more efficient Markup_Tree, based on branches sorted by quasi-order;
renamed markup_node.scala to markup_tree.scala and classes/objects accordingly;
Position.Range: produce actual Text.Range;
Symbol.Index.decode: convert 1-based Isabelle offsets here;
added static Command.range;
simplified Command.markup;
Document_Model.token_marker: flatten markup at most once;
tuned;
theory Tacticals imports Main begin
text{*REPEAT*}
lemma "\<lbrakk>P\<longrightarrow>Q; Q\<longrightarrow>R; R\<longrightarrow>S; P\<rbrakk> \<Longrightarrow> S"
apply (drule mp, assumption)
apply (drule mp, assumption)
apply (drule mp, assumption)
apply (assumption)
done
lemma "\<lbrakk>P\<longrightarrow>Q; Q\<longrightarrow>R; R\<longrightarrow>S; P\<rbrakk> \<Longrightarrow> S"
by (drule mp, assumption)+
text{*ORELSE with REPEAT*}
lemma "\<lbrakk>Q\<longrightarrow>R; P\<longrightarrow>Q; x<5\<longrightarrow>P; Suc x < 5\<rbrakk> \<Longrightarrow> R"
by (drule mp, (assumption|arith))+
text{*exercise: what's going on here?*}
lemma "\<lbrakk>P\<and>Q\<longrightarrow>R; P\<longrightarrow>Q; P\<rbrakk> \<Longrightarrow> R"
by (drule mp, (intro conjI)?, assumption+)+
text{*defer and prefer*}
lemma "hard \<and> (P \<or> ~P) \<and> (Q\<longrightarrow>Q)"
apply (intro conjI) --{* @{subgoals[display,indent=0,margin=65]} *}
defer 1 --{* @{subgoals[display,indent=0,margin=65]} *}
apply blast+ --{* @{subgoals[display,indent=0,margin=65]} *}
oops
lemma "ok1 \<and> ok2 \<and> doubtful"
apply (intro conjI) --{* @{subgoals[display,indent=0,margin=65]} *}
prefer 3 --{* @{subgoals[display,indent=0,margin=65]} *}
oops
lemma "bigsubgoal1 \<and> bigsubgoal2 \<and> bigsubgoal3 \<and> bigsubgoal4 \<and> bigsubgoal5 \<and> bigsubgoal6"
apply (intro conjI) --{* @{subgoals[display,indent=0,margin=65]} *}
txt{* @{subgoals[display,indent=0,margin=65]}
A total of 6 subgoals...
*}
oops
(*needed??*)
lemma "(P\<or>Q) \<and> (R\<or>S) \<Longrightarrow> PP"
apply (elim conjE disjE)
oops
lemma "((P\<or>Q) \<and> R) \<and> (Q \<and> (P\<or>S)) \<Longrightarrow> PP"
apply (elim conjE)
oops
lemma "((P\<or>Q) \<and> R) \<and> (Q \<and> (P\<or>S)) \<Longrightarrow> PP"
apply (erule conjE)+
oops
end