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This group is defined as the central product of special linear group:SL(2,5) (order 120) and special linear group:SL(2,7) (order 336) where we perform the unique identification of the centers of these two groups with each other.
Want to compare and contrast arithmetic function values with other groups of the same order? Check out groups of order 20160#Arithmetic functions
|| Similar groups
| order (number of elements, equivalently, cardinality or size of underlying set)
|| groups with same order
|| Using the product formula, we get where the "2" comes because that's the order of the subgroup identified. This gives .
|| Functions used