Sans Superellipse Asbuv 5 is a light, very narrow, monoline, upright, tall x-height font.
Keywords: headlines, posters, branding, ui labels, signage, modern, minimal, technical, condensed, clean, space saving, modern utility, neutral clarity, geometric character, geometric, linear, austere, crisp, airy.
A condensed, monoline sans with tall proportions and rounded-rectangle (superellipse-like) counters. Strokes maintain an even thickness with minimal modulation, and terminals are clean and squared with subtly softened corners. Curves are narrow and verticalized, giving letters like C, O, and S a tight, elongated feel, while bowls and apertures stay controlled and compact. Overall spacing reads measured and consistent, producing a vertical rhythm and a strong, column-like texture in text.
Best suited to display and short-to-medium text where space is tight: headlines, posters, packaging panels, and branding lockups that benefit from a condensed look. It also works well for UI labels, navigation, and wayfinding/signage where a clean, narrow rhythm helps fit longer words without wrapping.
The tone is modern and restrained, with a slightly technical, engineered feel. Its narrow geometry and softened rectangular curves give it a contemporary, urban voice—neutral rather than expressive, but with a distinctive condensed presence that feels purposeful and efficient.
This design appears aimed at delivering a space-saving sans with a contemporary geometric flavor, using superellipse-inspired rounding to keep the condensed forms approachable. The consistent stroke weight and disciplined proportions suggest an intention to stay crisp and functional while still offering a distinctive, modern silhouette.
The type’s character comes from its tension between strict verticality and rounded-square curves: straight stems dominate, while rounded corners prevent the forms from feeling harsh. In running text, the condensed width creates a dense, tall silhouette that emphasizes ascenders and capitals, and numerals follow the same narrow, linear logic for a cohesive set.
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