We’re evolving Knowle Spring Blonde into Timothy Taylor’s Blonde to better reflect its place in our range and strengthen its connection to the blonde beer category it sits within.
Timothy Taylor’s Blonde is a natural evolution of Knowle Spring Blonde. While the name and ABV have changed, it’s still brewed with Knowle Spring water and the same commitment to balance, refreshment, and drinkability.
Yes, the ABV has been reduced from 4.2% to 3.8%, making it more sessionable.
Every care has been taken to ensure the body and flavour remain consistent with what drinkers know and love.
You can still expect:
- A refreshing, easy-drinking character
- Bright citrus and floral aromas
- A balanced, zesty finish
Lowering the ABV allows us to create a more sessionable blonde ale while maintaining full flavour, perfect for today’s drinking occasions.
Maintaining flavour was a top priority. The recipe has been carefully balanced so the beer still delivers floral, citrus and grapefruit aromas and a satisfying, rounded body.
The beer continues to be brewed with:
- Knowle Spring water
- Golden Promise malt, Vienna malt, and Golden Naked Oats
- Whole leaf hops - WGV/Goldings, Savinjski Goldings, Strisselspalt, First Gold, Cascade, Chinook
- Taylor’s Taste yeast
This change brings the beer clearly into the Timothy Taylor’s family, making it easier for customers to recognise and as part of our range.
A pale, golden blonde ale. Crisp, and refreshing, with citrus and floral character.
Timothy Taylor’s Blonde pairs beautifully with:
- Scampi & tartare sauce
- Chicken burgers
- Delicate seafood
Most drinkers will find it just as refreshing and enjoyable, with the added benefit of being slightly lower in ABV. It’s the same refreshing blonde you always enjoyed, with a lower ABV for better sessionability, with the same great taste.
Yes, Knowle Spring water remains at the heart of the beer, just as it always has.
Alongside the name and ABV, the branding has been updated to reflect its place in the Timothy Taylor’s range but the beer’s character remains true to its roots.