Collect evidence and execute five institutional-method programs
The system runs original Concordal research, quant diagnostics and five independent method engines. Each program returns applicability, calculations, company evidence, missing gates and its own conclusion; insufficient evidence is withheld rather than replaced with a teaching example.
Morgan Stanley / 摩根士丹利:base-rate and reference-class program
Enter a ticker above to run the base-rate program on real historical samples and current company evidence. The sample debugger below verifies event rates, Wilson 95% intervals, mean, median, sample standard deviation and descriptive z-scores; example data never enters a live conclusion.
Counterpoint Global Insights — Bayes and Base Rates 2.0
PDF physical pages p1–6 contain the methodology; p7–10 are notes / disclaimer
Concordal is an independent educational tool and is not affiliated with, partnered with, sponsored by or endorsed by Morgan Stanley. The name identifies public framework lineage only; this page uses no institutional logo or proprietary model and gives no buy/sell advice.
Reference-class event rate and 95% interval
Define the comparable sample and event before asking what usually happens. The page uses a Wilson score interval, avoiding the instability of a simple Wald interval in small samples or extreme rates.
p̂ = k ÷ n · Wilson 95% CI = (p̂ + z²/2n ± z√[p̂(1−p̂)/n + z²/4n²]) ÷ (1 + z²/n)This is an input-quality gate, not a claim that the event will or will not occur.
- One non-empty, currently active reference class is defined
- n and k are valid integers with 0 ≤ k ≤ n
- Sample size n = 40; gate requires n ≥ 30
- The 95% interval satisfies 0 ≤ lower ≤ event rate ≤ upper ≤ 100%
- No future leakage or ex-post survivor screen
- Observation windows are non-overlapping and independently counted
The formula-debugging gate passed; only a preserved and independently verified sample list, freeze time and sources can support live-program disclosure
Mean, median, sample standard deviation and descriptive z-score
Enter historical observations and one forecast. The z-score answers only “how many sample standard deviations is the forecast from the sample mean”; this debugger never converts it into a normal-tail probability.
s = √[Σ(xᵢ − x̄)² ÷ (n − 1)] · z = (forecast − x̄) ÷ sUsed for descriptive statistics only
Denominator is n−1
Distance from the sample mean only; never converted into event probability
Real company growth, return and valuation distributions may be skewed, fat-tailed, segmented or regime-dependent. Without testing the distributional assumptions, a normal-tail area must not be presented as the “probability the forecast occurs.”
How to use the sample debugger correctly
- • Start with a broad reference class and treat industry, scale or stage filters as sensitivities; narrower classes easily reduce both sample size and transferability.
- • Separate nominal from real values and organic from acquired growth, and show time slices across market, rate or technology regimes.
- • The page cannot verify your leakage-free or non-overlap declarations; real research must retain the sample list, freeze time and source evidence.