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donde con el simbolismo <math> C_i \ subset n </math> indica que la subclase <math> C_i </math> está contenida en <math> n </math>.

donde con el simbolismo <math> C_i \ subset n </math> indica que la subclase <math> C_i </math> está contenida en <math> n </math>.

The partition <math>\pi</math>, in order for it to be defined as a partition of causal relevance, must have these properties:

La partición <math> \ pi </math>, para que se defina como una partición de relevancia causal, debe tener estas propiedades:

#For each subclass <math>C_i</math> the condition must apply <math>rc=P(D \mid C_i)- P(D )\neq 0, </math> ie the probability of finding in the subgroup <math>C_i</math> a person who has the symptoms, clinical signs and elements belonging to the set <math>D=\{\delta_1,\delta_2,...,\delta_n\}</math>. A causally relevant partition of this type is said to be '''homogeneous'''.

#For each subclass <math>C_i</math> the condition must apply <math>rc=P(D \mid C_i)- P(D )\neq 0, </math> ie the probability of finding in the subgroup <math>C_i</math> a person who has the symptoms, clinical signs and elements belonging to the set <math>D=\{\delta_1,\delta_2,...,\delta_n\}</math>. A causally relevant partition of this type is said to be '''homogeneous'''.