Arb Betting Calculator

Arbitrage Betting Calculator – Lock In Profits :root { –primary-color: #004a99; –success-color: #28a745; –background-color: #f8f9fa; –text-color: #333; –border-color: #ccc; –card-background: #fff; –shadow: 0 2px 4px rgba(0,0,0,.1); } 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: 20px; display: flex; flex-direction: column; align-items: center; } .container { width: 100%; max-width: 960px; background-color: var(–card-background); padding: 30px; border-radius: 8px; box-shadow: var(–shadow); margin-bottom: 30px; } h1, h2, h3 { color: var(–primary-color); text-align: center; } h1 { margin-bottom: 20px; } h2 { margin-top: 30px; margin-bottom: 15px; border-bottom: 2px solid var(–primary-color); padding-bottom: 5px; } .calculator-wrapper { background-color: var(–card-background); padding: 25px; border-radius: 8px; box-shadow: var(–shadow); margin-bottom: 30px; } .loan-calc-container { display: flex; 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Arbitrage Betting Calculator

Find guaranteed profit opportunities by comparing odds across different bookmakers.

Arbitrage Betting Calculator

The total amount you are willing to bet across all legs of the arbitrage.
Decimal odds offered by the first bookmaker for outcome A (e.g., Home Win).
Decimal odds offered by the second bookmaker for outcome B (e.g., Away Win or Draw).

Arbitrage Betting Results

$0.00
0.00
Stake on B
0.00%
Implied Probability A
0.00%
Implied Probability B
0.00%
Arb Percentage
Stake Breakdown
Outcome Bookmaker Odds Stake Potential Return
A 1 N/A N/A N/A
B 2 N/A N/A N/A
Potential Return Analysis

{primary_keyword} Definition

{primary_keyword} refers to the practice of simultaneously placing bets on all possible outcomes of an event across different bookmakers to guarantee a profit, regardless of the event's actual outcome. This profit is derived from discrepancies in the odds offered by various betting platforms. Essentially, it's a risk-free profit strategy if executed correctly, leveraging market inefficiencies. It's often called "surebetting" or "risk-free betting."

Who should use it: This strategy is primarily for individuals who have access to multiple bookmaker accounts, understand decimal odds, and are disciplined enough to execute trades quickly. Professional bettors and serious punters often employ arbitrage betting to generate consistent, albeit often small, profits. It requires careful management of stakes and a keen eye for odds changes.

Common misconceptions: A frequent misconception is that arbitrage betting is illegal or overly complex. While it requires diligence, it's a legitimate strategy. Another myth is that it guarantees massive profits instantly; in reality, arbitrage opportunities usually yield small percentages of the stake, necessitating high volume for significant returns. Also, it's not entirely risk-free; human errors, bet cancellations, or odds refreshing too quickly can introduce risks.

{primary_keyword} Formula and Mathematical Explanation

The core principle behind {primary_keyword} is to identify odds where the sum of the implied probabilities of all outcomes is less than 100%. If the sum is greater than 100%, it represents an unfavorable market for the bettor. If it's exactly 100%, there's no profit to be made. When the sum is less than 100%, an arbitrage opportunity exists.

The formula to check for an arbitrage opportunity and calculate the required stakes is as follows:

First, calculate the sum of the implied probabilities for each outcome:

Implied Probability (Outcome X) = 1 / Odds (Outcome X)

Total Implied Probability = (1 / Odds A) + (1 / Odds B) + ...

If Total Implied Probability < 1, an arbitrage opportunity exists.

To calculate the stakes for each outcome, use the following formulas:

Stake for Outcome A = (Total Stake * (1 / Odds A)) / Total Implied Probability

Stake for Outcome B = (Total Stake * (1 / Odds B)) / Total Implied Probability

The guaranteed profit is then:

Guaranteed Profit = Total Stake - (Stake for A + Stake for B)

Or, alternatively:

Guaranteed Profit = (Total Stake * Total Implied Probability) - Total Stake

The "Arb Percentage" or Profit Margin is calculated as:

Arb Percentage = (Guaranteed Profit / Total Stake) * 100

Variables Used in {primary_keyword} Calculation
Variable Meaning Unit Typical Range
Odds A Decimal odds offered by Bookmaker 1 for Outcome A Decimal Number 1.01 – 1000.00+
Odds B Decimal odds offered by Bookmaker 2 for Outcome B Decimal Number 1.01 – 1000.00+
Total Stake The total capital allocated to be bet across all outcomes. Currency Unit (e.g., $) 10.00 – 10000.00+
Stake A The calculated amount to bet on Outcome A. Currency Unit (e.g., $) Calculated
Stake B The calculated amount to bet on Outcome B. Currency Unit (e.g., $) Calculated
Implied Probability A The probability of Outcome A occurring based on its odds. Percentage (%) 0% – 100%
Implied Probability B The probability of Outcome B occurring based on its odds. Percentage (%) 0% – 100%
Total Implied Probability Sum of implied probabilities for all outcomes. Percentage (%) <100% for arbitrage
Guaranteed Profit The risk-free profit secured from the arbitrage. Currency Unit (e.g., $) Positive Value
Arb Percentage The profit margin relative to the total stake. Percentage (%) Typically 0.5% – 5%

Practical Examples (Real-World Use Cases)

Example 1: Two-Way Market (e.g., Tennis Match)

Consider a tennis match between Player A and Player B.

  • Bookmaker 1 offers 2.10 odds on Player A to win.
  • Bookmaker 2 offers 2.00 odds on Player B to win.
  • You decide to use a Total Stake of $100.

Calculation:

  • Implied Probability A = 1 / 2.10 = 0.4762 (47.62%)
  • Implied Probability B = 1 / 2.00 = 0.5000 (50.00%)
  • Total Implied Probability = 47.62% + 50.00% = 97.62%
  • Since 97.62% < 100%, an arbitrage exists.
  • Stake A = ($100 * 0.4762) / 0.9762 = $48.77
  • Stake B = ($100 * 0.5000) / 0.9762 = $51.23
  • Total Stake = $48.77 + $51.23 = $100.00
  • Guaranteed Profit = $100.00 – $100.00 = $0.00 (This is where the calculator's profit calculation is more direct: $100 * (1 – 0.9762) = $2.38)
  • Potential Return if A wins = $48.77 * 2.10 = $102.42
  • Potential Return if B wins = $51.23 * 2.00 = $102.46

Result Interpretation: Regardless of who wins the match, you are guaranteed to have $102.42 – $102.46, resulting in a guaranteed profit of approximately $2.38 – $2.46 on your $100 stake. This represents an arb percentage of about 2.38%.

Example 2: Three-Way Market (e.g., Football Match – Home/Draw/Away)

Consider a football match with three possible outcomes:

  • Bookmaker 1 offers 2.50 odds on Home Win.
  • Bookmaker 2 offers 3.50 odds on Draw.
  • Bookmaker 3 offers 3.00 odds on Away Win.
  • You decide to use a Total Stake of $500.

Calculation:

  • Implied Probability Home = 1 / 2.50 = 0.4000 (40.00%)
  • Implied Probability Draw = 1 / 3.50 = 0.2857 (28.57%)
  • Implied Probability Away = 1 / 3.00 = 0.3333 (33.33%)
  • Total Implied Probability = 40.00% + 28.57% + 33.33% = 101.90%
  • Since 101.90% > 100%, there is NO arbitrage opportunity here. This scenario would result in a loss if you bet proportionally.

Let's adjust the odds to create an arbitrage:

  • Bookmaker 1 offers 2.50 odds on Home Win.
  • Bookmaker 2 offers 3.80 odds on Draw.
  • Bookmaker 3 offers 3.20 odds on Away Win.
  • Total Stake = $500.

Revised Calculation:

  • Implied Probability Home = 1 / 2.50 = 0.4000 (40.00%)
  • Implied Probability Draw = 1 / 3.80 = 0.2632 (26.32%)
  • Implied Probability Away = 1 / 3.20 = 0.3125 (31.25%)
  • Total Implied Probability = 40.00% + 26.32% + 31.25% = 97.57%
  • Since 97.57% < 100%, an arbitrage exists.
  • Stake Home = ($500 * 0.4000) / 0.9757 = $205.00
  • Stake Draw = ($500 * 0.2632) / 0.9757 = $134.93
  • Stake Away = ($500 * 0.3125) / 0.9757 = $160.07
  • Total Stake = $205.00 + $134.93 + $160.07 = $500.00
  • Guaranteed Profit = $500 * (1 – 0.9757) = $12.15
  • Potential Return (Home Win) = $205.00 * 2.50 = $512.50
  • Potential Return (Draw) = $134.93 * 3.80 = $512.73
  • Potential Return (Away Win) = $160.07 * 3.20 = $512.22

Result Interpretation: In this scenario, regardless of the football match's outcome, your total payout will be between $512.22 and $512.73, yielding a guaranteed profit of approximately $12.15 on your $500 stake. The arb percentage is around 2.43%.

How to Use This {primary_keyword} Calculator

Using the Arbitrage Betting Calculator is straightforward and designed to help you quickly identify and quantify profit opportunities.

  1. Enter Total Stake: Input the total amount of money you are prepared to bet across all outcomes of the event. This is your total investment for this specific arbitrage opportunity.
  2. Input Odds for Outcome A: Enter the decimal odds provided by the first bookmaker for the first outcome (e.g., Team A to win).
  3. Input Odds for Outcome B: Enter the decimal odds provided by the second bookmaker for the second outcome (e.g., Team B to win or Draw). For events with more than two outcomes, you would need to find odds for all potential results across different bookmakers. This calculator is simplified for two outcomes but the principle extends.
  4. Click 'Calculate': The calculator will instantly process the information.

How to Read Results:

  • Main Result (Highlighted Profit): This is your guaranteed profit in your chosen currency unit. It's the risk-free return you can expect.
  • Stake on B: Shows the calculated amount you need to bet on the second outcome to ensure the profit. The stake for Outcome A is derived from your Total Stake minus the Stake on B (or calculated directly).
  • Implied Probability A/B: Displays the probability of each outcome occurring based on the odds provided. This helps understand the market's perceived likelihood.
  • Arb Percentage: This is your profit margin, expressed as a percentage of your total stake. A higher percentage indicates a more lucrative arbitrage opportunity.
  • Stake Breakdown Table: Provides a clear view of how much to stake on each outcome and the potential return for each, confirming the guaranteed profit across all scenarios.
  • Return Chart: Visually represents the potential returns for each outcome, illustrating the consistency of your profit.

Decision-Making Guidance: If the calculator shows a positive profit and a reasonable arb percentage (often above 1-2%), it indicates a valid arbitrage opportunity. Use the 'Copy Results' button to quickly save the details. Always double-check the odds on the bookmaker sites before placing your bets, as odds can change rapidly. Remember to execute your bets quickly and efficiently.

Key Factors That Affect {primary_keyword} Results

While arbitrage betting aims for risk-free profit, several external factors can influence the actual outcome and the viability of opportunities:

  1. Odds Fluctuations: This is the most significant factor. Bookmakers constantly update odds based on betting volume, news, and other factors. An arbitrage opportunity might disappear within seconds, requiring swift execution. If odds change between placing the first and second bet, the guaranteed profit can shrink or even turn into a loss.
  2. Bookmaker Limits: Some bookmakers may limit the maximum stake a user can place, especially on arbitrage opportunities or winning accounts. This can prevent you from placing the exact calculated stake required for a specific arbitrage.
  3. Bet Acceptance Speed: The time it takes for a bookmaker to accept your bet is crucial. If the odds change while your bet is pending, the bookmaker might void the bet or change the odds.
  4. Account Restrictions (Gubbing): Bookmakers are generally not fond of arbitrage bettors, as they represent a guaranteed loss for the bookmaker. If detected, they might limit your account's betting capabilities (often called "gubbing"), making it difficult or impossible to place arbitrage bets.
  5. Bet Cancellation/Voiding: In rare cases, a bookmaker might void a bet due to a palpable error (a clearly incorrect price) or other rule violations. If one leg of your arbitrage is voided, you are left exposed to the outcome of the remaining bet(s), turning a sure profit into a potentially significant risk.
  6. Human Error: Miscalculating stakes, selecting the wrong outcome, betting on the wrong market, or even typos when entering odds into the calculator can lead to costly mistakes. Meticulous attention to detail is paramount.
  7. Payment Processing Fees and Times: Moving money between bookmaker accounts can incur fees or delays, impacting the efficiency and profitability of arbitrage betting.
  8. Currency Exchange Rates: If betting across different currencies, fluctuations in exchange rates can eat into profits.

Frequently Asked Questions (FAQ)

Is arbitrage betting legal?

Yes, arbitrage betting is legal in most jurisdictions where sports betting is permitted. It's a strategy that exploits market odds, not an illegal activity.

How much profit can I expect from arbitrage betting?

Profits from arbitrage bets are typically small, usually ranging from 0.5% to 5% of your total stake. Significant profits require a large bankroll and placing many arbitrage bets consistently.

What is a 'palpable error' in betting odds?

A palpable error (or "palp") is an obvious mistake in the odds offered by a bookmaker, such as odds being significantly mispriced compared to the market or related markets. Bookmakers usually reserve the right to void bets placed on palpable errors.

Can I use arbitrage betting on any event?

Arbitrage opportunities can arise in almost any event where odds are offered, from football matches and tennis to horse racing and obscure e-sports. However, the frequency and size of the opportunities vary.

What happens if a bookmaker cancels one of my bets?

If a bookmaker cancels one leg of your arbitrage, you might be left exposed. For example, if you bet on Outcome A at Bookmaker 1 and Outcome B at Bookmaker 2, and Bookmaker 2 voids the bet on Outcome B, you would only have the bet on Outcome A standing. If Outcome A occurs, you lose that stake; if Outcome B occurs, you win that stake but have lost the stake on A.

How do I avoid being detected by bookmakers?

Bookmakers detect arbitrage bettors by looking for patterns like consistently betting on low-margin odds, placing bets very quickly after odds appear, and using similar stake patterns across accounts. Betting small amounts that aren't exact arbitrage stakes, avoiding obvious arbs, and not betting on every single opportunity can help.

What is the difference between arbitrage betting and matched betting?

Arbitrage betting involves finding discrepancies in odds between bookmakers to guarantee profit. Matched betting, on the other hand, uses free bets and promotions offered by bookmakers to create profit, often by 'laying' the bet on a betting exchange.

Do I need a large bankroll to start arbitrage betting?

While you can start with a smaller bankroll, larger amounts allow you to pursue more arbitrage opportunities and generate more substantial profits due to the low profit margins per bet. A bankroll of at least a few thousand dollars is often recommended for serious arbitrage betting.

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'#ccc' : 'red'; return isValid; } function formatCurrency(amount) { return "$" + amount.toFixed(2); } function formatPercentage(percent) { return percent.toFixed(2) + "%"; } function calculateArb() { var stakeAInput = document.getElementById("stakeA"); var oddsAInput = document.getElementById("oddsA"); var oddsBInput = document.getElementById("oddsB"); var stakeAError = document.getElementById("stakeAError"); var oddsAError = document.getElementById("oddsAError"); var oddsBError = document.getElementById("oddsBError"); var resultsDiv = document.getElementById("results"); // Validation var isStakeAValid = validateInput('stakeA', 'stakeAError', 1, null, false); // Total Stake must be positive var isOddsAValid = validateInput('oddsA', 'oddsAError', 1.01, null, false); // Odds must be greater than 1 var isOddsBValid = validateInput('oddsB', 'oddsBError', 1.01, null, false); // Odds must be greater than 1 if (!isStakeAValid || !isOddsAValid || !isOddsBValid) { resultsDiv.style.display = 'none'; return; } var totalStake = parseFloat(stakeAInput.value); var oddsA = parseFloat(oddsAInput.value); var oddsB = parseFloat(oddsBInput.value); var impliedProbA = 1 / oddsA; var impliedProbB = 1 / oddsB; var totalImpliedProb = impliedProbA + impliedProbB; var profit = 0; var stakeB = 0; var arbPercentage = 0; var formula = ""; var returnA = 0; var returnB = 0; if (totalImpliedProb totalStake + 0.01 || stakeAOnly + stakeB < totalStake – 0.01) { // Recalculate if there's a significant deviation, use the total stake as the base stakeAOnly = (totalStake * impliedProbA) / totalImpliedProb; stakeB = (totalStake * impliedProbB) / totalImpliedProb; profit = (stakeAOnly * oddsA) – totalStake; // Profit based on actual stakes if (profit < 0) profit = 0; // Avoid negative profit due to rounding returnA = stakeAOnly * oddsA; returnB = stakeB * oddsB; } resultsDiv.style.display = 'block'; } else { // No arbitrage opportunity profit = 0; stakeB = 0; stakeAOnly = 0; returnA = 0; returnB = 0; arbPercentage = 0; formula = "The sum of implied probabilities is 100% or greater, indicating no arbitrage opportunity. Betting proportionally on these odds would likely result in a loss or break-even."; resultsDiv.style.display = 'block'; // Show results section even if no profit } document.getElementById("profitDisplay").textContent = formatCurrency(profit); document.getElementById("stakeBDisplay").textContent = formatCurrency(stakeB); document.getElementById("impliedProbabilityA").textContent = formatPercentage(impliedProbA); document.getElementById("impliedProbabilityB").textContent = formatPercentage(impliedProbB); document.getElementById("arbPercentage").textContent = formatPercentage(arbPercentage); document.getElementById("formulaExplanation").textContent = formula; // Update table document.getElementById("tableOddsA").textContent = oddsA.toFixed(2); document.getElementById("tableOddsB").textContent = oddsB.toFixed(2); if (totalImpliedProb < 1) { document.getElementById("tableStakeA").textContent = formatCurrency(stakeAOnly); document.getElementById("tableStakeB").textContent = formatCurrency(stakeB); document.getElementById("tableReturnA").textContent = formatCurrency(returnA); document.getElementById("tableReturnB").textContent = formatCurrency(returnB); } else { document.getElementById("tableStakeA").textContent = "N/A"; document.getElementById("tableStakeB").textContent = "N/A"; document.getElementById("tableReturnA").textContent = "N/A"; document.getElementById("tableReturnB").textContent = "N/A"; } // Update Chart updateChart(returnA, returnB, stakeAOnly, stakeB); } function resetCalculator() { document.getElementById("stakeA").value = "100"; document.getElementById("oddsA").value = "2.00"; document.getElementById("oddsB").value = "2.10"; // Clear errors document.getElementById("stakeAError").textContent = ''; document.getElementById("oddsAError").textContent = ''; document.getElementById("oddsBError").textContent = ''; document.getElementById("stakeA").style.borderColor = '#ccc'; document.getElementById("oddsA").style.borderColor = '#ccc'; document.getElementById("oddsB").style.borderColor = '#ccc'; calculateArb(); // Recalculate with default values } function copyResults() { var mainResultEl = document.getElementById("profitDisplay"); var stakeBEl = document.getElementById("stakeBDisplay"); var probAEl = document.getElementById("impliedProbabilityA"); var probBEl = document.getElementById("impliedProbabilityB"); var arbPercEl = document.getElementById("arbPercentage"); var formulaEl = document.getElementById("formulaExplanation"); var stakeAInput = document.getElementById("stakeA"); var oddsAInput = document.getElementById("oddsA"); var oddsBInput = document.getElementById("oddsB"); var stakeTableA = document.getElementById("tableStakeA"); var stakeTableB = document.getElementById("tableStakeB"); var textToCopy = "Arbitrage Betting Results:\n\n"; textToCopy += "Guaranteed Profit: " + mainResultEl.textContent + "\n"; textToCopy += "Stake on Outcome B: " + stakeBEl.textContent + "\n"; textToCopy += "Implied Probability (A): " + probAEl.textContent + "\n"; textToCopy += "Implied Probability (B): " + probBEl.textContent + "\n"; textToCopy += "Arb Percentage: " + arbPercEl.textContent + "\n\n"; textToCopy += "Key Assumptions:\n"; textToCopy += "Total Stake: $" + parseFloat(stakeAInput.value).toFixed(2) + "\n"; textToCopy += "Odds for Outcome A: " + parseFloat(oddsAInput.value).toFixed(2) + "\n"; textToCopy += "Odds for Outcome B: " + parseFloat(oddsBInput.value).toFixed(2) + "\n\n"; if(stakeTableA.textContent !== "N/A") { textToCopy += "Stake Breakdown:\n"; textToCopy += "Stake on A: " + stakeTableA.textContent + "\n"; textToCopy += "Stake on B: " + stakeTableB.textContent + "\n"; } textToCopy += "\nFormula Used: " + formulaEl.textContent; navigator.clipboard.writeText(textToCopy).then(function() { // Optional: Show a success message var originalText = event.target.textContent; event.target.textContent = 'Copied!'; setTimeout(function(){ event.target.textContent = originalText; }, 1500); }).catch(function(err) { console.error('Failed to copy text: ', err); // Optional: Show an error message }); } // Charting Logic var myChart = null; // Global variable to hold chart instance function updateChart(returnA, returnB, stakeA, stakeB) { var ctx = document.getElementById('returnChart').getContext('2d'); // Destroy previous chart instance if it exists if (myChart) { myChart.destroy(); } // Prepare data var labels = ['Outcome A', 'Outcome B']; var dataValues = [returnA, returnB]; var stakeValues = [stakeA, stakeB]; // Store stakes for tooltips or legend // Define colors for the chart bars var colors = ['#004a99', '#28a745']; // Primary blue and Success green var hoverColors = ['#003366', '#218838']; // Darker shades on hover // Create new chart instance myChart = new Chart(ctx, { type: 'bar', // Use bar chart for clear comparison of returns data: { labels: labels, datasets: [{ label: 'Potential Return', data: dataValues, backgroundColor: colors, borderColor: '#ffffff', // White border for bars borderWidth: 1 }, { label: 'Stake Amount', data: stakeValues, backgroundColor: 'rgba(255, 193, 7, 0.5)', // Warning yellow, semi-transparent borderColor: '#ffc107', borderWidth: 1, type: 'line', // Display stakes as a line overlay fill: false, pointRadius: 4, pointBackgroundColor: '#ffc107' }] }, options: { responsive: true, maintainAspectRatio: false, // Allow custom height/width scales: { y: { beginAtZero: true, title: { display: true, text: 'Amount ($)' } }, x: { title: { display: true, text: 'Bet Outcome' } } }, plugins: { title: { display: true, text: 'Potential Returns vs. Stakes', font: { size: 16 } }, tooltip: { callbacks: { label: function(context) { var label = context.dataset.label || ''; if (label) { label += ': '; } if (context.parsed.y !== null) { label += formatCurrency(context.parsed.y); } return label; } } }, legend: { position: 'top', } } } }); } // Initial calculation and chart setup on page load document.addEventListener('DOMContentLoaded', function() { resetCalculator(); // Set default values and perform initial calculation // Ensure canvas is sized appropriately if needed or set fixed size in CSS var canvas = document.getElementById('returnChart'); canvas.height = 300; // Example fixed height });

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