Advanced GLSL Techniques

Introduction to Raymarching

Learn how mathematical distance fields create surreal realtime 3D worlds directly inside fragment shaders.

Intermediate Raymarching GLSL 20 min read

Introduction

Raymarching is one of the most fascinating techniques in modern shader programming.

It allows developers and artists to create fake 3D scenes, surreal environments, fractals, tunnels, abstract geometry, and cinematic visuals — all inside a fragment shader.

A Different Kind of 3D

Unlike traditional rendering, raymarching does not require meshes, models, or complex geometry pipelines. Entire worlds are generated mathematically in realtime.

Raymarched Scene

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This is one of the reasons raymarching became so popular in the demoscene, generative art, Shadertoy, live visuals, and experimental GLSL projects.

What Is Raymarching?

Raymarching is a rendering technique where rays are stepped forward through a scene until they hit a surface.

Instead of rendering polygons, the shader mathematically describes objects.

The Core Question

Raymarching repeatedly asks: “How far am I from the nearest surface?”

The ray advances by that distance, then repeats the process until a surface is reached or the ray exits the scene.

How Traditional 3D Rendering Works

Most traditional 3D graphics use vertices, polygons, meshes, and rasterization.

Objects are built from triangles.

Traditional Rendering

Uses meshes, vertices, polygons, and geometry pipelines.

Raymarching

Uses mathematical functions and distance fields instead of geometry.

Procedural Worlds

In raymarching, entire environments can emerge entirely from mathematics.

Signed Distance Fields (SDFs)

Most raymarching systems rely on Signed Distance Fields, often called SDFs.

An SDF is a mathematical function that returns the distance from a point to a surface.

Positive Distance

The point is outside the object.

Zero Distance

The point is exactly on the surface.

Negative Distance

The point is inside the object.

Simple Sphere SDF

A sphere can be described mathematically using a very small amount of code.

float sdSphere(vec3 p, float r)
{
    return length(p) - r;
}

This function returns the distance to the sphere surface.

Simple Math, Complex Results

Raymarching turns mathematical equations directly into geometry.

Sphere SDF

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The Raymarching Process

Raymarching typically works through iterative stepping.

Step 1
Create a ray from the camera.

↓

Step 2
Sample the scene distance.

↓

Step 3
Move forward by that distance.

↓

Step 4
Repeat until hit
or maximum distance reached.

This process repeats continuously for every visible pixel.

Basic Raymarch Loop

Here is the core structure used in many raymarching shaders.

float d = 0.0;

for(int i = 0; i < 100; i++)
{
    vec3 p = ro + rd * d;

    float ds = map(p);

    d += ds;

    if(ds < 0.001) break;
}

The ray advances through the scene until it reaches a surface or exits the world.

Raymarch Step Visualization

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Camera Rays

Every pixel shoots a ray into the scene.

The camera usually consists of a ray origin and a ray direction.

vec3 ro = vec3(0.0, 0.0, -5.0);
vec3 rd = normalize(vec3(uv, 1.0));
  • ro = ray origin
  • rd = ray direction
Every Pixel Casts a Ray

This is what gives raymarching its immersive sense of depth and spatial exploration.

Combining Shapes

SDFs can be combined mathematically to build more complex scenes.

float scene(vec3 p)
{
    float sphere = sdSphere(p, 1.0);

    return sphere;
}

More advanced scenes combine spheres, boxes, cylinders, toruses, and procedural structures.

Combined SDF Shapes

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Smooth Blending

One of the coolest raymarching features is smooth unions.

Objects can melt together organically.

float smoothMin(float a, float b, float k)
{
    float h = max(k - abs(a - b), 0.0) / k;

    return min(a, b)
        - h * h * h * k * (1.0 / 6.0);
}

This creates liquid blending, organic surfaces, and surreal forms.

Smooth Union Blending

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Surface Normals

Lighting requires surface normals.

Normals are estimated using nearby distance samples.

vec3 getNormal(vec3 p)
{
    vec2 e = vec2(0.001, 0.0);

    return normalize(vec3(
        map(p + e.xyy) - map(p - e.xyy),
        map(p + e.yxy) - map(p - e.yxy),
        map(p + e.yyx) - map(p - e.yyx)
    ));
}

This approximates surface direction for lighting calculations.

Lighting in Raymarching

Once a surface is hit, lighting, shadows, reflections, and glow can be added.

float diff = max(dot(normal, lightDir), 0.0);

This creates directional diffuse lighting.

Atmosphere Matters

Lighting is one of the reasons raymarched scenes often feel cinematic and immersive.

Raymarched Lighting

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Raymarched Shadows

Shadows are often created by casting secondary rays toward light sources.

This creates soft shadows, ambient occlusion, and cinematic depth.

Soft Shadows

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Raymarching and Fractals

Raymarching is extremely popular for fractals because geometry is mathematical and recursion becomes possible.

This allows impossible structures and infinite procedural forms to emerge.

Mandelbulbs

Recursive 3D fractal structures generated mathematically.

Kaleidoscopic Tunnels

Infinite repeating structures and surreal procedural spaces.

Why Raymarching Looks So Unique

Raymarching naturally creates smooth surfaces, surreal geometry, volumetric depth, atmospheric lighting, and dreamlike spaces.

The Aesthetic

Raymarched visuals often feel cinematic, immersive, and otherworldly because the worlds emerge mathematically rather than physically.

Surreal Raymarched World

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Performance Considerations

Raymarching can become extremely expensive because every pixel may require dozens or hundreds of scene evaluations.

Major Costs

MAX_STEPS, lighting complexity, shadow rays, reflections, and fractal recursion.

Optimization

Lower step counts, simpler lighting, fewer reflections, and lower resolution rendering.

Optimization Is Critical

Efficient raymarching often depends on balancing visual richness with GPU cost.

Raymarching in Audio Reactive Visuals

Raymarching works beautifully with audio reactivity.

Music can influence geometry, distortion, camera movement, glow, and scene evolution.

Audio Reactive Raymarching

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This creates immersive music tunnels, psychedelic environments, and evolving visual worlds.

Raymarching on the Web

WebGL made raymarching widely accessible through platforms like Shadertoy, Synesthesia, and browser-based GLSL systems.

This helped popularize procedural art, shader experimentation, and interactive graphics directly inside the browser.

Modern Creative Coding

Today, raymarching is one of the defining visual styles of experimental realtime graphics.

Final Thoughts

Raymarching is one of the most powerful techniques in shader programming.

It transforms mathematics into geometry, lighting, depth, and immersive realtime worlds.

  • Raymarching uses distance fields instead of polygons.
  • SDFs mathematically describe geometry.
  • Rays iteratively step through procedural space.
  • Lighting and shadows create cinematic depth.
  • Fractals and recursion become possible.
  • Raymarching turns equations into explorable worlds.

At its core, raymarching is about exploring space mathematically.

And that’s what makes it so fascinating.

Continue Learning

Signed Distance Fields

Dive deeper into the mathematical foundation of raymarched geometry.

Read Tutorial

Shader Feedback

Combine recursive accumulation with realtime procedural graphics.

Explore

Audio Reactive GLSL

Use music and FFT data to evolve procedural visual systems in realtime.

Continue
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