Combined equations

Mathematics of conscious survival, An introduction to the Mathematics of immortality, Mathematics of immortality,

Symbolic definitions, Symbolic definitions part2, Symbolic definitions part3, Symbolic definitions part 4,

Introduction and Foundation Concepts for Itoequations

Simple citoequations, Simple citoequations 2, Simple citoequations 3,

Citoequations 1, Citoequations 2, Citoequations 3, Citoequations 4, Citoequations 5,

Advanced citoequations, Advanced citoequations 1, Advanced citoequations 2, Advanced citoequations 3,

Combined equations, Combined equations 1

Important citoequations, Important citoequations 1, Important citoequations 2

Itodifferential equations, Fazdifferential equations, Itofazdifferential equations

itofazmapping equations, Itofazspace mapping equations, Itobehavior equations

Itoproduction equations Itoequation logic

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

Combined material placement itoequations

If we consider the original, idoriginal, coriginal, and cidentireplica, as one object rather than four separate objects, we can consider the placement of matter rather than the interchanging of matter between the objects.

$1_{n_{1}}2_{n_{2}}3_{n_{3}}4_{n_{4}}MT_{\vdash }^{\dashv }E_{n^{m}}^{\S \divideontimes }\blacktriangleleft Ori_{n_{1}}(O,U,E^{\S {n_{1}}\divideontimes {n_{2}}\divideontimes {n_{3}}\divideontimes {n_{4}}},D,T_{\vdash }^{\dashv },S,F)=\!M\!=Ido_{n_{2}}(O,U,E^{\S {n_{1}}\divideontimes {n_{2}}\divideontimes {n_{3}}\divideontimes {n_{4}}},D,T_{\vdash }^{\dashv },S,F)=\!M\!=Cori_{n_{3}}(O,U,E^{\S {n_{1}}\divideontimes {n_{2}}\divideontimes {n_{3}}\divideontimes {n_{4}}},D,T_{\vdash }^{\dashv },S,F)=\!M\!=Cito_{n_{4}}(O,U,E^{\S {n_{1}}\divideontimes {n_{2}}\divideontimes {n_{3}}\divideontimes {n_{4}}},D,T_{\vdash }^{\dashv },S,F)$

This equation states that if the placement of matter would have been different they would still have had identical mentality if the structure and functioning was the same. They are in the same universe(U). Templated from the same original (O). They are in the same space (D). they exist in a time period of beginning or birth to end or death. So they do not have to exist at the same periods of time.

$1_{n_{1}}2_{n_{2}}3_{n_{3}}4_{n_{4}}MT_{\vdash }^{\dashv }E_{n^{m}}^{\S \divideontimes }\blacktriangleleft Ori_{n_{1}}(O,U,E_{n^{m}}^{\S \divideontimes },D,T_{\vdash }^{\dashv },S,F)=\!M\!=Ido_{n_{2}}(O,U,E_{n^{m}}^{\S \divideontimes },D,T_{\vdash }^{\dashv },S,F)=\!M\!=Cori_{n_{3}}(O,U,E_{n^{m}}^{\S \divideontimes },D,T_{\vdash }^{\dashv },S,F)=\!M\!=Cito_{n_{4}}(O,U,E_{n^{m}}^{\S \divideontimes },D,T_{\vdash }^{\dashv },S,F)$

This equation states the same concept as the one above it in a simplyed form.

$1_{n_{1}}2_{n_{2}}3_{n_{3}}4_{n_{4}}MT_{\vdash i_{n}}^{\dashv j_{n}}E_{n^{m}}^{\S \divideontimes }\blacktriangleleft Ori_{n_{1}}(O,U,E_{n^{m}}^{\S \divideontimes },D,T_{i^{1}\vdash }^{\dashv j^{1}},S,F)=\!M\!=Ido_{n_{2}}(O,U,E_{n^{m}}^{\S \divideontimes },D,T_{i^{2}\vdash }^{\dashv j^{2}},S,F)=\!M\!=Cori_{n_{3}}(O,U,E_{n^{m}}^{\S \divideontimes },D,T_{i^{3}\vdash }^{\dashv j^{3}},S,F)=\!M\!=Cito_{n_{4}}(O,U,E_{n^{m}}^{\S \divideontimes },D,T_{i^{4}\vdash }^{\dashv j^{4}},S,F)$

This equation states the same concept as the one above it but giving a specific date to each itobody for birth and death.

\forall

$1_{n1}\ldots 4_{n4}MT_{\vdash }^{\dashv }E_{n^{m}}^{\S \divideontimes }\blacktriangleleft Ori_{n1}(O,U,E^{\S k\divideontimes l\divideontimes m\divideontimes n},D,T_{\vdash }^{\dashv },S,F)=\!M\!=Ido_{n2}(O,U,E^{\S k\divideontimes l\divideontimes m\divideontimes n},D,T_{\vdash }^{\dashv },S,F)=\!M\!=Cori_{n3}(O,U,E^{\S k\divideontimes l\divideontimes m\divideontimes n},D,T_{\vdash }^{\dashv },S,F)=\!M\!=Cito_{n4}(O,U,E^{\S k\divideontimes l\divideontimes m\divideontimes n},D,T_{\vdash }^{\dashv },S,F)$

This is a version of the same equation as above.

The symbol $\forall$ is used to represent all the possible combination's of a certain function

$E\forall _{n^{m}}^{\S \divideontimes }$ means the term for all the possible functions determining the matter and energy placement patterns.

$1_{n1}\ldots 4_{n4}MT_{\vdash }^{\dashv }E_{n^{m}}^{\S \divideontimes }\blacktriangleleft Ori_{n_{1}}(O,U,E_{n^{m}}^{\S \divideontimes },D,T_{i^{1}\vdash }^{\dashv j^{1}},S,F)=\!M\!=Ido_{n_{2}}(O,U,E_{n^{m}}^{\S \divideontimes },D,T_{i^{2}\vdash }^{\dashv j^{2}},S,F)=\!M\!=Cori_{n_{3}}(O,U,E_{n^{m}}^{\S \divideontimes },D,T_{i^{3}\vdash }^{\dashv j^{3}},S,F)=\!M\!=Cito_{n_{4}}(O,U,E_{n^{m}}^{\S \divideontimes },D,T_{i^{4}\vdash }^{\dashv j^{4}},S,F)$

$1_{n1}\ldots 4_{n4}MT_{\vdash }^{\dashv }E_{n^{m}}^{\S \divideontimes }\blacktriangleleft Ori_{n_{1}}(O,U,E_{n^{m}}^{\S \divideontimes },D,T_{i^{1}\vdash }^{\dashv j^{1}},S,F)=\!M\!=\ldots Cito_{n_{4}}(O,U,E_{n^{m}}^{\S \divideontimes },D,T_{i^{4}\vdash }^{\dashv j^{4}},S,F)$

$1_{n_{1}}\ldots 14_{n_{14}}MT_{\vdash }^{\dashv }E_{n^{m}}^{\S \divideontimes }\blacktriangleleft Ori_{n_{1}}(O,U,E_{n^{m}}^{\S \divideontimes },D,T_{i^{1}\vdash }^{\dashv j^{1}},S,F)=\!M\!=\ldots Simi_{n_{14}}(O,U,E_{n^{m}}^{\S \divideontimes },D,T_{i^{14}\vdash }^{\dashv j^{14}},S,F)$

$1_{n_{1}}\ldots 14_{n_{14}}MT_{\vdash }^{\dashv }E_{n^{m}}^{\S \divideontimes }\blacktriangleleft Ori_{n_{1}}(O,U,E_{n^{m}}^{\S \divideontimes },D_{x_{1}},T_{i^{1}\vdash }^{\dashv j^{1}},S,F)=\!M\!=\ldots Simi_{n_{14}}(O,U,E_{n^{m}}^{\S \divideontimes },D_{x_{14}},T_{i^{14}\vdash }^{\dashv j^{14}},S,F)$

$1_{n_{1}}\ldots 14_{n_{14}}MO_{a^{m}}D_{x^{m}}E_{n^{m}}^{\S \divideontimes }T_{\vdash }^{\dashv }\blacktriangleleft Ori_{n_{1}}(O_{a_{1}},U,E_{n^{m}}^{\S \divideontimes },D_{x_{1}},T_{i^{1}\vdash }^{\dashv j^{1}},S,F)=\!M\!=\ldots Simi_{n_{14}}(O_{a_{14}},U,E_{n^{m}}^{\S \divideontimes },D_{x_{14}},T_{i^{14}\vdash }^{\dashv j^{14}},S,F)$

$1.2.3.4ME_{\S {n,m}}^{\divideontimes }\blacktriangleleft Ori(O,U,E^{\S n\divideontimes m},D,T,S,F)=\!\!M\!\!=Ido(O,U,E^{\S m\divideontimes n},D,T,S,F)=\!\!M\!\!=Cori(O,U,E^{\S m\divideontimes n},D,T,S,F)=\!\!M\!\!=Cito(O,U,E^{\S m\divideontimes n},D,T,S,F)$

$1_{k}2_{l}3_{m}4_{n}ME_{\S {n,m}}^{\divideontimes }\blacktriangleleft Ori(O,U,E^{\S n\divideontimes m},D,T,S,F)=\!\!M\!\!=Ido(O,U,E^{\S m\divideontimes n},D,T,S,F)=\!\!M\!\!=Cori(O,U,E^{\S m\divideontimes n},D,T,S,F)=\!M\!=Cito(O,U,E^{\S m\divideontimes n},D,T_{\vdash }^{\dashv },S,F)$

$1.2.3.4MT_{\vdash }^{\dashv }E_{\S {n,m}}^{\divideontimes }\blacktriangleleft Ori(O,U,E^{\S n\divideontimes m},D,T_{\vdash }^{\dashv },S,F)=\!\!M\!\!=Ido(O,U,E^{\S m\divideontimes n},D,T_{\vdash }^{\dashv },S,F)=\!\!M\!\!=Cori(O,U,E^{\S m\divideontimes n},D,T_{\vdash }^{\dashv },S,F)=\!\!M\!\!=Cito(O,U,E^{\S m\divideontimes n},D,T_{\vdash }^{\dashv },S,F)$

$1_{k}2_{l}3_{m}4_{n}MT_{\vdash }^{\dashv }E_{klmn}^{\S \divideontimes }\blacktriangleleft Ori(O,U,E^{\S k\divideontimes l\divideontimes m\divideontimes n},D,T_{\vdash }^{\dashv },S,F)=\!\!M\!\!=Ido(O,U,E^{\S k\divideontimes l\divideontimes m\divideontimes n},D,T_{\vdash }^{\dashv },S,F)=\!\!M\!\!=Cori(O,U,E^{\S k\divideontimes l\divideontimes m\divideontimes n},D,T_{\vdash }^{\dashv },S,F)=\!\!M\!\!=Cito(O,U,E^{\S k\divideontimes l\divideontimes m\divideontimes n},D,T_{\vdash }^{\dashv },S,F)$

$1_{k}2_{l}3_{m}4_{n}MT_{\vdash }^{\dashv }E_{klmn}^{\S \divideontimes }\blacktriangleleft Ori(O,U,E^{\S k\divideontimes l\divideontimes m\divideontimes n},D,T_{\vdash }^{\dashv },S,F)=\!\!M\!\!=Ido(O,U,E^{\S k\divideontimes l\divideontimes m\divideontimes n},D,T_{\vdash }^{\dashv },S,F)=\!\!M\!\!=Cori(O,U,E^{\S k\divideontimes l\divideontimes m\divideontimes n},D,T_{\vdash }^{\dashv },S,F)=\!\!M\!\!=Cito(O,U,E^{\S k\divideontimes l\divideontimes m\divideontimes n},D,T_{\vdash }^{\dashv },S,F)$

$1_{k}2_{l}3_{m}4_{n}MT_{\vdash }^{\dashv }E_{klmn}^{\S \divideontimes }\blacktriangleleft Ori_{k}(O,U,E^{\S k\divideontimes l\divideontimes m\divideontimes n},D,T_{\vdash }^{\dashv },S,F)=\!\!M\!\!=Ido_{l}(O,U,E^{\S k\divideontimes l\divideontimes m\divideontimes n},D,T_{\vdash }^{\dashv },S,F)=\!\!M\!\!=Cori_{m}(O,U,E^{\S k\divideontimes l\divideontimes m\divideontimes n},D,T_{\vdash }^{\dashv },S,F)=\!\!M\!\!=Cito_{n}(O,U,E^{\S k\divideontimes l\divideontimes m\divideontimes n},D,T_{\vdash }^{\dashv },S,F)$

$1_{k}2_{l}3_{m}4_{n}MT_{i^{n}\vdash }^{\dashv j^{n}}E_{klmn}^{\S \divideontimes }\blacktriangleleft Ori_{k}(O,U,E^{\S k\divideontimes l\divideontimes m\divideontimes n},D,T_{i^{n}\vdash }^{\dashv j^{n}},S,F)=\!\!M\!\!=Ido_{l}(O,U,E^{\S k\divideontimes l\divideontimes m\divideontimes n},D,T_{i^{n}\vdash }^{\dashv j^{n}},S,F)=\!\!M\!\!=Cori_{m}(O,U,E^{\S k\divideontimes l\divideontimes m\divideontimes n},D,T_{i^{n}\vdash }^{\dashv j^{n}},S,F)=\!\!M\!\!=Cito_{n}(O,U,E^{\S k\divideontimes l\divideontimes m\divideontimes n},D,T_{i^{n}\vdash }^{\dashv j^{n}},S,F)$

$T_{\forall _{i}^{n}\vdash }^{\forall \dashv _{j}^{n}}$ this term means all of the possible beginings and end dates to an itobody existence or birth and death.

\supset

See also:

Oriequations, Idoequations, Coriequations, Citoequations, Vitoequations, Fitoequations, Isoequations, Enhaequations, Musequations, Insiequations, Tritoequations, Nrgequations, Comboequations, and Simiequations,

Itosynchronization equations, Itofuturality equations, Itohistorality equations, Itotimultiplicity equations, Itocelerity equations, Itoquondamality equations, Itoprospectality equations, Itosimultaneousness equations, Itoretrogression equations, Itotemporality equations, Itorepetition equations Itoreversion equations, Itoprogression equations, Itosucession equations,

Fazsynchronization equations, Fazfuturality equations, Fazhistorality equations, Faztimultiplicity equations, Fazcelerity equations, Fazquondamality equations, Fazprospectality equations, Fazsimultaneousness equations, Fazretrogression equations, Faztemporality equations, Fazrepetition equations Fazreversion equations, Fazprogression equations, Fazsucession equations,

Itoinception equations, Itoexordium equations, Itocreation equations, Itomodality equations, Itoautochthonality equations, Itocausality equations, Itoerudition equations,

Itocontinuance equations, Itoextension equations, Itocontinuity equations, Itodiscontinuity equations, Itoidentity equations, Itosimidentity equations, Itosimicontinuance equations, Itosimiextension equations, Itosimicontinuity equations, Itosimidiscontinuity equations,

Itoconvergence equations, Itodivergence equations, Itomultivergence equations, Itosimiconvergence equations, Itosimidivergence equations, Itomultisimivergence equations, itocrossdivergence equations, itocrossconvergence equations, itosimimultivergence equations, itocrossmultivergence equations, itosimicrossmultivergence equations,

Fazconvergence equations, Fazdivergence equations, Fazmultivergence equations, Fazsimiconvergence equations, Fazsimidivergence equations, Fazmultisimivergence equations, Fazcrossdivergence equations, Fazcrossconvergence equations, Fazsimimultivergence equations, Fazcrossmultivergence equations, Fazsimicrossmultivergence equations,

Behavior equations, Consciousness equations, Ixperiencitness equations, Mentality equations,

Simple citoequations, Advanced citoequations, Important citoequations Combined equations

Symbolic definitions Symbolic definitions part2 Symbolic definitions part3

Introduction and Foundation Concepts for Itoequations