Golden Ratio Crop Calculator
Calculate golden ratio crop dimensions, rule of thirds grid points, and phi grid overlay positions for perfect composition.
About this calculator
The golden ratio, φ ≈ 1.618, is the aspect ratio some photographers reach for as a more nuanced alternative to the standard rule of thirds. This calculator compares your image's current width-to-height ratio against φ: if your image is wider than the golden ratio, it keeps your height fixed and trims width down to height × φ; if it's narrower (taller) than golden, it keeps width fixed and trims height down to width / φ. Either way, it reports the pixels and percentage removed by that crop, plus a separate "golden portrait" crop computed the same way but checking height-to-width against φ instead, for when you want a vertical-format result regardless of your original orientation.
Beyond the crop itself, the calculator overlays three different compositional grids for reference: a standard rule-of-thirds grid at the ⅓ and ⅔ marks, a phi grid with lines positioned at 1/φ and 1−1/φ of each dimension (closer to the edges than a thirds grid, which is the whole point of using it), and a golden spiral focal point placed at the intersection of those phi-grid lines — a common approximate stand-in for where a true logarithmic golden spiral's origin would sit. Keep in mind this is a compositional guide, not a rule: many strong photographs deliberately break both the thirds and phi grids, and the golden ratio itself is a design convention with mixed evidence behind claims of innate aesthetic superiority.
Inputs
Results
Golden Ratio Crop
6000 x 3708
Area Removed by Crop
7.3%
How to Use This Calculator
- Enter Image Width and Image Height.
- Review Golden Ratio Crop (px) and Area Removed by Crop (%).
- Use Golden Crop Aspect Ratio and Rule of Thirds Grid to inform your decision.
What each input means
- Image Width
- Original image width in pixels.
- Image Height
- Original image height in pixels.
How this is calculated
Worked example, using the default values
- Identify Input ParametersImage Width = 6000, Image Height = 4000 = 2 input(s) provided
- Calculate Golden Ratio CropGolden Ratio Crop = `${goldenWidth6000 x 3708 = 6000 x 3708
- Calculate Area Removed by CropArea Removed by Crop7.3 = 7.3
- Calculate Golden Crop Aspect RatioGolden Crop Aspect Ratio = `1:${round(phi * 1000) / 10001:1.618 = 1:1.618
- Calculate Rule of Thirds GridRule of Thirds Grid = `Vertical lines at ${thirdWVertical lines at 2000px, 4000px | Horizontal lines at 1333px, 2666px = Vertical lines at 2000px, 4000px | Horizontal lines at 1333px, 2666px
Engine last updated . Checked against 2 independently-derived tests — how we verify calculators. Built by Paul Gunder, a software engineer, not a licensed financial, medical, or legal professional.
Frequently Asked Questions
Why does the calculator sometimes crop my width and other times crop my height?
It compares your image's current width-to-height ratio against phi (≈1.618): if your image is wider than that ratio, it keeps height fixed and trims width down to height × phi, and if it's narrower (taller) than golden, it keeps width fixed and trims height down to width ÷ phi. Either way, only the dimension that's 'excess' relative to phi gets reduced — the other stays exactly as you entered it.
How is the Golden Ratio Portrait Crop different from the regular Golden Ratio Crop?
The regular crop compares width-to-height against phi and generally produces a landscape-oriented result, while the portrait crop instead checks height-to-width against phi, so it targets a vertical-format output regardless of your original image's orientation. If you shot a landscape image but want a golden-ratio portrait crop for a print or story format, this is the output to use instead of the primary crop dimensions.
What's the difference between the Phi Grid lines and the Rule of Thirds grid?
The rule of thirds grid places lines at exactly 1/3 and 2/3 of each dimension, evenly dividing the frame into equal thirds. The phi grid instead places lines at 1/phi and 1 − 1/phi of each dimension — roughly 38.2% and 61.8% — which sit closer to the edges of the frame than thirds lines do, giving a slightly different set of intersection points to align a subject against.
Is the Golden Spiral Focal Point the true center of a logarithmic golden spiral?
Not exactly — this calculator places it at the intersection of the phi grid's vertical and horizontal lines, which is a common and convenient approximation, but a true logarithmic golden spiral's origin point involves a more complex recursive construction than a single grid intersection. Treat the reported focal point as a practical compositional reference rather than a mathematically exact spiral origin.
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