16G
Partial Internal Model Integration Technique 5
16G.1
The basic SCR must be equal to the following:
where:
- (1) P, Ss, k, n, Corr(i,j) and SCRint are defined as in 16F.1;
- (2) Si and Sj denote the capital requirements for modules i and j, respectively of the standard formula which are calculated in the following way:
- (a) the module is generated by the standard formula provided that the module does not consist of sub-modules;
- (b) the module is calculated in accordance with 16G.2 provided that the module consists of sub-modules.
- 31/12/2024
16G.2
For all modules of the standard formula referred to in 16G.1(2)(b), the capital requirement of a particular module must be generated by the formula set out in 16G.1, applying the following specifications:
- (1) P , Ss, k , n , Corr(i,j) and SCRint are defined as in 16F.2;
- (2) Si and Sj denote the capital requirement for sub-modules i and j of that particular module, respectively, which are calculated in the following way:
- (a) the sub-module is generated by the standard formula provided that the sub-module does not consist of other sub-modules; and
- (b) the sub-module is calculated in accordance with 16G.3 provided that the sub-module consists of other sub-modules.
- 31/12/2024
16G.3
For all modules of the standard formula referred to in 16G.2(2)(b), the capital requirement of a particular module must be generated by the formula set out in 16G.1, applying the following specifications:
- (1) P , Ss, k , n , Corr(i,j) and SCRint are defined as in 16F.3;
- (2) Si and Sj denote the capital requirement for sub-modules i and j of that particular module, respectively, which are calculated in the following way:
- (a) the sub-module is generated by the standard formula provided that the sub-module does not consist of other sub-modules; and
- (b) the sub-module is calculated in accordance with this paragraph provided that the sub-module consists of other sub-modules.
- 31/12/2024