Itoproduction equations 2

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Symbolic definitions, Symbolic definitions part2 Symbolic definitions part3

Introduction and Foundation Concepts for Itoequations

Simple citoequations, Advanced citoequations, Advanced citoequations 1, Advanced citoequations 2, Advanced citoequations 3, Important citoequations Combined equations Itoproduction equations, Itoproduction equations 1, Itoproduction equations 2, Itoproduction equations 3, Itoproduction equations 4, Itoequation logic

Itoproduction equations are production related equations.

Itoproduction equations are equations that deal with how the different aspects of production of itobodies effect the behavior, consciousness, and ixperiencitness of itobodies. there are several types of groupings of itoproduction equations they are itocreation equations, Itomodality equations, Itoautochthonality equations, Itocausality equations, Itoerudition equations.

${\stackrel {?}{\varpi }}$ : is the symbol for itoautochthonality as the question of where the itobody comes from or was reated.

${\stackrel {?}{\psi }}$ : is the symbol for itoperoration as the question of when the itobody existed.

${\stackrel {?}{\omega }}$ : is the symbol for itocausality as the question why did the itobody get produced or come to be in the first place.

${\stackrel {?}{\Psi }}$ : is the symbol for itocreation as the question of who or what produced or created the itobody.

${\stackrel {?}{\hbar }}$ : is the symbol for itomodality as the question as to how the itobody was produced.

${\stackrel {?}{\Bbbk }}$ : is the symbol for Itoerudition as the question for what was the knowledge used to produced the itobody.

$\varpi$ is the symbol that represents the actual place that the itobody was produced or comes from: itoautochthonality.

$\psi$ is the symbol that represents when the itobody was produced: itoperoration.

$\omega$ is the symbol that represents why the itobody was produced in the first place: itocausality.

$\Psi$ is the symbol that represents who or what produced or created the itobody: itocreation.

$\hbar$ is the symbol that represents how the itobody was produced: itomodality.

$\Bbbk$ is the symbol that represents the knowledge about the itobody and the knowledge used to produce it: Itoerudition.

Itoautochthonality -- Where the itobody was produced, created or comes from effects the consciousness and ixperiencitness produced by the itobody.

itoperoration-- When the itobody was produced

Itocreation--How, who or what created the itobody effects the consciousness and ixperiencitness produced by the itobody .

Itocausality-- How, why the itobody was made or produced, effects the consciousness and ixperiencitness produced by the itobody.

Itomodality -- How the itobody was created effects the consciousness and ixperiencitness produced by the itobody.

Itoerudition -- How knowledge about the itobody before, during, and after the production of the itobody effects the consciousness and ixperiencitness produced by the itobody

Citoproduction equations

Citoproduction equations are the combination equation of Citoautochthonality equations, Citoperoration equations, Citocreation equations, Citocausality equations, Citomodality equations, and Citoerudition equations

$4.4ME_{n}^{m}D_{x}^{y}T_{i}^{j}\P (\varpi \psi \omega \Psi \hbar \Bbbk )\;\blacktriangleleft \;Cito(O,U,E_{n},D_{x},T_{i},S,F,\P ({\stackrel {?}{\varpi }},{\stackrel {?}{\psi }},{\stackrel {?}{\omega }},{\stackrel {?}{\Psi }},{\stackrel {?}{\Bbbk }},{\stackrel {?}{\hbar }}))=\!\!M\!\!=Cito(O,U,E_{m},D_{y},T_{j},S,F,\P ({\stackrel {?}{\varpi }},{\stackrel {?}{\psi }},{\stackrel {?}{\omega }},{\stackrel {?}{\Psi }},{\stackrel {?}{\Bbbk }},{\stackrel {?}{\hbar }}))$

$4.4ME_{n}^{m}D_{x}^{y}T_{i}^{j}(\varpi \psi \omega \Psi \hbar \Bbbk )_{1}^{2}\;\blacktriangleleft \;\;Cito(O,U,E_{n},D_{x},T_{i},S,F,\P (\varpi _{1}\psi _{1}\omega _{1}\Psi _{1}\hbar _{1}\Bbbk _{1}))=\!\!M\!\!=Cito(O,U,E_{m},D_{y},T_{j},S,F,\P (\varpi _{2}\psi _{2}\omega _{2}\Psi _{2}\hbar _{2}\Bbbk _{2}))$

$4.4ME_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{1}^{2}\;\blacktriangleleft \;Cito(O,U,E_{n},D_{x},T_{i},S,F,\P _{1})=\!\!M\!\!=Cito(O,U,E_{m},D_{y},T_{j},S,F,\P _{2})$

$4.4ME_{n}^{m}D_{x}^{y}T_{i}^{j}{\stackrel {?}{{\P }_{1}^{2}}}\;\blacktriangleleft \;Cito(O,U,E_{n},D_{x},T_{i},S,F,{\stackrel {?}{\P }}_{1})=\!\!M\!\!=Cito(O,U,E_{m},D_{y},T_{j},S,F,{\stackrel {?}{\P }}_{2})$

This represents the case when the production information for the itobody is not know compared to when it is known or can be known when the question mark is not used.

$4.4M\overbrace {E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{1}^{2}} ^{?}\;\blacktriangleleft \;Cito(O,U,\overbrace {E_{n},D_{x},T_{i}} ^{?},S,F,{\stackrel {?}{\P }}_{1})=\!\!M\!\!=Cito(O,U,\overbrace {E_{m},D_{y},T_{j}} ^{?},S,F,{\stackrel {?}{\P }}_{2})$

$4.4ME_{n}^{m}D_{x}^{y}T_{i}^{j}\P (\varpi \psi \omega \Psi \hbar \Bbbk )\;\blacktriangleleft \;Cito(O,U,E_{n},D_{x},T_{i},S,F,\P ({\stackrel {?}{\varpi }},{\stackrel {?}{\psi }},{\stackrel {?}{\omega }},{\stackrel {?}{\Psi }},{\stackrel {?}{\Bbbk }},{\stackrel {?}{\hbar }}))=\!\!M\!\!=Cito(O,U,E_{m},D_{y},T_{j},S,F,\P ({\stackrel {?}{\varpi }},{\stackrel {?}{\psi }},{\stackrel {?}{\omega }},{\stackrel {?}{\Psi }},{\stackrel {?}{\Bbbk }},{\stackrel {?}{\hbar }}))$

$4_{u}4_{w}ME_{n}^{m}D_{x}^{y}T_{i}^{j}\P (\varpi \psi \omega \Psi \hbar \Bbbk )\;\blacktriangleleft \;Cito_{u}(O,U,E_{n},D_{x},T_{i},S,F,\P (\varpi ,\psi ,\omega ,\Psi ,\Bbbk ,\hbar ))=\!\!M\!\!=Cito_{w}(O,U,E_{m},D_{y},T_{j},S,F,\P (\varpi ,\psi ,\omega ,\Psi ,\Bbbk ,\hbar )$

$4_{u}4_{w}MO_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P (\varpi \psi \omega \Psi \hbar \Bbbk )\;\blacktriangleleft \;Cito_{u}(O_{a},U,E_{n},D_{x},T_{i},S,F,\P (\varpi ,\psi ,\omega ,\Psi ,\Bbbk ,\hbar ))=\!\!M\!\!=Cito_{w}(O_{b},U,E_{m},D_{y},T_{j},S,F,\P (\varpi ,\psi ,\omega ,\Psi ,\Bbbk ,\hbar )$

$4_{u}4_{w}MO_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P (\varpi \psi \omega \Psi \hbar \Bbbk )\;\blacktriangleleft \;Cito_{u}(O_{a},U,E_{n},D_{x},T_{i},S,F,\P )=\!\!M\!\!=Cito_{w}(O_{b},U,E_{m},D_{y},T_{j},S,F,\P )$

$4_{u}4_{w}MO_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}\;\blacktriangleleft \;Cito_{u}(O_{a},U,E_{n},D_{x},T_{i},S,F,\P _{e})=\!\!M\!\!=Cito_{w}(O_{b},U,E_{m},D_{y},T_{j},S,F,\P _{g})$

$4_{u}4_{w}MO_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}\;\blacktriangleleft \;Cito_{u}(U,S,F,O_{a},E_{n},D_{x},T_{i},\P _{e})=\!\!M\!\!=Cito_{w}(U,S,F,O_{b},U,E_{m},D_{y},T_{j},\P _{g})$

Usually concepts that do not functionally effect other concepts within a parenthesis, can be moved within a parenthesis.

$4_{u}4_{w}M\overbrace {O_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}} ^{?}\;\blacktriangleleft \;Cito_{u}(U,S,F,\overbrace {O_{a},E_{n},D_{x},T_{i},\P _{e}} ^{?})=\!\!M\!\!=Cito_{w}(U,S,F,\overbrace {O_{b},E_{m},D_{y},T_{j},\P _{g}} ^{?})$

$4_{u}4_{w}M\overbrace {O_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}} ^{?}\;\blacktriangleleft \;Cito_{u}(U,S,F,O_{a},E_{n},D_{x},T_{i},\P _{e})=\!\!M\!\!=Cito_{w}(U,S,F,\overbrace {O_{b},E_{m},D_{y},T_{j},\P _{g}} ^{?})$

In this equation one set of physical and production concepts are known but the other are not.

$4_{u}4_{w}MO_{a}^{?b}E_{n}^{?m}D_{x}^{?y}T_{i}^{?j}\P _{e}^{?g}\;\blacktriangleleft \;Cito_{u}(U,S,F,O_{a},E_{n},D_{x},T_{i},\P _{e})=\!\!M\!\!=Cito_{w}(U,S,F,\overbrace {O_{b},E_{m},D_{y},T_{j},\P _{g}} ^{?})$

Citovitoproduction equations

$4_{u}5_{w}MO_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}\;\blacktriangleleft \;Cito_{u}(U,S,F,O_{a},E_{n},D_{x},T_{i},\P _{e})=\!\!M\!\!=Vito_{w}(U,S,F,O_{b},U,E_{m},D_{y},T_{j},\P _{g})$

$4_{u}5_{w}M\overbrace {O_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}} ^{?}\;\blacktriangleleft \;Cito_{u}(U,S,F,\overbrace {O_{a},E_{n},D_{x},T_{i},\P _{e}} ^{?})=\!\!M\!\!=Vito_{w}(U,S,F,\overbrace {O_{b},E_{m},D_{y},T_{j},\P _{g}} ^{?})$

Citofitoproduction equations

$4_{u}6_{w}MO_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}\;\blacktriangleleft \;Cito_{u}(U,S,F,O_{a},E_{n},D_{x},T_{i},\P _{e})=\!\!M\!\!=Fito_{w}(U,S,F,O_{b},U,E_{m},D_{y},T_{j},\P _{g})$

$4_{u}6_{w}M\overbrace {O_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}} ^{?}\;\blacktriangleleft \;Cito_{u}(U,S,F,\overbrace {O_{a},E_{n},D_{x},T_{i},\P _{e}} ^{?})=\!\!M\!\!=Fito_{w}(U,S,F,\overbrace {O_{b},E_{m},D_{y},T_{j},\P _{g}} ^{?})$

Citoisoproduction equations

$4_{u}7_{w}MO_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}\;\blacktriangleleft \;Cito_{u}(U,S,F,O_{a},E_{n},D_{x},T_{i},\P _{e})=\!\!M\!\!=Iso_{w}(U,S,F,O_{b},U,E_{m},D_{y},T_{j},\P _{g})$

$4_{u}7_{w}M\overbrace {O_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}} ^{?}\;\blacktriangleleft \;Cito_{u}(U,S,F,\overbrace {O_{a},E_{n},D_{x},T_{i},\P _{e}} ^{?})=\!\!M\!\!=Iso_{w}(U,S,F,\overbrace {O_{b},E_{m},D_{y},T_{j},\P _{g}} ^{?})$

Citoenhaproduction equations

$4_{u}8_{w}MO_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}\;\blacktriangleleft \;Cito_{u}(U,S,F,O_{a},E_{n},D_{x},T_{i},\P _{e})=\!\!M\!\!=Enha_{w}(U,S,F,O_{b},U,E_{m},D_{y},T_{j},\P _{g})$

$4_{u}8_{w}M\overbrace {O_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}} ^{?}\;\blacktriangleleft \;Cito_{u}(U,S,F,\overbrace {O_{a},E_{n},D_{x},T_{i},\P _{e}} ^{?})=\!\!M\!\!=Enha_{w}(U,S,F,\overbrace {O_{b},E_{m},D_{y},T_{j},\P _{g}} ^{?})$

Citomusproduction equations

$4_{u}9_{w}MO_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}\;\blacktriangleleft \;Cito_{u}(U,S,F,O_{a},E_{n},D_{x},T_{i},\P _{e})=\!\!M\!\!=Mus_{w}(U,S,F,O_{b},U,E_{m},D_{y},T_{j},\P _{g})$

$4_{u}9_{w}M\overbrace {O_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}} ^{?}\;\blacktriangleleft \;Cito_{u}(U,S,F,\overbrace {O_{a},E_{n},D_{x},T_{i},\P _{e}} ^{?})=\!\!M\!\!=Mus_{w}(U,S,F,\overbrace {O_{b},E_{m},D_{y},T_{j},\P _{g}} ^{?})$

Citoinsiproduction equations

$4_{u}10_{w}MO_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}\;\blacktriangleleft \;Cito_{u}(U,S,F,O_{a},E_{n},D_{x},T_{i},\P _{e})=\!\!M\!\!=Insi_{w}(U,S,F,O_{b},U,E_{m},D_{y},T_{j},\P _{g})$

$4_{u}10_{w}M\overbrace {O_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}} ^{?}\;\blacktriangleleft \;Cito_{u}(U,S,F,\overbrace {O_{a},E_{n},D_{x},T_{i},\P _{e}} ^{?})=\!\!M\!\!=Insi_{w}(U,S,F,\overbrace {O_{b},E_{m},D_{y},T_{j},\P _{g}} ^{?})$

Citotritoproduction equations

$4_{u}11_{w}MO_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}\;\blacktriangleleft \;Cito_{u}(U,S,F,O_{a},E_{n},D_{x},T_{i},\P _{e})=\!\!M\!\!=Trito_{w}(U,S,F,O_{b},U,E_{m},D_{y},T_{j},\P _{g})$

$4_{u}11_{w}M\overbrace {O_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}} ^{?}\;\blacktriangleleft \;Cito_{u}(U,S,F,\overbrace {O_{a},E_{n},D_{x},T_{i},\P _{e}} ^{?})=\!\!M\!\!=Trito_{w}(U,S,F,\overbrace {O_{b},E_{m},D_{y},T_{j},\P _{g}} ^{?})$

Citonrgproduction equations

$4_{u}12_{w}MO_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}\;\blacktriangleleft \;Cito_{u}(U,S,F,O_{a},E_{n},D_{x},T_{i},\P _{e})=\!\!M\!\!=Nrg_{w}(U,S,F,O_{b},U,E_{m},D_{y},T_{j},\P _{g})$

$4_{u}12_{w}M\overbrace {O_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}} ^{?}\;\blacktriangleleft \;Cito_{u}(U,S,F,\overbrace {O_{a},E_{n},D_{x},T_{i},\P _{e}} ^{?})=\!\!M\!\!=Nrg_{w}(U,S,F,\overbrace {O_{b},E_{m},D_{y},T_{j},\P _{g}} ^{?})$

Citocomboproduction equations

$4_{u}13_{w}MO_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}\;\blacktriangleleft \;Cito_{u}(U,S,F,O_{a},E_{n},D_{x},T_{i},\P _{e})=\!\!M\!\!=Combo_{w}(U,S,F,O_{b},U,E_{m},D_{y},T_{j},\P _{g})$

$4_{u}13_{w}M\overbrace {O_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}} ^{?}\;\blacktriangleleft \;Cito_{u}(U,S,F,\overbrace {O_{a},E_{n},D_{x},T_{i},\P _{e}} ^{?})=\!\!M\!\!=Combo_{w}(U,S,F,\overbrace {O_{b},E_{m},D_{y},T_{j},\P _{g}} ^{?})$

Citosimiproduction equations

$4_{u}14_{w}MO_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}\;\blacktriangleleft \;Cito_{u}(U,S,F,O_{a},E_{n},D_{x},T_{i},\P _{e})=\!\!M\!\!=Simi_{w}(U,S,F,O_{b},U,E_{m},D_{y},T_{j},\P _{g})$

$4_{u}14_{w}M\overbrace {O_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}} ^{?}\;\blacktriangleleft \;Cito_{u}(U,S,F,\overbrace {O_{a},E_{n},D_{x},T_{i},\P _{e}} ^{?})=\!\!M\!\!=Simi_{w}(U,S,F,\overbrace {O_{b},E_{m},D_{y},T_{j},\P _{g}} ^{?})$

Vitoproduction equations

$5_{u}5_{w}MO_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}\;\blacktriangleleft \;Vito_{u}(U,S,F,O_{a},E_{n},D_{x},T_{i},\P _{e})\;=\!\!M\!\!=\;Simi_{w}(U,S,F,O_{b},U,E_{m},D_{y},T_{j},\P _{g})$

$5_{u}5_{w}M\overbrace {O_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}} ^{?}\;\blacktriangleleft \;Vito_{u}(U,S,F,\overbrace {O_{a},E_{n},D_{x},T_{i},\P _{e}} ^{?})\;=\!\!M\!\!=\;Simi_{w}(U,S,F,\overbrace {O_{b},E_{m},D_{y},T_{j},\P _{g}} ^{?})$

Vitofitoproduction equations

$5_{u}6_{w}MO_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}\;\blacktriangleleft \;Vito_{u}(U,S,F,O_{a},E_{n},D_{x},T_{i},\P _{e})\;=\!\!M\!\!=\;Fito_{w}(U,S,F,O_{b},U,E_{m},D_{y},T_{j},\P _{g})$

$5_{u}6_{w}M\overbrace {O_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}} ^{?}\;\blacktriangleleft \;Vito_{u}(U,S,F,\overbrace {O_{a},E_{n},D_{x},T_{i},\P _{e}} ^{?})\;=\!\!M\!\!=\;Fito_{w}(U,S,F,\overbrace {O_{b},E_{m},D_{y},T_{j},\P _{g}} ^{?})$

Vitoisoproduction equations

$5_{u}7_{w}MO_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}\;\blacktriangleleft \;Vito_{u}(U,S,F,O_{a},E_{n},D_{x},T_{i},\P _{e})\;=\!\!M\!\!=\;Iso_{w}(U,S,F,O_{b},U,E_{m},D_{y},T_{j},\P _{g})$

$5_{u}7_{w}M\overbrace {O_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}} ^{?}\;\blacktriangleleft \;Vito_{u}(U,S,F,\overbrace {O_{a},E_{n},D_{x},T_{i},\P _{e}} ^{?})\;=\!\!M\!\!=\;Iso_{w}(U,S,F,\overbrace {O_{b},E_{m},D_{y},T_{j},\P _{g}} ^{?})$

Vitoenhaproduction equations

$5_{u}8_{w}MO_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}\;\blacktriangleleft \;Vito_{u}(U,S,F,O_{a},E_{n},D_{x},T_{i},\P _{e})\;=\!\!M\!\!=\;Enha_{w}(U,S,F,O_{b},U,E_{m},D_{y},T_{j},\P _{g})$

$5_{u}8_{w}M\overbrace {O_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}} ^{?}\;\blacktriangleleft \;Vito_{u}(U,S,F,\overbrace {O_{a},E_{n},D_{x},T_{i},\P _{e}} ^{?})\;=\!\!M\!\!=\;Enha_{w}(U,S,F,\overbrace {O_{b},E_{m},D_{y},T_{j},\P _{g}} ^{?})$

Vitomusproduction equations

$5_{u}9_{w}MO_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}\;\blacktriangleleft \;Vito_{u}(U,S,F,O_{a},E_{n},D_{x},T_{i},\P _{e})\;=\!\!M\!\!=\;Mus_{w}(U,S,F,O_{b},U,E_{m},D_{y},T_{j},\P _{g})$

$5_{u}9_{w}M\overbrace {O_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}} ^{?}\;\blacktriangleleft \;Vito_{u}(U,S,F,\overbrace {O_{a},E_{n},D_{x},T_{i},\P _{e}} ^{?})\;=\!\!M\!\!=\;Mus_{w}(U,S,F,\overbrace {O_{b},E_{m},D_{y},T_{j},\P _{g}} ^{?})$

Vitoinsproduction equations

$5_{u}10_{w}MO_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}\;\blacktriangleleft \;Vito_{u}(U,S,F,O_{a},E_{n},D_{x},T_{i},\P _{e})\;=\!\!M\!\!=\;Insi_{w}(U,S,F,O_{b},U,E_{m},D_{y},T_{j},\P _{g})$

$5_{u}10_{w}M\overbrace {O_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}} ^{?}\;\blacktriangleleft \;Vito_{u}(U,S,F,\overbrace {O_{a},E_{n},D_{x},T_{i},\P _{e}} ^{?})\;=\!\!M\!\!=\;Insi_{w}(U,S,F,\overbrace {O_{b},E_{m},D_{y},T_{j},\P _{g}} ^{?})$

Vitotritoproduction equations

$5_{u}11_{w}MO_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}\;\blacktriangleleft \;Vito_{u}(U,S,F,O_{a},E_{n},D_{x},T_{i},\P _{e})\;=\!\!M\!\!=\;Trito_{w}(U,S,F,O_{b},U,E_{m},D_{y},T_{j},\P _{g})$

$5_{u}11_{w}M\overbrace {O_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}} ^{?}\;\blacktriangleleft \;Vito_{u}(U,S,F,\overbrace {O_{a},E_{n},D_{x},T_{i},\P _{e}} ^{?})\;=\!\!M\!\!=\;Trito_{w}(U,S,F,\overbrace {O_{b},E_{m},D_{y},T_{j},\P _{g}} ^{?})$

Vitonrgproduction equations

$5_{u}12_{w}MO_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}\;\blacktriangleleft \;Vito_{u}(U,S,F,O_{a},E_{n},D_{x},T_{i},\P _{e})\;=\!\!M\!\!=\;Nrg_{w}(U,S,F,O_{b},U,E_{m},D_{y},T_{j},\P _{g})$

$5_{u}12_{w}M\overbrace {O_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}} ^{?}\;\blacktriangleleft \;Vito_{u}(U,S,F,\overbrace {O_{a},E_{n},D_{x},T_{i},\P _{e}} ^{?})\;=\!\!M\!\!=\;Nrg_{w}(U,S,F,\overbrace {O_{b},E_{m},D_{y},T_{j},\P _{g}} ^{?})$

Vitocomboproduction equations

$5_{u}13_{w}MO_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}\;\blacktriangleleft \;Vito_{u}(U,S,F,O_{a},E_{n},D_{x},T_{i},\P _{e})\;=\!\!M\!\!=\;Combo_{w}(U,S,F,O_{b},U,E_{m},D_{y},T_{j},\P _{g})$

$5_{u}13_{w}M\overbrace {O_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}} ^{?}\;\blacktriangleleft \;Vito_{u}(U,S,F,\overbrace {O_{a},E_{n},D_{x},T_{i},\P _{e}} ^{?})\;=\!\!M\!\!=\;Combo_{w}(U,S,F,\overbrace {O_{b},E_{m},D_{y},T_{j},\P _{g}} ^{?})$

Vitosimiproduction equations

$5_{u}14_{w}MO_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}\;\blacktriangleleft \;Vito_{u}(U,S,F,O_{a},E_{n},D_{x},T_{i},\P _{e})\;=\!\!M\!\!=\;Simi_{w}(U,S,F,O_{b},U,E_{m},D_{y},T_{j},\P _{g})$

$5_{u}14_{w}M\overbrace {O_{a}^{b}E_{n}^{m}D_{x}^{y}T_{i}^{j}\P _{e}^{g}} ^{?}\;\blacktriangleleft \;Vito_{u}(U,S,F,\overbrace {O_{a},E_{n},D_{x},T_{i},\P _{e}} ^{?})\;=\!\!M\!\!=\;Simi_{w}(U,S,F,\overbrace {O_{b},E_{m},D_{y},T_{j},\P _{g}} ^{?})$

See also:

Itoequations, 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,

Fazequations physiequations, physaequations, awarequations, mentaequations, ixpequations, epiequations,

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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,

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