Grid systems are the backbone of great design, but common mistakes can derail your layout. Avoid overcrowding, inconsistent spacing, and ignoring responsiveness to create clean, user-friendly designs. Learn how to fix these errors and more: https://silphiumdesign.com/10-common-mistakes-grid-systems-how-fix-them/ #webdesign #gridsystems #designtips
(1/6) 👋 I’m excited to share my latest carousel breaking down the power of Grid Systems in UX Design—a cornerstone for creating intuitive, visually stunning, and user-friendly interfaces. Let’s dive in!
#UXDesign #GridSystems #UserExperience #DesignTips #TechTrends #SaaS

#Design #Techniques
Goodbye 4px spacing, hello Fibonacci · A fresh perspective on spacing systems in design https://ilo.im/160rz0

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#Spacing #Calculation #Consistency #Predictability #GridSystems #ProductDesign #UiDesign #VisualDesign #WebDesign

Loose thoughts: Saying bye to 4px spacing and hello to Fibonacci

By Luis

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We received a catalogue at work, and it was so beautiful, I had to steal its layout.
#typography #gridsystems #graphicdesign
A New Coordinate System for Constructing Spherical Grid Systems

In astronomy, physics, climate modeling, geoscience, planetary science, and many other disciplines, the mass of data often comes from spherical sampling. Therefore, establishing an efficient and distortion-free representation of spherical data is essential. This paper introduces a novel spherical (global) coordinate system that is free of singularity. Contrary to classical coordinates, such as Cartesian or spherical polar systems, the proposed coordinate system is naturally defined on the spherical surface. The basic idea of this coordinate system originated from the classical planar barycentric coordinates that describe the positions of points on a plane concerning the vertices of a given planar triangle; analogously, spherical area coordinates (SACs) describe the positions of points on a sphere concerning the vertices of a given spherical triangle. In particular, the global coordinate system is obtained by decomposing the globe into several identical triangular regions, constructing local coordinates for each region, and then combining them. Once the SACs have been established, the coordinate isolines form a new class of global grid systems. This kind of grid system has some useful properties: the grid cells exhaustively cover the globe without overlapping and have the same shape, and the grid system has a congruent hierarchical structure and simple relationship with traditional coordinates. These beneficial characteristics are suitable for organizing, representing, and analyzing spatial data.

MDPI