Scientific Precision

Deciphering the Time & Scale of Marketing Impact.

Our framework moves beyond snapshots. We model how marketing energy decays over time (Adstock) and where additional investment reaches the point of diminishing returns (Saturation).

hourglass_emptyTemporal Dynamics

The Adstock Effect: The Echo of Exposure

Marketing doesn't just work the moment it's seen. Adstock represents the prolonged impact of an advertisement on consumer behavior. It accounts for the "lag" and "memory" of your brand in the marketplace.

Geometric Decay

We utilize a non-linear decay function to calculate the half-life of every dollar spent. This ensures your baseline is never underestimated.

The Formula

Aₜ = Xₜ + λAₜ₋₁

Where λ represents the retention rate of memory over time.

Live Model
Week 1
Decay Lag
Residual Impact Over 8 Weeks
Memory Carryover
Efficiency PointID: MMM-SAT-42
$1.24M Spend
4.2x ROI+12% vs Baseline
Incremental Revenue
Media Investment
$5M
$0
$0
$10M
trending_upDiminishing Returns

Saturation: Finding the Breaking Point

Every channel has a ceiling. Saturation modeling identifies the exact point where each additional dollar spent yields less revenue than the previous one. We use Hill functions to map this "S-curve" behavior.

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The Ceiling (K)

The maximum potential contribution of a channel regardless of spend.

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Slope Shape (S)

How quickly a channel reaches peak efficiency vs. saturation.

Identifying the "Sweet Spot"

Our methodology synthesizes Adstock and Saturation to locate the high-efficiency zone for your specific business model.

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Architecture

Scaling below the "S-curve" inflection point leads to inefficient overhead and lost market share potential. We rebuild your foundation.

Inefficiency Zone
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Scalability

Where the marginal contribution per dollar is at its highest. This is the goal of every profit-optimized BuildMMM deployment.

Profit Optimized
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Privacy First

Our causal inference models respect user privacy while identifying the point where CAC exceeds LTV in an cookieless world.

Safe Growth