Mark at 20:56, 20 November 2010

2010-11-20T20:56:06Z

New page

[[Enhanced multidivergence]] is the concept that at any [[itopoint]] on any [[itospace]] there can be multiple enhanced divergences of itospaces that have the same [[ixperiencitness]] and [[enhanced ixperiencitness]]es -- [[enixperiencitness]].

[[Enhanced multidivergence of itospaces]] is a very important concept! This is because the degree that it maintains the same [[ixperiencitness]] very likely determines the future of conscious beings. There are many reason why. One of the important reasons is that it ties immortality of lower level conscious being to higher level beings. So you will not be tied to life or conscious existence after death to a conscious existence at the same or lower level of consciousness that you have now. That allows us to experience consciousness existence at a higher level than now in the future and thus we do not have to consider these future version of ourselves as competition, enemies, etc., they are just enhanced versions of ourselves that we will experience if we create them. We will be more likely to create them if they are conscious versions of us than if they are not! And even more importantly to eventually giving them control of the lower levels of our conscious existence where we are now at, so that they can make better [[awarepaths]], in multitudes of different ways, than we ourselves can, with our limited knowledge and abilities.

[[Enhanced itospace multidivergence equations]]

[[Enhanced itospace multidivergence]] this means an [[enhanced multidivergence]] of an [[itospace]], and, or from an itospace.

[[Enhanced itopoint multidivergence]] this means an [[enhanced multidivergence]] of an [[itopoint]], and, or from an itopoint.

[[Enhanced itomoment multidivergence]] this means an [[enhanced multidivergence]] of an [[itomoment]], and, or from an itomoment.

[[Enhanced itosection multidivergence]] this means an [[enhanced multidivergence]] of an [[itosection]], and, or from an itosection.

[[Enhanced itopath multidivergence]] this means an [[enhanced multidivergence]] of an [[itopath]], and, or from an itopath.

[[Enhanced itovenue multidivergence]] this means an [[enhanced multidivergence]] of an [[itovenue]], and, or from an itovenue.

[[Enhanced itoregion multidivergence]] this means an [[enhanced multidivergence]] of an [[itoregion]], and, or from an itoregion.

[[Enhanced itocontinuum multidivergence]] this means an [[enhanced multidivergence]] of an [[itocontinuum]], and, or from an itocontinuum.

[[Enhanced itomulticontinuum multidivergence]] this means an [[enhanced multidivergence]] of an [[itomulticontinuum]], and, or from an itomulticontinuum.

<math>\curlyeqprec </math> is the symbol for the concept of enhanced multidivergence

<math>\stackrel {\circledS} {\curlyeqprec}</math> is the symbol for the concept of [[enhanced itospace multidivergence]].

<math>\stackrel{\bullet} {\curlyeqprec}</math> is the symbol for the concept of [[enhanced itopoint multidivergence]].

<math>\stackrel{\bullet\bullet} {\curlyeqprec}</math> is the symbol for the concept of [[enhanced itomoment multidivergence]].

<math>\stackrel {-} {\curlyeqprec}</math> is the symbol for the concept of [[enhanced itosection multidivergence]].

<math>\stackrel {\thicksim} {\curlyeqprec}</math> is the symbol for the concept of [[enhanced itopath multidivergence]].

<math>\stackrel {\thickapprox} {\curlyeqprec}</math> is the symbol for the concept of [[enhanced itovenue multidivergence]].

<math>\stackrel{\boxplus} {\curlyeqprec}</math> is the symbol for the concept of [[enhanced itoregion multidivergence]].

<math>\stackrel {\infty} {\curlyeqprec}</math> is the symbol for the concept of [[enhanced itocontinuum multidivergence]].

<math>\stackrel {\infty\infty} {\curlyeqprec}</math> is the symbol for the concept of [[enhanced itomulticontinuum multidivergence]].

The number 4 represents the cidentireplica concept so we have the symbols for:

<math>\stackrel {{4}\circledS} {\curlyeqprec}</math> is the symbol for the concept of [[enhanced citospace multidivergence]].

<math>\stackrel{{4}\bullet} {\curlyeqprec}</math> is the symbol for the concept of [[enhanced citopoint multidivergence]].

<math>\stackrel{{4}\bullet\bullet} {\curlyeqprec}</math> is the symbol for the concept of [[enhanced citomoment multidivergence]].

<math>\stackrel {{4}-} {\curlyeqprec}</math> is the symbol for the concept of [[enhanced citosection multidivergence]].

<math>\stackrel {{4}\thicksim} {\curlyeqprec}</math> is the symbol for the concept of [[enhanced citopath multidivergence]].

<math>\stackrel {{4}\thickapprox} {\curlyeqprec}</math> is the symbol for the concept of [[enhanced citovenue multidivergence]].

<math>\stackrel{{4}\boxplus} {\curlyeqprec}</math> is the symbol for the concept of [[enhanced citoregion multidivergence]].

<math>\stackrel {{4}\infty} {\curlyeqprec}</math> is the symbol for the concept of [[enhanced citocontinuum multidivergence]].

<math>\stackrel {{4}\infty\infty} {\curlyeqprec}</math> is the symbol for the concept of [[enhanced citomulticontinuum multidivergence]].

[[Symbolic definitions]] [[Symbolic definitions part2]] [[Symbolic definitions part3]]

[[Introduction and Foundation Concepts for Itoequations]]

[[Simple citoequations]], [[Advanced citoequations]], [[Important citoequations]]
[[Combined equations]]

http://meta.wikimedia.org/wiki/Help:Formula, [[test]]

Enhanced itospace multidivergence - Revision history

Mark at 20:56, 20 November 2010