut along seven Edges and unfolded into a Latin cross (i.e., the Latin cross is theNet of the Cube). Similarly, eight hypersurfaces of aHypercube can be cut along 17 Squares and unfolded to form a 3-D Latin cross.
Another cross also called the Latin cross is illustrated above. It is a Greek Cross with flared ends, andis also known as the crux immissa or cross patée.
See also Cross, Dissection, Dodecahedron, Greek Cross- Gauss Plane
- Gauss-Salamin Formula
- Gauss's Backward Formula
- Gauss's Circle Problem
- Gauss's Class Number Conjecture
- Gauss's Class Number Problem
- Gauss's Constant
- Gauss's Criterion
- Gauss's Double Point Theorem
- Gauss's Equation (Radius Derivatives)
- Gauss's Formula
- Gauss's Formulas
- Gauss's Forward Formula
- Gauss's Harmonic Function Theorem
- Gauss's Hypergeometric Theorem
- Gauss's Inequality
- Gauss's Interpolation Formula
- Gauss's Lemma
- Gauss's Machin-Like Formula
- Gauss's Mean-Value Theorem
- Gauss's Polynomial Theorem
- Gauss's Reciprocity Theorem
- Gauss's Test
- Gauss's Theorem
- Gauss's Theorema Egregium