monovalued reloid


Characterization of monovalued reloids with atomic domains ★★

Author(s): Porton

\begin{conjecture} Every monovalued reloid with atomic domain is either

  1. an injective reloid;
  2. a restriction of a constant function

(or both).\end{conjecture}

Keywords: injective reloid; monovalued reloid

Monovalued reloid restricted to atomic filter ★★

Author(s): Porton

\begin{conjecture} A monovalued reloid restricted to an atomic filter is atomic or empty. \end{conjecture}

Weaker conjecture:

\begin{conjecture} A (monovalued) function restricted to an atomic filter is atomic or empty. \end{conjecture}

Keywords: monovalued reloid

Atomic reloids are monovalued ★★

Author(s): Porton

\begin{conjecture} Atomic \href[reloids]{http://www.wikinfo.org/index.php/Reloid} are monovalued. \end{conjecture}

Keywords: atomic reloid; monovalued reloid; reloid

Monovalued reloid is a restricted function ★★

Author(s): Porton

\begin{conjecture} If a \href[reloid]{http://www.wikinfo.org/index.php/Reloid} is monovalued then it is a monovalued function restricted to some filter. \end{conjecture}

Keywords: monovalued morphism; monovalued reloid; reloid

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