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Notebook hibernation is an example of orthogonal persistence using a system image because it does not require any actions by the programs running on the machine. An example of non-orthogonal persistence using a system image is a simple text editing program executing specific instructions to save an entire document to a file.
Persistence(PS) is a key personality trait identified by psychiatrist C. Robert Cloninger in his Psychobiological Model of Personality. [1] It describes an individual's propensity to remain motivated, resilient and goal-driven in the face of challenges and difficulties they may encounter whilst carrying out tasks and working towards goals.
Persistent data in the field of data processing denotes information that is infrequently accessed and not likely to be modified. [1]Static data is information, for example a record, that does not change and may be intended to be permanent.
In the partial persistence model, a programmer may query any previous version of a data structure, but may only update the latest version. This implies a linear ordering among each version of the data structure. [3] In the fully persistent model, both updates and queries are allowed on any version of the data structure.
An example of such research is Quinn et al.'s correlational study which examined the levels of persistence of smokers vs. non-smokers using the Anagram Persistence Task (APT) and the Mirror-Tracing Persistence Task (MTPT). As predicted, non-smokers had higher levels of persistence than smokers.
In psychology, grit is a positive, non-cognitive trait based on a person's perseverance of effort combined with their passion for a particular long-term goal or end state (a powerful motivation to achieve an objective).
Persistence (discontinuity), a concept in geotechnical engineering; Persistence (linguistics), a principle of grammaticalization; Persistence (psychology), a personality trait; Persistence of vision, a theory on how the illusion of motion in films is achieved; Persistence forecasting, predicting the future to be the same as the present
A persistence module is q-tame if the rank of is finite for all <. There are examples of q-tame persistence modules that fail to be pointwise finite. [75] However, it turns out that a similar structure theorem still holds if the features that exist only at one index value are removed. [74]