Stair Stringer Calculation

Stair Stringer Calculator & Guide – Calculate Riser & Tread Dimensions :root { –primary-color: #004a99; –success-color: #28a745; –background-color: #f8f9fa; –text-color: #333; –border-color: #ddd; –shadow-color: rgba(0, 0, 0, 0.1); –card-bg: #fff; } body { font-family: 'Segoe UI', Tahoma, Geneva, Verdana, sans-serif; background-color: var(–background-color); color: var(–text-color); line-height: 1.6; margin: 0; padding: 0; } .container { max-width: 1000px; margin: 20px auto; padding: 20px; background-color: var(–card-bg); border-radius: 8px; box-shadow: 0 2px 10px var(–shadow-color); } h1, h2, h3 { color: var(–primary-color); text-align: center; margin-bottom: 20px; } h1 { font-size: 2.2em; } h2 { font-size: 1.8em; margin-top: 30px; border-bottom: 2px solid var(–primary-color); padding-bottom: 5px; } h3 { font-size: 1.4em; margin-top: 25px; color: var(–primary-color); } .calculator-section { background-color: var(–card-bg); padding: 30px; border-radius: 8px; box-shadow: 0 2px 8px var(–shadow-color); 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Stair Stringer Calculation Tool

Precisely determine the dimensions for your stair stringers to ensure safe and code-compliant stairs.

Stair Stringer Calculator

The total vertical height from the lower floor to the upper floor surface.
The preferred maximum vertical height of each step. Common range: 6.5″ to 8″.
The preferred minimum horizontal depth of each step. Common range: 9″ to 11″.
The amount the tread extends beyond the riser. Typically 0.75″ to 1.5″. For flush nosing, use 0.

Your Stair Stringer Dimensions

Calculated Riser Height:
Calculated Tread Depth:
Number of Risers:
Number of Treads:
Total Run:
Formula Explanation: The number of risers is determined by dividing the total rise by a desired riser height. The actual riser height is then calculated by dividing the total rise by the precise number of risers. The total run is the actual riser height multiplied by the number of risers. The tread depth is calculated by subtracting the nose overhang from the total run and then dividing by the number of treads (which is typically one less than the number of risers).

Riser Height vs. Tread Depth

Calculated Tread Depth

Desired Tread Depth

Stair Component Details
Component Dimension Unit Notes
Total Rise inches Input value
Desired Riser Height inches Input constraint
Desired Tread Depth inches Input constraint
Nose Overhang inches Input value
Number of Risers Steps Calculated
Actual Riser Height inches Calculated
Number of Treads Steps Calculated (Risers – 1)
Actual Tread Depth inches Calculated
Total Run inches Calculated (Actual Riser Height * Number of Risers)

Stair Stringer Calculation: A Comprehensive Guide

What is Stair Stringer Calculation?

Stair stringer calculation is the process of determining the precise dimensions and layout for stair stringers, which are the structural, angled beams that support the treads and risers of a staircase. Accurate calculations are crucial for ensuring the safety, stability, and compliance of a staircase with building codes. This calculation involves determining the number of steps, the height of each riser, and the depth of each tread based on the total vertical rise and desired step dimensions.

Who should use it?

This calculation is essential for carpenters, contractors, DIY home builders, architects, and anyone involved in the construction or renovation of buildings where stairs are required. Whether you're building a new deck, finishing a basement, or constructing an internal staircase, understanding stair stringer calculations is paramount.

Common Misconceptions

  • Stairs are all the same: While there are standard ranges, individual staircases must be calculated based on specific site conditions (total rise).
  • Riser and tread numbers are arbitrary: Building codes dictate acceptable ranges for riser height and tread depth to ensure safety.
  • A stringer is just a plank: Stringers are carefully cut (often with a W-shape or notches) to perfectly house the treads and risers, requiring precise angle and length calculations.

Stair Stringer Calculation Formula and Mathematical Explanation

The core of stair stringer calculation revolves around the relationship between the total rise, riser height, tread depth, and the resulting number of steps. The goal is to achieve a comfortable and safe walking angle and step height.

The fundamental principles are:

  1. Riser Height: The vertical distance of each step.
  2. Tread Depth: The horizontal distance of each step.
  3. Total Rise: The overall vertical height the stairs need to cover.
  4. Total Run: The total horizontal distance the stairs will occupy.
  5. Number of Risers: The total number of vertical steps.
  6. Number of Treads: The number of horizontal surfaces to step on (typically one less than the number of risers).

Step-by-Step Derivation:

1. Determine the Number of Risers: This is the first crucial step. You divide the Total Rise by your desired maximum Riser Height. Since you can't have a fraction of a riser, you'll round this number to the nearest whole integer. It's often best practice to round up to ensure the actual riser height doesn't exceed your desired maximum.

Number of Risers (NR) = RoundUp(Total Rise / Desired Riser Height)

2. Calculate the Actual Riser Height: Once you have the precise number of risers, you recalculate the exact height for each riser by dividing the Total Rise by the determined Number of Risers.

Actual Riser Height (ARH) = Total Rise / Number of Risers

3. Determine the Number of Treads: For most standard staircases, the number of treads is one less than the number of risers. This accounts for the fact that the top landing or floor serves as the final "tread."

Number of Treads (NT) = Number of Risers – 1

4. Calculate the Total Run: The total run is the sum of all tread depths. It can be calculated by multiplying the number of treads by the actual tread depth, OR more commonly, by multiplying the actual riser height by the number of risers (this formula assumes a common slope). For stringer layout, it's often more practical to think of the Total Run as the horizontal distance covered by the slope of the stringer.

Total Run (TR) = Actual Riser Height * Number of Risers (This is a simplified view for slope calculation, actual tread layout is NT * Actual Tread Depth)

5. Calculate the Actual Tread Depth: This is derived from the desired tread depth and the nose overhang. The actual usable tread depth is the desired depth minus the overhang. A common rule of thumb is the "6.5-inch rule": 2 * Riser Height + Tread Depth should be between 24 and 25 inches for comfortable walking. We use the desired tread depth and nose overhang to ensure the calculation meets minimum requirements.

Actual Tread Depth (ATD) = (Total Run – Nose Overhang) / Number of Treads (This calculates the depth required assuming stringer slope dictates run)

A more practical approach for tread depth is:

Actual Tread Depth = Desired Tread Depth (or slightly more), ensuring the nose overhang is accommodated.

Common Building Codes:

  • Riser Height: Typically between 4 inches (minimum) and 7.75 inches (maximum).
  • Tread Depth: Typically at least 10 inches (minimum), measured from the nosing.
  • Slope: The ratio of rise to run is important for comfort.

Our calculator uses the desired riser height as a maximum and calculates the precise number of risers and their actual height to meet the total rise. It then uses the desired tread depth and nose overhang to calculate the effective tread depth and total run.

Variables Table

Variable Meaning Unit Typical Range
Total Rise (TRise) Vertical distance from lower floor to upper floor. inches 8″ – 120″+
Desired Riser Height (DRH) Target maximum vertical height of each step. inches 6.5″ – 7.75″
Desired Tread Depth (DTD) Target minimum horizontal depth of each step. inches 9″ – 11″
Nose Overhang (NO) Amount tread extends past riser. inches 0.75″ – 1.5″
Number of Risers (NR) Total calculated vertical steps. Steps Calculated
Actual Riser Height (ARH) Precise calculated vertical height per step. inches Calculated (TRise / NR)
Number of Treads (NT) Total horizontal stepping surfaces. Steps NR – 1
Actual Tread Depth (ATD) Usable horizontal depth of each step. inches Calculated (DTD – NO or based on stringer layout)
Total Run (TRun) Total horizontal distance covered by the stairs. inches Calculated (ARH * NR)

Practical Examples (Real-World Use Cases)

Example 1: Deck Stairs to a House

A homeowner wants to build stairs from their backyard deck to the house's ground level. The vertical distance (Total Rise) from the deck surface to the ground is 36 inches.

  • Inputs:
    • Total Rise: 36 inches
    • Desired Riser Height: 7 inches
    • Desired Tread Depth: 10 inches
    • Nose Overhang: 1 inch
  • Calculation:
    • Number of Risers = RoundUp(36 / 7) = RoundUp(5.14) = 6 risers
    • Actual Riser Height = 36 / 6 = 6 inches
    • Number of Treads = 6 – 1 = 5 treads
    • Actual Tread Depth = 10 inches (meeting desired)
    • Total Run = 6 inches (ARH) * 6 (NR) = 36 inches
  • Outputs:
    • Primary Result: 6 inches (Actual Riser Height)
    • Intermediate Values: 5 Treads, 36 inches Total Run, 6 inches Calculated Riser Height
  • Interpretation: The stairs will have 6 steps, each rising exactly 6 inches vertically. There will be 5 treads, each providing 9 inches of usable depth (10″ desired tread – 1″ overhang). The total horizontal length of the stair run will be 36 inches. This is a comfortable and code-compliant rise.

Example 2: Basement Stairs

A contractor is finishing a basement and needs to calculate stringers for a new staircase. The total vertical distance from the finished basement floor to the finished main floor is 102 inches.

  • Inputs:
    • Total Rise: 102 inches
    • Desired Riser Height: 7.5 inches
    • Desired Tread Depth: 11 inches
    • Nose Overhang: 1 inch
  • Calculation:
    • Number of Risers = RoundUp(102 / 7.5) = RoundUp(13.6) = 14 risers
    • Actual Riser Height = 102 / 14 = 7.29 inches (approx.)
    • Number of Treads = 14 – 1 = 13 treads
    • Actual Tread Depth = 11 inches (desired)
    • Total Run = 7.29 inches (ARH) * 14 (NR) = 102.06 inches (approx.)
  • Outputs:
    • Primary Result: 7.29 inches (Actual Riser Height)
    • Intermediate Values: 13 Treads, 102.06 inches Total Run, 7.29 inches Calculated Riser Height
  • Interpretation: The stairs will feature 14 risers, each measuring approximately 7.29 inches. There will be 13 treads, offering a usable depth of 10 inches (11″ desired tread – 1″ overhang). The total horizontal span of the staircase will be about 102 inches. This configuration balances riser height within code limits and provides ample tread depth for comfortable use.

How to Use This Stair Stringer Calculator

  1. Input Total Rise: Measure the exact vertical distance from the finished surface of the lower floor to the finished surface of the upper floor. Enter this value in inches.
  2. Set Desired Riser Height: Enter your preferred maximum height for each step. For comfort and safety, this is typically between 6.5 and 7.75 inches. The calculator will find the closest achievable height that works with whole risers.
  3. Set Desired Tread Depth: Enter your preferred minimum horizontal depth for each step (the part you step on). This is usually between 9 and 11 inches.
  4. Specify Nose Overhang: Input the amount you want the tread to extend beyond the riser. This is typically 1 inch, but can vary.
  5. Click "Calculate Stringers": The calculator will instantly display the primary result (Actual Riser Height) and key intermediate values like the number of risers, number of treads, and total run.
  6. Read the Results:
    • Primary Result (Actual Riser Height): This is the exact vertical measurement for each step.
    • Number of Risers/Treads: Essential for layout.
    • Total Run: The horizontal length your staircase will occupy.
  7. Decision Making: The calculated values ensure your staircase is safe, comfortable, and likely compliant with building codes. Use the number of risers and calculated riser height to mark your stringers, and ensure your tread depth meets or exceeds the calculated usable depth. For detailed stringer layout, refer to framing square guides or specialized stair calculators that help mark the cuts on the stringer itself.

Key Factors That Affect Stair Stringer Results

Several factors influence the outcome of your stair stringer calculations and the overall design of your stairs:

  1. Total Rise Measurement Accuracy: Even small errors in measuring the total vertical distance can lead to significant discrepancies in riser height and tread depth, potentially making the stairs unsafe or non-compliant. Ensure precise measurement from finished floor to finished floor.
  2. Building Codes and Regulations: Local building codes often specify maximum riser height (e.g., 7.75 inches) and minimum tread depth (e.g., 10 inches). Adhering to these is non-negotiable for safety and legality. Our calculator aims for common standards but always verify local requirements.
  3. Desired Comfort Level: While codes set limits, user comfort is also key. A slightly lower riser height (e.g., 6.5 inches) and a deeper tread (e.g., 11 inches) generally feel more comfortable for walking. This is why we include "Desired" inputs.
  4. Stringer Material Thickness and Type: The actual physical dimensions of the lumber used for stringers and treads can subtly affect the final measurements. The stringer itself has thickness that influences the angle and placement.
  5. Nose Overhang Choice: The amount the tread overhangs the riser affects the usable tread depth and the overall aesthetic. A larger overhang can make stairs feel deeper but might reduce the actual tread depth slightly. Ensure the effective tread depth (Desired Tread Depth – Nose Overhang) meets minimum code requirements.
  6. Type of Staircase (e.g., Winder, Spiral): This calculator is for standard straight-run stairs. Winder stairs (with triangular treads) or spiral stairs require more complex calculations due to their non-linear layout and varying tread dimensions.
  7. Floor Structure and Subfloor Thickness: The actual height difference might be affected by the thickness of the subfloor and finished flooring on both the upper and lower levels. Ensure your "Total Rise" accounts for all finished surfaces.
  8. Available Horizontal Space (Total Run): A steeper staircase (higher rise, shorter run) might fit in a smaller horizontal area, but can be less comfortable. A gentler slope requires more horizontal space. You may need to adjust desired riser/tread dimensions to fit your available space.

Frequently Asked Questions (FAQ)

Q1: What is the most common riser height and tread depth?

A: For comfortable and code-compliant stairs in residential settings, a common riser height is between 7 and 7.5 inches, and a common tread depth is between 10 and 11 inches.

Q2: Can the Number of Risers be an odd number?

A: Yes, the Number of Risers can be any whole number. It's determined by dividing the Total Rise by the desired Riser Height and rounding. The key is that the Actual Riser Height is consistently applied to all steps.

Q3: What happens if my Total Rise doesn't divide evenly?

A: This is common. You'll round the calculated number of risers to the nearest whole number (often rounding up) and then recalculate the precise Actual Riser Height. This ensures all steps are uniform.

Q4: How does the calculator handle the "Total Run"?

A: In this context, "Total Run" calculated as Actual Riser Height * Number of Risers represents the theoretical horizontal distance based on the stair's slope. For actual tread layout, the Total Run is the sum of the tread depths (Number of Treads * Actual Tread Depth).

Q5: What is the "Nose Overhang" and why is it important?

A: The nose overhang is the part of the tread that extends past the face of the riser. It's important for aesthetics and comfortable foot placement. Building codes usually specify a minimum tread depth measured from the nosing (the front edge of the tread).

Q6: Can I use this calculator for spiral staircases?

A: No, this calculator is designed for straight-run staircases. Spiral and winder stairs have unique geometric challenges and require different calculation methods.

Q7: How accurate does the "Total Rise" measurement need to be?

A: Very accurate. Measure from the surface of the finished lower floor to the surface of the finished upper floor. Even a quarter-inch error can impact the final dimensions and require adjustments.

Q8: What if the calculated Actual Riser Height is outside the typical range (e.g., too high or too low)?

A: If the calculated riser height is consistently too high (e.g., over 7.75″) or too low (e.g., under 4″), you might need to reconsider your desired riser height or look into alternative solutions like adding a landing to break up the total rise. This calculator helps identify such situations.

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var chartInstance = null; // Global variable to hold chart instance function getInputValue(id) { var value = parseFloat(document.getElementById(id).value); return isNaN(value) ? null : value; } function setInputError(id, message) { document.getElementById(id + 'Error').innerText = message; } function clearInputErrors() { var errorElements = document.querySelectorAll('.error-message'); for (var i = 0; i < errorElements.length; i++) { errorElements[i].innerText = ''; } } function updateResults(riserHeight, treadDepth, numRisers, numTreads, totalRun) { document.getElementById('primary-result').innerText = riserHeight !== null ? riserHeight.toFixed(2) + '"' : '–'; document.getElementById('calculatedRiserHeight').innerHTML = 'Calculated Riser Height: ' + (riserHeight !== null ? riserHeight.toFixed(2) + '"' : '–'); document.getElementById('calculatedTreadDepth').innerHTML = 'Calculated Tread Depth: ' + treadDepth.toFixed(2) + '"'; document.getElementById('numberOfRisers').innerHTML = 'Number of Risers: ' + (numRisers !== null ? numRisers : '–'); document.getElementById('numberOfTreads').innerHTML = 'Number of Treads: ' + (numTreads !== null ? numTreads : '–'); document.getElementById('totalRun').innerHTML = 'Total Run: ' + (totalRun !== null ? totalRun.toFixed(2) + '"' : '–'); // Update table document.getElementById('tableTotalRise').innerText = document.getElementById('totalRise').value || '–'; document.getElementById('tableDesiredRiser').innerText = document.getElementById('desiredRiserHeight').value || '–'; document.getElementById('tableDesiredTread').innerText = document.getElementById('desiredTreadDepth').value || '–'; document.getElementById('tableNoseOverhang').innerText = document.getElementById('noseOverhang').value || '–'; document.getElementById('tableNumRisers').innerText = numRisers !== null ? numRisers : '–'; document.getElementById('tableActualRiser').innerText = riserHeight !== null ? riserHeight.toFixed(2) : '–'; document.getElementById('tableNumTreads').innerText = numTreads !== null ? numTreads : '–'; document.getElementById('tableActualTread').innerText = treadDepth !== null ? treadDepth.toFixed(2) : '–'; document.getElementById('tableTotalRun').innerText = totalRun !== null ? totalRun.toFixed(2) : '–'; updateChart(riserHeight, treadDepth, document.getElementById('desiredTreadDepth').value); } function calculateStairStringer() { clearInputErrors(); var totalRise = getInputValue('totalRise'); var desiredRiserHeight = getInputValue('desiredRiserHeight'); var desiredTreadDepth = getInputValue('desiredTreadDepth'); var noseOverhang = getInputValue('noseOverhang'); var errors = false; if (totalRise === null || totalRise <= 0) { setInputError('totalRise', 'Total Rise is required and must be positive.'); errors = true; } if (desiredRiserHeight === null || desiredRiserHeight <= 0) { setInputError('desiredRiserHeight', 'Desired Riser Height is required and must be positive.'); errors = true; } if (desiredTreadDepth === null || desiredTreadDepth <= 0) { setInputError('desiredTreadDepth', 'Desired Tread Depth is required and must be positive.'); errors = true; } if (noseOverhang === null || noseOverhang < 0) { // Nose overhang can be 0 setInputError('noseOverhang', 'Nose Overhang cannot be negative.'); errors = true; } if (errors) { updateResults(null, null, null, null, null); return; } // Calculations var numRisers = Math.ceil(totalRise / desiredRiserHeight); var actualRiserHeight = totalRise / numRisers; var numTreads = numRisers – 1; // Calculate actual tread depth considering overhang and desired depth // Ensure effective tread depth meets desired minimum after overhang var effectiveTreadDepth = desiredTreadDepth – noseOverhang; if (effectiveTreadDepth < 0) effectiveTreadDepth = 0; // Ensure non-negative // For stringer calculation, the run is often determined by rise * num_risers. // The tread depth is more about the horizontal surface you step on. // Let's provide the actual tread depth based on desired and overhang. var actualTreadDepth = desiredTreadDepth; // This implies the stringer cut accommodates this // Total run based on actual riser height and number of risers for slope var totalRun = actualRiserHeight * numRisers; // Validation against common code ranges (optional but good practice) if (actualRiserHeight 7.75) { // console.warn("Calculated riser height is outside typical code range (4\"-7.75\"). Verify local codes."); } if (actualTreadDepth < 9) { // Usable tread depth requirement often around 9" // console.warn("Usable tread depth (desired tread – overhang) is less than 9\". Verify local codes."); } updateResults(actualRiserHeight, actualTreadDepth, numRisers, numTreads, totalRun); } function resetCalculator() { document.getElementById('totalRise').value = '105'; document.getElementById('desiredRiserHeight').value = '7'; document.getElementById('desiredTreadDepth').value = '10'; document.getElementById('noseOverhang').value = '1'; clearInputErrors(); calculateStairStringer(); // Recalculate with defaults } function copyResults() { var primaryResult = document.getElementById('primary-result').innerText; var riserHeight = document.getElementById('calculatedRiserHeight').innerText.replace('Calculated Riser Height: ', ''); var treadDepth = document.getElementById('calculatedTreadDepth').innerText.replace('Calculated Tread Depth: ', ''); var numRisers = document.getElementById('numberOfRisers').innerText.replace('Number of Risers: ', ''); var numTreads = document.getElementById('numberOfTreads').innerText.replace('Number of Treads: ', ''); var totalRun = document.getElementById('totalRun').innerText.replace('Total Run: ', ''); var assumptions = [ "Total Rise: " + document.getElementById('totalRise').value + " inches", "Desired Riser Height: " + document.getElementById('desiredRiserHeight').value + " inches", "Desired Tread Depth: " + document.getElementById('desiredTreadDepth').value + " inches", "Nose Overhang: " + document.getElementById('noseOverhang').value + " inches" ]; var textToCopy = "— Stair Stringer Calculation Results —\n\n"; textToCopy += "Primary Result (Actual Riser Height): " + primaryResult + "\n"; textToCopy += "Calculated Riser Height: " + riserHeight + "\n"; textToCopy += "Calculated Tread Depth: " + treadDepth + "\n"; textToCopy += "Number of Risers: " + numRisers + "\n"; textToCopy += "Number of Treads: " + numTreads + "\n"; textToCopy += "Total Run: " + totalRun + "\n\n"; textToCopy += "— Key Assumptions —\n"; textToCopy += assumptions.join("\n"); navigator.clipboard.writeText(textToCopy).then(function() { // Optional: Show a confirmation message var originalText = document.querySelector('.btn-copy').innerText; document.querySelector('.btn-copy').innerText = 'Copied!'; setTimeout(function() { document.querySelector('.btn-copy').innerText = originalText; }, 1500); }, function(err) { console.error('Failed to copy text: ', err); alert('Failed to copy results. Please copy manually.'); }); } function updateChart(actualRiserHeight, calculatedTreadDepth, desiredTreadDepthInput) { var ctx = document.getElementById('stairChart').getContext('2d'); var desiredTreadDepth = parseFloat(desiredTreadDepthInput); if (chartInstance) { chartInstance.destroy(); // Destroy previous chart instance } var chartData = { labels: ['Step 1', 'Step 2', 'Step 3', 'Step 4', 'Step 5', 'Step 6', 'Step 7', 'Step 8', 'Step 9', 'Step 10', 'Step 11', 'Step 12', 'Step 13', 'Step 14'], datasets: [ { label: 'Calculated Tread Depth', data: [], // Will be filled dynamically backgroundColor: 'rgba(0, 74, 153, 0.6)', // Primary color borderColor: 'rgba(0, 74, 153, 1)', borderWidth: 1, barThickness: 20 }, { label: 'Desired Tread Depth (Target)', data: [], // Will be filled dynamically backgroundColor: 'rgba(40, 167, 69, 0.6)', // Success color borderColor: 'rgba(40, 167, 69, 1)', borderWidth: 1, barThickness: 20 } ] }; var numTreads = parseInt(document.getElementById('numberOfTreads').innerText); if (isNaN(numTreads) || numTreads <= 0) numTreads = 14; // Default to max if no calculation yet for (var i = 0; i < numTreads; i++) { chartData.labels[i] = 'Tread ' + (i + 1); chartData.datasets[0].data.push(calculatedTreadDepth); if (!isNaN(desiredTreadDepth)) { chartData.datasets[1].data.push(desiredTreadDepth); } else { chartData.datasets[1].data.push(null); // No target if input is invalid } } // Trim labels if numTreads is less than the default 14 chartData.labels = chartData.labels.slice(0, numTreads); chartData.datasets[0].data = chartData.datasets[0].data.slice(0, numTreads); chartData.datasets[1].data = chartData.datasets[1].data.slice(0, numTreads); var options = { responsive: true, maintainAspectRatio: false, // Allow controlling aspect ratio via CSS/container scales: { y: { beginAtZero: true, title: { display: true, text: 'Depth (inches)' } }, x: { title: { display: true, text: 'Tread Number' } } }, plugins: { legend: { display: true, position: 'top', }, title: { display: true, text: 'Comparison of Tread Depths' } } }; // Set canvas dimensions indirectly via container styling if needed, // but ensure max-width: 100% on canvas itself for responsiveness. var canvasContainer = document.querySelector('.chart-container'); var chartWidth = canvasContainer.offsetWidth * 0.95; // Approx width var chartHeight = 350; // Fixed height, or calculate based on aspect ratio // Create a temporary canvas element to measure its intrinsic size if needed, // or just rely on CSS and container width. // For pure JS canvas, setting width/height attributes directly can sometimes interfere with responsiveness. // Relying on CSS `max-width: 100%` and `height: auto` is usually best. // If chart is not filling container, consider setting explicit width/height here or via CSS. chartInstance = new Chart(ctx, { type: 'bar', data: chartData, options: options }); } // Dummy Chart.js library implementation for standalone use. // In a real scenario, you'd include Chart.js library. // This placeholder allows the code to run without external library errors. // Replace this with actual Chart.js import if running in an environment where it's available. if (typeof Chart === 'undefined') { window.Chart = function(ctx, config) { console.log("Chart.js not found. Placeholder Chart created."); this.ctx = ctx; this.config = config; this.destroy = function() { console.log("Placeholder Chart destroyed."); }; // Simulate basic rendering for demonstration ctx.fillRect(50, 50, 100, 100); // Example placeholder drawing return this; }; // Mock necessary properties/methods if Chart object is stubbed Chart.defaults = { datasets: {}, plugins: { legend: {}, title: {} } }; Chart.controllers = {}; Chart.controllers.bar = { prototype: { draw: function() { console.log("Placeholder Bar Draw"); } } }; // Add placeholder methods/properties needed by the chart update logic Chart.prototype.destroy = function() { console.log("Placeholder Chart destroyed."); }; } // Initial calculation on page load document.addEventListener('DOMContentLoaded', function() { resetCalculator(); // Set defaults and calculate });

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