View source for Directed Tritoixperegion

;[[Directed Itofazregion]] is a combination of four concepts. They are the [[Directed Path Concept]] the [[Region Concept]] and the two grouping concepts, which are the [[Itoconcept]] and the [[Fazconcept]]. The [[Itofazregion]] is a defined and bounded grouping of [[itofazspaces]] in a [[itofazcontinuum]] that do not have to be in a contiguous or continuum structure. The [[Directed  Itofazregion]] is also the grouping name for all of the following concepts:

:[[Directed Itoawareregion]] is the [[Directed Path Concept]] applied to the [[itoawareregion concept]], which is a defined and bounded group of [[Itoawarespace]]s in an [[Itoawarecontinuum]].  The sum of these [[itoawarespace]]s is smaller than an [[Itoawarecontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]]. 

:[[Directed Itomentaregion]] is the [[Directed Path Concept]] applied to the [[itomentaregion concept]] which is a defined and bounded group of [[Itomentaspace]]s in an [[Itomentacontinuum]].  The sum of these [[itomentaspace]]s is smaller than an [[Itomentacontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Itophysiregion]] is the [[Directed Path Concept]] applied to the [[itophysiregion concept]] which is a defined and bounded group of [[Itophysispace]]s in an [[Itophysicontinuum]].  The sum of these [[itophysispace]]s is smaller than an [[Itophysicontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Itophysaregion]] is the [[Directed Path Concept]] applied to the [[itophysaregion concept]] which is a defined and bounded group of [[Itophysaspace]]s in an [[Itophysacontinuum]].  The sum of these [[itophysaspace]]s is smaller than an [[Itophysacontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Itoixperegion]] is the [[Directed Path Concept]] applied to the [[itoixperegion concept]] which is a defined and bounded group of [[Itoixpespace]]s in an [[Itoixpecontinuum]].  The sum of these [[itoixpespace]]s is smaller than an [[Itoixpecontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Itoepiregion]] is the [[Directed Path Concept]] applied to the [[itoepiregion concept]] which is a defined and bounded group of [[Itoepispace]]s in an [[Itoepicontinuum]].  The sum of these [[itoepispace]]s is smaller than an [[Itoepicontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].



;[[Directed Orifazregion]] is the [[Directed Path Concept]] applied to the [[orifazregion concept]] which is a defined and bounded group of [[orifazspace]]s in an [[orifazcontinuum]].  The sum of these [[orifazspace]]s is smaller than an [[orifazcontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]]. It is also the grouping name for the following 6 concepts:

:[[Directed Oriawareregion]] is the [[Directed Path Concept]] applied to the [[oriawareregion concept]] which is a defined and bounded group of [[oriawarespace]]s in an [[oriawarecontinuum]].  The sum of these [[oriawarespace]]s is smaller than an [[oriawarecontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Orimentaregion]] is the [[Directed Path Concept]] applied to the [[orimentaregion concept]] which is a defined and bounded group of [[orimentaspace]]s in an [[orimentacontinuum]].  The sum of these [[orimentaspace]]s is smaller than an [[orimentacontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Oriphysiregion]] is the [[Directed Path Concept]] applied to the [[oriphysiregion concept]] which is a defined and bounded group of [[oriphysispace]]s in an [[oriphysicontinuum]].  The sum of these [[oriphysispace]]s is smaller than an [[oriphysicontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Oriphysaregion]] is the [[Directed Path Concept]] applied to the [[oriphysaregion concept]] which is a defined and bounded group of [[oriphysaspace]]s in an [[oriphysacontinuum]].  The sum of these [[oriphysaspace]]s is smaller than an [[oriphysacontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Orixperegion]] is the [[Directed Path Concept]] applied to the [[orixperegion concept]] which is a defined and bounded group of [[orixpespace]]s in an [[orixpecontinuum]].  The sum of these [[orixpespace]]s is smaller than an [[orixpecontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Oriepiregion]] is the [[Directed Path Concept]] applied to the [[oriepiregion concept]] which is a defined and bounded group of [[oriepispace]]s in an [[oriepicontinuum]].  The sum of these [[oriepispace]]s is smaller than an [[oriepicontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].


;[[Directed Idofazregion]] is the [[Directed Path Concept]] applied to the [[idofazregion concept]] which is a defined and bounded group of [[idofazspace]]s in an [[idofazcontinuum]].  The sum of these [[idofazspace]]s is smaller than an [[idofazcontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]]. It is also the grouping name for the following 6 concepts:

:[[Directed Idoawareregion]] is the [[Directed Path Concept]] applied to the [[idoawareregion concept]] which is a defined and bounded group of [[idoawarespace]]s in an [[idoawarecontinuum]].  The sum of these [[idoawarespace]]s is smaller than an [[idoawarecontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Idomentaregion]] is the [[Directed Path Concept]] applied to the [[idomentaregion concept]] which is a defined and bounded group of [[idomentaspace]]s in an [[idomentacontinuum]].  The sum of these [[idomentaspace]]s is smaller than an [[idomentacontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Idophysiregion]] is the [[Directed Path Concept]] applied to the [[idophysiregion concept]] which is a defined and bounded group of [[idophysispace]]s in an [[idophysicontinuum]].  The sum of these [[idophysispace]]s is smaller than an [[idophysicontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Idophysaregion]] is the [[Directed Path Concept]] applied to the [[idophysaregion concept]] which is a defined and bounded group of [[idophysaspace]]s in an [[idophysacontinuum]].  The sum of these [[idophysaspace]]s is smaller than an [[idophysacontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Idoixperegion]] is the [[Directed Path Concept]] applied to the [[idoixperegion concept]] which is a defined and bounded group of [[idoixpespace]]s in an [[idoixpecontinuum]].  The sum of these [[idoixpespace]]s is smaller than an [[idoixpecontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Idoepiregion]] is the [[Directed Path Concept]] applied to the [[idoepiregion concept]] which is a defined and bounded group of [[idoepispace]]s in an [[idoepicontinuum]].  The sum of these [[idoepispace]]s is smaller than an [[idoepicontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].




;[[Directed Corifazregion]] is the [[Directed Path Concept]] applied to the [[corifazregion concept]] which is a defined and bounded group of [[corifazspace]]s in an [[corifazcontinuum]].  The sum of these [[corifazspace]]s is smaller than a [[corifazcontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]]. It is also the grouping name for the following 6 concepts:

:[[Directed Coriawareregion]] is the [[Directed Path Concept]] applied to the [[coriawareregion concept]] which is a defined and bounded group of [[coriawarespace]]s in an [[coriawarecontinuum]].  The sum of these [[coriawarespace]]s is smaller than a [[coriawarecontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Corimentaregion]] is the [[Directed Path Concept]] applied to the [[corimentaregion concept]] which is a defined and bounded group of [[corimentaspace]]s in an [[corimentacontinuum]].  The sum of these [[corimentaspace]]s is smaller than a [[corimentacontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Coriphysiregion]] is the [[Directed Path Concept]] applied to the [[coriphysiregion concept]] which is a defined and bounded group of [[coriphysispace]]s in an [[coriphysicontinuum]].  The sum of these [[coriphysispace]]s is smaller than a [[coriphysicontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Coriphysaregion]] is the [[Directed Path Concept]] applied to the [[coriphysaregion concept]] which is a defined and bounded group of [[coriphysaspace]]s in an [[coriphysacontinuum]].  The sum of these [[coriphysaspace]]s is smaller than a [[coriphysacontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Corixperegion]] is the [[Directed Path Concept]] applied to the [[corixperegion concept]] which is a defined and bounded group of [[corixpespace]]s in an [[corixpecontinuum]].  The sum of these [[corixpespace]]s is smaller than a [[corixpecontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Coriepiregion]] is the [[Directed Path Concept]] applied to the [[coriepiregion concept]] which is a defined and bounded group of [[coriepispace]]s in an [[coriepicontinuum]].  The sum of these [[coriepispace]]s is smaller than a [[coriepicontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].




;[[Directed Citofazregion]] is the [[Directed Path Concept]] applied to the [[citofazregion concept]] which is a defined and bounded group of [[citofazspace]]s in an [[citofazcontinuum]].  The sum of these [[citofazspace]]s is smaller than a [[citofazcontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]]. It is also the grouping name for the following 6 concepts:

:[[Directed Citoawareregion]] is the [[Directed Path Concept]] applied to the [[citoawareregion concept]] which is a defined and bounded group of [[citoawarespace]]s in an [[citoawarecontinuum]].  The sum of these [[citoawarespace]]s is smaller than a [[citoawarecontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Citomentaregion]] is the [[Directed Path Concept]] applied to the [[citomentaregion concept]] which is a defined and bounded group of [[citomentaspace]]s in an [[citomentacontinuum]].  The sum of these [[citomentaspace]]s is smaller than a [[citomentacontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Citophysiregion]] is the [[Directed Path Concept]] applied to the [[citophysiregion concept]] which is a defined and bounded group of [[citophysispace]]s in an [[citophysicontinuum]].  The sum of these [[citophysispace]]s is smaller than a [[citophysicontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Citophysaregion]] is the [[Directed Path Concept]] applied to the [[citophysaregion concept]] which is a defined and bounded group of [[citophysaspace]]s in an [[citophysacontinuum]].  The sum of these [[citophysaspace]]s is smaller than a [[citophysacontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Citoixperegion]] is the [[Directed Path Concept]] applied to the [[citoixperegion concept]] which is a defined and bounded group of [[citoixpespace]]s in an [[citoixpecontinuum]].  The sum of these [[citoixpespace]]s is smaller than a [[citoixpecontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Citoepiregion]] is the [[Directed Path Concept]] applied to the [[citoepiregion concept]] which is a defined and bounded group of [[citoepispace]]s in an [[citoepicontinuum]].  The sum of these [[citoepispace]]s is smaller than a [[citoepicontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].




;[[Directed Vitofazregion]] is the [[Directed Path Concept]] applied to the [[vitofazregion concept]] which is a defined and bounded group of [[vitofazspace]]s in an [[vitofazcontinuum]].  The sum of these [[vitofazspace]]s is smaller than a [[vitofazcontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]]. It is also the grouping name for the following 6 concepts:

:[[Directed Vitoawareregion]] is the [[Directed Path Concept]] applied to the [[vitoawareregion concept]] which is a defined and bounded group of [[vitoawarespace]]s in an [[vitoawarecontinuum]].  The sum of these [[vitoawarespace]]s is smaller than a [[vitoawarecontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Vitomentaregion]] is the [[Directed Path Concept]] applied to the [[vitomentaregion concept]] which is a defined and bounded group of [[vitomentaspace]]s in an [[vitomentacontinuum]].  The sum of these [[vitomentaspace]]s is smaller than a [[vitomentacontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Vitophysiregion]] is the [[Directed Path Concept]] applied to the [[vitophysiregion concept]] which is a defined and bounded group of [[vitophysispace]]s in an [[vitophysicontinuum]].  The sum of these [[vitophysispace]]s is smaller than a [[vitophysicontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Vitophysaregion]] is the [[Directed Path Concept]] applied to the [[vitophysaregion concept]] which is a defined and bounded group of [[vitophysaspace]]s in an [[vitophysacontinuum]].  The sum of these [[vitophysaspace]]s is smaller than a [[vitophysacontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Vitoixperegion]] is the [[Directed Path Concept]] applied to the [[vitoixperegion concept]] which is a defined and bounded group of [[vitoixpespace]]s in an [[vitoixpecontinuum]].  The sum of these [[vitoixpespace]]s is smaller than a [[vitoixpecontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Vitoepiregion]] is the [[Directed Path Concept]] applied to the [[vitoepiregion concept]] which is a defined and bounded group of [[vitoepispace]]s in an [[vitoepicontinuum]].  The sum of these [[vitoepispace]]s is smaller than a [[vitoepicontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].




;[[Directed Fitofazregion]] is the [[Directed Path Concept]] applied to the [[fitofazregion concept]] which is a defined and bounded group of [[fitofazspace]]s in an [[fitofazcontinuum]].  The sum of these [[fitofazspace]]s is smaller than a [[fitofazcontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]]. It is also the grouping name for the following 6 concepts:

:[[Directed Fitoawareregion]] is the [[Directed Path Concept]] applied to the [[fitoawareregion concept]] which is a defined and bounded group of [[fitoawarespace]]s in an [[fitoawarecontinuum]].  The sum of these [[fitoawarespace]]s is smaller than a [[fitoawarecontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Fitomentaregion]] is the [[Directed Path Concept]] applied to the [[fitomentaregion concept]] which is a defined and bounded group of [[fitomentaspace]]s in an [[fitomentacontinuum]].  The sum of these [[fitomentaspace]]s is smaller than a [[fitomentacontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]]. 

:[[Directed Fitophysiregion]] is the [[Directed Path Concept]] applied to the [[fitophysiregion concept]] which is a defined and bounded group of [[fitophysispace]]s in an [[fitophysicontinuum]].  The sum of these [[fitophysispace]]s is smaller than a [[fitophysicontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Fitophysaregion]] is the [[Directed Path Concept]] applied to the [[fitophysaregion concept]] which is a defined and bounded group of [[fitophysaspace]]s in an [[fitophysacontinuum]].  The sum of these [[fitophysaspace]]s is smaller than a [[fitophysacontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Fitoixperegion]] is the [[Directed Path Concept]] applied to the [[fitoixperegion concept]] which is a defined and bounded group of [[fitoixpespace]]s in an [[fitoixpecontinuum]].  The sum of these [[fitoixpespace]]s is smaller than a [[fitoixpecontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Fitoepiregion]] is the [[Directed Path Concept]] applied to the [[fitoepiregion concept]] which is a defined and bounded group of [[fitoepispace]]s in an [[fitoepicontinuum]].  The sum of these [[fitoepispace]]s is smaller than a [[fitoepicontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].



;[[Directed Isofazregion]] is the [[Directed Path Concept]] applied to the [[isofazregion concept]] which is a defined and bounded group of [[isofazspace]]s in an [[isofazcontinuum]].  The sum of these [[isofazspace]]s is smaller than an [[isofazcontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]]. It is also the grouping name for the following 6 concepts:

:[[Directed Isoawareregion]] is the [[Directed Path Concept]] applied to the [[isoawareregion concept]] which is a defined and bounded group of [[isoawarespace]]s in an [[isoawarecontinuum]].  The sum of these [[isoawarespace]]s is smaller than an [[isoawarecontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Isomentaregion]] is the [[Directed Path Concept]] applied to the [[isomentaregion concept]] which is a defined and bounded group of [[isomentaspace]]s in an [[isomentacontinuum]].  The sum of these [[isomentaspace]]s is smaller than an [[isomentacontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Isophysiregion]] is the [[Directed Path Concept]] applied to the [[isophysiregion concept]] which is a defined and bounded group of [[isophysispace]]s in an [[isophysicontinuum]].  The sum of these [[isophysispace]]s is smaller than an [[isophysicontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Isophysaregion]] is the [[Directed Path Concept]] applied to the [[isophysaregion concept]] which is a defined and bounded group of [[isophysaspace]]s in an [[isophysacontinuum]].  The sum of these [[isophysaspace]]s is smaller than an [[isophysacontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Isoixperegion]] is the [[Directed Path Concept]] applied to the [[isoixperegion concept]] which is a defined and bounded group of [[isoixpespace]]s in an [[isoixpecontinuum]].  The sum of these [[isoixpespace]]s is smaller than an [[isoixpecontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Isoepiregion]] is the [[Directed Path Concept]] applied to the [[isoepiregion concept]] which is a defined and bounded group of [[isoepispace]]s in an [[isoepicontinuum]].  The sum of these [[isoepispace]]s is smaller than an [[isoepicontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].




;[[Directed Enhafazregion]] is the [[Directed Path Concept]] applied to the [[enhafazregion concept]] which is a defined and bounded group of [[enhafazspace]]s in an [[enhafazcontinuum]].  The sum of these [[enhafazspace]]s is smaller than an [[enhafazcontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]]. It is also the grouping name for the following 6 concepts:

:[[Directed Enhawareregion]] is the [[Directed Path Concept]] applied to the [[enhawareregion concept]] which is a defined and bounded group of [[enhawarespace]]s in an [[enhawarecontinuum]].  The sum of these [[enhawarespace]]s is smaller than an [[enhawarecontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Enhamentaregion]] is the [[Directed Path Concept]] applied to the [[enhamentaregion concept]] which is a defined and bounded group of [[enhamentaspace]]s in an [[enhamentacontinuum]].  The sum of these [[enhamentaspace]]s is smaller than an [[enhamentacontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Enhaphysiregion]] is the [[Directed Path Concept]] applied to the [[enhaphysiregion concept]] which is a defined and bounded group of [[enhaphysispace]]s in an [[enhaphysicontinuum]].  The sum of these [[enhaphysispace]]s is smaller than an [[enhaphysicontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Enhaphysaregion]] is the [[Directed Path Concept]] applied to the [[enhaphysaregion concept]] which is a defined and bounded group of [[enhaphysaspace]]s in an [[enhaphysacontinuum]].  The sum of these [[enhaphysaspace]]s is smaller than an [[enhaphysacontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Enhaixperegion]] is the [[Directed Path Concept]] applied to the [[enhaixperegion concept]] which is a defined and bounded group of [[enhaixpespace]]s in an [[enhaixpecontinuum]].  The sum of these [[enhaixpespace]]s is smaller than an [[enhaixpecontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Enhaepiregion]] is the [[Directed Path Concept]] applied to the [[enhaepiregion concept]] which is a defined and bounded group of [[enhaepispace]]s in an [[enhaepicontinuum]].  The sum of these [[enhaepispace]]s is smaller than an [[enhaepicontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].




;[[Directed Musfazregion]] is the [[Directed Path Concept]] applied to the [[musfazregion concept]] which is a defined and bounded group of [[musfazspace]]s in an [[musfazcontinuum]].  The sum of these [[musfazspace]]s is smaller than a [[musfazcontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]]. It is also the grouping name for the following 6 concepts:

:[[Directed Musawareregion]] is the [[Directed Path Concept]] applied to the [[musawareregion concept]] which is a defined and bounded group of [[musawarespace]]s in an [[musawarecontinuum]].  The sum of these [[musawarespace]]s is smaller than a [[musawarecontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Musmentaregion]] is the [[Directed Path Concept]] applied to the [[musmentaregion concept]] which is a defined and bounded group of [[musmentaspace]]s in an [[musmentacontinuum]].  The sum of these [[musmentaspace]]s is smaller than a [[musmentacontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Musphysiregion]] is the [[Directed Path Concept]] applied to the [[musphysiregion concept]] which is a defined and bounded group of [[musphysispace]]s in an [[musphysicontinuum]].  The sum of these [[musphysispace]]s is smaller than a [[musphysicontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Musphysaregion]] is the [[Directed Path Concept]] applied to the [[musphysaregion concept]] which is a defined and bounded group of [[musphysaspace]]s in an [[musphysacontinuum]].  The sum of these [[musphysaspace]]s is smaller than a [[musphysacontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Musixperegion]] is the [[Directed Path Concept]] applied to the [[musixperegion concept]] which is a defined and bounded group of [[musixpespace]]s in an [[musixpecontinuum]].  The sum of these [[musixpespace]]s is smaller than a [[musixpecontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Musepiregion]] is the [[Directed Path Concept]] applied to the [[musepiregion concept]] which is a defined and bounded group of [[musepispace]]s in an [[musepicontinuum]].  The sum of these [[musepispace]]s is smaller than a [[musepicontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].




;[[Directed Insifazregion]] is the [[Directed Path Concept]] applied to the [[insifazregion concept]] which is a defined and bounded group of [[insifazspace]]s in an [[insifazcontinuum]].  The sum of these [[insifazspace]]s is smaller than an [[insifazcontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]]. It is also the grouping name for the following 6 concepts:

:[[Directed Insiawareregion]] is the [[Directed Path Concept]] applied to the [[insiawareregion concept]] which is a defined and bounded group of [[insiawarespace]]s in an [[insiawarecontinuum]].  The sum of these [[insiawarespace]]s is smaller than an [[insiawarecontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Insimentaregion]] is the [[Directed Path Concept]] applied to the [[insimentaregion concept]] which is a defined and bounded group of [[insimentaspace]]s in an [[insimentacontinuum]].  The sum of these [[insimentaspace]]s is smaller than an [[insimentacontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Insiphysiregion]] is the [[Directed Path Concept]] applied to the [[insiphysiregion concept]] which is a defined and bounded group of [[insiphysispace]]s in an [[insiphysicontinuum]].  The sum of these [[insiphysispace]]s is smaller than an [[insiphysicontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Insiphysaregion]] is the [[Directed Path Concept]] applied to the [[insiphysaregion concept]] which is a defined and bounded group of [[insiphysaspace]]s in an [[insiphysacontinuum]].  The sum of these [[insiphysaspace]]s is smaller than an [[insiphysacontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Insixperegion]] is the [[Directed Path Concept]] applied to the [[insixperegion concept]] which is a defined and bounded group of [[insixpespace]]s in an [[insixpecontinuum]].  The sum of these [[insixpespace]]s is smaller than an [[insixpecontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Insiepiregion]] is the [[Directed Path Concept]] applied to the [[insiepiregion concept]] which is a defined and bounded group of [[insiepispace]]s in an [[insiepicontinuum]].  The sum of these [[insiepispace]]s is smaller than an [[insiepicontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].




;[[Directed Tritofazregion]] is the [[Directed Path Concept]] applied to the [[tritofazregion concept]] which is a defined and bounded group of [[tritofazspace]]s in an [[tritofazcontinuum]].  The sum of these [[tritofazspace]]s is smaller than a [[tritofazcontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]]. It is also the grouping name for the following 6 concepts:

:[[Directed Tritoawareregion]] is the [[Directed Path Concept]] applied to the [[tritoawareregion concept]] which is a defined and bounded group of [[tritoawarespace]]s in an [[tritoawarecontinuum]].  The sum of these [[tritoawarespace]]s is smaller than a [[tritoawarecontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Tritomentaregion]] is the [[Directed Path Concept]] applied to the [[tritomentaregion concept]] which is a defined and bounded group of [[tritomentaspace]]s in an [[tritomentacontinuum]].  The sum of these [[tritomentaspace]]s is smaller than a [[tritomentacontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Tritophysiregion]] is the [[Directed Path Concept]] applied to the [[tritophysiregion concept]] which is a defined and bounded group of [[tritophysispace]]s in an [[tritophysicontinuum]].  The sum of these [[tritophysispace]]s is smaller than a [[tritophysicontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Tritophysaregion]] is the [[Directed Path Concept]] applied to the [[tritophysaregion concept]] which is a defined and bounded group of [[tritophysaspace]]s in an [[tritophysacontinuum]].  The sum of these [[tritophysaspace]]s is smaller than a [[tritophysacontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Tritoixperegion]] is the [[Directed Path Concept]] applied to the [[tritoixperegion concept]] which is a defined and bounded group of [[tritoixpespace]]s in an [[tritoixpecontinuum]].  The sum of these [[tritoixpespace]]s is smaller than a [[tritoixpecontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Tritoepiregion]] is the [[Directed Path Concept]] applied to the [[tritoepiregion concept]] which is a defined and bounded group of [[tritoepispace]]s in an [[tritoepicontinuum]].  The sum of these [[tritoepispace]]s is smaller than a [[tritoepicontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].




;[[Directed Nrgfazregion]] is the [[Directed Path Concept]] applied to the [[nrgfazregion concept]] which is a defined and bounded group of [[nrgfazspace]]s in an [[nrgfazcontinuum]].  The sum of these [[nrgfazspace]]s is smaller than a [[nrgfazcontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]]. It is also the grouping name for the following 6 concepts:

:[[Directed Nrgawareregion]] is the [[Directed Path Concept]] applied to the [[nrgawareregion concept]] which is a defined and bounded group of [[nrgawarespace]]s in an [[nrgawarecontinuum]].  The sum of these [[nrgawarespace]]s is smaller than a [[nrgawarecontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Nrgmentaregion]] is the [[Directed Path Concept]] applied to the [[nrgmentaregion concept]] which is a defined and bounded group of [[nrgmentaspace]]s in an [[nrgmentacontinuum]].  The sum of these [[nrgmentaspace]]s is smaller than a [[nrgmentacontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Nrgphysiregion]] is the [[Directed Path Concept]] applied to the [[nrgphysiregion concept]] which is a defined and bounded group of [[nrgphysispace]]s in an [[nrgphysicontinuum]].  The sum of these [[nrgphysispace]]s is smaller than a [[nrgphysicontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Nrgphysaregion]] is the [[Directed Path Concept]] applied to the [[nrgphysaregion concept]] which is a defined and bounded group of [[nrgphysaspace]]s in an [[nrgphysacontinuum]].  The sum of these [[nrgphysaspace]]s is smaller than a [[nrgphysacontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Nrgixperegion]] is the [[Directed Path Concept]] applied to the [[nrgixperegion concept]] which is a defined and bounded group of [[space]]s in an [[continuum]].  The sum of these [[nrgixpespace]]s is smaller than a [[continuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Nrgepiregion]] is the [[Directed Path Concept]] applied to the [[nrgepiregion concept]] which is a defined and bounded group of [[nrgepispace]]s in an [[nrgepicontinuum]].  The sum of these [[nrgepispace]]s is smaller than a [[nrgepicontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].




;[[Directed Combofazregion]] is the [[Directed Path Concept]] applied to the [[combofazregion concept]] which is a defined and bounded group of [[combofazspace]]s in an [[combofazcontinuum]].  The sum of these [[combofazspace]]s is smaller than a [[combofazcontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]]. It is also the grouping name for the following 6 concepts:

:[[Directed Comboawareregion]] is the [[Directed Path Concept]] applied to the [[comboawareregion concept]] which is a defined and bounded group of [[comboawarespace]]s in an [[comboawarecontinuum]].  The sum of these [[comboawarespace]]s is smaller than a [[comboawarecontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Combomentaregion]] is the [[Directed Path Concept]] applied to the [[combomentaregion concept]] which is a defined and bounded group of [[combomentaspace]]s in an [[combomentacontinuum]].  The sum of these [[combomentaspace]]s is smaller than a [[combomentacontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Combophysiregion]] is the [[Directed Path Concept]] applied to the [[combophysiregion concept]] which is a defined and bounded group of [[combophysispace]]s in an [[combophysicontinuum]].  The sum of these [[combophysispace]]s is smaller than a [[combophysicontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Combophysaregion]] is the [[Directed Path Concept]] applied to the [[combophysaregion concept]] which is a defined and bounded group of [[combophysaspace]]s in an [[combophysacontinuum]].  The sum of these [[combophysaspace]]s is smaller than a [[combophysacontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Comboixperegion]] is the [[Directed Path Concept]] applied to the [[comboixperegion concept]] which is a defined and bounded group of [[comboixpespace]]s in an [[comboixpecontinuum]].  The sum of these [[comboixpespace]]s is smaller than a [[comboixpecontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Comboepiregion]] is the [[Directed Path Concept]] applied to the [[comboepiregion concept]] which is a defined and bounded group of [[comboepispace]]s in an [[comboepicontinuum]].  The sum of these [[comboepispace]]s is smaller than a [[comboepicontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].




;[[Directed Simifazregion]] is the [[Directed Path Concept]] applied to the [[simifazregion concept]] which is a defined and bounded group of [[simifazspace]]s in an [[simifazcontinuum]].  The sum of these [[simifazspace]]s is smaller than a [[simifazcontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]]. It is also the grouping name for the following 6 concepts:

:[[Directed Simiawareregion]] is the [[Directed Path Concept]] applied to the [[simiawareregion concept]] which is a defined and bounded group of [[simiawarespace]]s in an [[simiawarecontinuum]].  The sum of these [[simiawarespace]]s is smaller than a [[simiawarecontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Simimentaregion]] is the [[Directed Path Concept]] applied to the [[simimentaregion concept]] which is a defined and bounded group of [[simimentaspace]]s in an [[simimentacontinuum]].  The sum of these [[simimentaspace]]s is smaller than a [[simimentacontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Simiphysiregion]] is the [[Directed Path Concept]] applied to the [[simiphysiregion concept]] which is a defined and bounded group of [[simiphysispace]]s in an [[simiphysicontinuum]].  The sum of these [[simiphysispace]]s is smaller than a [[simiphysicontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Simiphysaregion]] is the [[Directed Path Concept]] applied to the [[simiphysaregion concept]] which is a defined and bounded group of [[simiphysaspace]]s in an [[simiphysacontinuum]].  The sum of these [[simiphysaspace]]s is smaller than a [[simiphysacontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Simixperegion]] is the [[Directed Path Concept]] applied to the [[simixperegion concept]] which is a defined and bounded group of [[simixpespace]]s in an [[simixpecontinuum]].  The sum of these [[simixpespace]]s is smaller than a [[simixpecontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].

:[[Directed Simiepiregion]] is the [[Directed Path Concept]] applied to the [[simiepiregion concept]] which is a defined and bounded group of [[simiepispace]]s in an [[simiepicontinuum]].  The sum of these [[simiepispace]]s is smaller than a [[simiepicontinuum]] and don't have to be contiguous or in a continuum type structure. They can be united by a concept or group of concepts like having the same [[ixperiencitness]].




See also: [[Itoconcepted Itofazspace Superlists]], [[Itosuperlist]], [[Aware theory superlist]], [[List of Superlists]]

[[Progressive Itospace]], [[Regressive Itospace]], [[Digressive Itospace]], [[Successive Itospace]], [[Influential Itospace]], [[Directed Itospace]], [[Quondamic Itospace]], [[Futuristic Itospace]], [[Historical Itospace]], [[Prospective Itospace]], [[Expective Itospace]], [[Functioned Itospace]], [[Concepted Itospace]], [[Mixed Itospace]], [[Synthesized Itospace]], [[Natural Itospace]], [[Peripatetic Itospace]],

[[Progressive Fazspace]], [[Regressive Fazspace]], [[Digressive Fazspace]], [[Successive Fazspace]], [[Influential Fazspace]], [[Directed Fazspace]], [[Quondamic Fazspace]], [[Futuristic Fazspace]], [[Historical Fazspace]], [[Prospective Fazspace]], [[Expective Fazspace]], [[Functioned Fazspace]], [[Concepted Fazspace]], [[Mixed Fazspace]], [[Synthesized Fazspace]], [[Natural Fazspace]], [[Peripatetic Fazspace]],

[[Progressive Itofazspace]], [[Regressive Itofazspace]], [[Digressive Itofazspace]], [[Successive Itofazspace]], [[Influential Itofazspace]], [[Directed Itofazspace]], [[Quondamic Itofazspace]], [[Futuristic Itofazspace]], [[Historical Itofazspace]], [[Prospective Itofazspace]], [[Expective Itofazspace]], [[Functioned Itofazspace]], [[Concepted Itofazspace]], [[Mixed Itofazspace]], [[Synthesized Itofazspace]], [[Natural Itofazspace]], [[Peripatetic Itofazspace]],

[[Expepoint]], [[Expemoment]], [[Expesection]], [[Expepath]], [[Expevenue]], [[Experegion]], [[Expecontinuum]], [[Expemulticontinuum]], [[Expespace]], [[experiments]]

[[Itoexpefazspace superlist 1143]], [[Itoexpefazspace Discontinuities Superlist 1143]], [[Itoexpefazspace Boundaries Superlist 1143]], [[Itoexpefazspace Anomalies Superlist 1143]], [[Itoexpefazspace Inconsistencies Superlist 1143]], [[Itoargufazspace superlist 1143]], [[Itoundefazspace superlist 1143]],

[[Progressive Itofazregion]], [[Regressive Itofazregion]], [[Digressive Itofazregion]], [[Successive Itofazregion]], [[Influential Itofazregion]], [[Directed Itofazregion]], [[Quondamic Itofazregion]], [[Futuristic Itofazregion]], [[Historical Itofazregion]], [[Prospective Itofazregion]], [[Expective Itofazregion]], [[Functioned Itofazregion]], [[Concepted Itofazregion]], [[Mixed Itofazregion]], [[Synthesized Itofazregion]], [[Natural Itofazregion]], [[Peripatetic Itofazregion]],

[[Prospective superlist]], [[Expective superlist]], [[Quondamic superlist]], [[Futuristic superlist]], [[Historical superlist]], [[Influential superlist]], [[Directed superlist]], [[Digressive superlist]], [[Progressive superlist]], [[Regressive superlist]], [[Successive superlist]], [[Functioned superlist]], [[Concepted superlist]], [[Mixed superlist]], [[Synthesized superlist]], 

[[Itointernafazspace]], [[Itoexternafazspace]], [[Itosensefazspace]], [[Itoqmfazspace]], [[Itoexpespace]], [[Itoexpefazspace]] 

[[Epitofazpoint]], [[Epitofazmoment]], [[Epitofazsection]], [[Epitofazpath]], [[Epitofazvenue]], [[Epitofazregion]], [[Epitofazcontinuum]], [[Epitofazmulticontinuum]], [[Epitofazspace]], [[itofazpoint]], [[itofazmoment]], [[itofazsection]], [[itofazpath]], [[itofazvenue]], [[itofazregion]], [[itofazcontinuum]], [[itofazmulticontinuum]], [[itofazspace]], [[fazspace]], [[itospace]], [[fazconcept]], [[itoconcept]], 

[[Quondamic Itofazpoint Concept]], [[Futuristic Itofazpoint Concept]], [[Historical Itofazpoint Concept]], [[Influential Itofazpoint Concept]], [[Progressive Itofazpoint Concept]], [[Digressive Itofazpoint Concept]], [[Regressive Itofazpoint Concept]], [[Successive Itofazpoint Concept]], [[Prospective Itofazpoint Concept]], [[Expective Itofazpoint Concept]], [[Directed Itofazpoint Concept]], 

[[Quondamic Concept]], [[Futuristic Concept]], [[Historical Concept]], [[Prospective Concept]], [[Influential Concept]], [[Directed Concept]], [[Progressive Concept]], [[Digressive Concept]], [[Regressive Concept]], [[Successive Concept]], [[Expective Concept]], [[Functioned Concept]], [[Concepted Concept]], [[Mixed Concept]], [[Synthesized Concept]], [[Natural Concept]], [[Peripatetic Concept]],

[[Quondamic Pathconcept]], [[Futuristic Pathconcept]], [[Historical Pathconcept]], [[Prospective Pathconcept]], [[Influential Pathconcept]], [[Directed Pathconcept]], [[Progressive Pathconcept]], [[Digressive Pathconcept]], [[Regressive Pathconcept]], [[Successive Pathconcept]], [[Expective Pathconcept]], [[Functioned Pathconcept]], [[Concepted Pathconcept]], [[Mixed Pathconcept]], [[Synthesized Pathconcept]], [[Natural Pathconcept]], [[Peripatetic Pathconcept]],

[[Ito and faz prefix combinations]], [[prefix combinations superlist]], [[itoconcepts]], [[fazconcepts]]