Let's say I'm debugging a program step by step and want to `Print` some expressions ([using ShowIt](http://stackoverflow.com/a/8270643/884752), for example). Is there a way to output the result of `Print` on top of already printed expressions instead of at the bottom? **EDIT** For the record, this version of ShowIt is particularly useful, it can be used in conjunction with ReapTags defined here http://stackoverflow.com/a/6245166/884752. To see the list of keys defined in the debugSymbol containing the results extracted from a program you can use the function Keys defined in http://mathematica.stackexchange.com/a/999/66. I've also incorporated the answer of Szabolcs into ShowIt, the answer of Mr. Wizard to the question http://mathematica.stackexchange.com/q/9072/66 and the answer to this question http://mathematica.stackexchange.com/q/5734/66. - The Print output using \$ShowIt = True allows to use it in the front end if you change its style to Input. - \$ReverseIt = True allows to Print the result of Print in a reverse order as asked in this question. - The Message if you switch it on using On[Debug::ShowIt] prints a Mathematica message and would stop the code if you used a message breakpoint in Mathematica or Wolfram Workbench. - \$SowIt = True allows to store what would be printed with Print in a symbol. - $ConsoleIt = True allows to output what would be output with Print but in the Messages console accessible in the menu Window>Messages. - The System\` context of ShowIt and ShowItList allows to use them in the Private\` context of other packages without having to define the package in which these functions are defined (in BeginPackage, see [here][1] for more info on the organisation of packages). All in all ShowIt and the functions around it show a lot of different aspects of advanced evaluation in Mathematica that could be interesting to a lot of people. SetAttributes[ExtractSymbolName, HoldAll]; ExtractSymbolName[expr_] := Module[{T,SR = StringReplace[#, a__ ~~ "$" ~~ DigitCharacter .. :> a] &}, Defer[expr] /. s_Symbol :> T@MakeExpression@SR@SymbolName@Unevaluated@s /. T@_@x___ :> x ]; insertBelowEvaluationCell[expr_]:= ( SelectionMove[EvaluationNotebook[],After,EvaluationCell]; NotebookWrite[EvaluationNotebook[],Cell[BoxData@ToBoxes[expr],"Print"]] ); $OldLine = -1; SetAttributes[PrintToConsole, HoldFirst]; PrintToConsole[expr_] := ( SelectionMove[MessagesNotebook[], After, Cell]; NotebookWrite[ MessagesNotebook[], Cell[BoxData[ToBoxes[Defer@expr]], "Print", CellLabel -> "During evaluation of In[" <> ToString[$Line-1] <> "]:=", ShowCellLabel -> ($OldLine =!= $Line)] ]; $OldLine = $Line; ); System`Debug::ShowIt = "`1`"; Off[Debug::ShowIt]; SetAttributes[System`ShowIt, HoldAll]; System`ShowIt[expr__] := System`ShowIt[{expr}]; System`ShowIt[expr_] := With[{evaluatedExpr = expr,exprWithSymbolNamesCorrected = ExtractSymbolName@expr}, Message[Debug::ShowIt,Defer[exprWithSymbolNamesCorrected = evaluatedExpr]]; If[TrueQ@System`$ShowIt, If[TrueQ@System`$ReverseIt, insertBelowEvaluationCell[Defer[exprWithSymbolNamesCorrected = evaluatedExpr]]; , Print[Defer[exprWithSymbolNamesCorrected = evaluatedExpr]]; ]; ]; If[TrueQ@System`$ConsoleIt, PrintToConsole[exprWithSymbolNamesCorrected = evaluatedExpr]; ]; If[TrueQ@System`$SowIt, Sow[ evaluatedExpr , Function[deferedExpr, ToString@Unevaluated@deferedExpr, HoldFirst] @@ exprWithSymbolNamesCorrected ]; ]; evaluatedExpr ]; SetAttributes[System`ShowItList, {HoldAll,Listable}]; System`ShowItList[expr__]:=System`ShowItList[{expr}]; System`ShowItList[expr_] := System`ShowIt[expr]; SetAttributes[ReapTags,HoldFirst]; ReapTags[expr_]:= Module[{elements}, Reap[expr,_,(elements[#1]=If[Length@#2==1,First@#2,#2])&]; elements ]; Example $ShowIt=True; $SowIt = True; $ReverseIt=False; $ConsoleIt = True; On[Debug::ShowIt]; debugResult = ReapTags[x={1,2};y=3;z=4;ShowIt@Mean@x;ShowIt@z;ShowItList[x,y];ShowItList@{x,y};]; debugResult["Mean[x]"] debugResult["x"] debugResult["y"] debugResult["z"] The argument of ReapTags can be any expression including the call to a function which is hard to split into simple pieces thus using Reap and Sow as underlying functions is useful in such a case. [1]: http://mathematica.stackexchange.com/a/7478/66