P(TP < SL | xₜ, regime) · E[R] = p·2.5R − (1−p)·1R · if evidence < threshold: WAIT · P(TP < SL | xₜ, regime) · E[R] = p·2.5R − (1−p)·1R · if evidence < threshold: WAIT · P(TP < SL | xₜ, regime) · E[R] = p·2.5R − (1−p)·1R · if evidence < threshold: WAIT · P(TP < SL | xₜ, regime) · E[R] = p·2.5R − (1−p)·1R · if evidence < threshold: WAIT · P(TP < SL | xₜ, regime) · E[R] = p·2.5R − (1−p)·1R · if evidence < threshold: WAIT · P(TP < SL | xₜ, regime) · E[R] = p·2.5R − (1−p)·1R · if evidence < threshold: WAIT · P(TP < SL | xₜ, regime) · E[R] = p·2.5R − (1−p)·1R · if evidence < threshold: WAIT · P(TP < SL | xₜ, regime) · E[R] = p·2.5R − (1−p)·1R · if evidence < threshold: WAIT ·
feed → freshness → normalize → features → regime → score → risk → decision · feed → freshness → normalize → features → regime → score → risk → decision · feed → freshness → normalize → features → regime → score → risk → decision · feed → freshness → normalize → features → regime → score → risk → decision · feed → freshness → normalize → features → regime → score → risk → decision · feed → freshness → normalize → features → regime → score → risk → decision · feed → freshness → normalize → features → regime → score → risk → decision · feed → freshness → normalize → features → regime → score → risk → decision ·
zₜ = (xₜ − μₜ) / σₜ · spread + slippage + latency · closed candles only · zₜ = (xₜ − μₜ) / σₜ · spread + slippage + latency · closed candles only · zₜ = (xₜ − μₜ) / σₜ · spread + slippage + latency · closed candles only · zₜ = (xₜ − μₜ) / σₜ · spread + slippage + latency · closed candles only · zₜ = (xₜ − μₜ) / σₜ · spread + slippage + latency · closed candles only · zₜ = (xₜ − μₜ) / σₜ · spread + slippage + latency · closed candles only · zₜ = (xₜ − μₜ) / σₜ · spread + slippage + latency · closed candles only · zₜ = (xₜ − μₜ) / σₜ · spread + slippage + latency · closed candles only ·
P(y=1|x) ≠ certainty · drawdown(t) = peak − equity(t) · risk before reward · P(y=1|x) ≠ certainty · drawdown(t) = peak − equity(t) · risk before reward · P(y=1|x) ≠ certainty · drawdown(t) = peak − equity(t) · risk before reward · P(y=1|x) ≠ certainty · drawdown(t) = peak − equity(t) · risk before reward · P(y=1|x) ≠ certainty · drawdown(t) = peak − equity(t) · risk before reward · P(y=1|x) ≠ certainty · drawdown(t) = peak − equity(t) · risk before reward · P(y=1|x) ≠ certainty · drawdown(t) = peak − equity(t) · risk before reward · P(y=1|x) ≠ certainty · drawdown(t) = peak − equity(t) · risk before reward ·
setup ∈ {qualified, rejected, wait} · outcome → calibration → challenger · setup ∈ {qualified, rejected, wait} · outcome → calibration → challenger · setup ∈ {qualified, rejected, wait} · outcome → calibration → challenger · setup ∈ {qualified, rejected, wait} · outcome → calibration → challenger · setup ∈ {qualified, rejected, wait} · outcome → calibration → challenger · setup ∈ {qualified, rejected, wait} · outcome → calibration → challenger · setup ∈ {qualified, rejected, wait} · outcome → calibration → challenger · setup ∈ {qualified, rejected, wait} · outcome → calibration → challenger ·
What the fuck is this?
A trading terminal that measures the market before it gives you a setup.
It checks closed candles, market conditions and risk. If the evidence is weak, it says WAIT.
No guaranteed profit. No crystal ball. Every decision has uncertainty.
Simple enough to use. Serious enough to say no.
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