Jacob's ladders, class of crossbreeding conserving certain cell of meta-functional equations and existence of cancerous growth of that cell
Jan Moser

TL;DR
This paper introduces a set of 48 crossbreedings on a specific cell of meta-functional equations, and presents a complex meta-functional equation called 'cancerous growth' that arises from internal crossbreedings, highlighting novel mathematical structures.
Contribution
It provides a new class of crossbreedings on meta-functional equations and introduces the concept of 'cancerous growth' as a complex meta-functional equation generated internally.
Findings
48 crossbreedings preserving the cell are obtained
An example of a complex meta-functional equation not derived from the basic cell is presented
The concept of 'cancerous growth' in meta-functional equations is introduced
Abstract
In this paper a set of 48 crossbreedings on certain cell of meta-functional equations preserving the cell is obtained. In opposite direction we presente an example of very complicated meta-functional equation not obtained in basic cell though it is generated by sequence of internal crossbreedings. Such a formula is called as \emph{cancerous growth} on the basic cell.
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Taxonomy
Topicsadvanced mathematical theories · Mathematical Biology Tumor Growth
