Added invariants - and changes of invariant syntax.
Modified scholarly_paper onto wrt to future concepts of referential semi_formal items (according to discussion with Achim).
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@ -34,7 +34,7 @@ theory Isa_DOF (* Isabelle Document Ontology Framework *)
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RegExpInterface (* Interface to functional regular automata for monitoring *)
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Assert
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keywords "+=" ":=" "accepts" "rejects" "invs"
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keywords "+=" ":=" "accepts" "rejects" "invariant"
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and "title*" "subtitle*"
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"chapter*" "section*" "subsection*" "subsubsection*"
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@ -1867,7 +1867,7 @@ val _ =
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)
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-- ( Scan.optional (\<^keyword>\<open>rejects\<close> |-- Parse.enum1 "," Parse.term) []
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-- Scan.repeat (\<^keyword>\<open>accepts\<close> |-- Parse.term)
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-- Scan.repeats ((\<^keyword>\<open>invs\<close>) |--
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-- Scan.repeats ((\<^keyword>\<open>invariant\<close>) |--
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Parse.and_list (Args.name_position --| Parse.$$$ "::" -- Parse.term)))
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)
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>> (fn (((overloaded, x), (y, z)),((rejectS,accept_rex),invs)) =>
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@ -93,7 +93,6 @@ definition YY where "YY = na2da(rexp2na example_expression)"
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value "NA.accepts (rexp2na example_expression) [0,1,1,0,0,1]"
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value "DA.accepts (na2da (rexp2na example_expression)) [0,1,1,0,0,1]"
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section\<open>HOL - Adaptions and Export to SML\<close>
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definition enabled :: "('a,'\<sigma> set)da \<Rightarrow> '\<sigma> set \<Rightarrow> 'a list \<Rightarrow> 'a list"
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@ -50,15 +50,15 @@ doc_class E = D +
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doc_class F =
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properties :: "term list"
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r :: "thm list"
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u :: "file"
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s :: "typ list"
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b :: "(A \<times> C) set" <= "{}" (* This is a relation link, roughly corresponding
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properties :: "term list"
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r :: "thm list"
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u :: "file"
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s :: "typ list"
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b :: "(A \<times> C) set" <= "{}" (* This is a relation link, roughly corresponding
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to an association class. It can be used to track
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claims to result - relations, for example.*)
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invs bxxx :: "\<lambda>\<sigma>. r \<sigma> \<noteq> [] \<and> card(b \<sigma>) \<ge> 3"
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and xxx :: "\<lambda>\<sigma>. properties \<sigma> \<noteq> []"
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invariant b :: "\<lambda>\<sigma>. r \<sigma> \<noteq> [] \<and> card(b \<sigma>) \<ge> 3"
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and c :: "\<lambda>\<sigma>. properties \<sigma> \<noteq> []"
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doc_class G = C +
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@ -156,6 +156,40 @@
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% end: scholarly_paper.abstract
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%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
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\newisadof{text.scholarly_paper.math_content}%
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[label=,type=%
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, scholarly_paper.math_content.short_name =%
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, scholarly_paper.math_content.mcc =%
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, Isa_COL.text_element.level =%
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, Isa_COL.text_element.referentiable =%
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, Isa_COL.text_element.variants =%
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, scholarly_paper.text_section.main_author =%
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, scholarly_paper.text_section.fixme_list =%
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, Isa_COL.text_element.level =%
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, scholarly_paper.technical.definition_list =%
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, scholarly_paper.technical.status =%
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]
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[1]
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{%
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\begin{isamarkuptext}%
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\ifthenelse{\equal{\commandkey{scholarly_paper.math_content.mcc}}{def}}{
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\ifthenelse{\equal{\commandkey{scholarly_paper.math_content.short_name}} {} }
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{\begin{definition} \label{\commandkey{label}} #1 \end{definition} }
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{\begin{definition} [\commandkey{scholarly_paper.math_content.short_name}]
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\label{\commandkey{label}} #1
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\end{definition}}
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}{%
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#1%
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}%
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\end{isamarkuptext}%
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}
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% end: scholarly_paper.abstract
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%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
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\newisadof{text.scholarly_paper.definition}%
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[label=,type=%
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@ -25,7 +25,7 @@ doc_class title =
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short_title :: "string option" <= "None"
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doc_class subtitle =
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abbrev :: "string option" <= "None"
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abbrev :: "string option" <= "None"
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(* adding a contribution list and checking that it is cited as well in tech as in conclusion. ? *)
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@ -96,7 +96,6 @@ As Security of the system we define etc...
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A formal statement can, but must not have a reference to true formal Isabelle/Isar definition.
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\<close>
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subsection\<open>Technical Content and its Formats\<close>
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datatype status = semiformal | description
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@ -114,34 +113,60 @@ doc_class technical = text_section +
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status :: status <= "description"
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formal_results :: "thm list"
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type_synonym tc = technical
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type_synonym tc = technical (* technical content *)
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subsection\<open>Mathematical Statements\<close>
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datatype math_statement_class =
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"definition" | "axiom" | "theorem" | "lemma" | "proposition" | "rule" | "assertion"
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subsection\<open>Mathematical Content\<close>
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doc_class math_statement = tc +
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short_name :: string <= "''''"
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"class" :: "math_statement_class"
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status :: status
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datatype math_content_class =
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"def" | "axm" | "thm" | "lem" | "prop" | "rule" | "assn"
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doc_class math_description = math_statement +
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referentiable :: bool <= "False"
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text\<open>Instances of the \<open>doc_class\<close> \<^verbatim>\<open>math_content\<close> are by definition @{term "semiformal"}; they may
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be non-referential, but in this case they will not have a @{term "short_name"}.\<close>
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doc_class math_semi_formal_stmt = math_statement +
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referentiable :: bool <= "True"
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doc_class math_content = tc +
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referentiable :: bool <= True
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short_name :: string <= "''''"
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status :: status <= "semiformal"
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mcc :: "math_content_class"
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invariant s1 :: "\<lambda> \<sigma>. \<not>referentiable \<sigma> \<longrightarrow> short_name \<sigma> = ''''"
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invariant s2 :: "\<lambda> \<sigma>. status \<sigma> = semiformal"
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text\<open>The intended use for the \<open>doc_class\<close>es \<^verbatim>\<open>math_motivation\<close> (or \<^verbatim>\<open>math_mtv\<close> for short),
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\<^verbatim>\<open>math_explanation\<close> (or \<^verbatim>\<open>math_exp\<close> for short) and
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\<^verbatim>\<open>math_example\<close> (or \<^verbatim>\<open>math_ex\<close> for short)
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are \<^emph>\<open>informal\<close> descriptions of semi-formal definitions (by inheritance).\<close>
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doc_class math_motivation = tc +
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referentiable :: bool <= False
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type_synonym math_mtv = math_motivation
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doc_class math_explanation = tc +
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referentiable :: bool <= False
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type_synonym math_exp = math_explanation
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doc_class math_example = tc +
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referentiable :: bool <= False
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type_synonym math_ex = math_example
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text\<open>The intended use for the \<open>doc_class\<close> \<^verbatim>\<open>math_semiformal_statement\<close> (or \<^verbatim>\<open>math_sfs\<close> for short)
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are semi-formal mathematical content (definition, lemma, etc.). They are referentiable entities.
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They are NOT formal, i.e. Isabelle-checked formal content, but can be in close link to these.\<close>
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doc_class math_semiformal = math_content +
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referentiable :: bool <= True
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type_synonym math_sfc = math_semiformal
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subsection\<open>old style onto model.\<close>
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text\<open>A rough structuring is modeled as follows:\<close>
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(* non-evident-statement *)
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doc_class "definition" = tc +
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referentiable :: bool <= "True"
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referentiable :: bool <= True
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tag :: "string" <= "''''"
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doc_class "theorem" = tc +
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referentiable :: bool <= "True"
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referentiable :: bool <= True
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tag :: "string" <= "''''"
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text\<open>Note that the following two text-elements are currently set to no-keyword in LNCS style.\<close>
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@ -159,7 +184,7 @@ text\<open> \<^verbatim>\<open>examples\<close> are currently considered \<^verb
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via inheritance. \<close>
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doc_class example = technical +
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referentiable :: bool <= "True"
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referentiable :: bool <= True
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tag :: "string" <= "''''"
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subsection\<open>Code Statement Elements\<close>
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@ -189,25 +214,28 @@ doc_class "ISAR" = code +
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doc_class "LATEX" = code +
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checked :: bool <= "False"
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subsection\<open>Content in Engineering/Tech Papers \<close>
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doc_class eng_statement = tc +
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doc_class engineering_statement = tc +
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short_name :: string <= "''''"
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"class" :: "math_statement_class"
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status :: status
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type_synonym eng_stmt = engineering_statement
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doc_class "experiment" = eng_statement +
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doc_class "experiment" = eng_stmt +
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tag :: "string" <= "''''"
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doc_class "evaluation" = eng_statement +
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doc_class "evaluation" = eng_stmt +
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tag :: "string" <= "''''"
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doc_class "data" = eng_statement +
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doc_class "data" = eng_stmt +
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tag :: "string" <= "''''"
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subsection\<open>Structuring Enforcement in Engineering/Math Papers \<close>
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(* todo : could be finer *)
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text\<open> Besides subtyping, there is another relation between
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doc\_classes: a class can be a \<^emph>\<open>monitor\<close> to other ones,
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