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ANNEX XVIIIU.K. INTEGRATION TECHNIQUES FOR PARTIAL INTERNAL MODELS

F. Integration technique 5 U.K.

(1)The Basic Solvency Capital Requirement shall be equal to the following:U.K.

where:

(a)

P, SS , k, n, Corr(i,j) and SCRint are defined as in paragraph 1 of section E;

(b)

Si and Sj denote the capital requirement for modules i and j respectively of the standard formula which are calculated in the following way:

i.

the module is calculated with the standard formula provided that the module does not consists of sub-modules;

ii.

the module is calculated in accordance with paragraph 2 provided that the module consist of sub-modules.

(2)For all modules of the standard formula referred to in paragraph 1(b)(ii), the capital requirement of a particular module shall be calculated with the formula set out in paragraph 1, applying the following denominations:U.K.

(a)

P, SS , k, n, Corr(i,j) and SCRint are defined as in paragraph 2 of section E;

(b)

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:

i.

the sub-module is calculated with the standard formula provided that the sub-module does not consists of other sub-modules;

ii.

the sub-module is calculated in accordance with paragraph 3 provided that the sub-module consist of other sub-modules.

(3)For all modules of the standard formula referred to in paragraph 2(b)(ii), the capital requirement of a particular module shall be calculated with the formula set out in paragraph 1, applying the following denominations:U.K.

(a)

P, SS , k, n, Corr(i,j) and SCRint are defined as in paragraph 3 of section E;

(b)

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:

i.

the sub-module is calculated with the standard formula provided that the sub-module does not consists of other sub-modules;

ii.

the sub-module is calculated in accordance with this paragraph provided that the sub-module consist of other sub-modules.