Sans Superellipse Afboz 2 is a light, normal width, low contrast, upright, normal x-height font.
Keywords: ui design, product branding, signage, presentations, headlines, clean, modern, neutral, friendly, technical, clarity, modernity, approachability, systematic geometry, versatility, monoline, rounded, geometric, open apertures, airy spacing.
This typeface is a monoline sans with a geometric, superellipse-driven construction: bowls and counters read as softly squared rounds rather than perfect circles. Strokes stay even and clean, terminals are mostly straight-cut, and curves are smooth with restrained rounding that keeps forms crisp. Proportions are fairly open with generous counters and clear internal space; the overall rhythm is steady, with slightly varied character widths that keep text from feeling rigidly modular. In the sample text, the letterforms hold up well at larger sizes, showing tidy joins, consistent stroke endings, and a calm, uncluttered texture.
It’s a strong fit for interface typography, dashboards, and digital product ecosystems where clean shapes and open counters support quick scanning. The polished geometry also suits contemporary branding, wayfinding and signage, and large-size uses such as titles, posters, and slide decks.
The tone is contemporary and matter-of-fact, with a gentle friendliness coming from the rounded geometry. It feels professional and utilitarian without becoming harsh, making it suitable for both corporate and product-facing communication where clarity matters.
The design appears intended to deliver a modern, geometric sans that balances precision with approachability. By leaning on superellipse-like rounding and consistent stroke behavior, it aims for a clear, contemporary voice that reads confidently in both display and functional contexts.
Distinctive superellipse shaping is most apparent in rounded letters and numerals, giving the font a subtly engineered look. The lowercase appears straightforward and readable, and the numerals follow the same rounded-rectangular logic for a cohesive set.