SDCC 2015 Hasbro Exclusive - JEM And The HOLOGRAMS TWILIGHT IN PARIS - Unopened

Description

SDCC 2015 Hasbro Exclusive - JEM And The HOLOGRAMS TWILIGHT IN PARIS - Unopened.  By "unopened", as you can see in the pics, I meant that the doll is still in its original tissue paper wrapping with the original tape and the original outer box is undamaged.  The first 6 pics are the 6 sides of the item.  The rest of the pics are stock photos...since I have never opened it. Taking it out of the brown box to get the photos was the first time it has ever been removed from that box.
Feel free to WATCH this one as I will likely lower the price every week or so.  I have no idea her value since I've never seen one posted in this condition and am just giving it my best guess.
The outer brown box will be bubble wrapped before being placed in a shipping box.  Insurance will be included and a signature will be required.
From:
https://fashiondollchronicles.com/fashiondollchronicles/2015/06/san-diego-comic-con-jem-and-holograms.html
This fully articulated, Special Edition Twilight in Paris™ Jerrica Benton/Jem doll stands 12.5 inches tall and features all of the components needed to transform the doll from Jerrica Benton into Jem via Integrity Toys' QuickSwitch system that allows users to easily pop the head sculpts on and off, as well as the corresponding clothing components.
As a bonus, this highly sought after collectible is brought to fans intricately packaged in a custom souvenir box that turns into a 30" tall diorama of the Eiffel Tower to use as a background to display Jem And The Holograms. Doll stand and certificate of authenticity included.
The outfit is based on a vintage 80's Flip Side Fashion, which was called "Like a Dream" back in the day, now paired to go with movie director
Anthony Julian
. Instructions are provided to help turn the package in the the Eiffel Tower Diorama.
The packaging was created by Alain Tremblay, The actual doll was designed by Vaughn Sawyers. Both guys are huge fans of the series and they keep on proving it with each successive release in this line.