Claims Analysis
Total Claims: 5
Claim 1
Independent Claim
377 words
An inductive inference method for obtaining necessary and sufficient conditions represented by propositional logic in a computerized expert system by inducing expert knowledge necessary for knowledge information processing, comprising the steps of: (1) reading into the computer an initial necessary condition and an initial sufficient condition stored in a memory of said expert system; (2) reading example data from said memory, said example data having proposition, conditions of said proposition and tendency of each condition, said proposition and conditions having truth or falsity, said tendency having a first tendency (I), a second (II) or a third (III), said first tendency positively supporting the truth of the proposition, said second tendency positively supporting the falsity of the proposition, and said third tendency not positively supporting the truth or falsity of the proposition; (3) obtaining a necessary condition and a sufficient condition based on the following result such that when the proposition is false, said necessary condition is obtained by logically ORing said initial necessary condition and said condition having the falsity and said tendency (I), by logically ORing said initial necessary condition and a logically negated condition of said condition having the truth and said tendency (II), by logically ORing said initial necessary condition and said condition having the falsity and said tendency (III), and by logically ORing said initial necessary condition and a logically negated condition of said condition having the truth and said tendency (III), and when the proposition is true, said sufficient condition is obtained by logically ANDing said initial sufficient condition and said condition having the truth and said tendency (I), by logically ANDing said initial sufficient condition and a logically negated condition of said condition and a logically negated condition of said condition having the falsity and said tendency (I), by logically ANDing said initial sufficient condition and said condition having the truth and said tendency (III), and by logically ANDing said initial sufficient condition and a logically negated condition of said condition having the falsity and said tendency (III); and (4) repeating said steps (2) and (3) for another example data to obtain updated necessary condition and sufficient condition, by using said necessary condition and said sufficient condition as said initial necessary condition and said initial sufficient condition, respectively, in step (3).
Claim 2
Dependent Claim
377 words
An inductive inference method for obtaining necessary and sufficient conditions represented by propositional logic in a computerized expert system by inducing expert knowledge necessary for knowledge information processing, comprising the steps of: (1) reading into the computer an initial necessary condition and an initial sufficient condition stored in a memory of said expert system; (2) reading example data from said memory, said example data having proposition, conditions of said proposition and tendency of each condition, said proposition and conditions having truth or falsity, said tendency having a first tendency (I), a second (II) or a third (III), said first tendency positively supporting the truth of the proposition, said second tendency positively supporting the falsity of the proposition, and said third tendency not positively supporting the truth or falsity of the proposition; (3) obtaining a necessary condition and a sufficient condition based on the following result such that when the proposition is false, said necessary condition is obtained by logically ORing said initial necessary condition and said condition having the falsity and said tendency (I), by logically ORing said initial necessary condition and a logically negated condition of said condition having the truth and said tendency (II), by logically ORing said initial necessary condition and said condition having the falsity and said tendency (III), and by logically ORing said initial necessary condition and a logically negated condition of said condition having the truth and said tendency (III), and when the proposition is true, said sufficient condition is obtained by logically ANDing said initial sufficient condition and said condition having the truth and said tendency (I), by logically ANDing said initial sufficient condition and a logically negated condition of said condition and a logically negated condition of said condition having the falsity and said tendency (I), by logically ANDing said initial sufficient condition and said condition having the truth and said tendency (III), and by logically ANDing said initial sufficient condition and a logically negated condition of said condition having the falsity and said tendency (III); and (4) repeating said steps (2) and (3) for another example data to obtain updated necessary condition and sufficient condition, by using said necessary condition and said sufficient condition as said initial necessary condition and said initial sufficient condition, respectively, in step (3).
Claim 3
Dependent Claim
27 words
The method according to claim 1, wherein said sufficient condition for the truth of said proposition is obtained by ORing all information for constituting said sufficient condition.
Claim 4
Dependent Claim
27 words
The method according to claim 1, wherein said necessary condition for the falsity of said proposition is obtained by ANDing all information for constituting the necessary conditions.
Claim 5
Dependent Claim
83 words
The method according to claim 1, further comprising the step of judging that said proposition is true when conditions of an example in which the truth or falsity of said proposition is unknown satisfy the sufficient condition, that said proposition is false when the conditions of said example satisfy neither the sufficient nor necessary condition, and that the truth or falsity of said proposition is unkown when the conditions of said example satisfy said necessary condition and do not satisfy the sufficient condition.