The orginal code comes from JVCL , which wont complile under FPC , the actual unit is jvlistbox.pas

I have since looked at CustomListBox.inc and made a few change , basically not copying ItemState to a variable but directly doing the checking agaist it

procedure TJvCustomListBox.CNDrawItem(var Msg: TLMDrawListItem);
begin
 with Msg.DrawListItemStruct^ do
 begin
   Canvas.Handle := hDC;
   Canvas.Font := Font;
   Canvas.Brush := Brush;
   if Integer(itemID) >= 0 then
   begin
     if odSelected in ItemState then
     begin
       Canvas.Brush.Color := FSelectedColor;
       Canvas.Font.Color := FSelectedTextColor;
     end;
     if (([odDisabled, odGrayed] * ItemState) <> []) or not Enabled then
       Canvas.Font.Color := FDisabledTextColor;
   end;
   if Integer(itemID) >= 0 then
     DrawItem(ItemID, Area, ItemState)
   else
   begin
     if Background.DoDraw then
     begin
       Perform(WM_ERASEBKGND, Canvas.Handle, 0);
       if odFocused in ItemState then
         DrawFocusRect(hDC, Area);
     end
     else
     begin
       Canvas.FillRect(Area);
       if odFocused in ItemState then
         DrawFocusRect(hDC, Area);
     end;
   end;
   Canvas.Handle := 0;
 end;
end;


On DrawItem i get this error

Error: Incompatible type for arg no. 3: Got "TBaseOwnerDrawState", expected "TOwnerDrawState"

I'm Using FPC 2.2.4 & Lazarus X64 9.28.2 ( this is the only one i can debug with in X64).








Kind Regards




----- Original Message ----- From: "Jonas Maebe" <jonas.ma...@elis.ugent.be> To: "Justin Smyth" <delph...@smythconsulting.net>; "FPC-Pascal users discussions" <fpc-pascal@lists.freepascal.org>
Sent: Sunday, February 21, 2010 8:11 PM
Subject: Re: [fpc-pascal] Sets & FPC



On 21 Feb 2010, at 07:26, Justin Smyth wrote:

I've done the bit Micheal suggest now which i highlight TWMDrawItem it says its comes from TLMDrawItems.

i still get Error: Incompatible types: got "TOwnerDrawStateType" expected "<enumeration type>"

Can you post the full program somewhere? (or the full sources to another, smaller, program that demonstrates the same problem)


Jonas


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