Integrability

Model Connectivity and Coexistence Capability

Definition

Integrability is the ability of a data model to connect, coexist, and interact with other models, sources, systems, and analytical domains without losing semantic coherence or logical stability.

An integrable model can be coupled to new environments,
but it does not become contaminated.

In Power BI, this property ensures that the model can integrate with:

without breaking its internal meaning.

Nature

Structural, semantic, and architectural.

Integrability does not depend on a single table or measure,
but on the overall design of the model and its ability to coexist with other systems.

It emerges when:

Function

To allow the model to stop being an isolated silo and become a reusable component of the data ecosystem.

In practice, integrability enables:

Consequence

An integrable model connects and adds value;
a non-integrable model isolates and fragments.

Signals of Integrability

Signals of Non-Integrability

This is not autonomy; it is structural isolation.

Conceptual Example in Power BI

Non-integrable model (❌)

Integrable model (✅)

Total Sales := CALCULATE( SUM(FactSales[Amount]) )

This measure:

Integrability and Composite Models

Integrability is a prerequisite for:

Without integrability, these approaches collapse.

Interactions

Without integrability, the other properties remain isolated.

Samples

Sample 1 — Conformed dimension (shared Date)

Problem (non-integrable ❌)
Each model has its own DimDate.

👉 Integrating models = immediate conflict.

Integrable solution (✅)
A single conformed DimDate:

📌 Result:
Models can be joined, compared, and scaled without redefining time.

Sample 2 — Measures decoupled from origin

Non-integrable (❌)

Sales Local := SUM(FactSales_ERP[Amount])

If FactSales_CRM is later integrated, the measure fails.

Integrable (✅)

Total Sales := CALCULATE( SUM(FactSales[Amount]) )

📌 Result:
The measure works even if the origin changes or expands.

Sample 3 — Multiple fact integration

Sales vs Budget := CALCULATE( SUM(FactSales[Amount]) ) - CALCULATE( SUM(FactBudget[BudgetAmount]) )

📌 Result:
Both facts share conformed dimensions → natural integration.

Sample 4 — Composite model (Import + DirectQuery)

Total Sales Unified :=

CALCULATE( SUM(FactSales[Amount]) )

📌 Result:
The user does not know or care where the data comes from.
The meaning remains intact.

Sample 5 — Integration between semantic models

Model A (Finance)
Model B (Operations)

📌 Result:

Sample 6 — Integrability vs silos (antipattern)

Antipattern (❌)

👉 Integrating = rebuild everything.

Integrable pattern (✅)

👉 Integrating = connect, not rebuild.

Synthesis

An isolated model may function.
An integrable model can scale.