Update invariants section
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@ -509,7 +509,7 @@ text\<open>
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be improved and a new step, which we call \<^emph>\<open>elaboration\<close> must be added to allow
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these antiquotations in \<open>\<lambda>\<close>-terms.
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The resulting process encompasses the following steps:
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\<^item> Parse the term which represents the object;
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\<^item> Parse the term which represents the object in \<^hol>;
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\<^item> Infer the type of the term;
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\<^item> Certify the term;
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\<^item> Validate the term: the \<^dof> antiquotations terms are parsed and type-checked;
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@ -723,7 +723,7 @@ declare_reference*["inherited-invariant-checking-figure"::figure]
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text\<open>
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Classes inherit the invariants from their super-class.
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As the class \<^typ>\<open>myclaim\<close> is a sub-class
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As the class \<^typ>\<open>myclaim\<close> is a subclass
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of the class \<^typ>\<open>myintroduction\<close>, it inherits the \<^typ>\<open>myintroduction\<close> invariants.
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Hence the \<^theory_text>\<open>invariant force_level\<close> is checked
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when the instance \<^theory_text>\<open>claimNotion\<close> is defined,
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@ -901,7 +901,7 @@ onto_class Field_of_mathematics =
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Subsumption relation is straightforward.
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The ontology OntoMath\textsuperscript{PRO} defines
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a \<^typ>\<open>Problem\<close> and a \<^typ>\<open>Method\<close>
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as sub-classes of the class \<^typ>\<open>Mathematical_knowledge_object\<close>.
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as subclasses of the class \<^typ>\<open>Mathematical_knowledge_object\<close>.
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It gives in \<^dof>:
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@{theory_text [display,indent=10, margin=70] \<open>
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onto_class Problem = Mathematical_knowledge_object +
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@ -916,15 +916,6 @@ onto_class Method = Mathematical_knowledge_object +
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The two directed relations \<^const>\<open>is_solved_by\<close> and \<^const>\<open>solves\<close>
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between \<^typ>\<open>Problem\<close> and a \<^typ>\<open>Method\<close> can be represented in \<^dof> like this:
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@{theory_text [display,indent=10, margin=70] \<open>
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onto_class assoc_M_M_see_also =
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see_also :: "(Mathematical_knowledge_object rel) set"
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invariant see_also_trans :: "\<forall> r \<in> (see_also \<sigma>). trans r"
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invariant see_also_sym :: "\<forall> r \<in> (see_also \<sigma>). sym r"
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onto_class Method = Mathematical_knowledge_object +
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Annotations :: "annotation list"
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onto_class assoc_Problem_Method =
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is_solved_by :: "(Problem \<times> Method) set"
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invariant is_solved_by_defined :: "\<forall> x. x \<in> Domain (is_solved_by \<sigma>)
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