SMIC Prob-Expert
Also known as: SMIC, Systeme et Matrices d'Impacts Croises, SMIC-PROB-EXPERT, Probabilistic Cross-Impact Method
SMIC Prob-Expert — from the French Systeme et Matrices d'Impacts Croises, Systems and Matrices of Cross-Impacts — is the probabilistic cross-impact method in Michel Godet's la prospective toolkit. It takes a small set of fundamental hypotheses about the future and asks experts for both the simple probability that each hypothesis comes true and the conditional probabilities linking the hypotheses to one another. Because experts' raw estimates are rarely mutually consistent, SMIC's core is a quadratic optimisation that adjusts them minimally into a coherent joint probability distribution over the 2^n possible combinations of the hypotheses. Each combination is an image of the future — a scenario — and the corrected, or net, probabilities rank these images from most to least likely. The method thereby turns scattered expert opinion into a probabilistically weighted set of scenarios, identifying the few core futures that concentrate most of the probability mass.
Key highlights
- Attaches coherent, comparable probabilities to whole scenarios, going beyond purely qualitative narrative methods.
- Elicits only simple and pairwise-conditional probabilities, judgements experts can make far more reliably than full-combination estimates.
- The quadratic correction enforces probabilistic coherence while honouring expert input through a minimal adjustment.
- Ranks the 2^n images of the future so analysts can concentrate on the few core scenarios that hold most of the probability.
Intuition
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How it works
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When to use it
Use SMIC Prob-Expert when you want to attach coherent, comparable probabilities to a set of scenarios built from a small number of well-defined uncertain hypotheses, and when a panel of experts can credibly judge those hypotheses and their interactions. It suits the later, quantifying stage of a la prospective study, where the key variables and actor stakes have already narrowed the future down to a few fundamental binary questions and decision-makers want to know which combinations are most likely. It is appropriate when stakeholders value an explicit probabilistic ranking over purely qualitative narratives. It is poorly suited to problems with many hypotheses, since the two-to-the-n combinations grow unmanageable beyond five or six; to situations where experts cannot meaningfully estimate conditional probabilities; or to deeply novel futures where any probability elicitation would be spurious and a purely qualitative scenario approach is safer.
Strengths & limitations
- Attaches coherent, comparable probabilities to whole scenarios, going beyond purely qualitative narrative methods.
- Elicits only simple and pairwise-conditional probabilities, judgements experts can make far more reliably than full-combination estimates.
- The quadratic correction enforces probabilistic coherence while honouring expert input through a minimal adjustment.
- Ranks the 2^n images of the future so analysts can concentrate on the few core scenarios that hold most of the probability.
- The number of combinations grows as 2^n, so the method is practically limited to about five or six hypotheses.
- Reducing the future to binary hypotheses discards gradations and forces complex uncertainties into yes-or-no form.
- Results depend entirely on subjective expert probabilities, and the correction cannot fix poor or biased underlying judgements.
- Aggregating divergent experts into one distribution can mask genuine disagreement behind a falsely confident consensus.
Common pitfalls
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Applications
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Frequently asked
Why does SMIC need a quadratic program?
Because the probabilities experts supply are almost never mutually consistent. When someone gives a simple probability for each hypothesis and conditional probabilities linking them, those numbers usually violate the laws of probability that bind marginals and conditionals together, so no genuine joint distribution exactly matches them. SMIC's quadratic program searches for the joint distribution over all combinations that obeys the probability axioms while minimising the squared distance from the expert's raw estimates. The quadratic objective makes the correction the smallest possible adjustment that restores coherence, so the expert's intent is preserved as far as logic allows while the contradictions are removed.
What is an 'image of the future' in SMIC?
An image of the future is one complete combination of the hypotheses, with each hypothesis set to either realised or not. With n binary hypotheses there are two-to-the-n such images, and each corresponds to a distinct scenario. SMIC's purpose is to assign a coherent net probability to every image, so that the analyst can see not just how likely each individual hypothesis is but how likely each full pattern of outcomes is. Ranking the images by their net probabilities identifies the core scenarios — usually a few combinations that hold most of the probability mass and are worth developing in detail.
How does SMIC differ from MICMAC?
Both are matrix-based tools in la prospective but they do different jobs. MICMAC performs structural analysis, classifying the system's variables by influence and dependence to reveal which are the key drivers, and produces no probabilities. SMIC works at a later, quantifying stage: it takes a small set of binary hypotheses, elicits simple and conditional probabilities from experts, and computes a coherent probability distribution over scenario combinations to rank them by likelihood. In short, MICMAC tells you which variables matter, while SMIC tells you which combinations of outcomes are most probable, so they are complementary rather than alternatives.
Sources
- 1.Godet, M. (2006). Creating Futures: Scenario Planning as a Strategic Management Tool (2nd ed.). Economica.ISBN 9782717852448
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Cite this page
ScholarGate. (2026, June 23). SMIC Prob-Expert. ScholarGate. https://scholargate.app/futures-foresight-studies/smic-prob-expert