“…Therefore, the generation of dislocations with b = 1/3 < 11 23> on { 11 22} is the most probable, and this type of dislocation determines the penetration depth of dislocations around the imprint induced by indentation and confined under the imprint [23,24]. If we assume that dislocations which are induced around the imprint by Berkovich indentation are similar to those induced by Vickers indentation, the generated dislocations are b = 1/3 < 12 13> on {1 212} in a triangular area [23], b = 1/3 < 12 10> on (0001) in a flower pattern [23,24,36,37], and b = 1/3 < 12 10> on {10 10} in a rosette pattern [29,32,35,36,[38][39][40][41]. Although the generation of lateral dislocation loops with <11 20>/(0001) and <11 20>/{1 100} slip systems are unlikely because of the zero Schmid factor, the slip system <11 20>/(0001) becomes active according to the contact of the facets of the Berkovich indenter with GaN in the higher load range, because the load direction changes from [000 1] to the direction perpendicular to the facet of the Berkovich indenter.…”