A conjecture proved
I’ve found an easy positive proof of this my conjecture.
Partial order and micronization (conjecture)
Conjecture $latex S^{\ast}(\mu(E)) = E$ for every partial order $latex E$. The function $latex S^\ast$ and micronization $latex \mu$ are defined in my research monograph.
A new little theorem (Galois connections)
I’ve added the following to my research book: Definition Galois surjection is the special case of Galois connection such that $latex f^{\ast} \circ f_{\ast} $ is identity. Proposition For Galois surjection $latex \mathfrak{A} \rightarrow \mathfrak{B}$ such that $latex \mathfrak{A}$ is a join-semilattice we have (for every $latex y \in \mathfrak{B}$) $latex f_{\ast} y = \max […]
Online scientific conference – please donate
I gather money to support Online scientific conference. To donate click this link: https://igg.me/at/Jp-M4S58-z8 Please spread the word of this campaign in WordPress, Facebook, Google+, etc.