Diamond Weight Estimator Calculator

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Diamond Weight Estimator Calculator

Estimate Diamond Carat Weight

Round Brilliant Princess Emerald Oval Marquise Pear Cushion Radiant Select the shape of the diamond.
Measure the longest dimension of the diamond (for round, this is diameter).
Measure the widest dimension of the diamond (for round, this is diameter).
Measure the total depth of the diamond from table to culet.
The widest part of the diamond when viewed from above. Typical range: 50-70%.
The distance from the girdle to the culet, relative to the diamond's overall width. Typical range: 40-60%.

Estimated Diamond Weight

–.– ct
Volume (mm³): –.–
Average Diameter (mm): –.–
Calculated Density (g/cm³): –.– (approx.)
Formula Used: Diamond weight (carats) is estimated by calculating the diamond's volume using its dimensions and shape, then applying an average density for diamond. For non-round shapes, the length and width are used to approximate an equivalent round shape for volume calculation, with adjustments for shape.

Weight vs. Depth Percentage

Comparison of estimated weight for varying pavilion depth percentages, keeping other dimensions constant.

Diamond Dimensions & Proportions Guide

Shape Length-to-Width Ratio Typical Table % Typical Pavilion Depth %
Round Brilliant 1.00 53-69% 40-65%
Princess 1.00 64-74% 50-70%
Emerald 1.30-1.40 60-70% 50-65%
Oval 1.35-1.50 55-65% 50-65%
Marquise 1.75-1.90 50-65% 50-65%
Pear 1.50-1.70 55-65% 50-65%
Cushion 1.00-1.15 60-70% 50-70%
Radiant 1.00-1.10 60-70% 50-70%
Standard proportions can influence perceived size and brilliance. The calculator uses typical values when specific ones aren't provided.

What is a Diamond Weight Estimator Calculator?

A diamond weight estimator calculator is a specialized tool designed to approximate the carat weight of a diamond based on its physical measurements and shape. Unlike direct weighing, which provides an exact figure, this calculator uses geometric formulas and average density values to predict the weight. Jewelers, gemologists, and diamond enthusiasts use such calculators when a diamond cannot be directly weighed (e.g., when it's already mounted in jewelry) or to quickly estimate the potential weight of a rough or polished stone.

Who should use it?

  • Jewelry designers and manufacturers: To estimate the carat weight of diamonds used in custom pieces or production.
  • Appraisers and gemologists: As a preliminary tool for unmounted or mounted diamonds.
  • Diamond buyers: To get a general idea of a diamond's potential weight if only dimensions are available.
  • Hobbyists and enthusiasts: For educational purposes or to understand diamond valuation better.

Common misconceptions:

  • It provides exact weight: This calculator provides an *estimate*. The actual weight can vary due to inclusions, cutting precision, and slight deviations from ideal proportions.
  • All diamonds of the same dimensions weigh the same: While dimensions are primary, slight variations in cut and internal characteristics mean weights can differ. Different shapes also affect the relationship between dimensions and weight.
  • It replaces a gemological report: This tool is for weight estimation, not for grading quality aspects like color, clarity, or cut perfection.

Diamond Weight Estimator Calculator Formula and Mathematical Explanation

The core principle behind estimating diamond weight is calculating the diamond's volume and then converting that volume into carats using the specific gravity of diamond. The formula is adapted based on the diamond's shape.

General Formula Structure:

Estimated Weight (carats) = (Volume in mm³) * (Density of Diamond in g/cm³) / (Carat to Gram Conversion Factor) * (Shape Factor)

Let's break down the components:

Volume Calculation:

The volume calculation is the most complex part and varies by shape. A common approximation method is to treat most fancy shapes as modified cylinders or ellipsoids, or to find an equivalent round diameter based on their L:W ratio.

  • For Round Brilliant Diamonds: The volume is approximated using a formula derived from the cylinder volume, considering the table, crown, pavilion depths, and diameter. A simplified approach often uses: Volume ≈ (π/6) * Diameter³ * (1 - (1 - (Depth/Diameter)²) / 2), but more sophisticated models exist. For this calculator, we'll use a simplified geometric approximation considering key dimensions.
  • For Fancy Shapes (Princess, Emerald, Oval, etc.): The volume is often estimated by first calculating an 'equivalent round diameter' based on the length and width, and then applying shape-specific adjustments. For example, an oval's volume is related to its length, width, and depth, often approximated as Volume ≈ (π/6) * Length * Width * Depth, but adjusted by factors related to the oval's elongation. Princess cuts are often treated as square, with volume adjustments for pavilion depth. Emerald cuts, being step cuts, have a different volume calculation based on their rectangular outline and depth.

Density of Diamond:

Diamond has a specific gravity of approximately 3.52 g/cm³. This means 1 cubic centimeter of diamond weighs 3.52 grams.

Carat to Gram Conversion:

1 carat is equal to 0.2 grams. Therefore, to convert grams to carats, we divide by 0.2 (or multiply by 5).

Shape Factor:

This factor accounts for the fact that different shapes distribute their mass differently relative to their longest/widest dimensions. For instance, a Marquise diamond might appear larger face-up than a Round Brilliant of the same carat weight due to its spread.

Simplified Calculator Logic (for illustrative purposes):

The calculator likely uses a combination of these principles. For example:

  1. Calculate an average diameter or equivalent round diameter from Length and Width.
  2. Use Length, Width, and Depth to estimate volume. For round, it might use a formula incorporating diameter and depth. For fancy shapes, it might use an average of L, W, D, or a specific geometric formula.
  3. Adjust volume based on calculated depth percentage and table percentage, which influence how the diamond's proportions affect its overall size and spread.
  4. Convert volume (in mm³) to cm³ (divide by 1000).
  5. Multiply volume (cm³) by diamond density (3.52 g/cm³) to get weight in grams.
  6. Convert grams to carats (divide by 0.2).

Variables Table:

Variable Meaning Unit Typical Range
Length Longest dimension of the diamond's outline mm 0.1 – 50+
Width Widest dimension of the diamond's outline mm 0.1 – 50+
Depth Total height of the diamond from table to culet mm 0.1 – 30+
Table % Percentage of the diamond's average diameter represented by the table facet % 50 – 70%
Depth of Pavilion % Percentage of the diamond's average diameter represented by the depth from girdle to culet % 40 – 60%
Shape The outline shape of the diamond N/A Round, Princess, Emerald, etc.
Volume The three-dimensional space occupied by the diamond mm³ Varies
Density Mass per unit volume of diamond g/cm³ ~3.52
Weight Estimated carat weight Carats (ct) 0.01 – 100+

Practical Examples (Real-World Use Cases)

Example 1: Estimating a Mounted Round Brilliant Diamond

Sarah has a beautiful engagement ring with a round diamond. She doesn't know its exact weight but knows its measurements: Length = 6.5 mm, Width = 6.5 mm, Depth = 4.0 mm. She estimates the Table Percentage at 60% and the Depth of Pavilion at 43%.

Inputs:

  • Shape: Round Brilliant
  • Length: 6.5 mm
  • Width: 6.5 mm
  • Depth: 4.0 mm
  • Table Percentage: 60%
  • Depth of Pavilion Percentage: 43%

Using the calculator:

The calculator estimates:

  • Average Diameter: 6.5 mm
  • Volume: ~133.1 mm³
  • Calculated Density: ~3.52 g/cm³
  • Estimated Weight: 1.10 ct

Financial Interpretation: Sarah now has a good estimate of her diamond's weight. This 1.10 ct estimate, combined with its visual appearance and any known quality details, helps her understand its potential value. For instance, if she were considering insuring the ring, this estimate provides a starting point for valuation discussions.

Example 2: Estimating a Fancy Shape Diamond (Princess Cut)

A jeweler is assessing a loose princess-cut diamond for potential remounting. The measurements are: Length = 7.0 mm, Width = 7.0 mm, Depth = 4.9 mm. The proportions are estimated as: Table Percentage = 68%, Depth of Pavilion Percentage = 58%.

Inputs:

  • Shape: Princess
  • Length: 7.0 mm
  • Width: 7.0 mm
  • Depth: 4.9 mm
  • Table Percentage: 68%
  • Depth of Pavilion Percentage: 58%

Using the calculator:

The calculator estimates:

  • Average Diameter: 7.0 mm
  • Volume: ~238.0 mm³
  • Calculated Density: ~3.52 g/cm³
  • Estimated Weight: 2.10 ct

Financial Interpretation: This 2.10 ct estimate is crucial. If the diamond was expected to be closer to 2.5 ct, this lower weight might indicate a shallower cut or different proportions than anticipated. This impacts its market value significantly. Knowing it's a ~2.10 ct stone helps the jeweler price it appropriately for sale or discuss setting options suitable for this weight.

How to Use This Diamond Weight Estimator Calculator

Using our diamond weight estimator is straightforward. Follow these steps to get your estimated carat weight:

  1. Select Diamond Shape: Choose the shape that best matches the diamond you are measuring from the dropdown menu. The shape significantly influences the calculation.
  2. Input Measurements:
    • Length (mm): Enter the longest dimension of the diamond's outline. For round diamonds, this is the diameter.
    • Width (mm): Enter the widest dimension of the diamond's outline. For round diamonds, this is also the diameter.
    • Depth (mm): Enter the total height of the diamond from the top surface (table) to the bottom point (culet).
  3. Input Proportions:
    • Table Percentage (%): This is the width of the top flat facet (table) as a percentage of the diamond's average diameter.
    • Depth of Pavilion Percentage (%): This is the depth from the girdle (widest part) to the culet, as a percentage of the diamond's average diameter.

    Helper text and typical ranges are provided for guidance if you're unsure.

  4. Click 'Estimate Weight': The calculator will process your inputs and display the results instantly.

How to Read Results:

  • Estimated Diamond Weight: This is the primary result, displayed prominently in carats (ct). It's your best approximation of the diamond's weight.
  • Intermediate Values: Volume (mm³), Average Diameter (mm), and Calculated Density (g/cm³) provide insight into the geometric calculations and the material properties used.
  • Formula Explanation: A brief description of the underlying mathematical principles is provided.

Decision-Making Guidance:

The estimated weight from this calculator serves as a valuable data point. Use it in conjunction with other information:

  • Valuation: Compare the estimated weight and your knowledge of the diamond's quality (cut, color, clarity) to market prices for similarly described diamonds.
  • Jewelry Design: If you're designing a piece, this estimate helps determine if the diamond fits the intended setting and overall aesthetic.
  • Further Assessment: If the diamond is unmounted, consider getting it professionally weighed and graded for precise information. If mounted, this estimate is a useful preliminary figure for insurance or appraisal purposes.

Remember, this tool provides an estimate. Actual weight can vary, especially for diamonds with non-standard proportions or internal characteristics.

Key Factors That Affect Diamond Weight Estimator Results

While our diamond weight estimator calculator uses established formulas, several real-world factors can cause the estimated weight to deviate from the actual measured weight. Understanding these factors is key to interpreting the results accurately:

  1. Precision of Measurements:

    The accuracy of the length, width, and depth measurements is paramount. Even slight inaccuracies in using a caliper, especially on a mounted diamond where access might be limited, can lead to noticeable differences in the estimated weight. A measurement that's off by even 0.1 mm can impact the calculated volume significantly.

  2. Ideal vs. Actual Proportions:

    Calculators often rely on formulas derived from ideal or typical proportions. Diamonds cut outside these norms (e.g., very shallow or very deep cuts, unusually large tables, or significant culets) may have their volume calculated less accurately by generic formulas. The 'Depth of Pavilion %' and 'Table %' inputs help refine this, but extreme deviations can still introduce errors.

  3. Girdle Thickness:

    The girdle is the narrow band around the widest part of the diamond. Its thickness (faceted, polished, or bruted) isn't always directly accounted for in simple volumetric calculations. A very thick girdle adds weight without significantly increasing face-up dimensions, potentially making the estimated weight lower than the actual.

  4. Inclusions and Internal Characteristics:

    Natural diamonds contain internal features (inclusions) and external blemishes. While the calculator assumes a solid, homogenous material, these imperfections occupy space and can slightly alter the diamond's density or require adjustments in cutting that affect overall volume and weight distribution. Very large inclusions might necessitate a cut that deviates from standard proportions.

  5. Non-Standard Shapes and Cutting Styles:

    While the calculator includes common shapes, highly custom cuts or antique cuts may not fit neatly into standard formulas. The 'Shape Factor' is an approximation, and unique cutting styles can distribute weight differently than modern standards predict.

  6. Mounting Presence:

    Measuring a diamond already set in jewelry is challenging. The metal setting can obstruct measurements, forcing estimations. Furthermore, the way a diamond is set can sometimes make it appear larger or smaller than its actual dimensions suggest, although this doesn't affect the physical weight calculation itself, it impacts the accuracy of the input measurements.

  7. Density Variations (Minor):

    While diamond's specific gravity is consistently around 3.52 g/cm³, trace elements or structural anomalies in exceptionally rare cases might cause minuscule variations. This is generally negligible for estimation purposes but represents a theoretical factor.

  8. Recutting or Repolishing:

    If a diamond has been recut or polished over time, its current dimensions might differ significantly from its original state, affecting its weight relative to its appearance or initial measurements. The calculator only considers the current dimensions provided.

Frequently Asked Questions (FAQ)

What is the difference between carat weight and diamond size?

Carat is a unit of weight (1 carat = 0.2 grams). Diamond size typically refers to its visual appearance or dimensions (e.g., diameter in mm). While heavier diamonds are usually larger, cut and shape can make diamonds of the same weight appear different in size.

Can this calculator estimate the weight of a rough diamond?

This calculator is primarily designed for polished diamonds. Estimating rough diamond weight is more complex and typically involves different models and considerations of crystal shape and potential yield after cutting.

How accurate is the diamond weight estimator?

The accuracy depends heavily on the precision of your measurements and the diamond's proportions matching standard cutting practices. For well-proportioned, unmounted diamonds measured accurately, it can be quite close. For mounted or unusually cut diamonds, it serves as a good estimate but may have larger discrepancies.

Why does my diamond calculator estimate differ from the jeweler's estimate?

Jewelers use professional tools (like gemological calipers) and experience. They might also have more precise formulas or software. Differences can also arise from slight variations in measurement, assumptions about proportions, or the jeweler's direct weighing capabilities if the stone is unmounted.

Does the calculator account for fluorescence?

No, this calculator does not account for diamond fluorescence. Fluorescence is a visual characteristic that affects how a diamond interacts with UV light and does not directly impact its physical weight.

What if my diamond's length and width are different?

If your diamond is not perfectly round (e.g., Oval, Pear, Marquise), use the longest measurement for 'Length' and the widest measurement perpendicular to it for 'Width'. The calculator is designed to handle these non-symmetrical dimensions for fancy shapes.

Can I use this for Moissanite or other gemstones?

While the general principle of volume-to-weight conversion applies, this calculator is calibrated for the specific gravity of diamond (approx. 3.52 g/cm³). Other gemstones have different densities, so the results would not be accurate. You would need a calculator specifically designed for that gemstone's density.

How does a diamond's cut affect its estimated weight?

The 'cut' encompasses proportions like table percentage and pavilion depth. These are inputs in the calculator and directly influence the estimated weight. A diamond cut too deep or too shallow will have a different volume and thus a different estimated weight compared to one with ideal proportions, even if the external dimensions seem similar.

What is the typical density used in diamond weight calculation?

The standard specific gravity (density relative to water) for diamond is approximately 3.52. This means 1 cubic centimeter of diamond weighs about 3.52 grams. This value is consistently used in most diamond weight estimation formulas.

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var chartInstance = null; // Global variable to hold chart instance function getElement(id) { return document.getElementById(id); } function validateInput(value, id, min = 0, max = Infinity) { var errorElement = getElement(id + "Error"); if (value === "") { errorElement.textContent = "This field is required."; errorElement.style.display = "block"; return false; } var numValue = parseFloat(value); if (isNaN(numValue)) { errorElement.textContent = "Please enter a valid number."; errorElement.style.display = "block"; return false; } if (numValue max) { errorElement.textContent = "Value is too high."; errorElement.style.display = "block"; return false; } errorElement.textContent = ""; errorElement.style.display = "none"; return true; } function calculateWeight() { var length = getElement("length").value; var width = getElement("width").value; var depth = getElement("depth").value; var shape = getElement("shape").value; var tablePercent = getElement("table").value; var depthOfPavilionPercent = getElement("depthOfPavilion").value; var isValid = true; isValid = validateInput(length, "length") && isValid; isValid = validateInput(width, "width") && isValid; isValid = validateInput(depth, "depth") && isValid; isValid = validateInput(tablePercent, "table", 0, 100) && isValid; isValid = validateInput(depthOfPavilionPercent, "depthOfPavilion", 0, 100) && isValid; if (!isValid) { getElement("primaryResult").textContent = "–.– ct"; getElement("volume").textContent = "–.–"; getElement("avgDiameter").textContent = "–.–"; getElement("density").textContent = "–.–"; return; } var numLength = parseFloat(length); var numWidth = parseFloat(width); var numDepth = parseFloat(depth); var numTablePercent = parseFloat(tablePercent); var numDepthOfPavilionPercent = parseFloat(depthOfPavilionPercent); var densityDiamond = 3.52; // g/cm³ var caratPerGram = 5; // 1 carat = 0.2 grams, so 1 gram = 5 carats var volumeMm3; var avgDiameterMm; if (shape === "round") { avgDiameterMm = (numLength + numWidth) / 2; var depthRatio = numDepth / avgDiameterMm; var tableRatio = numTablePercent / 100; // Simplified volume approximation for round brilliant // This formula is a common approximation, actual GIA formulas are more complex. // Volume = (pi/6) * D^3 * (1 – (1 – (Depth/D))^2 / 2) is one approximation. // Another approach is using empirical formulas: // Vol ~ 0.0018 * D^3 for ideal cut, but needs adjustment for depth/table. // Let's use a slightly more detailed geometric approach considering proportions: // Approx volume assuming a cylinder adjusted for crown and pavilion. // A more common empirical formula is Vol = k * L * W * D where k varies by shape. // For round, k is around 0.0015-0.0018 depending on proportions. // Let's use a method that incorporates depth and table more directly: // Approximate crown height from table % and depth % var crownHeightRatio = 0; // simplified if (numDepth > avgDiameterMm * 0.4 && numDepthOfPavilionPercent > 0) { crownHeightRatio = Math.max(0, 1 – (numDepthOfPavilionPercent / 100) – (numDepth / avgDiameterMm)); } // A common empirical formula: volumeMm3 = (Math.PI / 6) * Math.pow(avgDiameterMm, 3) * (1 – (1 – (numDepth / avgDiameterMm)) / 2); // Adjustments for table and depth of pavilion can be complex. // A simpler approximation: volumeMm3 = avgDiameterMm * avgDiameterMm * numDepth * 0.7854 * shapeFactor; // empirical formulas like: volumeMm3 = (length * width * depth) * 0.0017 (for round) volumeMm3 = numLength * numWidth * numDepth * 0.0017; // Common empirical factor for round } else { avgDiameterMm = Math.sqrt(numLength * numWidth); // Effective diameter for fancy shapes // For fancy shapes, L*W*D is a starting point, adjusted by a shape factor. // Common approximation: Volume = L * W * D * ShapeFactor // Shape factors are empirical. Example: Princess ~0.0014, Emerald ~0.0013, Oval ~0.0017, Pear ~0.0018 var shapeFactor = 0.0016; // Default for general fancy shape approximation if (shape === "princess") shapeFactor = 0.0014; // Slightly more compact if (shape === "emerald") shapeFactor = 0.0013; // Step cut, usually more spread if (shape === "oval") shapeFactor = 0.0017; // Similar to round if (shape === "marquise") shapeFactor = 0.0018; // Elongated, can appear larger if (shape === "pear") shapeFactor = 0.0018; // Elongated if (shape === "cushion") shapeFactor = 0.0016; if (shape === "radiant") shapeFactor = 0.0015; volumeMm3 = numLength * numWidth * numDepth * shapeFactor; } // Ensure volume is positive if (volumeMm3 <= 0) { getElement("primaryResult").textContent = "Invalid"; getElement("volume").textContent = "Invalid"; getElement("avgDiameter").textContent = "Invalid"; getElement("density").textContent = "Invalid"; return; } var volumeCm3 = volumeMm3 / 1000; var weightGrams = volumeCm3 * densityDiamond; var estimatedCarats = weightGrams * caratPerGram; // Round to 2 decimal places for carats, 1 for others var roundedCarats = estimatedCarats.toFixed(2); var roundedVolume = volumeMm3.toFixed(1); var roundedAvgDiameter = avgDiameterMm.toFixed(1); var roundedDensity = densityDiamond.toFixed(2); getElement("primaryResult").textContent = roundedCarats + " ct"; getElement("volume").textContent = roundedVolume; getElement("avgDiameter").textContent = roundedAvgDiameter; getElement("density").textContent = roundedDensity; updateChart(roundedCarats); // Update chart with the primary result } function resetCalculator() { getElement("shape").value = "round"; getElement("length").value = "7.5"; getElement("width").value = "7.5"; getElement("depth").value = "4.5"; getElement("table").value = "55"; getElement("depthOfPavilion").value = "45"; getElement("lengthError").textContent = ""; getElement("lengthError").style.display = "none"; getElement("widthError").textContent = ""; getElement("widthError").style.display = "none"; getElement("depthError").textContent = ""; getElement("depthError").style.display = "none"; getElement("tableError").textContent = ""; getElement("tableError").style.display = "none"; getElement("depthOfPavilionError").textContent = ""; getElement("depthOfPavilionError").style.display = "none"; calculateWeight(); // Recalculate with default values } function copyResults() { var mainResult = getElement("primaryResult").innerText; var volume = getElement("volume").innerText; var avgDiameter = getElement("avgDiameter").innerText; var density = getElement("density").innerText; var shape = getElement("shape").options[getElement("shape").selectedIndex].text; var length = getElement("length").value; var width = getElement("width").value; var depth = getElement("depth").value; var table = getElement("table").value; var pavilionDepth = getElement("depthOfPavilion").value; var resultText = "Diamond Weight Estimation Results:\n"; resultText += "———————————-\n"; resultText += "Shape: " + shape + "\n"; resultText += "Dimensions (L x W x D): " + length + "mm x " + width + "mm x " + depth + "mm\n"; resultText += "Proportions: Table " + table + "%, Pavilion Depth " + pavilionDepth + "%\n"; resultText += "———————————-\n"; resultText += "Estimated Weight: " + mainResult + "\n"; resultText += "Volume: " + volume + " mm³\n"; resultText += "Average Diameter: " + avgDiameter + " mm\n"; resultText += "Calculated Density: " + density + " (approx.)\n"; resultText += "———————————-\n"; resultText += "Note: This is an estimate based on provided dimensions and average diamond density."; var textArea = document.createElement("textarea"); textArea.value = resultText; document.body.appendChild(textArea); textArea.select(); try { document.execCommand("copy"); alert("Results copied to clipboard!"); } catch (err) { alert("Failed to copy results. Please copy manually."); } document.body.removeChild(textArea); } function initChart() { var ctx = getElement("diamondChart").getContext("2d"); var depthPercentages = [35, 40, 45, 50, 55, 60, 65, 70]; // Example range var weights = []; // Calculate sample weights for the chart for (var i = 0; i < depthPercentages.length; i++) { var currentDepthPercent = depthPercentages[i]; var currentDepth = getElement("width").value * (currentDepthPercent / 100); // Use width as reference for depth calculation if (currentDepth <= 0) currentDepth = 0.1; // Avoid zero depth // Simulate calculation for chart data points var simulatedVolumeMm3; var simulatedAvgDiameterMm = parseFloat(getElement("width").value); // Assume width is avg diameter for simplicity here var shape = getElement("shape").value; var length = parseFloat(getElement("length").value); var width = parseFloat(getElement("width").value); var tableP = parseFloat(getElement("table").value); if (shape === "round") { simulatedVolumeMm3 = length * width * currentDepth * 0.0017; } else { var shapeFactor = 0.0016; if (shape === "princess") shapeFactor = 0.0014; if (shape === "emerald") shapeFactor = 0.0013; if (shape === "oval") shapeFactor = 0.0017; if (shape === "marquise") shapeFactor = 0.0018; if (shape === "pear") shapeFactor = 0.0018; if (shape === "cushion") shapeFactor = 0.0016; if (shape === "radiant") shapeFactor = 0.0015; simulatedVolumeMm3 = length * width * currentDepth * shapeFactor; } var simulatedVolumeCm3 = simulatedVolumeMm3 / 1000; var simulatedWeightGrams = simulatedVolumeCm3 * 3.52; var simulatedCarats = (simulatedWeightGrams * 5).toFixed(2); weights.push(parseFloat(simulatedCarats)); } chartInstance = new Chart(ctx, { type: 'line', data: { labels: depthPercentages.map(function(p) { return p + "%"; }), datasets: [{ label: 'Estimated Carat Weight', data: weights, borderColor: 'var(–primary-color)', backgroundColor: 'rgba(0, 74, 153, 0.1)', fill: true, tension: 0.1 }] }, options: { responsive: true, maintainAspectRatio: false, scales: { x: { title: { display: true, text: 'Depth of Pavilion Percentage (%)' } }, y: { title: { display: true, text: 'Carat Weight (ct)' }, beginAtZero: true } }, plugins: { tooltip: { callbacks: { label: function(context) { var label = context.dataset.label || ''; if (label) { label += ': '; } if (context.parsed.y !== null) { label += context.parsed.y + ' ct'; } return label; } } } } } }); } function updateChart(currentCaratWeight) { if (!chartInstance) { initChart(); return; } var depthPercentages = [35, 40, 45, 50, 55, 60, 65, 70]; var currentWidth = parseFloat(getElement("width").value); var currentLength = parseFloat(getElement("length").value); var shape = getElement("shape").value; var tableP = parseFloat(getElement("table").value); var newWeights = []; for (var i = 0; i < depthPercentages.length; i++) { var depthPercent = depthPercentages[i]; var depth = currentWidth * (depthPercent / 100); if (depth <= 0) depth = 0.1; var simulatedVolumeMm3; if (shape === "round") { simulatedVolumeMm3 = currentLength * currentWidth * depth * 0.0017; } else { var shapeFactor = 0.0016; if (shape === "princess") shapeFactor = 0.0014; if (shape === "emerald") shapeFactor = 0.0013; if (shape === "oval") shapeFactor = 0.0017; if (shape === "marquise") shapeFactor = 0.0018; if (shape === "pear") shapeFactor = 0.0018; if (shape === "cushion") shapeFactor = 0.0016; if (shape === "radiant") shapeFactor = 0.0015; simulatedVolumeMm3 = currentLength * currentWidth * depth * shapeFactor; } var simulatedVolumeCm3 = simulatedVolumeMm3 / 1000; var simulatedWeightGrams = simulatedVolumeCm3 * 3.52; var simulatedCarats = (simulatedWeightGrams * 5).toFixed(2); newWeights.push(parseFloat(simulatedCarats)); } chartInstance.data.datasets[0].data = newWeights; chartInstance.data.labels = depthPercentages.map(function(p) { return p + "%"; }); chartInstance.update(); } function toggleFaq(element) { var content = element.nextElementSibling; if (content.style.display === "block") { content.style.display = "none"; } else { content.style.display = "block"; } } // Initialize on page load window.onload = function() { calculateWeight(); // Initial calculation with default values initChart(); // Initialize chart document.getElementById("currentYear").textContent = new Date().getFullYear(); }; // Add event listeners for real-time updates (optional, calculateWeight is called on button click for clarity) // You could add listeners to inputs to call calculateWeight() as they change. var inputs = document.querySelectorAll('.loan-calc-container input, .loan-calc-container select'); for (var i = 0; i < inputs.length; i++) { inputs[i].addEventListener('input', function() { // Debounce or throttle this if performance is an issue on very rapid changes calculateWeight(); }); } // Need Chart.js library for the chart to work. // This HTML assumes Chart.js is available in the environment. // If running standalone, you'd need to include Chart.js via CDN or local file: // // For this submission, assume Chart.js is available globally. // If not, the canvas element will remain empty. <!– –>

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