Measure from hairline (top of forehead) to bottom of chin in centimetres.
Measure widest part of your face (usually across your cheekbones) in centimetres.
Measure from point between your eyebrows to bottom of nostrils in cm.
Measure across the widest part of your nostrils in cm.
Measure the full width of your mouth from corner to corner in cm.
Closer to 1.618 = more symmetrical
Closer to 1.618 = more symmetrical
Closer to 1.618 = more symmetrical
Your Golden Ratio Score is
Exceptionally Close to the Golden Ratio
Your facial proportions are remarkably close to the golden ratio (φ = 1.618). This level of symmetry is rare and is often associated with faces that are widely perceived as naturally balanced and harmonious. Keep in mind — beauty is multidimensional, and this is just one mathematical lens to appreciate your unique features.
Highly Harmonious Proportions
Your facial measurements align closely with the golden ratio. Most faces that are considered aesthetically pleasing fall within this range. Minor deviations from φ = 1.618 are completely natural and often add character and individuality to a person's appearance.
Balanced with Natural Variation
Your proportions show a good degree of balance with some natural variation from the golden ratio. This is the most common range and reflects the beautiful diversity of human facial structures. No two faces are alike — and that's what makes each one interesting.
Moderate Deviation from the Golden Ratio
Your facial ratios differ more noticeably from φ = 1.618, which is entirely normal. The golden ratio is a mathematical ideal, not a standard of beauty. Facial attractiveness is influenced by countless factors beyond geometry — expression, skin, eyes, and personality all play a much bigger role.
Unique Proportions
Your measurements fall outside the typical golden ratio range — but that doesn't define your attractiveness or uniqueness in any way. The golden ratio is simply one ancient mathematical concept. Many celebrated faces throughout history have deviated significantly from φ = 1.618 and are considered iconic precisely because of their distinctiveness.
