Difference between revisions of "Hyperoperations Wiki"
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| − | + | The Hyperoperations Wiki serves as an online collaborative [[encyclopedia]] with a dual purpose. On one hand, it aims to map the [[definitions]] and [[relationships]] among the mathematical structures that emerge from and are connected to the [[abstract]] [[concept]] of [[hyperoperation]], thereby situating them within the landscape of modern and contemporary [[mathematics]]. On the other hand, to maintain a self-contained nature, the wiki seeks to provide all fundamental definitions—logical, set-theoretical, algebraic, and geometric— in a manner that makes them directly applicable to hyperoperative structures, presenting them from what could be termed a "hyperoperational perspective ([[hPOV]])." | |
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| + | Thus, we have a twofold objective: to create a "cartographic" tool for the exploration and cataloging of definitions, ideas, and bibliographic references; and to formally re-express all modern mathematical concepts from a preparatory viewpoint that is compatible with "hyperoperative" inquiry. | ||
[[Special:AllPages]] brings you to a list of all so far described terms. | [[Special:AllPages]] brings you to a list of all so far described terms. | ||
Revision as of 22:41, 9 May 2025
The Hyperoperations Wiki serves as an online collaborative encyclopedia with a dual purpose. On one hand, it aims to map the definitions and relationships among the mathematical structures that emerge from and are connected to the abstract concept of hyperoperation, thereby situating them within the landscape of modern and contemporary mathematics. On the other hand, to maintain a self-contained nature, the wiki seeks to provide all fundamental definitions—logical, set-theoretical, algebraic, and geometric— in a manner that makes them directly applicable to hyperoperative structures, presenting them from what could be termed a "hyperoperational perspective (hPOV)."
Thus, we have a twofold objective: to create a "cartographic" tool for the exploration and cataloging of definitions, ideas, and bibliographic references; and to formally re-express all modern mathematical concepts from a preparatory viewpoint that is compatible with "hyperoperative" inquiry.
Special:AllPages brings you to a list of all so far described terms.