NEWS
changeset 13522 934fffeb6f38
parent 13518 a0749ce05100
child 13540 aede0306e214
equal deleted inserted replaced
13521:1aaa14d7a4b9 13522:934fffeb6f38
       
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     1 Isabelle NEWS -- history user-relevant changes
     2 Isabelle NEWS -- history user-relevant changes
     2 ==============================================
     3 ==============================================
     3 
     4 
     4 New in this Isabelle release
     5 New in this Isabelle release
     5 ----------------------------
     6 ----------------------------
    26 
    27 
    27 * Provers: improved induct method: assumptions introduced by case
    28 * Provers: improved induct method: assumptions introduced by case
    28 "foo" are split into "foo.hyps" (from the rule) and "foo.prems" (from
    29 "foo" are split into "foo.hyps" (from the rule) and "foo.prems" (from
    29 the goal statement); "foo" still refers to all facts collectively;
    30 the goal statement); "foo" still refers to all facts collectively;
    30 
    31 
       
    32 * Isar: preview of problems to finish 'show' now produce an error
       
    33 rather than just a warning (in interactive mode);
       
    34 
    31 
    35 
    32 *** HOL ***
    36 *** HOL ***
    33 
    37 
    34 * 'typedef' command has new option "open" to suppress the set
    38 * 'typedef' command has new option "open" to suppress the set
    35 definition;
    39 definition;
    36 
    40 
    37 * Functions Min and Max on finite sets have been introduced.
    41 * functions Min and Max on finite sets have been introduced (theory
    38   (theory Finite_Set)
    42 Finite_Set);
    39 
    43 
    40 * attribute [symmetric] now works for relations as well; it turns
    44 * attribute [symmetric] now works for relations as well; it turns
    41 (x,y) : R^-1 into (y,x) : R, and vice versa;
    45 (x,y) : R^-1 into (y,x) : R, and vice versa;
    42 
    46 
    43 * arith(_tac) now produces a counter example if it cannot prove a theorem.
    47 * arith(_tac) now produces a counter example if it cannot prove a theorem.