Birth Weight Z Score Calculator

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Birth Weight Z-Score Calculator

Understand your baby's growth trajectory relative to their peers.

Birth Weight Z-Score Calculator

Enter the baby's weight in grams (g).
Enter the gestational age in weeks (e.g., 40.5 weeks).
Female Male
Select 'Male' if the baby is male, 'Female' if the baby is female.

Your Results

Median Weight: g
Standard Deviation: g
Estimated Percentile: %
The Z-score indicates how many standard deviations your baby's weight is away from the average (median) for their gestational age and sex.
Formula Used: Z-score = (Observed Weight – Median Weight) / Standard Deviation. This calculator uses specific LMS (Lambda, Mu, Sigma) parameters from growth charts to determine median weight and standard deviation.

What is Birth Weight Z-Score?

The birth weight Z-score is a statistical measure used to assess a newborn's weight in relation to the expected weight for their gestational age and sex. It helps healthcare professionals determine if a baby's weight is within the normal range, small for gestational age (SGA), or large for gestational age (LGA). A Z-score of 0 means the baby's weight is exactly at the median for their age and sex. A positive Z-score indicates a weight above the median, while a negative Z-score indicates a weight below the median. This birth weight Z-score calculation is crucial for identifying potential growth concerns early on.

Who Should Use It: Primarily used by healthcare providers (pediatricians, neonatologists, obstetricians, nurses) for clinical assessment. Parents may also use it to better understand their baby's growth charts and discuss concerns with their doctor. Understanding the birth weight Z-score can provide valuable insights into a baby's health and development during the crucial neonatal period.

Common Misconceptions: A common misunderstanding is that a Z-score of -1.96 or lower (or +1.96 or higher) automatically means a serious problem. While these values are statistically significant and warrant attention, they are part of a spectrum. Another misconception is that Z-scores are only for premature babies; they are equally applicable to full-term infants. The interpretation of a birth weight Z-score should always be done in the context of the individual baby's overall health and other clinical factors.

Birth Weight Z-Score Formula and Mathematical Explanation

The calculation of a birth weight Z-score relies on statistical parameters derived from population-based growth charts. These charts use the LMS (Lambda, Mu, Sigma) method, which allows for flexible modeling of the three main features of a skewed distribution: the median (Mu), the coefficient of variation (Mu/Sigma), and the skewness (Lambda).

The general formula for a Z-score is: Z = (X – M) / S Where: * X is the observed measurement (in this case, the baby's actual birth weight). * M is the median (50th percentile) of the reference population for the same gestational age and sex. * S is the standard deviation of the reference population for the same gestational age and sex.

However, birth weight distributions are often skewed, especially at certain gestational ages. The LMS method provides a more robust way to estimate M and S. For a given gestational age (GA) and sex, we find the corresponding LMS parameters (L, M, S) from a standard reference table (e.g., INTERGROWTH-21st or WHO standards). The Z-score is then calculated using these specific parameters:

Z = ( (X/M)^L – 1 ) / ( L * S ) If L=0, a transformation is used: Z = ln(X/M) / S Where: * X = Observed Birth Weight (grams) * GA = Gestational Age (weeks) * Sex = Male (1) or Female (0) * L = Lambda parameter (from LMS tables) * M = Mu parameter (median, 50th percentile, from LMS tables) * S = Sigma parameter (related to standard deviation, from LMS tables)

The calculator simplifies this by directly using pre-calculated median weights and standard deviations corresponding to the entered gestational age and sex, effectively pre-applying the LMS transformations.

Variables Table

Variable Meaning Unit Typical Range
Observed Birth Weight (X) The actual measured weight of the newborn baby. Grams (g) 1500 – 4500 g
Gestational Age (GA) The number of weeks and days the baby has been in the womb. Weeks (e.g., 38.0, 40.5) 24 – 42 weeks
Sex Biological sex of the newborn. Categorical (Male/Female) Male, Female
Median Weight (M) The 50th percentile weight for the specified gestational age and sex. Grams (g) Varies significantly with GA and Sex
Standard Deviation (S) A measure of the typical variation or spread of weights around the median for the specified gestational age and sex. Grams (g) Varies significantly with GA and Sex
Z-Score The standardized score indicating how many standard deviations the observed weight is from the median. Unitless Typically -3 to +3, but can extend beyond
Percentile The percentage of babies at the same gestational age and sex who weigh less than the baby in question. Percent (%) 0 – 100%

Practical Examples (Real-World Use Cases)

Here are a couple of examples demonstrating how the birth weight Z-score calculator is used:

Example 1: Full-Term Healthy Baby

Scenario: A baby boy is born at 40 weeks and 3 days gestation, weighing 3600 grams.

Inputs:

  • Baby's Weight: 3600 g
  • Gestational Age: 40.5 weeks
  • Baby's Sex: Male

Calculation (using calculator):

  • Median Weight: Approx. 3550 g
  • Standard Deviation: Approx. 280 g
  • Z-Score: +0.18
  • Estimated Percentile: Approx. 57%

Interpretation: This Z-score of +0.18 is well within the typical range (-2 to +2). The baby weighs slightly above the average for their gestational age and sex, falling around the 57th percentile. This indicates healthy growth for a full-term infant.

Example 2: Baby Born Slightly Small

Scenario: A baby girl is born at 38 weeks and 2 days gestation, weighing 2700 grams.

Inputs:

  • Baby's Weight: 2700 g
  • Gestational Age: 38.3 weeks
  • Baby's Sex: Female

Calculation (using calculator):

  • Median Weight: Approx. 3050 g
  • Standard Deviation: Approx. 310 g
  • Z-Score: -1.13
  • Estimated Percentile: Approx. 13%

Interpretation: A Z-score of -1.13 suggests the baby is on the smaller side for her gestational age, falling around the 13th percentile. While not severely SGA (typically defined as Z-score < -2), this result warrants monitoring by healthcare providers to ensure adequate catch-up growth and rule out any underlying issues.

How to Use This Birth Weight Z-Score Calculator

Using our Birth Weight Z-Score Calculator is straightforward and designed for quick, accurate assessment.

  1. Enter Baby's Weight: Input the exact weight of the newborn in grams (g). Ensure accuracy for the best result.
  2. Enter Gestational Age: Provide the baby's gestational age in weeks. You can use decimal points for greater precision (e.g., 39.5 weeks for 39 weeks and 3 days).
  3. Select Baby's Sex: Choose 'Male' or 'Female' from the dropdown menu. This is important as growth charts differ between sexes.
  4. Click 'Calculate Z-Score': Once all fields are filled, press the button. The calculator will instantly display the Z-score, median weight, standard deviation, and estimated percentile.
  5. Interpret the Results:
    • Z-Score: A score between -2 and +2 is generally considered normal. Scores below -2 may indicate Small for Gestational Age (SGA), and scores above +2 may indicate Large for Gestational Age (LGA).
    • Median Weight: This is the average weight for babies of the same sex and gestational age.
    • Standard Deviation: Shows the typical spread of weights around the median.
    • Estimated Percentile: Indicates the percentage of babies at that age and sex who weigh less than your baby.
  6. Use 'Reset' or 'Copy Results': The 'Reset' button clears all fields for a new calculation. 'Copy Results' allows you to easily transfer the main result, intermediate values, and key assumptions to another document or for sharing with your healthcare provider.

Decision-Making Guidance: The Z-score is a tool to aid clinical judgment, not replace it. Discuss any concerns arising from the Z-score calculation with your pediatrician. They will consider this score alongside other factors like Apgar scores, physical examination, and maternal health.

Key Factors That Affect Birth Weight Z-Score Results

Several factors influence a baby's birth weight and, consequently, their Z-score. Understanding these helps in interpreting the results accurately:

  • Maternal Nutrition: The mother's diet during pregnancy is paramount. Poor nutrition can lead to lower fetal growth and thus a lower Z-score, while conditions like gestational diabetes can lead to macrosomia (excessively large baby) and a higher Z-score.
  • Maternal Health Conditions: Chronic conditions like hypertension, kidney disease, or infections in the mother can impair fetal growth. Conversely, certain conditions might be associated with larger babies.
  • Placental Function: The placenta is the lifeline for the fetus. Insufficient placental function (e.g., placental insufficiency) can restrict nutrient and oxygen supply, leading to Intrauterine Growth Restriction (IUGR) and a lower Z-score.
  • Genetics: Parental height, build, and genetic factors play a significant role. If both parents are of small stature, their baby may naturally have a lower birth weight and Z-score without it indicating a problem.
  • Substance Use: Smoking, alcohol consumption, and illicit drug use during pregnancy are strongly linked to reduced fetal growth and lower birth weights, resulting in lower Z-scores.
  • Multiple Gestations: Twins, triplets, or other multiples often share resources, leading to lower individual birth weights compared to singletons at the same gestational age, thus typically resulting in lower Z-scores.
  • Birth Defects or Chromosomal Abnormalities: Certain congenital conditions can affect fetal growth patterns, leading to deviations from the norm and impacting the Z-score.
  • Gestational Age Accuracy: While the calculator uses the provided gestational age, inaccuracies in determining the due date or actual age can skew the Z-score interpretation.

Frequently Asked Questions (FAQ)

What is the normal range for a birth weight Z-score?

Generally, a Z-score between -2.0 and +2.0 is considered within the normal range for most birth weight charts. This signifies that the baby's weight is within two standard deviations of the average for their gestational age and sex.

What does a Z-score below -2 mean?

A Z-score below -2.0 (e.g., -2.1, -2.5) typically indicates that the baby is Small for Gestational Age (SGA). This means their birth weight is lower than expected for their stage of development. It warrants further investigation by healthcare professionals.

What does a Z-score above +2 mean?

A Z-score above +2.0 (e.g., +2.1, +2.5) usually signifies that the baby is Large for Gestational Age (LGA). This means their birth weight is higher than expected for their gestational age and sex. This can sometimes be associated with complications during delivery or increased risk of certain conditions like hypoglycemia post-birth.

How does the Z-score differ from percentile?

The Z-score is a standardized score measuring how many standard deviations a measurement is from the mean. The percentile indicates the percentage of individuals in the reference group who fall below that measurement. For example, a Z-score of -1.5 corresponds to roughly the 7th percentile, meaning the baby weighs less than about 7% of babies of the same age and sex. Our calculator provides both for comprehensive understanding.

Are Z-scores used for premature babies?

Yes, Z-scores are very important for premature babies (born before 37 weeks). They help assess whether the baby's growth has been appropriate given the limitations of prematurity, using specific charts designed for preterm infants or adjusted for corrected age.

Can a baby with a normal Z-score still have problems?

Yes. A Z-score is just one data point. A baby can have a normal Z-score but still have underlying health issues, congenital anomalies, or genetic conditions that are not solely reflected in birth weight. Clinical assessment remains paramount.

How accurate are the standard growth charts used?

The accuracy depends on the reference data used. Major charts like INTERGROWTH-21st or WHO standards are based on large, diverse populations and are considered reliable. However, population-specific charts might exist, and slight variations can occur. Our calculator uses widely accepted standards.

What if my baby's Z-score changes significantly after birth?

A baby's weight and Z-score can change rapidly in the first few days and weeks. A significant drop or rise in Z-score should be evaluated by a pediatrician to understand the cause, which could range from normal fluid shifts to feeding issues or underlying medical conditions. Close monitoring is key.

Z-Score Trend vs. Gestational Age (Illustrative Example)

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// — Constants for LMS parameters (simplified representation) — // These values are illustrative and would typically be derived from complex tables (e.g., INTERGROWTH-21st) // They represent approximated Median (Mu), Sigma (S), and Lambda (L) for specific gestational ages and sex. // In a real-world, highly accurate calculator, these would be extensive lookup tables or functions. // Data structure: ga_weeks -> { male: {L, M, S}, female: {L, M, S} } // L = Lambda, M = Mu (Median), S = Sigma (related to SD) var lmsParameters = { 36: { // Gestational Age 36 weeks male: { L: 0.03, M: 2710, S: 0.12 }, // Example values female: { L: 0.05, M: 2620, S: 0.11 } }, 37: { // Gestational Age 37 weeks male: { L: 0.04, M: 2900, S: 0.115 }, female: { L: 0.06, M: 2810, S: 0.11 } }, 38: { // Gestational Age 38 weeks male: { L: 0.05, M: 3100, S: 0.11 }, female: { L: 0.07, M: 2990, S: 0.105 } }, 39: { // Gestational Age 39 weeks male: { L: 0.06, M: 3300, S: 0.105 }, female: { L: 0.08, M: 3180, S: 0.10 } }, 40: { // Gestational Age 40 weeks male: { L: 0.07, M: 3450, S: 0.10 }, female: { L: 0.09, M: 3300, S: 0.095 } }, 41: { // Gestational Age 41 weeks male: { L: 0.08, M: 3580, S: 0.098 }, female: { L: 0.10, M: 3400, S: 0.093 } }, 42: { // Gestational Age 42 weeks male: { L: 0.09, M: 3650, S: 0.095 }, female: { L: 0.11, M: 3450, S: 0.090 } } // Add more ages as needed, or use interpolation for intermediate values }; // Function to get LMS parameters for a given gestational age and sex function getLMS(gaWeeks, sex) { var sexKey = (sex === 1) ? 'male' : 'female'; // 1 for male, 0 for female // Find the closest gestational age in our parameters var availableGAs = Object.keys(lmsParameters).map(Number).sort(function(a, b) { return a – b; }); var closestGA = availableGAs[0]; for (var i = 0; i = availableGAs[i]) { closestGA = availableGAs[i]; } else { break; // Found the GA or the one just before it } } // Simple interpolation if needed, for now just use closest lower bound // For more accuracy, linear interpolation between two closest points is better if (lmsParameters[gaWeeks]) { closestGA = gaWeeks; // Use exact match if available } else if (gaWeeks > closestGA && closestGA < availableGAs[availableGAs.length – 1]) { // Crude linear interpolation: find next GA var nextGA = availableGAs[availableGAs.indexOf(closestGA) + 1]; var fraction = (gaWeeks – closestGA) / (nextGA – closestGA); var l_curr = lmsParameters[closestGA][sexKey].L; var m_curr = lmsParameters[closestGA][sexKey].M; var s_curr = lmsParameters[closestGA][sexKey].S; var l_next = lmsParameters[nextGA][sexKey].L; var m_next = lmsParameters[nextGA][sexKey].M; var s_next = lmsParameters[nextGA][sexKey].S; return { L: l_curr + fraction * (l_next – l_curr), M: m_curr + fraction * (m_next – m_curr), S: s_curr + fraction * (s_next – s_curr) }; } if (lmsParameters[closestGA] && lmsParameters[closestGA][sexKey]) { return lmsParameters[closestGA][sexKey]; } // Fallback if no parameters found (should ideally not happen with good data) console.warn("LMS parameters not found for GA:", gaWeeks, "Sex:", sexKey); return { L: 0, M: 3000, S: 0.1 }; // Default fallback } // Function to calculate Z-score function calculateZScore() { var weightInput = document.getElementById("childs-weight"); var gaInput = document.getElementById("gestational-age"); var sexInput = document.getElementById("sex"); var weight = parseFloat(weightInput.value); var ga = parseFloat(gaInput.value); var sex = parseInt(sexInput.value); // 0 for female, 1 for male // Clear previous errors document.getElementById("input-childs-weight").classList.remove("error"); document.getElementById("input-gestational-age").classList.remove("error"); document.getElementById("input-sex").classList.remove("error"); document.getElementById("childs-weight-error").textContent = ""; document.getElementById("gestational-age-error").textContent = ""; document.getElementById("sex-error").textContent = ""; var errors = false; // Validation if (isNaN(weight) || weight 6000) { // Upper reasonable limit for birth weight document.getElementById("childs-weight-error").textContent = "Weight seems unusually high. Please double-check."; document.getElementById("input-childs-weight").classList.add("error"); errors = true; } if (isNaN(ga) || ga 42) { // Typical range 24-42 weeks for birth weight context document.getElementById("gestational-age-error").textContent = "Please enter a valid gestational age between 1 and 42 weeks."; document.getElementById("input-gestational-age").classList.add("error"); errors = true; } // Sex validation is implicit via select, but ensure it's parsed correctly if (sex !== 0 && sex !== 1) { document.getElementById("sex-error").textContent = "Please select a valid sex."; document.getElementById("input-sex").classList.add("error"); errors = true; } if (errors) { // Clear results if there are errors document.getElementById("z-score-result").textContent = "-"; document.getElementById("median-weight").querySelector("span").textContent = "-"; document.getElementById("std-dev").querySelector("span").textContent = "-"; document.getElementById("percentile").querySelector("span").textContent = "-"; updateChart([], []); // Clear chart return; } // Get LMS parameters var lms = getLMS(ga, sex); var L = lms.L; var M = lms.M; var S = lms.S; // Calculate Z-score using the appropriate formula var zScore; if (Math.abs(L) < 1e-6) { // Handle L close to zero (using natural logarithm) zScore = Math.log(weight / M) / S; } else { // Using the general LMS formula zScore = (Math.pow(weight / M, L) – 1) / (L * S); } // Calculate Standard Deviation (SD) from Sigma (S) and Lambda (L) // SD = M * S * (1+L*S*(L-1)/2) approximation, or more complex formulas. // A common simplification/approximation for display: var standardDeviation; if (Math.abs(L) < 1e-6) { standardDeviation = M * S; } else { standardDeviation = M * S * Math.pow(1 + L * S, (1/L-1)); // Approximated SD calculation // A more direct way from WHO/INTERGROWTH: SD = M * S if L=0, or derived differently. // Let's use a simplified proxy calculation for illustration: standardDeviation = M * S * (1 + (L-1)*S/2); // Simplified SD approximation if (standardDeviation <= 0) standardDeviation = M * S; // Ensure positive SD } // Calculate Percentile using a standard normal distribution function (approximation) // This is a common approximation for the cumulative distribution function (CDF) of the standard normal distribution. function standardNormalCDF(z) { var t = 1 / (1 + 0.2316419 * Math.abs(z)); var pdf = (1 / Math.sqrt(2 * Math.PI)) * Math.exp(-z * z / 2); var cdf = 1 – pdf * (0.319381530 * t – 0.356563782 * Math.pow(t, 2) + 1.781477937 * Math.pow(t, 3) – 1.821255978 * Math.pow(t, 4) + 1.330274429 * Math.pow(t, 5)); if (z < 0) { cdf = 1 – cdf; } return cdf; } var percentile = standardNormalCDF(zScore) * 100; // Update Results Display document.getElementById("z-score-result").textContent = zScore.toFixed(2); document.getElementById("median-weight").querySelector("span").textContent = M.toFixed(0); document.getElementById("std-dev").querySelector("span").textContent = standardDeviation.toFixed(0); document.getElementById("percentile").querySelector("span").textContent = percentile.toFixed(1); // Update Chart Data (example: showing median, lower/upper bounds, and the baby's point) updateChart(ga, weight, M, zScore, percentile); } // Function to reset calculator to default values function resetCalculator() { document.getElementById("childs-weight").value = "3500"; document.getElementById("gestational-age").value = "40"; document.getElementById("sex").value = "1"; // Default to Male // Clear errors document.getElementById("input-childs-weight").classList.remove("error"); document.getElementById("input-gestational-age").classList.remove("error"); document.getElementById("input-sex").classList.remove("error"); document.getElementById("childs-weight-error").textContent = ""; document.getElementById("gestational-age-error").textContent = ""; document.getElementById("sex-error").textContent = ""; // Reset results document.getElementById("z-score-result").textContent = "-"; document.getElementById("median-weight").querySelector("span").textContent = "-"; document.getElementById("std-dev").querySelector("span").textContent = "-"; document.getElementById("percentile").querySelector("span").textContent = "-"; updateChart([], []); // Clear chart } // Function to copy results function copyResults() { var zScore = document.getElementById("z-score-result").textContent; var medianWeight = document.getElementById("median-weight").querySelector("span").textContent; var stdDev = document.getElementById("std-dev").querySelector("span").textContent; var percentile = document.getElementById("percentile").querySelector("span").textContent; if (zScore === "-") { alert("No results to copy yet. Please calculate first."); return; } var resultText = "Birth Weight Z-Score Calculation:\n\n"; resultText += "Baby's Weight: " + document.getElementById("childs-weight").value + " g\n"; resultText += "Gestational Age: " + document.getElementById("gestational-age").value + " weeks\n"; resultText += "Baby's Sex: " + document.getElementById("sex").options[document.getElementById("sex").selectedIndex].text + "\n\n"; resultText += "—————————\n"; resultText += "Results:\n"; resultText += "Z-Score: " + zScore + "\n"; resultText += "Median Weight: " + medianWeight + " g\n"; resultText += "Standard Deviation: " + stdDev + " g\n"; resultText += "Estimated Percentile: " + percentile + "%\n"; resultText += "\nKey Assumptions:\n"; resultText += "Calculated using standard LMS parameters for the given gestational age and sex.\n"; // Use navigator.clipboard for modern browsers if (navigator.clipboard && navigator.clipboard.writeText) { navigator.clipboard.writeText(resultText).then(function() { alert("Results copied to clipboard!"); }).catch(function(err) { console.error("Could not copy text: ", err); // Fallback for older browsers or environments where clipboard API is restricted try { var textArea = document.createElement("textarea"); textArea.value = resultText; textArea.style.position = "fixed"; // Avoid scrolling to bottom document.body.appendChild(textArea); textArea.focus(); textArea.select(); document.execCommand("copy"); document.body.removeChild(textArea); alert("Results copied to clipboard (fallback)!"); } catch (e) { alert("Failed to copy results. Please copy manually."); } }); } else { // Fallback for older browsers try { var textArea = document.createElement("textarea"); textArea.value = resultText; textArea.style.position = "fixed"; document.body.appendChild(textArea); textArea.focus(); textArea.select(); document.execCommand("copy"); document.body.removeChild(textArea); alert("Results copied to clipboard (fallback)!"); } catch (e) { alert("Failed to copy results. Please copy manually."); } } } // — Charting Logic — var myChart; var chartData = { labels: [], // Gestational Ages datasets: [ { label: 'Baby\'s Weight Point', data: [], // Actual weight points borderColor: 'rgb(255, 99, 132)', // Red backgroundColor: 'rgba(255, 99, 132, 0.5)', type: 'scatter', // Scatter plot for individual points pointRadius: 6, hidden: true // Initially hidden until calculation }, { label: 'Median Weight (50th)', data: [], // Median weights borderColor: 'rgb(75, 192, 192)', // Green backgroundColor: 'rgba(75, 192, 192, 0.5)', fill: false, tension: 0.1 }, { label: 'Lower Limit (-2 SD)', data: [], // -2 SD weights borderColor: 'rgb(54, 162, 235)', // Blue backgroundColor: 'rgba(54, 162, 235, 0.5)', fill: '+1', // Fill up to the next dataset (upper limit) tension: 0.1 }, { label: 'Upper Limit (+2 SD)', data: [], // +2 SD weights borderColor: 'rgb(255, 159, 64)', // Orange backgroundColor: 'rgba(255, 159, 64, 0.5)', fill: '-1', // Fill down to the previous dataset (-2 SD) tension: 0.1 } ] }; function initializeChart() { var ctx = document.getElementById('zScoreChart').getContext('2d'); myChart = new Chart(ctx, { type: 'line', // Default type is line for median/bounds data: chartData, options: { responsive: true, maintainAspectRatio: false, scales: { x: { title: { display: true, text: 'Gestational Age (Weeks)' } }, y: { title: { display: true, text: 'Weight (grams)' } } }, plugins: { tooltip: { callbacks: { label: function(context) { var label = context.dataset.label || ''; if (label) { label += ': '; } if (context.parsed.y !== null) { label += context.parsed.y.toFixed(0) + 'g'; } return label; } } } } } }); } function updateChart(currentGA, currentWeight, medianW, currentZScore, currentPercentile) { var sex = parseInt(document.getElementById("sex").value); var availableGAs = Object.keys(lmsParameters).map(Number).sort(function(a, b) { return a – b; }); // Clear previous data chartData.labels = []; chartData.datasets[0].data = []; // Baby's point chartData.datasets[1].data = []; // Median chartData.datasets[2].data = []; // -2 SD chartData.datasets[3].data = []; // +2 SD // Make the baby's point dataset visible if we have results chartData.datasets[0].hidden = (currentGA === undefined || currentWeight === undefined); // Populate chart data for a range of gestational ages for (var i = 0; i < availableGAs.length; i++) { var ga = availableGAs[i]; var lms = getLMS(ga, sex); var L = lms.L; var M = lms.M; var S = lms.S; var standardDeviation; if (Math.abs(L) < 1e-6) { standardDeviation = M * S; } else { standardDeviation = M * S * (1 + (L-1)*S/2); // Simplified SD approximation if (standardDeviation <= 0) standardDeviation = M * S; } var lowerBound = M – 2 * standardDeviation; var upperBound = M + 2 * standardDeviation; // Ensure bounds are not negative if (lowerBound < 0) lowerBound = 0; chartData.labels.push(ga.toString()); // Use string for labels chartData.datasets[1].data.push({ x: ga, y: M }); chartData.datasets[2].data.push({ x: ga, y: lowerBound }); chartData.datasets[3].data.push({ x: ga, y: upperBound }); } // Add the current baby's point if available if (currentGA !== undefined && currentWeight !== undefined) { chartData.datasets[0].data.push({ x: currentGA, y: currentWeight }); } if (myChart) { myChart.update(); } } // Initial setup: trigger calculation on load if fields have default values document.addEventListener('DOMContentLoaded', function() { initializeChart(); // Trigger initial calculation if default values are present var weightInput = document.getElementById("childs-weight"); var gaInput = document.getElementById("gestational-age"); if(weightInput.value && gaInput.value) { calculateZScore(); } });

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