/* https://grabient.com/_gJ0gHlgDgf7Cf7YgHyf5kf7zgCwgUuf2wfwVhBxgt6gD */
background: linear-gradient(90deg, #dcd4d8 0.000%, #bbc7d6 16.667%, #98b6d0 33.333%, #79a2c7 50.000%, #628dba 66.667%, #5778ab 83.333%, #586498 100.000%);
<svg xmlns="http://www.w3.org/2000/svg" width="800" height="400" viewBox="0 0 800 400" preserveAspectRatio="none">
<!-- https://grabient.com/_gJ0gHlgDgf7Cf7YgHyf5kf7zgCwgUuf2wfwVhBxgt6gD -->
<defs>
<linearGradient id="gradient" x1="0.000" y1="0.500" x2="1.000" y2="0.500">
<stop offset="0.000" stop-color="#dcd4d8" /><stop offset="0.167" stop-color="#bbc7d6" /><stop offset="0.333" stop-color="#98b6d0" /><stop offset="0.500" stop-color="#79a2c7" /><stop offset="0.667" stop-color="#628dba" /><stop offset="0.833" stop-color="#5778ab" /><stop offset="1.000" stop-color="#586498" />
</linearGradient>
</defs>
<rect x="0" y="0" width="800" height="400" fill="url(#gradient)" />
</svg>
["#dcd4d8", "#bbc7d6", "#98b6d0", "#79a2c7", "#628dba", "#5778ab", "#586498"]
// https://grabient.com/_gJ0gHlgDgf7Cf7YgHyf5kf7zgCwgUuf2wfwVhBxgt6gD
// cosine gradient palette — https://iquilezles.org/articles/palettes/
const float STEPS = 7.0;
const float ANGLE = 90.0;
vec3 palette(float t) {
vec3 a = vec3(0.693, 0.550, 0.289);
vec3 b = vec3(-0.356, -0.332, 0.558);
vec3 c = vec3(-0.367, -0.239, 0.157);
vec3 d = vec3(1.329, -0.589, -1.000);
return a + b * cos(6.283185 * (c * t + d));
}
// N stops sampled from the palette, blended like the CSS gradient
vec3 stops(float t) {
float n = STEPS - 1.0;
float x = clamp(t, 0.0, 1.0) * n;
return mix(palette(floor(x) / n), palette(min(floor(x) + 1.0, n) / n), fract(x));
}
void mainImage(out vec4 fragColor, in vec2 fragCoord) {
vec2 p = fragCoord - 0.5 * iResolution.xy;
// CSS angle: 0 = up, clockwise; span = CSS gradient-line length
vec2 dir = vec2(sin(radians(ANGLE)), cos(radians(ANGLE)));
float len = abs(iResolution.x * dir.x) + abs(iResolution.y * dir.y);
float t = dot(p, dir) / len + 0.5;
fragColor = vec4(stops(t), 1.0);
}
[
[0.693, 0.550, 0.289],
[-0.356, -0.332, 0.558],
[-0.367, -0.239, 0.157],
[1.329, -0.589, -1.000]
]