Tui ER3 AXS Road Bike - Lightweight Titanium road bike

The Tui ER1 Road bike is fully designed for to be proportional for riders down to 4'8" Featuring Sram Rival AXS 2x12 Speed Electronic Shifting and a lightweight titanium frame. We customize the crank length, frame size, and stem/handlebar combo to make the perfect fit for each rider.

Tui Titanium Bikes was born from our goal to make sure that everyone can get a great bike that truly fits their unique body and riding style. At Zinn Cycles, we have been building custom bikes for short people including small women and men for over 40 years. We understand that a custom bike is not something that everyone can afford, so we have founded a new brand of non-custom titanium bikes for short people.

Major bike brands tend to focus their efforts to make bikes for the average sized person, since that demographic is going to offer the largest number of potential customers. That range is from about 5’7″ to 6’2″. The further you are outside of that range, the fewer options there are for you. That is where small companies like us can develop great bikes and components to help fit riders who can’t simply walk into a bike shop and find a perfect fitting bike.

When a small rider gets on a Tui titanium road bike sized to them, they immediately express amazement at how comfortable and natural their body feels pedaling it and how effortlessly and intuitively it handles, giving them a feeling of great confidence when cornering. This is no accident; it is the result of my careful and studied understanding of what the human body in general and a small body in particular requires to be properly supported on a bike for optimal pedaling efficiency, comfort, and control. All of my years of experience help me to truly understand what it takes to build bikes for short people.

In an effort to offer a quality lightweight titanium bike for everyone, we offer the Tui Road bikes in sizes XXS, XS, S, M, and L. The S to L sizes are made to order and we try to keep the XXS and XS sizes in stock as much as possible since those are the sizes that are more difficult to find elsewhere.