The Kohler Converge is the latest technology from bathroom innovators, Kohler; a global leader in the manufacture of bathroom and kitchen products. Their latest showering technology is sleek in design with space-saving smarts.

If you are planning a bathroom renovation, the new Kohler Converge is a piece of stylish bathroomware you’ll love. Boasting a 152mm diameter flat-faced showerhead, this new device also features a cleverly integrated hand shower. Divine.

Kohler Converge

Kohler Converge

In my work as an interior designer in Adelaide, my clients either love or loathe more traditional hand-held shower pieces as they can look bulky or as separate tapware.

Why Kohler Converge?

The Kohler Converge looks like a sleek, large format showerhead. However, the exterior rim detaches from a magnetic ‘docking station’ offering a convenient and flexible hand-held shower. Its advanced spray engine has a WELS star rating of 3 because it only uses 9 litres of water per minute.

Kohler Converge

Three powerful spray patterns allow you to choose the intensity and water coverage for each showering experience. You’ll be cleansed, massaged and delicately rinsed.

Available in sleek chrome, the Kohler Converge is easy to clean. Simply use a damp cloth to wipe clean and erase any mineral build-up. The chrome is a premium finish which means your Kohler Converge will retain it’s polished and unblemished surface for longer.

The Kohler Converge Is A Space Saver in the Bathroom

Space is often an issue in many bathrooms yet luxurious and responsive showers are desired. Problem solved with a clever 2-in-1 design. Have the luxury shower you crave with an integrated and stylish hand-held device that loves a small space.

Kohler Converge

And you will LOVE the price, just RRP $Aus199 with the shower arm sold separately at just $Aus79. You can find this beautiful new bathroom technology from major plumbing retailers in Australia (such as Reece), the USA and across the world. Find out more on the Kohler website, www.kohler.com.au.

Kohler Converge