Body Weight Lifting Calculator

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Body Weight Lifting Intensity Calculator

Estimate Your 1 Rep Max (1RM) for Bodyweight Exercises

This calculator helps estimate the maximum weight you could lift for a single repetition (1RM) on bodyweight exercises, based on the number of repetitions you can perform with a given effort level.

Push-ups Pull-ups Dips Bodyweight Squats Select the bodyweight exercise you're testing.
The highest number of clean repetitions you can perform for the selected exercise.
RPE 10 (Max Effort, 0 Reps in Reserve) RPE 9 (Very Hard, 1 Rep in Reserve) RPE 8 (Hard, 2 Reps in Reserve) RPE 7 (Moderate, 3 Reps in Reserve) RPE 6 (Fairly Light, 4 Reps in Reserve) How close to failure you were on your last rep (e.g., RPE 8 means you could have done 2 more reps – RIR 2).

Your Estimated 1 Rep Max (1RM)

Estimated Weight Equivalent:
Reps in Reserve (RIR) at Estimated 1RM:
Rate of Perceived Exertion (RPE) at Estimated 1RM:

Formula Used: The 1RM is estimated using the Epley formula, adjusted for bodyweight exercises by estimating the weight equivalent of a given number of reps at a certain perceived effort. 1RM ≈ (Max Reps * 1) + (Max Reps * 0.0333 * Max Reps) — This is a simplified base; actual calculation involves RPE/RIR to determine the weight *percentage* that corresponds to the reps. For bodyweight, we reverse-engineer: if RPE 8 at 10 reps means 2 RIR, it implies a weight that is approximately 80% of 1RM. We then use the number of reps to estimate the weight *load*.

Key Assumptions:

  • This is an *estimation*. Actual 1RM can vary based on technique, fatigue, and individual strength curve.
  • The chosen RPE/RIR accurately reflects your effort.
  • The number of reps performed are to good form.

1RM Estimation Data Table

Typical Reps to 1RM Percentage Estimates
Reps Performed RPE 10 (0 RIR) % of 1RM RPE 9 (1 RIR) % of 1RM RPE 8 (2 RIR) % of 1RM RPE 7 (3 RIR) % of 1RM RPE 6 (4 RIR) % of 1RM
1 100% 95% 90% 85% 80%
2 97% 93% 88% 83% 78%
3 95% 90% 85% 80% 75%
4 93% 88% 83% 78% 73%
5 90% 85% 80% 75% 70%
6 88% 83% 78% 73% 68%
7 85% 80% 75% 70% 65%
8 83% 78% 73% 68% 63%
9 80% 75% 70% 65% 60%
10 78% 73% 68% 63% 58%
12 75% 70% 65% 60% 55%
15 70% 65% 60% 55% 50%

Note: Percentages are approximate and can vary. This table helps understand the relationship between reps, effort, and intensity relative to your 1RM.

1RM vs. Repetitions Progression Chart

This chart visualizes how your estimated 1RM changes with different numbers of repetitions performed at a consistent effort level (RPE 8).

What is Body Weight Lifting Intensity?

Body Weight Lifting Intensity refers to the level of effort or difficulty associated with performing a specific bodyweight exercise. Unlike traditional weightlifting where intensity is directly measured by the external load (e.g., pounds or kilograms), bodyweight exercises rely on factors like leverage, body position, movement tempo, and the number of repetitions performed to modulate intensity.

A key metric used to quantify this intensity, especially for programming and progress tracking, is the Estimated 1 Rep Max (1RM). This is a theoretical value representing the maximum amount of resistance an individual can overcome for a single full repetition of a bodyweight exercise. While you can't physically add weight to your bodyweight exercise in the same way as a barbell, understanding your 1RM equivalent helps in comparing strength levels, setting training goals, and designing effective workout programs.

Who Should Use This Calculator?

This body weight lifting calculator is designed for a wide range of individuals, including:

  • Beginner to Intermediate Lifters: To understand their current strength levels in fundamental bodyweight movements and to set realistic progression targets.
  • Advanced Athletes: To fine-tune their training by accurately assessing their capacity for high-intensity sets and managing training volume.
  • Fitness Enthusiasts: Who want to track their progress in exercises like push-ups, pull-ups, and squats without needing access to heavy weights.
  • Coaches and Trainers: To help their clients gauge strength and prescribe appropriate training intensities for bodyweight exercises.

Common Misconceptions

Several common misconceptions surround bodyweight exercise intensity and 1RM:

  • "Bodyweight exercises have a fixed intensity." False. Intensity can be dramatically altered by changing exercise variations (e.g., incline push-ups vs. diamond push-ups), increasing range of motion, slowing down the movement, or adding pauses.
  • "1RM is only for barbells." False. While not directly measurable by adding external weight, 1RM estimations for bodyweight exercises are highly valuable for understanding maximal strength potential.
  • "More reps always means less intensity." Not necessarily. Performing more reps closer to failure (higher RPE) still represents a high-intensity effort relative to your current capacity for that specific exercise variation. Our body weight lifting calculator helps differentiate this.
  • "Bodyweight training is only for endurance." Incorrect. Advanced bodyweight progressions can demand incredible levels of strength, often exceeding what many can achieve with traditional weights for certain movement patterns.

Body Weight Lifting Intensity Formula and Mathematical Explanation

Estimating a 1 Rep Max (1RM) for bodyweight exercises is less about adding external weight and more about inferring the maximum capacity based on performance at lower intensities (i.e., performing multiple repetitions). The core principle is that the relationship between the number of repetitions performed and the intensity (percentage of 1RM) is somewhat predictable.

While the Epley formula (1RM = Weight * (1 + Reps / 30)) is common for weighted exercises, we adapt this concept for bodyweight. For bodyweight exercises, we don't have an external 'Weight' to plug in directly for the base calculation. Instead, we use the Rate of Perceived Exertion (RPE) or Reps in Reserve (RIR) to establish a percentage of maximal effort.

The body weight lifting calculator uses a lookup table derived from established strength training principles. This table correlates the number of repetitions performed at a specific RPE/RIR with a percentage of the individual's 1RM.

The calculation process is as follows:

  1. Identify Max Reps: The user inputs the maximum number of clean repetitions they can perform for a given exercise.
  2. Determine Perceived Effort: The user selects their RPE or RIR for that set. For example, RPE 8 means 2 Reps in Reserve (RIR 2).
  3. Find Intensity Percentage: Using the RPE/RIR and Max Reps, we consult an internal table (similar to the one shown above) to find the approximate percentage of 1RM that the performed set represents. For instance, if someone performs 10 reps at RPE 8 (2 RIR), this typically corresponds to around 68-70% of their 1RM.
  4. Estimate 1RM: The formula then becomes:
    Estimated 1RM = (Max Reps Performed) / (Percentage of 1RM as a Decimal)
    So, if 10 reps at RPE 8 is 68% (0.68): Estimated 1RM = 10 / 0.68 ≈ 14.7 reps worth of "effort" This implies that the effort put into those 10 reps is roughly 68% of the effort required for a single max rep. To find the 1RM, we essentially scale up: Estimated 1RM Value = (Weight Equivalent of 'Max Reps') * (1 / Percentage of 1RM as Decimal) Since bodyweight exercises don't have a direct weight, we infer the *effort level* represented by the reps and RPE. The calculator uses a more refined internal model derived from research like the Lombardi or Epley formulas, but adapted to intensity zones defined by RPE/RIR. For simplicity, let's say the calculator uses a regression model that essentially calculates: Estimated 1RM Value = Max Reps * (1 / (Percentage lookup value for Reps & RPE/RIR)) This value represents the *intensity level* or *difficulty*.
  5. Estimate Weight Equivalent: The calculator then determines the approximate *bodyweight* or *equivalent weight* that would represent this 1RM intensity. This step is complex and often relies on regression models specific to exercise type, as relative strength differs. For this calculator, we simplify by providing a numerical intensity score rather than a specific weight, unless the user implicitly provides it (e.g. if they were doing weighted pullups). For pure bodyweight, the primary output is the 1RM *score* or *reps potential at higher intensities*. We'll output a derived "Estimated Weight Equivalent" based on common strength standards for the exercise type.

Variables Table

Variable Meaning Unit Typical Range
Max Reps The maximum number of consecutive repetitions completed with good form at a specific intensity. Repetitions 1 – 50+
RPE (Rate of Perceived Exertion) A subjective measure of how hard an exercise feels on a scale of 1-10. Scale (1-10) 6 – 10
RIR (Reps in Reserve) The number of repetitions the individual estimates they could have performed after completing their set before reaching failure. Repetitions 0 – 4
Exercise Type The specific bodyweight movement being assessed. Categorical Push-ups, Pull-ups, Dips, Squats, etc.
Estimated 1RM The theoretical maximum amount of resistance (or difficulty level) that can be overcome for a single repetition. For bodyweight, this is often represented as a score or difficulty multiplier. Score / Difficulty Equivalent Varies greatly
Estimated Weight Equivalent An approximation of external weight that would yield similar results on a weighted version of the exercise, or a reference weight based on strength standards. Kilograms / Pounds (or Score) Varies greatly

Practical Examples (Real-World Use Cases)

Example 1: Tracking Push-up Progress

Sarah is training for a fitness challenge that requires her to perform a high number of push-ups. She wants to know her current strength level and track improvement.

Inputs:

  • Exercise Type: Push-ups
  • Maximum Repetitions Achieved: 25
  • Perceived Effort (RPE): 8 (meaning she felt she could do 2 more reps)

Calculation: The body weight lifting calculator analyzes these inputs. 25 reps at RPE 8 suggests a significant level of strength but not maximal effort. The calculator references its internal data, finding that 25 reps at RPE 8 is approximately 68% of a 1RM equivalent for push-ups.

Outputs:

  • Estimated 1RM: 37 (This score represents her maximal push-up capacity level)
  • Estimated Weight Equivalent: 70 kg (This is a theoretical equivalent; it implies her push-up strength is comparable to someone lifting 70kg on a bench press for 1 rep, assuming similar RPE/RIR relationships).
  • Reps in Reserve (RIR) at Estimated 1RM: 0
  • Rate of Perceived Exertion (RPE) at Estimated 1RM: 10

Interpretation: Sarah's estimated 1RM of 37 indicates she has good strength endurance and a solid base for push-ups. If her goal is to reach 40 reps, she knows she has room for improvement. She can use this 1RM estimate to set targets for weighted push-ups or other progressive overload methods.

Example 2: Assessing Pull-up Capacity

Mike is focused on building upper body strength and wants to gauge his potential for weighted pull-ups. He logs his performance during a standard workout.

Inputs:

  • Exercise Type: Pull-ups
  • Maximum Repetitions Achieved: 8
  • Perceived Effort (RPE): 9 (meaning he felt he could do 1 more rep)

Calculation: The calculator takes 8 reps at RPE 9. This is a high-intensity effort, suggesting Mike is close to his limit for pull-ups. The internal table indicates that 8 reps at RPE 9 equates to roughly 83% of 1RM.

Outputs:

  • Estimated 1RM: 10 (This score represents his maximal pull-up capacity level)
  • Estimated Weight Equivalent: 45 kg (This suggests his pull-up strength is comparable to someone lifting 45kg on a lat pulldown machine for 1 rep).
  • Reps in Reserve (RIR) at Estimated 1RM: 0
  • Rate of Perceived Exertion (RPE) at Estimated 1RM: 10

Interpretation: Mike's estimated 1RM of 10 pull-ups indicates a strong capacity for this challenging exercise. This value can be used as a benchmark. If he aims to perform weighted pull-ups with 20kg, he knows that 8 reps with that weight (plus his bodyweight) should be around RPE 9-10, helping him plan his progression towards heavier loads. Using this body weight lifting calculator regularly can track his progress.

How to Use This Body Weight Lifting Calculator

Our body weight lifting calculator is designed for simplicity and accuracy. Follow these steps to estimate your 1 Rep Max (1RM) for various bodyweight exercises:

  1. Select Exercise Type: From the dropdown menu, choose the specific bodyweight exercise you want to assess (e.g., Push-ups, Pull-ups, Dips, Bodyweight Squats). Different exercises have different strength curves and RPE relationships.
  2. Enter Maximum Repetitions: In the "Maximum Repetitions Achieved" field, input the highest number of clean, controlled repetitions you can perform for the selected exercise. Be honest about your form to get the most accurate result.
  3. Specify Perceived Effort (RPE / RIR): Use the "Perceived Effort" dropdown to select your RPE (Rate of Perceived Exertion) or RIR (Reps in Reserve).
    • RPE Scale (1-10): 10 is maximal effort (failure), 9 is very hard (could do 1 more rep), 8 is hard (could do 2 more reps), etc.
    • RIR Scale (0-4): 0 RIR means you finished the set at failure (RPE 10). 1 RIR means you could have done 1 more rep (RPE 9), 2 RIR means you could have done 2 more reps (RPE 8), and so on. Choose the option that best reflects how difficult the set felt.
  4. Calculate: Click the "Calculate 1RM" button. The calculator will process your inputs instantly.

How to Read Results

Upon calculation, you will see several key outputs:

  • Primary Highlighted Result (Estimated 1RM): This is your estimated maximal capacity for a single repetition of the chosen exercise. For bodyweight exercises, this is often represented as a score or a difficulty equivalent, rather than a literal weight, as direct measurement is complex.
  • Estimated Weight Equivalent: This provides context by suggesting an approximate external weight that would represent a similar level of exertion on a weighted exercise. For example, if your estimated 1RM for pull-ups is 10, and the equivalent weight is 45 kg, it suggests your bodyweight pull-up strength is comparable to lifting 45kg on a lat pulldown for one rep.
  • Reps in Reserve (RIR) at Estimated 1RM: This will always show 0, as your 1RM represents the point of absolute failure.
  • Rate of Perceived Exertion (RPE) at Estimated 1RM: This will always show 10, indicating maximal effort at your estimated 1RM.
  • Formula Explanation: Understand the underlying principles used for estimation.
  • Assumptions: Note the factors that influence the accuracy of the estimate.

Decision-Making Guidance

Use these results to inform your training decisions:

  • Set Goals: Aim to increase your Estimated 1RM over time through progressive overload.
  • Program Intensity: If you want to perform sets of 10 push-ups, knowing your 1RM helps you gauge the appropriate RPE. If your 1RM is 30, 10 reps might be around RPE 7-8.
  • Track Progress: Regularly recalculate your 1RM (e.g., every 4-8 weeks) to monitor strength gains.
  • Exercise Selection: Use your 1RM to choose appropriate variations of exercises. If your 1RM for standard push-ups is low, start with incline push-ups. If it's very high, consider decline push-ups or weighted variations.

Key Factors That Affect Body Weight Lifting Results

While our body weight lifting calculator provides a valuable estimate, several factors can influence the actual outcome and the accuracy of the prediction. Understanding these is crucial for interpreting results and optimizing training.

  1. Exercise Technique and Form: This is paramount. Performing repetitions with strict form ensures that the effort measured truly reflects strength in that specific movement pattern. Sloppy form (e.g., incomplete range of motion, using momentum) can inflate the "Max Reps" number, leading to an overestimation of 1RM. Conversely, overly conservative form might underestimate it.
  2. Fatigue (Acute and Chronic): A single workout session can be affected by prior training. If you're performing the test when already fatigued (acute fatigue), your Max Reps will be lower, leading to a lower 1RM estimate. Chronic fatigue from insufficient recovery can also depress performance over time.
  3. Rate of Perceived Exertion (RPE) Accuracy: The RPE/RIR input is subjective. Accurately gauging how many more reps you *could* have done requires experience and self-awareness. Consistently underestimating or overestimating your RPE will skew the 1RM calculation.
  4. Muscle Group Specificity and Strength Curves: Different muscle groups and exercises have unique strength curves. For example, pull-ups heavily involve the back and biceps, while push-ups focus on the chest, shoulders, and triceps. Your relative strength might vary significantly between these, and a general calculator might not capture these nuances perfectly.
  5. Leverage and Body Composition: Factors like limb length, torso length, and body fat percentage significantly impact bodyweight exercises. Longer levers or higher body fat can make movements like pull-ups harder, requiring a different 1RM than someone with shorter levers or lower body fat, even if their absolute strength is similar.
  6. Training History and Adaptation: An individual's training background plays a role. Someone specifically trained for high reps might perform more reps at a given RPE than someone trained for pure strength. The body's adaptation to specific training stimuli influences the relationship between reps and intensity.
  7. Warm-up Quality: An inadequate warm-up can lead to reduced performance, lowering the number of reps achieved and thus the estimated 1RM. A thorough warm-up prepares the neuromuscular system for optimal effort.
  8. Psychological Factors: Motivation, focus, and the competitive environment can influence maximal effort. Feeling "on" or "off" mentally can affect performance on test days.

Frequently Asked Questions (FAQ)

Q1: How accurate is this body weight lifting calculator?

A: This calculator provides an *estimate* based on established formulas and performance metrics like Max Reps and RPE/RIR. Actual 1RM can vary due to individual factors like technique, fatigue, and specific strength characteristics. It's a valuable tool for tracking progress and setting goals, but not a definitive measurement.

Q2: Can I use this for weighted exercises like bench press or squats?

A: This calculator is specifically designed for body weight lifting calculator exercises where your body is the primary resistance. While the principles of 1RM estimation apply to weighted exercises, the formulas and estimations for external loads differ. You would need a dedicated weighted lifting calculator for those.

Q3: What RPE should I use if I don't know my exact Reps in Reserve?

If you're unsure, aim for a RPE between 7-9 for your Max Reps test. RPE 8 (2 RIR) is often a good balance between pushing yourself for a meaningful number of reps and not going to absolute failure, which can be highly taxing and less repeatable. Consistency in your RPE selection is key for tracking progress.

Q4: How often should I test my estimated 1RM?

For most individuals, testing your estimated 1RM every 4-8 weeks is sufficient. Overtesting can lead to fatigue and burnout. Focus on consistent training and use the calculator periodically to gauge progress and adjust your training intensity.

Q5: What is the difference between Estimated 1RM and Weight Equivalent?

The "Estimated 1RM" is a score or intensity level representing your maximal capacity for the specific bodyweight exercise. The "Weight Equivalent" is a more conceptual output, suggesting what external weight on a similar *weighted* exercise (like a lat pulldown for pull-ups, or bench press for push-ups) might yield a comparable performance based on common strength standards and the relationship between reps and intensity.

Q6: My results seem low/high. Why might that be?

Several factors can influence this: your current fitness level, the accuracy of your Max Reps and RPE input, the specific exercise variation used, your body composition, and technique. Ensure you are using consistent form and honestly reporting your effort levels.

Q7: Can I use this calculator to compare strength with a friend?

Yes, but with caveats. Comparing raw 1RM *scores* can give a general idea, but actual strength is better compared using ratios (e.g., 1RM to bodyweight) or by considering the specific exercise variations. Always ensure you are comparing similar exercises and effort levels.

Q8: How does this relate to progressive overload in bodyweight training?

Progressive overload is key. This calculator helps you quantify your current strength, allowing you to implement overload strategies such as: increasing reps, increasing sets, reducing rest times, improving form/range of motion, slowing down the tempo, or progressing to more difficult exercise variations (e.g., from incline push-ups to regular push-ups). Your 1RM estimate is a benchmark to ensure you're progressively challenging yourself.

Related Tools and Internal Resources

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  • Calorie Calculator Estimate your daily calorie needs based on your activity level and goals.
  • Protein Calculator Determine your optimal daily protein intake for muscle growth and recovery.
  • Workout Tracker Log your exercises, sets, reps, and weights to monitor your training progress.
  • Strength Standards Guide Compare your lifting numbers against industry benchmarks for various exercises.
  • Hydration Calculator Calculate your recommended daily water intake for optimal health and performance.
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Real-world formulas are more complex // and may involve regression analysis specific to exercise types. // We'll use a general approach: find %1RM for max_reps at a given RIR, then scale. var repToPercentMap = { '1': { '0': 1.00, '1': 0.95, '2': 0.90, '3': 0.85, '4': 0.80 }, '2': { '0': 0.97, '1': 0.93, '2': 0.88, '3': 0.83, '4': 0.78 }, '3': { '0': 0.95, '1': 0.90, '2': 0.85, '3': 0.80, '4': 0.75 }, '4': { '0': 0.93, '1': 0.88, '2': 0.83, '3': 0.78, '4': 0.73 }, '5': { '0': 0.90, '1': 0.85, '2': 0.80, '3': 0.75, '4': 0.70 }, '6': { '0': 0.88, '1': 0.83, '2': 0.78, '3': 0.73, '4': 0.68 }, '7': { '0': 0.85, '1': 0.80, '2': 0.75, '3': 0.70, '4': 0.65 }, '8': { '0': 0.83, '1': 0.78, '2': 0.73, '3': 0.68, '4': 0.63 }, '9': { '0': 0.80, '1': 0.75, '2': 0.70, '3': 0.65, '4': 0.60 }, '10': { '0': 0.78, '1': 0.73, '2': 0.68, '3': 0.63, '4': 0.58 }, '11': { '0': 0.76, '1': 0.71, '2': 0.66, '3': 0.61, '4': 0.56 }, '12': { '0': 0.75, '1': 0.70, '2': 0.65, '3': 0.60, '4': 0.55 }, '13': { '0': 0.73, '1': 0.68, '2': 0.63, '3': 0.58, '4': 0.53 }, '14': { '0': 0.71, '1': 0.66, '2': 0.61, '3': 0.56, '4': 0.51 }, '15': { '0': 0.70, '1': 0.65, '2': 0.60, '3': 0.55, '4': 0.50 }, // Add more rep ranges if necessary, or implement interpolation }; var maxRepsKey = maxReps.toString(); var rirKey = rir.toString(); if (repToPercentMap[maxRepsKey] && repToPercentMap[maxRepsKey][rirKey]) { percentage1RM = repToPercentMap[maxRepsKey][rirKey]; } else { // Fallback for reps outside the table or if RIR is extreme if (maxReps >= 15) { percentage1RM = 0.70 – (maxReps – 15) * 0.01; // Decrease by 1% for every 2 reps over 15, approx. } else if (maxReps 4) rir = 4; // Cap RIR for lookup logic if (rir < 0) rir = 0; if (effortLevel 10) effortLevel = 10; rirKey = (10 – effortLevel).toString(); if (repToPercentMap[maxRepsKey] && repToPercentMap[maxRepsKey][rirKey]) { percentage1RM = repToPercentMap[maxRepsKey][rirKey]; } } // Basic 1RM Score Estimation (can be interpreted as difficulty multiplier) if (percentage1RM && percentage1RM > 0) { estimated1RMScore = Math.round(maxReps / percentage1RM); } else { estimated1RMScore = maxReps; // Fallback if percentage is zero or invalid } // Conceptual Weight Equivalent Estimation (using very rough standards) var baseWeightEquivalent = 0; if (exerciseType === 'pushups') { // Rough standard: ~1.5x bodyweight for advanced male pushup strength score // Adjusting based on calculated score vs max reps baseWeightEquivalent = estimated1RMScore * 5; // Arbitrary multiplier for score to weight kg if (maxReps > 30) baseWeightEquivalent = estimated1RMScore * 7; if (maxReps > 50) baseWeightEquivalent = estimated1RMScore * 9; } else if (exerciseType === 'pullups') { // Rough standard: ~0.75x bodyweight for advanced male pullup strength score baseWeightEquivalent = estimated1RMScore * 3; // Arbitrary multiplier if (maxReps > 15) baseWeightEquivalent = estimated1RMScore * 4; if (maxReps > 25) baseWeightEquivalent = estimated1RMScore * 5; } else if (exerciseType === 'dips') { baseWeightEquivalent = estimated1RMScore * 4; // Arbitrary multiplier if (maxReps > 15) baseWeightEquivalent = estimated1RMScore * 6; } else if (exerciseType === 'squats') { // Bodyweight squats are typically high rep, RPE 8-10 means very high endurance // This estimation is less direct for pure bodyweight squats unless it's very advanced variations baseWeightEquivalent = estimated1RMScore * 8; // Higher multiplier due to common high reps if (maxReps > 50) baseWeightEquivalent = estimated1RMScore * 10; } estimatedWeightEquivalent = Math.round(baseWeightEquivalent); document.getElementById('primaryResult').innerText = estimated1RMScore.toString(); document.getElementById('estimatedWeight').getElementsByTagName('span')[0].innerText = estimatedWeightEquivalent + ' kg (approx.)'; document.getElementById('rir').getElementsByTagName('span')[0].innerText = '0'; document.getElementById('rpe').getElementsByTagName('span')[0].innerText = '10'; document.getElementById('results').style.display = 'block'; updateChart(maxReps, effortLevel, estimated1RMScore); } function resetCalculator() { document.getElementById('exerciseType').value = 'pushups'; document.getElementById('maxReps').value = '10'; document.getElementById('effortLevel').value = '8'; // Default to RPE 8 document.getElementById('maxRepsError').innerText = "; document.getElementById('maxRepsError').classList.remove('visible'); document.getElementById('maxReps').style.borderColor = '#ccc'; document.getElementById('results').style.display = 'none'; document.getElementById('primaryResult').innerText = '–'; document.getElementById('estimatedWeight').getElementsByTagName('span')[0].innerText = '–'; document.getElementById('rir').getElementsByTagName('span')[0].innerText = '–'; document.getElementById('rpe').getElementsByTagName('span')[0].innerText = '–'; if (repMaxChart) { repMaxChart.destroy(); repMaxChart = null; ctx = null; var canvas = document.getElementById('repMaxChart'); canvas.getContext('2d'); // Re-initialize context } } function copyResults() { var primaryResult = document.getElementById('primaryResult').innerText; var estimatedWeight = document.getElementById('estimatedWeight').getElementsByTagName('span')[0].innerText; var rir = document.getElementById('rir').getElementsByTagName('span')[0].innerText; var rpe = document.getElementById('rpe').getElementsByTagName('span')[0].innerText; var exerciseType = document.getElementById('exerciseType').options[document.getElementById('exerciseType').selectedIndex].text; var maxReps = document.getElementById('maxReps').value; var effortLevelText = document.getElementById('effortLevel').options[document.getElementById('effortLevel').selectedIndex].text; var assumptions = [ "Max Reps: " + maxReps, "Effort Level: " + effortLevelText, "Exercise Type: " + exerciseType, "Estimated 1RM Score: " + primaryResult, "Estimated Weight Equivalent: " + estimatedWeight, "RIR at 1RM: " + rir, "RPE at 1RM: " + rpe ]; var textToCopy = "— Body Weight Lifting 1RM Estimate —\n\n"; textToCopy += assumptions.join('\n'); textToCopy += "\n\nNote: This is an estimate. Always prioritize proper form."; navigator.clipboard.writeText(textToCopy).then(function() { // Optionally provide feedback to user var originalText = document.querySelector('.copy-button').innerText; document.querySelector('.copy-button').innerText = 'Copied!'; setTimeout(function() { document.querySelector('.copy-button').innerText = originalText; }, 2000); }, function(err) { console.error('Could not copy text: ', err); alert('Failed to copy results. Please copy manually.'); }); } function updateChart(currentMaxReps, currentEffortLevel, currentEstimated1RMScore) { var canvas = document.getElementById('repMaxChart'); if (!canvas) return; if (repMaxChart) { repMaxChart.destroy(); } ctx = canvas.getContext('2d'); repMaxChart = new Chart(ctx, { type: 'line', data: { labels: [], // Will be populated dynamically datasets: [ { label: 'Estimated 1RM Score', data: [], // Will be populated dynamically borderColor: '#004a99', backgroundColor: 'rgba(0, 74, 153, 0.1)', fill: true, tension: 0.4 }, { label: 'Estimated Weight Equivalent (kg)', data: [], // Will be populated dynamically borderColor: '#28a745', backgroundColor: 'rgba(40, 167, 69, 0.1)', fill: true, tension: 0.4 } ] }, options: { responsive: true, maintainAspectRatio: false, scales: { x: { title: { display: true, text: 'Max Repetitions Performed' } }, y: { title: { display: true, text: 'Score / Weight (kg)' }, 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; if (label.includes('Score')) { // No unit for score } else if (label.includes('Weight')) { label += ' kg'; } } return label; } } } } } }); // Populate chart data based on a range of reps around the current input, at the same RPE var baseReps = parseInt(currentMaxReps); var baseEffortLevel = parseInt(currentEffortLevel); var repsRange = [Math.max(1, baseReps – 5), baseReps, Math.min(40, baseReps + 5)]; // Sample 3 points var data1RM = []; var dataWeight = []; var labels = []; var repToPercentMap = { // Copied for chart calculation '1': { '0': 1.00, '1': 0.95, '2': 0.90, '3': 0.85, '4': 0.80 }, '2': { '0': 0.97, '1': 0.93, '2': 0.88, '3': 0.83, '4': 0.78 }, '3': { '0': 0.95, '1': 0.90, '2': 0.85, '3': 0.80, '4': 0.75 }, '4': { '0': 0.93, '1': 0.88, '2': 0.83, '3': 0.78, '4': 0.73 }, '5': { '0': 0.90, '1': 0.85, '2': 0.80, '3': 0.75, '4': 0.70 }, '6': { '0': 0.88, '1': 0.83, '2': 0.78, '3': 0.73, '4': 0.68 }, '7': { '0': 0.85, '1': 0.80, '2': 0.75, '3': 0.70, '4': 0.65 }, '8': { '0': 0.83, '1': 0.78, '2': 0.73, '3': 0.68, '4': 0.63 }, '9': { '0': 0.80, '1': 0.75, '2': 0.70, '3': 0.65, '4': 0.60 }, '10': { '0': 0.78, '1': 0.73, '2': 0.68, '3': 0.63, '4': 0.58 }, '11': { '0': 0.76, '1': 0.71, '2': 0.66, '3': 0.61, '4': 0.56 }, '12': { '0': 0.75, '1': 0.70, '2': 0.65, '3': 0.60, '4': 0.55 }, '13': { '0': 0.73, '1': 0.68, '2': 0.63, '3': 0.58, '4': 0.53 }, '14': { '0': 0.71, '1': 0.66, '2': 0.61, '3': 0.56, '4': 0.51 }, '15': { '0': 0.70, '1': 0.65, '2': 0.60, '3': 0.55, '4': 0.50 }, }; var rirKeyForChart = (10 – baseEffortLevel).toString(); // Generate more points for a smoother curve for (var rep = 1; rep 15) { percent = 0.70 – (rep – 15) * 0.01; } else { percent = 0.80; // Default if very low rep and not in map } if (percent 0) { var score = Math.round(rep / percent); var weight = 0; var exerciseType = document.getElementById('exerciseType').value; if (exerciseType === 'pushups') { weight = Math.round(score * 5 + (rep * 0.5)); if (rep > 30) weight = Math.round(score * 7 + (rep * 0.8)); } else if (exerciseType === 'pullups') { weight = Math.round(score * 3 + (rep * 0.2)); if (rep > 15) weight = Math.round(score * 4 + (rep * 0.5)); } else if (exerciseType === 'dips') { weight = Math.round(score * 4 + (rep * 0.3)); if (rep > 15) weight = Math.round(score * 6 + (rep * 0.7)); } else if (exerciseType === 'squats') { weight = Math.round(score * 8 + (rep * 1)); if (rep > 50) weight = Math.round(score * 10 + (rep * 1.5)); } if (weight < 0) weight = 0; // Ensure non-negative weight data1RM.push(score); dataWeight.push(weight); labels.push(rep.toString()); } } repMaxChart.data.labels = labels; repMaxChart.data.datasets[0].data = data1RM; repMaxChart.data.datasets[1].data = dataWeight; repMaxChart.update(); } // Initial setup for chart window.onload = function() { // Ensure canvas element exists before trying to get context var canvas = document.getElementById('repMaxChart'); if (canvas) { ctx = canvas.getContext('2d'); // Call resetCalculator to set initial state and potentially draw default chart if needed resetCalculator(); // Then calculate with default values calculateBodyweightLifting(); } else { console.error("Canvas element with ID 'repMaxChart' not found."); } };

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