Itodivergence equations

Itodivergence equations mathematically and symbolically represent the concepts dealing with itospace dinvergence.

The symbol $\prec$ represents concept divergence which is the opposite of concept convergence.

The symbol $\succ$ represents concept convergence. it can be applied to all types of itospaces such as itopaths itosections itocontinuums etc.

Itoconvergence equations, Enhanced itospace multiconvergence equations, Enhanced itospace multidivergence equations

$\circledS$ represents the point concept

$\bullet$ represents the point concept

${\bullet\bullet}$ represents the moment concept

${-}$ represents the section concept

$\thicksim$ represents the path concept

$\thickapprox$ represents the venue concept

$\boxplus}$ represents the region concept

$\infty}$ represents the continuum concept

${\infty\infty}$ represents the multicontinuum concept

$\stackrel{\circledS} {\prec}$ is the symbol for itospace divergence.

$\stackrel{\bullet} {\prec}$ is the symbol for itopoint divergence. $_{\prec}^{\bullet}$

$\stackrel{\bullet\bullet}{\prec}$ is the symbol for itomoment divergence.

$\stackrel{-} {\prec}$ is the symbol for itosection divergence.

$\stackrel{\thicksim}{\prec}$ is the symbol for itopath divergence.

$\stackrel{\thickapprox}{\prec}$ is the symbol for itovenue divergence.

$\stackrel{\boxplus}{\prec}$ is the symbol for itoregion divergence.

$\stackrel{\infty}{\prec}$ is the symbol for itocontinuum divergence.

$\stackrel{\infty\infty} {\prec}$ is the symbol for itomulticontinuum divergence.

$=\!\stackrel {\circledS} {M} \! \prec$

$=\!\stackrel {\bullet} {M} \! \prec$

$=\!\stackrel {\bullet\bullet} {M} \! \prec$ identical mentality to diverging mentality from an itomoment

$=\!\stackrel {-} {M} \! \prec$

$=\!\stackrel {\thicksim} {M} \! \prec$

$=\!\stackrel {\thickapprox} {M} \! \prec$

$=\!\stackrel {\boxplus} {M} \! \prec$

$=\!\stackrel {\infty} {M} \! \prec$

$=\!\stackrel {\infty\infty} {M} \! \prec$

$=\!\stackrel {\circledS} {M} \! \prec$

$=\!\stackrel {\bullet} {M} \! \prec$

$=\!\stackrel {\bullet\bullet} {M} \! \prec$ identical mentality to diverging mentality from an itomoment

$=\!\stackrel {-} {M} \! \prec$

$=\!\stackrel {\thicksim} {M} \! \prec$

$=\!\stackrel {\thickapprox} {M} \! \prec$

$=\!\stackrel {\boxplus} {M} \! \prec$

$=\!\stackrel {\infty} {M} \! \prec$

$=\!\stackrel {\infty\infty} {M} \! \prec$

$=\!\stackrel {\circledS} {M} \! \prec$

$=\!\stackrel {\bullet} {M} \! \prec$

$=\!\stackrel {\bullet\bullet} {M} \! \prec$ identical mentality to diverging mentality from an itomoment

$=\!\stackrel {-} {M} \! \prec$

$=\!\stackrel {\thicksim} {M} \! \prec$

$=\!\stackrel {\thickapprox} {M} \! \prec$

$=\!\stackrel {\boxplus} {M} \! \prec$

$=\!\stackrel {\infty} {M} \! \prec$

$=\!\stackrel {\infty\infty} {M} \! \prec$

$=\!\stackrel {\circledS} {C} \! \prec$

$=\!\stackrel {\bullet} {C} \! \prec$

$=\!\stackrel {\bullet\bullet} {C} \! \prec$ identical mentality to diverging mentality from an itomoment

$=\!\stackrel {-} {C} \! \prec$

$=\!\stackrel {\thicksim} {C} \! \prec$

$=\!\stackrel {\thickapprox} {C} \! \prec$

$=\!\stackrel {\boxplus} {C} \! \prec$

$=\!\stackrel {\infty} {C} \! \prec$

$=\!\stackrel {\infty\infty} {C} \! \prec$

$\curlyeqprec$ is the symbol for the concept of enhanced multidivergence

$\stackrel{\circledS}{\curlyeqprec}$ is the symbol for the concept of enhanced itospace multidivergence.

$\stackrel{\bullet}{\curlyeqprec}$ is the symbol for the concept of enhanced itopoint multidivergence.

$\stackrel{\bullet\bullet}{\curlyeqprec}$ is the symbol for the concept of enhanced itomoment multidivergence.

$\stackrel{-}{\curlyeqprec}$ is the symbol for the concept of enhanced itosection multidivergence.

$\stackrel{\thicksim}{\curlyeqprec}$ is the symbol for the concept of enhanced itopath multidivergence.

$\stackrel{\thickapprox}{\curlyeqprec}$ is the symbol for the concept of enhanced itovenue multidivergence.

$\stackrel{\boxplus}{\curlyeqprec}$ is the symbol for the concept of enhanced itoregion multidivergence.

$\stackrel{\infty}{\curlyeqprec}$ is the symbol for the concept of enhanced itocontinuum multidivergence.

$\stackrel{\infty\infty} {\curlyeqprec}$ is the symbol for the concept of enhanced itomulticontinuum multidivergence.

$\preccurlyeq$ is the symbol for the concept of degraded multidivergence

$\stackrel {\circledS} {\preccurlyeq}$ is the symbol for the concept of degraded itospace multidivergence.

$\stackrel {\bullet} {\preccurlyeq}$ is the symbol for the concept of degraded itopoint multidivergence.

$\stackrel {\bullet\bullet} {\preccurlyeq}$ is the symbol for the concept of degraded itomoment multidivergence.

$\stackrel {-} {\preccurlyeq}$ is the symbol for the concept of degraded itosection multidivergence.

$\stackrel {\thicksim} {\preccurlyeq}$ is the symbol for the concept of degraded itopath multidivergence.

$\stackrel {\thickapprox} {\preccurlyeq}$ is the symbol for the concept of degraded itovenue multidivergence.

$\stackrel {\boxplus} {\preccurlyeq}$ is the symbol for the concept of degraded itoregion multidivergence.

$\stackrel{\infty} {\preccurlyeq}$ is the symbol for the concept of degraded itocontinuum multidivergence.

$\stackrel {\infty\infty} {\preccurlyeq}$ is the symbol for the concept of degraded itomulticontinuum multidivergence.

Itodivergence equations

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