Horsez
PC · 2006
About this game
Pippa Funnell: Ranch Rescue is a single-player game based on horse riding.
There's a story to this game featuring a young girl called Lily.
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A big, bad banker called Rud Van Guiness tries to seize the family ranch and Lily sets out to stop him by winning prizes with her horses.
On the way, she meets a number of other characters such as Grant, a famous horse whisperer, Liam, and Carla Van Guiness, who treats her horses brutally.
Lily appears again in another game, Imagine: Champion Rider .
The game has Lily winning, caring for, breaking in, training and raising horses from any of these six breeds: Merene, Fresian, Anglo-Arabian, French Saddlebred, American Paint Horse and Peruvian Paso.
They are trained in the three main equestrian disciplines: show jumping, cross-country and steeple chasing.
By competing in local competitions, Lily gains federation points which later permit her to enter international contests.
The game also contains two minigames, "Return the Chickens" and "Return the Sheep".
These are unlocked as the player progresses through the game and, once unlocked, can be played repeatedly.
About PC
PC gaming spans over four decades, from early DOS titles to today's massive Steam and digital-storefront libraries. Because "PC" covers everything from 1990s CD-ROM releases to current AAA titles, it's the single largest platform by game count on Gamevaro. For collectors, PC gaming splits into two very different worlds: physical big-box releases from the 1990s and 2000s (increasingly collectible, especially complete-in-box with original manuals and inserts) and the modern digital library, which Gamevaro tracks for portfolio and spending purposes even though it has no resale market.
Gamevaro tracks Horsez for PC with separate market values for loose, complete-in-box (CIB) and factory-sealed copies, sourced from real eBay sales. Prices also vary by region — PAL, NTSC-U and NTSC-J releases of the same game often sell for different amounts due to print run sizes and regional collector demand.
Market values by condition
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