All Aboard the Haigh Land Train!

A beloved feature of Haigh Woodland Park is on track to make a glorious return this summer.

The Haigh land train is fuelled up and ready to transport visitors across the site, with regular journeys scheduled between the courtyard and Plantation Gates.

Land trains have been a key feature on the site throughout its recent history and families can also bring their pets for a ride to help them get around the Haigh estate.

It will be running throughout the summer holidays.

Councillor Chris Ready, cabinet portfolio holder for communities and neighbourhoods, said: “The return of the land train at Haigh Hall is something very close to my heart. As a young lad, I used the train regularly, and I am proud to say that I still live within walking distance of the Hall today.

“This is something residents have been looking forward to for decades, and I know how much it means to so many people across our borough. I am absolutely delighted that we have been able to help deliver this for our residents.

“Haigh Hall is Wigan Borough’s jewel in the crown, and the land train will once again help families, older residents, and visitors of all ages to enjoy everything this wonderful destination has to offer.”

Two trains will operate from 10:30am, with the last ride around 3pm. Dogs are welcome on the train, and the journey will last around 20 minutes one way. No bookings are required, visitors can purchase tickets from the driver with cash or card.

Haigh Hall and the surrounding woodland park is undergoing an exciting multi-million-pound restoration programme, funded by Wigan Council, National Lottery Heritage Fund and Levelling Up Funding.

Work is progressing across the site at the Bothy Yard which is being transformed into an outdoor, event and volunteer space.

Planning permission was granted earlier this year for the Hall to be transformed into vast gallery space, an education hub, flexible events space, café, restaurant and events space as well as the addition of a rooftop bar.

More information on the transformation can be found here.

Similar Posts