Directed Musphysiregion

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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 Itoawarespaces in an Itoawarecontinuum. The sum of these itoawarespaces 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 Itomentaspaces in an Itomentacontinuum. The sum of these itomentaspaces 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 Itophysispaces in an Itophysicontinuum. The sum of these itophysispaces 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 Itophysaspaces in an Itophysacontinuum. The sum of these itophysaspaces 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 Itoixpespaces in an Itoixpecontinuum. The sum of these itoixpespaces 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 Itoepispaces in an Itoepicontinuum. The sum of these itoepispaces 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 orifazspaces in an orifazcontinuum. The sum of these orifazspaces 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 oriawarespaces in an oriawarecontinuum. The sum of these oriawarespaces 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 orimentaspaces in an orimentacontinuum. The sum of these orimentaspaces 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 oriphysispaces in an oriphysicontinuum. The sum of these oriphysispaces 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 oriphysaspaces in an oriphysacontinuum. The sum of these oriphysaspaces 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 orixpespaces in an orixpecontinuum. The sum of these orixpespaces 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 oriepispaces in an oriepicontinuum. The sum of these oriepispaces 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 idofazspaces in an idofazcontinuum. The sum of these idofazspaces 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 idoawarespaces in an idoawarecontinuum. The sum of these idoawarespaces 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 idomentaspaces in an idomentacontinuum. The sum of these idomentaspaces 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 idophysispaces in an idophysicontinuum. The sum of these idophysispaces 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 idophysaspaces in an idophysacontinuum. The sum of these idophysaspaces 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 idoixpespaces in an idoixpecontinuum. The sum of these idoixpespaces 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 idoepispaces in an idoepicontinuum. The sum of these idoepispaces 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 corifazspaces in an corifazcontinuum. The sum of these corifazspaces 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 coriawarespaces in an coriawarecontinuum. The sum of these coriawarespaces 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 corimentaspaces in an corimentacontinuum. The sum of these corimentaspaces 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 coriphysispaces in an coriphysicontinuum. The sum of these coriphysispaces 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 coriphysaspaces in an coriphysacontinuum. The sum of these coriphysaspaces 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 corixpespaces in an corixpecontinuum. The sum of these corixpespaces 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 coriepispaces in an coriepicontinuum. The sum of these coriepispaces 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 citofazspaces in an citofazcontinuum. The sum of these citofazspaces 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 citoawarespaces in an citoawarecontinuum. The sum of these citoawarespaces 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 citomentaspaces in an citomentacontinuum. The sum of these citomentaspaces 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 citophysispaces in an citophysicontinuum. The sum of these citophysispaces 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 citophysaspaces in an citophysacontinuum. The sum of these citophysaspaces 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 citoixpespaces in an citoixpecontinuum. The sum of these citoixpespaces 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 citoepispaces in an citoepicontinuum. The sum of these citoepispaces 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 vitofazspaces in an vitofazcontinuum. The sum of these vitofazspaces 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 vitoawarespaces in an vitoawarecontinuum. The sum of these vitoawarespaces 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 vitomentaspaces in an vitomentacontinuum. The sum of these vitomentaspaces 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 vitophysispaces in an vitophysicontinuum. The sum of these vitophysispaces 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 vitophysaspaces in an vitophysacontinuum. The sum of these vitophysaspaces 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 vitoixpespaces in an vitoixpecontinuum. The sum of these vitoixpespaces 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 vitoepispaces in an vitoepicontinuum. The sum of these vitoepispaces 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 fitofazspaces in an fitofazcontinuum. The sum of these fitofazspaces 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 fitoawarespaces in an fitoawarecontinuum. The sum of these fitoawarespaces 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 fitomentaspaces in an fitomentacontinuum. The sum of these fitomentaspaces 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 fitophysispaces in an fitophysicontinuum. The sum of these fitophysispaces 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 fitophysaspaces in an fitophysacontinuum. The sum of these fitophysaspaces 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 fitoixpespaces in an fitoixpecontinuum. The sum of these fitoixpespaces 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 fitoepispaces in an fitoepicontinuum. The sum of these fitoepispaces 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 isofazspaces in an isofazcontinuum. The sum of these isofazspaces 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 isoawarespaces in an isoawarecontinuum. The sum of these isoawarespaces 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 isomentaspaces in an isomentacontinuum. The sum of these isomentaspaces 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 isophysispaces in an isophysicontinuum. The sum of these isophysispaces 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 isophysaspaces in an isophysacontinuum. The sum of these isophysaspaces 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 isoixpespaces in an isoixpecontinuum. The sum of these isoixpespaces 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 isoepispaces in an isoepicontinuum. The sum of these isoepispaces 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 enhafazspaces in an enhafazcontinuum. The sum of these enhafazspaces 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 enhawarespaces in an enhawarecontinuum. The sum of these enhawarespaces 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 enhamentaspaces in an enhamentacontinuum. The sum of these enhamentaspaces 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 enhaphysispaces in an enhaphysicontinuum. The sum of these enhaphysispaces 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 enhaphysaspaces in an enhaphysacontinuum. The sum of these enhaphysaspaces 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 enhaixpespaces in an enhaixpecontinuum. The sum of these enhaixpespaces 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 enhaepispaces in an enhaepicontinuum. The sum of these enhaepispaces 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 musfazspaces in an musfazcontinuum. The sum of these musfazspaces 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 musawarespaces in an musawarecontinuum. The sum of these musawarespaces 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 musmentaspaces in an musmentacontinuum. The sum of these musmentaspaces 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 musphysispaces in an musphysicontinuum. The sum of these musphysispaces 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 musphysaspaces in an musphysacontinuum. The sum of these musphysaspaces 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 musixpespaces in an musixpecontinuum. The sum of these musixpespaces 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 musepispaces in an musepicontinuum. The sum of these musepispaces 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 insifazspaces in an insifazcontinuum. The sum of these insifazspaces 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 insiawarespaces in an insiawarecontinuum. The sum of these insiawarespaces 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 insimentaspaces in an insimentacontinuum. The sum of these insimentaspaces 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 insiphysispaces in an insiphysicontinuum. The sum of these insiphysispaces 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 insiphysaspaces in an insiphysacontinuum. The sum of these insiphysaspaces 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 insixpespaces in an insixpecontinuum. The sum of these insixpespaces 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 insiepispaces in an insiepicontinuum. The sum of these insiepispaces 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 tritofazspaces in an tritofazcontinuum. The sum of these tritofazspaces 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 tritoawarespaces in an tritoawarecontinuum. The sum of these tritoawarespaces 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 tritomentaspaces in an tritomentacontinuum. The sum of these tritomentaspaces 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 tritophysispaces in an tritophysicontinuum. The sum of these tritophysispaces 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 tritophysaspaces in an tritophysacontinuum. The sum of these tritophysaspaces 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 tritoixpespaces in an tritoixpecontinuum. The sum of these tritoixpespaces 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 tritoepispaces in an tritoepicontinuum. The sum of these tritoepispaces 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 nrgfazspaces in an nrgfazcontinuum. The sum of these nrgfazspaces 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 nrgawarespaces in an nrgawarecontinuum. The sum of these nrgawarespaces 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 nrgmentaspaces in an nrgmentacontinuum. The sum of these nrgmentaspaces 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 nrgphysispaces in an nrgphysicontinuum. The sum of these nrgphysispaces 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 nrgphysaspaces in an nrgphysacontinuum. The sum of these nrgphysaspaces 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 spaces in an continuum. The sum of these nrgixpespaces 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 nrgepispaces in an nrgepicontinuum. The sum of these nrgepispaces 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 combofazspaces in an combofazcontinuum. The sum of these combofazspaces 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 comboawarespaces in an comboawarecontinuum. The sum of these comboawarespaces 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 combomentaspaces in an combomentacontinuum. The sum of these combomentaspaces 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 combophysispaces in an combophysicontinuum. The sum of these combophysispaces 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 combophysaspaces in an combophysacontinuum. The sum of these combophysaspaces 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 comboixpespaces in an comboixpecontinuum. The sum of these comboixpespaces 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 comboepispaces in an comboepicontinuum. The sum of these comboepispaces 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 simifazspaces in an simifazcontinuum. The sum of these simifazspaces 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 simiawarespaces in an simiawarecontinuum. The sum of these simiawarespaces 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 simimentaspaces in an simimentacontinuum. The sum of these simimentaspaces 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 simiphysispaces in an simiphysicontinuum. The sum of these simiphysispaces 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 simiphysaspaces in an simiphysacontinuum. The sum of these simiphysaspaces 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 simixpespaces in an simixpecontinuum. The sum of these simixpespaces 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 simiepispaces in an simiepicontinuum. The sum of these simiepispaces 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