<abstract xmlns="http://www.w3.org/1999/xhtml"><p>This article guides the reader through the seemingly simple issues of the assessment, protec-tion and transfer of the potentials of an object’s functionality through its internal and external buffers, by employing Cartesian multiplication and signatures. The change in the potentials of buffers and the functionality of objects is the focus of this research, guaranteeing the correct use of potentials in relation to the whole “shell” of the object. In order to avoid any collision in the transport of functional potentials, each proper buffer is, by definition, connected to one and only one object. On the probability scale ∑ [0..1], the potential of the object’s functionality is expressed as the system sum [0..1] of all the potentials of its proper buffer components. A practical and important part of the article contains two methodologically important examples of tabular construction and analysis: an example of the dynamics of the potentials of an object with two buffers, together with a table of the potentials of a two-buffer object; and an example of the Cartesian product of graphs with lost determinism together with the table of potentials of a two-buffer object with an extensive option structure.</p></abstract>

This article guides the reader through the seemingly simple issues of the assessment, protec-tion and transfer of the potentials of an object’s functionality through its internal and external buffers, by employing Cartesian multiplication and signatures. The change in the potentials of buffers and the functionality of objects is the focus of this research, guaranteeing the correct use of potentials in relation to the whole “shell” of the object. In order to avoid any collision in the transport of functional potentials, each proper buffer is, by definition, connected to one and only one object. On the probability scale ∑ [0..1], the potential of the object’s functionality is expressed as the system sum [0..1] of all the potentials of its proper buffer components. A practical and important part of the article contains two methodologically important examples of tabular construction and analysis: an example of the dynamics of the potentials of an object with two buffers, together with a table of the potentials of a two-buffer object; and an example of the Cartesian product of graphs with lost determinism together with the table of potentials of a two-buffer object with an extensive option structure.

Dynamics of Potential Functionality of Objects

Foundations of Management

This work is licensed under the Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License.

{"article-title":"Dynamics of Potential Functionality of Objects"}

This article guides the reader through the seemingly simple issues of the assessment, protec-tion and transfer of the potentials of an object’s functionality...

Dynamics of Potential Functionality of Objects

Data publikacji: 25 cze 2019

Zakres stron: 119 - 130

DOI: https://doi.org/10.2478/fman-2019-0010

Słowa kluczowe
proper buffer, dynamics of object potentials, ergodic potential of functionality, Cartesian product, system sum, complexity of calculations

© 2019 Tadeusz Krupa, published by Sciendo

This work is licensed under the Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License.

Dynamics of Potential Functionality of Objects

Data publikacji: 25 cze 2019

Zakres stron: 119 - 130

DOI: https://doi.org/10.2478/fman-2019-0010

Słowa kluczoweproper buffer, dynamics of object potentials, ergodic potential of functionality, Cartesian product, system sum, complexity of calculations

© 2019 Tadeusz Krupa, published by Sciendo

This work is licensed under the Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License.

Słowa kluczowe
proper buffer, dynamics of object potentials, ergodic potential of functionality, Cartesian product, system sum, complexity of calculations