The software will systematically review all the hypothesis that could explain your observation: stars, satellites, planes, balloons, etc.
An investigation method for UAP is to objectify the facts, establish:
Finally, we consider that a phenomenon is objective when:
Reliable Proofs & Facts
Statements ↔ Hypothesis
(Robustness) R > S (Strangeness)
Extraordinary claim requires
extraordinary proof.
Carl Sagan
Strangeness (S)
S = 1 is unattainable
S = 1 - Max([Hyp])
S is a mathematical measur of the distance to the real. We denote Strangeness as the complement to 1 of the best-known explanatory hypothesis [0-1]. Nonlinear scale.
Robustness (R)
R = 1 is unattainable
R is a measure of the amount of reliable information collected [0-1]. Nonlinear scale.
R = reliability(r) x quantity of information(i)
The classification A, B, C and D is deduced from the concepts of Robustness and Strangeness, computed during the evaluation of the hypotheses and not the reverse.
This makes possible the minimization of the psychological affect or mental projections linked to categories A, B, C and D. But also, it put the proposed classification into context: whilepassing a case from B to D would create an immediate prejudice to the result of investigation, changing the strangeness factor (S) from 0.48 to 0.52 is only a small modification.
This approach reduces the impact of conscious orunconscious expectations about the classification
The Strangeness value (𝑆= 0.550) measures the distance of the observed phenomena from what is currently known or understood. It is calculated as the complement to 1 of the best-scoring hypothesis (in this case, 0.450).
Importantly, the strangeness evaluation does not follow a linear progression. Small increases in the strangeness value may represent disproportionately larger gaps in understanding, particularly as the value approaches 1. This non-linear behavior reflects the increasing difficulty of explaining phenomena as they deviate further from known frameworks.
The GEIPAN's methodology incorporates this concept for several reasons:
By defining strangeness as the complement to the best available hypothesis, we provide a quantitative framework to measure how far a phenomenon deviates from established knowledge.
This helps frame the unknown in a systematic way, offering a starting point for further investigation while avoiding premature conclusions.
The use of a non-linear progression in the strangeness metric is particularly important, as it captures the exponential challenges of explaining phenomena as they move farther from known parameters.
This approach aligns well with how human understanding tends to work—where small gaps in knowledge are easier to close, but larger gaps require exponentially more effort, resources, and breakthroughs.
Tying the strangeness value to the complement of the best hypothesis score creates an objective baseline for evaluating phenomena.
At the same time, the methodology remains adaptive, allowing for refinement as new hypotheses or data become available.
This approach can facilitate discussions across disciplines, providing a common language for scientists, sociologists, engineers, and policymakers to evaluate the « distance » of phenomena from what is known in their respective domains.
Acknowledging a high strangeness value reflects intellectual humility—it recognizes the limits of current knowledge while maintaining an openness to explore new possibilities. This is particularly important in UAP research, where preconceived notions can often skew analyses.
While Strangeness is an essential dimension for evaluating a case, it is not sufficient on its own to draw conclusions. Strangeness measures how far a phenomenon deviates from known frameworks, but without corroborating evidence, it remains speculative. Equally important is the dimension of Robustness, which quantifies the Quantity of Reliable information available. Robustness can be expressed as:
𝑅 = λ x ρ
where represents Robustness, λ is the Quantity of useful Information collected, and ρ is the Reliability of that information, both ranging from 0 to 1. The product illustrates a key principle:
Like Strangeness, Robustness is also ranging from 0 to 1, with a non-linear progression. This balance ensures that robustness reflects both the extent and the reliability of the available evidence.
Unlike a mathematical proof, where conclusions are absolute, evaluating unexplained phenomena resembles a judicial process: a convergence of facts must collectively align to form the most plausible explanation, while uncertainties inevitably remain due to the complexity of the real world.
As Carl Sagan famously stated, « Extraordinary claims require extraordinary evidence », and so to close a case we need to ensure that 𝑅 > 𝑆
In this sense, as Strangeness increases, so too must Robustness be reinforced proportionally to maintain a grounded and rigorous analysis.
Thus, while plausible explanations are explored, the unresolved aspect of robustness—due to incomplete or unsourced testimonies—should remain a key focus to complete this work. Evaluating robustness demands access to sourced evidence, such as direct testimonies, imagery, or physical data. Without it, even the most striking phenomena risk falling into conjecture.
The investigator is invited to create a table of hypothesis in order to evaluate each explanatory phenomenon that could be relevant in the observational context. It is important to remain open:
Each hypothesisis broken down in atable of argumentsmade of a standardizedlist ofcore elements.Each element is a unique descriptive criteria, orthogonal to the others: size, color, shape, trajectory, etc…
| ELEMENT | UAP | HYP | PRO ARGUMENTS | CONS ARGUMENTS | ARG VALUE [-1, 1] |
|---|---|---|---|---|---|
| Shape | Sphere | Sphere | Exactly the same shape | None | 1 |
| Angular Velocity | None | Hight | The phenomena was described as motionless | A very short observation | -.8 |
| OBS. Phenomena | ELEMENT | UAP | HYP Tennis Ball | ARG VALUE [-1, 1] | HYP 1. Tennis Ball | HYP 2. Sun |
|---|---|---|---|---|---|---|
|
Shape | Sphere | Sphere | 1 |
|
|
| Colour | Yellow | Yellow | 1 | |||
| Elevation | 70° | 65° | .8 | |||
| Azimut | 225° | 200° | .5 | |||
| App. size | .5° | .5° | .9 | |||
| Trajectory | Linear | Curved | 0 | |||
| Angular Velocity | None | High | -.8 | |||
| Weakiest Argument | -.8 | Hyp. reliability .1 | ||||
The weakiest value is translated to a score between [0, 1]: this is the reliability of our hypothesis:
Hyp = (Min( [Arg] ) + 1) / 2
Given the uncertainties associated with the data collected, it could be usefull to take the average of the two weakiest elements.
If several hypothesis are computed, then, the best one give us the Strangeness:
S = 1 - Max( [Hyp] )
In summary, the array of arguments allows:
Finally, for themost complex cases (with higher strangeness ~ 2-5%), a panel of experts (like a jury) may be requested to cross-check the investigation and ensure that no hypothesis or elements were forgotten.