Open problems in Mathematics stemming from research papers

$S(f)\circ S(f)=S(f)$ for reloids

Conjecture $S(f)\circ S(f)=S(f)$ for every endo-reloid $f$. ...
- Victor Porton
OpenYear of origin: 2018
Posted online: 2018-12-01 21:27:48Z by Victor Lvovich Porton22

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- General Topology
$S(f)\circ S(f)=S(f)$ for funcoids

Conjecture $S(f)\circ S(f)=S(f)$ for every endo-funcoid $f$. ...
- Victor Porton
OpenYear of origin: 2018
Posted online: 2018-12-01 21:27:48Z by Victor Lvovich Porton25

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- General Topology
$S(S(f))=S(f)$ for reloids

Conjecture $S(S(f))=S(f)$ for every endo-reloid $f$. ...
- Victor Porton
OpenYear of origin: 2018
Posted online: 2018-12-01 21:27:48Z by Victor Lvovich Porton19

View the group
- General Topology
$S(S(f))=S(f)$ for funcoids

Conjecture $S(S(f))=S(f)$ for every endo-funcoid $f$. ...
- Victor Porton
OpenYear of origin: 2018
Posted online: 2018-12-01 21:27:48Z by Victor Lvovich Porton17

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- General Topology
Outer reloid of restricted funcoid

Question $ ( \mathsf{RLD})_{\mathrm{out}} (f \cap^{\mathsf{FCD}} ( \mathcal{A} \times^{\mathsf{FCD}} \mathcal{B})) = (( \mathsf{RLD})_{\mathrm{out}} f) \cap^{\mathsf{RLD}} ( \mathcal{A} \times^{\mathsf{RLD}} \mathcal{B}) $ for every filter objects $ \mathcal{A} $ and $ \mathcal{B} $ and a funcoid $ f\in\mathsf{FCD}(\mathrm{Src}\,f; \mathrm{Dst}\,f) $? ...
- Victor Porton
OpenYear of origin: 2018
Posted online: 2018-12-01 21:17:31Z by Victor Lvovich Porton21
- General Topology
Upgrading a completary multifuncoid

Let $ \mho $ be a set, $ \mathfrak{F} $ be the set of filters on $ \mho $ ordered reverse to set-theoretic inclusion, $ \mathfrak{P} $ be the set of principal filters on $ \mho $, let $ n $ be an index set. Consider the filtrator $ \left( \mathfrak{F}^n ; \mathfrak{P}^n \right) $. ...
- Victor Porton
OpenYear of origin: 2018
Posted online: 2018-12-01 21:14:41Z by Victor Lvovich Porton31
- General Topology
Atomicity of the poset of completary multifuncoids

Conjecture The poset of completary multifuncoids of the form $ (\mathscr{P}\mho)^n $ is for every sets $ \mho $ and $ n $:

- atomic;

- atomistic. ...
- Victor Porton
OpenYear of origin: 2018
Posted online: 2018-12-01 21:10:30Z by Victor Lvovich Porton33

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- General Topology

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