{
  "schemaVersion": 1,
  "datasetId": "csr-crypto-signal-losing-streak-probability-calculator-2026-07-13",
  "title": "Crypto Signal Losing Streak Probability Calculator",
  "description": "Calculate the exact probability of at least one crypto signal losing streak, compare the overlapping-window shortcut, and inspect 144 reproducible scenarios.",
  "canonicalUrl": "https://cryptosignalsreview.com/crypto-signal-losing-streak-probability-calculator/",
  "researchDate": "2026-07-13",
  "datePublished": "2026-07-13",
  "dateModified": "2026-07-13",
  "sourceCommit": "1e2b0f2a3765c3ac08d0682d6f3db6ea962e5983",
  "source": {
    "researchPath": "data/research/crypto-signal-losing-streak-probability-calculator-20260713.json",
    "researchSha256": "e29d0c5bffbee91d310eaa907d29f69aa75fe2ff21f26dd9efcfe69b98480fad",
    "generatorPath": "tools/generate-crypto-signal-losing-streak-probability-calculator.mjs",
    "generatorSha256": "b802875d298991adfeacb2ffd1ad1f5b064bd402f96ddad401824107580d1fd0",
    "checkerPath": "tools/check-crypto-signal-losing-streak-probability-calculator.mjs",
    "checkerSha256": "b5fa4ce9389134fcd2e6a9cf41dd42a9848ebefd4f96d38ce9b51d3481b8c76d",
    "immutableResearchUrl": "https://raw.githubusercontent.com/TheCryptoSimon/CryptoSignalsReview/1e2b0f2a3765c3ac08d0682d6f3db6ea962e5983/data/research/crypto-signal-losing-streak-probability-calculator-20260713.json"
  },
  "selectionEvidence": {
    "property": "sc-domain:cryptosignalsreview.com",
    "searchType": "Web",
    "dateRange": "2026-05-22 through 2026-07-09",
    "sourceArchive": "data/research/crypto-signals-ervaringen-gsc-baseline-20260712.zip",
    "supportingPages": [
      {
        "canonical": "https://cryptosignalsreview.com/crypto-signal-risk-reward/",
        "impressions": 29,
        "clicks": 0,
        "averagePosition": 11.62,
        "use": "Page-level evidence that the site already earns visibility for a quantitative signal-risk decision cluster."
      },
      {
        "canonical": "https://cryptosignalsreview.com/telegram-crypto-signals-red-flags/",
        "impressions": 204,
        "clicks": 0,
        "averagePosition": 12.55,
        "use": "Page-level evidence that Google surfaced the site for signal-claim risk checks, including unrealistic performance framing; the row records impressions, not visits."
      }
    ],
    "selectionBoundary": "These are supporting page rows, not exact-query demand for a losing-streak calculator, general market volume, or a ranking forecast. The win-rate confidence calculator was published after this export and has no comparable baseline row. This canonical is selected for information gain: it solves a distinct run-probability problem with an exact, inspectable recurrence instead of creating query-variation pages."
  },
  "method": {
    "name": "Finite-state dynamic program for the complement event",
    "stateSpace": "j = 0 through r - 1 trailing losses; each state is the joint probability mass that no run of r losses has occurred and the current trailing loss run has length j",
    "initialization": "dp[0] = 1 and every other state is 0 before the first outcome",
    "recurrence": [
      "Let safe = sum(dp[j]) for j = 0 through r - 1.",
      "Add dp[r - 1] * q to an absorbing target-run accumulator using compensated summation.",
      "A win resets the trailing-loss state: next[0] = safe * p.",
      "A loss extends each nonabsorbing state: next[j + 1] += dp[j] * q for j = 0 through r - 2.",
      "The transition from state r - 1 on a loss reaches the target run, is accumulated directly, and is excluded from the no-run states.",
      "Replace dp with next and repeat for all n outcomes."
    ],
    "noRunProbability": "sum(dp[j]) after n outcomes",
    "atLeastOneRunProbability": "compensated sum of every absorbed dp[r - 1] * q transition; mathematically equal to 1 - noRunProbability but numerically stable when the run probability is extremely small",
    "complexity": "O(n * r) time and O(r) memory",
    "assumptions": [
      "Every included outcome is classified using one predeclared binary win-loss rule.",
      "Outcomes are independent under the model.",
      "The win probability p is fixed across all n outcomes.",
      "The sequence contains the complete eligible chronology rather than a selected subset.",
      "The result is a model calculation, not an estimate of the provider's unknown true process."
    ]
  },
  "metrics": {
    "scenarioRows": 144,
    "comparisonRows": 144,
    "winRates": 6,
    "outcomeCounts": 6,
    "streakLengths": 4,
    "providerScores": 0,
    "providerRankings": 0,
    "forecasts": 0
  },
  "defaults": {
    "defaultWinRatePercent": 60,
    "defaultCompletedOutcomes": 100,
    "defaultLosingStreakLength": 5,
    "inputLimits": {
      "winRatePercentMin": 0,
      "winRatePercentMax": 100,
      "completedOutcomesMin": 1,
      "completedOutcomesMax": 10000,
      "losingStreakLengthMin": 1,
      "losingStreakLengthMax": 100,
      "completedOutcomesRule": "finite base-10 integer input only",
      "losingStreakLengthRule": "finite base-10 integer input only",
      "relationalRule": "losing streak length must not exceed completed outcomes"
    },
    "variables": {
      "p": "assumed probability of a win on each completed outcome",
      "q": "assumed probability of a loss on each completed outcome, equal to 1 - p",
      "n": "number of completed binary outcomes",
      "r": "target number of consecutive losses",
      "dpJ": "probability that no target run has occurred and the current trailing loss run has length j"
    },
    "modelAssumptions": [
      "Every included outcome is classified using one predeclared binary win-loss rule.",
      "Outcomes are independent under the model.",
      "The win probability p is fixed across all n outcomes.",
      "The sequence contains the complete eligible chronology rather than a selected subset.",
      "The result is a model calculation, not an estimate of the provider's unknown true process."
    ],
    "exactMethod": {
      "name": "Finite-state dynamic program for the complement event",
      "stateSpace": "j = 0 through r - 1 trailing losses; each state is the joint probability mass that no run of r losses has occurred and the current trailing loss run has length j",
      "initialization": "dp[0] = 1 and every other state is 0 before the first outcome",
      "perOutcomeRecurrence": [
        "Let safe = sum(dp[j]) for j = 0 through r - 1.",
        "Add dp[r - 1] * q to an absorbing target-run accumulator using compensated summation.",
        "A win resets the trailing-loss state: next[0] = safe * p.",
        "A loss extends each nonabsorbing state: next[j + 1] += dp[j] * q for j = 0 through r - 2.",
        "The transition from state r - 1 on a loss reaches the target run, is accumulated directly, and is excluded from the no-run states.",
        "Replace dp with next and repeat for all n outcomes."
      ],
      "noRunProbability": "sum(dp[j]) after n outcomes",
      "atLeastOneRunProbability": "compensated sum of every absorbed dp[r - 1] * q transition; mathematically equal to 1 - noRunProbability but numerically stable when the run probability is extremely small",
      "numericalRule": "Accumulate absorbed mass with compensated summation, calculate the shortcut as -expm1(candidateWindows * log1p(-q^r)), compare the direct and complement totals within tolerance, and clamp final floating-point probabilities to the inclusive range 0 through 1.",
      "complexity": "O(n * r) time and O(r) memory"
    },
    "derivedOutputs": [
      {
        "id": "exact-at-least-one-run",
        "label": "Chance of at least one target losing streak",
        "formula": "compensated sum of absorbed target-run transitions from the finite-state recurrence",
        "status": "primary exact result"
      },
      {
        "id": "exact-no-run",
        "label": "Chance of avoiding the target streak",
        "formula": "sum of the final nonabsorbing states",
        "status": "exact complement"
      },
      {
        "id": "specific-fixed-block",
        "label": "Chance that one specified block is all losses",
        "formula": "q^r",
        "status": "exact for one prespecified block only"
      },
      {
        "id": "overlapping-window-shortcut",
        "label": "Common independent-window shortcut",
        "formula": "-expm1((n - r + 1) * log1p(-q^r)), algebraically equal to 1 - (1 - q^r)^(n - r + 1)",
        "status": "comparison only; generally nonexact when multiple candidate windows overlap. It is exact when there is one candidate window, when r is 1, or at degenerate p = 0 or p = 1 boundaries."
      },
      {
        "id": "shortcut-error",
        "label": "Shortcut minus exact result",
        "formula": "overlapping-window shortcut - exact at-least-one-run probability",
        "status": "method comparison, not model uncertainty"
      }
    ],
    "interpretationRules": [
      "Describe the result as an exact calculation under the stated model, never as the exact probability of a real provider's future outcomes.",
      "Do not infer that a high streak probability makes a strategy unprofitable or that a low streak probability makes it safe.",
      "Do not infer record quality, independence, or a stable win probability from a reported win rate.",
      "Keep loss size, leverage, liquidation, drawdown, and account-survival questions outside the calculator output.",
      "Show the exact result before the shortcut comparison so the approximation cannot become the headline claim."
    ]
  },
  "defaultScenario": {
    "rowKey": "win-rate-60-outcomes-100-streak-5",
    "winRatePercent": 60,
    "lossRatePercent": 40,
    "completedOutcomes": 100,
    "streakLength": 5,
    "candidateWindows": 96,
    "exactAtLeastOneProbability": 0.45907367434132,
    "exactNoRunProbability": 0.54092632565868,
    "specificBlockProbability": 0.01024,
    "overlappingWindowShortcutProbability": 0.627719542444097,
    "shortcutMinusExactPoints": 16.8645868103
  },
  "scenarios": [
    {
      "rowKey": "win-rate-40-outcomes-20-streak-3",
      "winRatePercent": 40,
      "lossRatePercent": 60,
      "completedOutcomes": 20,
      "streakLength": 3,
      "candidateWindows": 18,
      "exactAtLeastOneProbability": 0.927681851093932,
      "exactNoRunProbability": 0.0723181489060682,
      "specificBlockProbability": 0.216,
      "overlappingWindowShortcutProbability": 0.987477555131921,
      "shortcutMinusExactPoints": 5.9795704038
    },
    {
      "rowKey": "win-rate-40-outcomes-20-streak-5",
      "winRatePercent": 40,
      "lossRatePercent": 60,
      "completedOutcomes": 20,
      "streakLength": 5,
      "candidateWindows": 16,
      "exactAtLeastOneProbability": 0.47765109724545,
      "exactNoRunProbability": 0.52234890275455,
      "specificBlockProbability": 0.07776,
      "overlappingWindowShortcutProbability": 0.726155970419228,
      "shortcutMinusExactPoints": 24.8504873174
    },
    {
      "rowKey": "win-rate-40-outcomes-20-streak-7",
      "winRatePercent": 40,
      "lossRatePercent": 60,
      "completedOutcomes": 20,
      "streakLength": 7,
      "candidateWindows": 14,
      "exactAtLeastOneProbability": 0.169798840123392,
      "exactNoRunProbability": 0.830201159876608,
      "specificBlockProbability": 0.0279936,
      "overlappingWindowShortcutProbability": 0.328002368176445,
      "shortcutMinusExactPoints": 15.8203528053
    },
    {
      "rowKey": "win-rate-40-outcomes-20-streak-10",
      "winRatePercent": 40,
      "lossRatePercent": 60,
      "completedOutcomes": 20,
      "streakLength": 10,
      "candidateWindows": 11,
      "exactAtLeastOneProbability": 0.030233088,
      "exactNoRunProbability": 0.969766912,
      "specificBlockProbability": 0.0060466176,
      "overlappingWindowShortcutProbability": 0.0645379462391766,
      "shortcutMinusExactPoints": 3.43048582392
    },
    {
      "rowKey": "win-rate-40-outcomes-50-streak-3",
      "winRatePercent": 40,
      "lossRatePercent": 60,
      "completedOutcomes": 50,
      "streakLength": 3,
      "candidateWindows": 48,
      "exactAtLeastOneProbability": 0.998972835191858,
      "exactNoRunProbability": 0.00102716480814236,
      "specificBlockProbability": 0.216,
      "overlappingWindowShortcutProbability": 0.999991543882502,
      "shortcutMinusExactPoints": 0.101870869064
    },
    {
      "rowKey": "win-rate-40-outcomes-50-streak-5",
      "winRatePercent": 40,
      "lossRatePercent": 60,
      "completedOutcomes": 50,
      "streakLength": 5,
      "candidateWindows": 46,
      "exactAtLeastOneProbability": 0.835036116278352,
      "exactNoRunProbability": 0.164963883721648,
      "specificBlockProbability": 0.07776,
      "overlappingWindowShortcutProbability": 0.975855294046908,
      "shortcutMinusExactPoints": 14.0819177769
    },
    {
      "rowKey": "win-rate-40-outcomes-50-streak-7",
      "winRatePercent": 40,
      "lossRatePercent": 60,
      "completedOutcomes": 50,
      "streakLength": 7,
      "candidateWindows": 44,
      "exactAtLeastOneProbability": 0.425588720944813,
      "exactNoRunProbability": 0.574411279055187,
      "specificBlockProbability": 0.0279936,
      "overlappingWindowShortcutProbability": 0.713290900537033,
      "shortcutMinusExactPoints": 28.7702179592
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      "rowKey": "win-rate-40-outcomes-50-streak-10",
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      "streakLength": 3,
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      "exactNoRunProbability": 8.55647396746647e-7,
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  "officialSources": [
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      "id": "cornell-run-probabilities",
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      "authors": [
        "Steven J. Schwager"
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      "title": "Run Probabilities in Sequences of Bernoulli Trials",
      "publicationDate": "1981-09",
      "url": "https://hdl.handle.net/1813/32857",
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      "use": "Primary technical source for the exact probability of at least one run of k successive outcomes in n Bernoulli trials and for a recursive solution.",
      "boundary": "The report studies Bernoulli runs generally. The implementation uses an equivalent finite-state complement recurrence and does not claim that real trading outcomes are independent or identically distributed."
    },
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      "id": "arxiv-run-recurrence",
      "publisher": "arXiv",
      "authors": [
        "Jungtaek Oh",
        "Chongjin Park",
        "Sungsu Kim"
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      "title": "Recurrence algorithms of waiting time for the success run of length k in relation to generalized Fibonacci sequences",
      "publicationDate": "2022-10-17",
      "url": "https://arxiv.org/abs/2210.08797",
      "accessedAt": "2026-07-13",
      "use": "Primary research context for recurrence algorithms, waiting times, longest runs, and the distinction between independent and Markov-dependent Bernoulli trials.",
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    },
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      "id": "nist-binomial",
      "publisher": "NIST/SEMATECH",
      "title": "1.3.6.6.18. Binomial Distribution",
      "url": "https://itl.nist.gov/div898/handbook/eda/section3/eda366i.htm",
      "accessedAt": "2026-07-13",
      "use": "Official reference for two mutually exclusive outcomes and the fixed single-trial probability assumption.",
      "boundary": "A binomial count distribution alone does not answer an order-sensitive run question; the calculator adds an explicit run-state recurrence."
    },
    {
      "id": "nist-runs",
      "publisher": "NIST/SEMATECH",
      "title": "1.3.5.13. Runs Test for Detecting Non-randomness",
      "url": "https://www.itl.nist.gov/div898/handbook/eda/section3/eda35d.htm",
      "accessedAt": "2026-07-13",
      "use": "Official context that runs are consecutive dichotomous values and that randomness is an assumption to inspect rather than silently grant.",
      "boundary": "The calculator is not a runs test, does not compute a p-value, and does not diagnose nonrandomness from one observed streak."
    },
    {
      "id": "cftc-trading-systems",
      "publisher": "U.S. Commodity Futures Trading Commission",
      "title": "Fraud Advisory: Commodity Trading Systems Sold on the Internet",
      "url": "https://www.cftc.gov/LearnAndProtect/AdvisoriesAndArticles/fraudadv_tradingsystem.html",
      "accessedAt": "2026-07-13",
      "use": "Official investor-protection context on consecutive losses, hypothetical performance, actual market conditions, omitted costs, and break-even effects.",
      "boundary": "The advisory concerns commodity futures and options trading systems, not every crypto product or jurisdiction. It does not validate this model, evaluate a crypto-signal provider, or turn a streak probability into a risk-sizing recommendation."
    }
  ],
  "decisionBoundary": "This calculator answers a narrow probability question under an independent, constant-probability Bernoulli model. It does not verify a provider's record, estimate a true win rate, prove independence, model changing market regimes, include open or omitted calls, measure payoff size, fees, slippage, funding, leverage, drawdown or account survival, predict future results, rank a provider, or recommend a trade, risk size, or subscription.",
  "citationGuidance": {
    "preferredCitation": "CryptoSignalsReview Evidence Desk (2026), Crypto Signal Losing Streak Probability Calculator, research date 2026-07-13.",
    "reuseBoundary": "Derived scenario rows may be reused with the canonical URL, assumed win rate, completed-outcome count, target streak length, independent constant-probability model, exact recurrence label, research date, and decision boundary intact. Do not relabel model output as verified provider performance, a forecast, profitability, safety, or trading advice."
  }
}
