(Solved): what are the prior and conditional probabilites and the naive bayes model....in other words, how wer ...

\begin{tabular}{ccccc} \hline ID & HISTORY & COAPPLICANT & ACCOMMODATION & FRAUD \\ \hline 1 & current & none & own & true \\ 2 & paid & none & own & false \\ 3 & paid & none & own & false \\ 4 & paid & guarantor & rent & true \\ 5 & arrears & none & own & false \\ 6 & arrears & none & own & true \\ 7 & current & none & own & false \\ 8 & arrears & none & own & false \\ 9 & current & none & rent & false \\ 10 & none & none & own & true \\ 11 & current & coapplicant & own & false \\ 12 & current & none & own & true \\ 13 & current & none & rent & true \\ 14 & paid & none & own & false \\ 15 & arrears & none & own & false \\ 16 & current & none & own & false \\ 17 & arrears & coapplicant & rent & false \\ 18 & arrears & none & free & false \\ 19 & arrears & none & own & false \\ 20 & paid & none & own & false \\ \hline \end{tabular} The probabilities needed by a naive Bayes p $\begin{array}{l}P(fr)=0.3\\ P(\mathrm{CH}=\text{ none }\mid fr)=0.1666\\ P(\mathrm{CH}=\text{ none }\mid \neg fr)=0\\ P(\mathrm{CH}=\text{ paid }\mid fr)=0.1666\\ P(\mathrm{CH}=\text{ paid }\mid \neg fr)=0.2857\\ P(\mathrm{CH}=\text{ current }\mid fr)=0.5\\ P(\mathrm{CH}=\text{ current }\mid \neg fr)=0.2857\\ P(\mathrm{CH}=\text{ arrears }\mid fr)=0.1666\\ P(\mathrm{CH}=\text{ arrears }\mid \neg fr)=0.4286\\ P(\mathrm{GC}=\text{ none }\mid fr)=0.8334\\ P(\mathrm{GC}=\text{ none }\mid \neg fr)=0.8571\\ P(GC=\text{ guarantor }\mid fr)=0.1666\\ P(\mathrm{GC}=\text{ guarantor }\mid \neg fr)=0\\ P(GC=\text{ coapplicant }\mid fr)=0\\ P(\mathrm{GC}=\text{ coapplicant }\mid \neg fr)=0.1429\\ P(\mathrm{ACC}=\text{ own }\mid fr)=0.6666\\ P(\mathrm{ACC}=\text{ own }\mid \neg fr)=0.7857\\ P(\mathrm{ACC}=\text{ rent }\mid fr)=0.3333\\ P(\mathrm{ACC}=\text{ rent }\mid \neg fr)=0.1429\\ P(\mathrm{ACC}=\text{ free }\mid fr)=0\\ P(\mathrm{ACC}=\text{ free }\mid \neg fr)=0.0714\end{array}$ Notation key: $\mathrm{FR}=$ FRAUD, $\mathrm{CH}=$ CREDIT HISTORY, $\mathrm{GC}=$ GUARANTOR/COAPPLICANT, ACC =ACCOMMODATION.