A place for horse-people. And a new series for fans of The Eventing Series.
In a hidden corner of rural Florida, there's a place where gleaming horses graze on green pastures, a round pool of clear water shimmers with the brilliance of a blue diamond, and majestic live oaks stretch their tangled branches over an old white cottage. A place where friends gather, children play, and riding skills are honed. A place which feels like a lifetime in the making for the people who have made it their home. This is Briar Hill Farm.
Spring is a time for renewal...and in horse country, it's a season of late nights, early mornings, and fresh beginnings. At Briar Hill Farm, professional event rider Jules Thornton-Morrison knows a thing or two about starting all over again. But getting back in the saddle after having a child is an emotional battle she can't fight on her own. Fortunately, Jules has friends at her back.
There's Alex Whitehall, half of a legendary horse-racing duo who is hoping to carve out her own identity with Jules's help. There's Kit Parker, accidental eventing prodigy, who is struggling under the weight of her rise to the international competition arena before she was ready to take it all on. And there's Gigi Whitehall-Wallace, a whirlwind of nervous energy who comes to Florida's horse country in search of a happy ending she can't seem to define yet. Together, they can make their dreams a reality - if old rivalries and prejudices don't split their unlikely group apart.
Along with the students, employees, and friends of Briar Hill Farm, these women will come together for one tumultuous spring in horse country. It's foaling season in Florida, and fresh starts and new lives are spilling into riotous existence.
Briar Hill Farm is a new series featuring characters and settings from beloved novels by Natalie Keller Reinert in the Ocala Equestrians collection. These include The Eventing Series, Alex & Alexander Series, the Show Barn Blues Series, and more. You can read these books in companion with this series or enjoy each series individually.