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Consequence probability matrix
Consequence probability matrix









consequence probability matrix consequence probability matrix

These limitations suggest that risk matrices should be used with caution, and only with careful explanations of embedded judgments. Inputs to risk matrices (e.g., frequency and severity categorizations) and resulting outputs (i.e., risk ratings) require subjective interpretation, and different users may obtain opposite ratings of the same quantitative risks.

consequence probability matrix

Categorizations of severity cannot be made objectively for uncertain consequences. Effective allocation of resources to risk-reducing countermeasures cannot be based on the categories provided by risk matrices. For risks with negatively correlated frequencies and severities, they can be "worse than useless," leading to worse-than-random decisions. Risk matrices can mistakenly assign higher qualitative ratings to quantitatively smaller risks. They can assign identical ratings to quantitatively very different risks ("range compression"). Typical risk matrices can correctly and unambiguously compare only a small fraction (e.g., less than 10%) of randomly selected pairs of hazards. In his article 'What's Wrong with Risk Matrices?', Tony Cox argues that risk matrices experience several problematic mathematical features making it harder to assess risks.

consequence probability matrix

In 2019, the three most popular forms of the matrix were: Huihui Ni, An Chen and Ning Chen proposed some refinements of the approach in 2010. The risk matrix was in use by the acquisition reengineering team at the US Air Force Electronic Systems Center in 1995. Ī 5 x 4 version of the risk matrix was defined by the US Department of Defense on March 30 1984, in "MIL-STD-882B System Safety Program Requirements". The values on the risk axis were determined by first determining risk impact and risk probability values in a manner identical to completing a 7 x 7 version of the modern risk matrix. In August 1978, business textbook author David E Hussey defined an investment "risk matrix" with risk on one axis, and profitability on the other. It is said to have been an important step towards the development of the risk matrix. On January 30 1978, a new version of US Department of Defense Instruction 6055.1 ("Department of Defense Occupational Safety and Health Program") was released. For example, the likelihood of death in an aircraft crash is about 1:11 million but death by motor vehicle is 1:5000, but nobody usually survives a plane crash, so it is far more catastrophic. The risk matrix is approximate and can often be challenged. The following is an example matrix of possible personal injuries, with particular accidents allocated to appropriate cells within the matrix: This would be done by weighing the risk of an event occurring against the cost to implement safety and the benefit gained from it. The company or organization then would calculate what levels of risk they can take with different events. However it must be considered that very low probabilities may not be very reliable. The probability of harm occurring might be categorized as 'certain', 'likely', 'possible', 'unlikely' and 'rare'.

  • Minor: injury not causing lost workdays, minimal environmental impact, damage less than a minor accident level.
  • Marginal: injury causing lost workdays, reversible moderate environmental impact, minor accident damage level.
  • Critical: accident level injury resulting in hospitalization, permanent partial disability, significant reversible environmental impact, damage to equipment.
  • Catastrophic: death or permanent total disability, significant irreversible environmental impact, total loss of equipment.
  • For example, the harm severity can be categorized as: US DoD, NASA, ISO), individual projects and organizations may need to create their own or tailor an existing risk matrix. In practice, the risk matrix is a useful approach where either the probability or the harm severity cannot be estimated with accuracy and precision.Īlthough standard risk matrices exist in certain contexts (e.g. Statistically, the level of downside risk can be calculated as the product of the probability that harm occurs (e.g., that an accident happens) multiplied by the severity of that harm (i.e., the average amount of harm or more conservatively the maximum credible amount of harm). Risk is the lack of certainty about the outcome of making a particular choice. This is a simple mechanism to increase visibility of risks and assist management decision making. Risk assessment comparing the likelihood of a risk to its severityĪ risk matrix is a matrix that is used during risk assessment to define the level of risk by considering the category of probability or likelihood against the category of consequence severity.











    Consequence probability matrix