Fazdifferential equations

Fazdifferential equations are equations that represent the concept of change between two or more fazconcepts or fazspaceconcepts. For instance, an awareconcept / physaconcept differential, or an awarepath / physapath differential.

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$d{P}/dt$ the change in the physiconcept over time.

$d{\mathfrak{P}}/dt$ the change in the physaconcept over time.

$dC/dt$ the change in the awareconcept over time.

$d\mathfrak{C}/dt$ the change in the mentaconcept over time.

$d{\mathfrak{X}/dt$ the change in the ixpeconcept over time.

$d\mathbb{K} }/dt$ the change in the epiconcept over time.

$\frac{dP}{dt}$ the change in the physiconcept over time.

$\frac{d\mathfrak{P}}{dt}$ the change in the physaconcept over time.

$\frac{dC}{dt}$ the change in the awareconcept over time.

$\frac{d\mathfrak{C}}{dt}$ the change in the mentaconcept over time.

$\frac{d\mathfrak{X}}{dt}$ the change in the ixpeconcept over time.

$\frac{d\mathbb{K}}{dt}$ the change in the epiconcept over time.

$dC/d{\mathfrak{P}}$ the change in the awareconcept per change in the physaconcept.

$\frac{dC}{d\mathfrak{P}}$ the change in the awareconcept per change in the physaconcept.

$\nabla\frac{C}{\mathfrak{P}}/dt$ the change in the awareconcept per change in the physaconcept over time.

$\nabla\overset{C}{\mathfrak{P}}/dt$ the change in the awareconcept per change in the physaconcept over time.

$\nabla\stackrel{C}{\mathfrak{P}}/dt$ the change in the awareconcept per change in the physaconcept over time.

$(\nabla_{C}^{\mathfrak{P}})/dt$ the change in the awareconcept per change in the physaconcept over time.

$\nabla{_{C}^{\mathfrak{P}}}/dt$ the change in the awareconcept per change in the physaconcept over time.

$(\nabla_{C}^{\mathfrak{P}})/dt$ the change in the awareconcept per change in the physaconcept over time.

$(\nabla_{C}^{\mathfrak{P}})/dt \; \Rrightarrow \;\; \stackrel{\thicksim}{\mathbb{K}}$ the change in the awareconcept per change in the physaconcept over time, mapped to an epipath.

$(\nabla_{C}^{\mathfrak{P}})/dt \; \stackrel{\bullet}{\Rrightarrow} \;\; \stackrel{\thicksim}{\mathbb{K}}$ the change in the awareconcept per change in the physaconcept over time, mapped to an epipath one itopoint at a time.

$(\nabla_{C}^{\mathfrak{P}})/dt \; \stackrel{\bullet\bullet}{\Rrightarrow} \;\; \stackrel{\thicksim}{\mathbb{K}}$ the change in the awareconcept per change in the physaconcept over time, mapped to an epipath one itomoment at a time.

$(\nabla_{C}^{\mathfrak{P}})/dt \; \stackrel{-\!\!-}{\Rrightarrow} \; \; \stackrel{\thicksim}{\mathbb{K}}$ the change in the awareconcept per change in the physaconcept over time, mapped to an epipath one itosection at a time. The result is a differential epipath.

$(\stackrel{\bullet}{\nabla}{_{C}^{\mathfrak{P}}})/dt \; \stackrel{\bullet}{\Rrightarrow} \;\; \stackrel{\thicksim}{\mathbb{K}}$ the change in the awarepoint per change in the physapoint over time, mapped to an epipath one itopoint at a time.

$(\stackrel{\bullet}{\nabla}{_{C}^{\mathfrak{P}}})/dt \; \stackrel{\bullet\bullet}{\Rrightarrow} \;\; \stackrel{\thicksim}{\mathbb{K}}$ the change in the awarepoint per change in the physapoint over time, mapped to an epipath one itomoment at a time.

$(\stackrel{\bullet}{\nabla}{_{C}^{\mathfrak{P}}})/dt \; \stackrel{-\!\!-}{\Rrightarrow} \; \; \stackrel{\thicksim}{\mathbb{K}}$ the change in the awarepoint per change in the physapoint over time, mapped to an epipath one itosection at a time. The result is a differential epipath.

$d(1C)/dt$ the change in the oriawareconcept per time

$d(13P)/dt$ the change in the combophysiconcept per time

$d(P)/dt$ the change in the physiconcept over time

$d(Cito)/dt$ or $d(4)/dt$ the change in the cidentireplica over time.

$d(1C\thicksim)/dt$ the change in the oriawarepath over time

$d(\overset{\thicksim} {1C}) /dt$ is the symbolic representation of the change in the oriawarepath over time.

$d(\overset{\curvearrowright \thicksim} {1C}) /dt$ is the symbolic representation of the change in the futuristic oriawarepath over time.

$\overset{\curvearrowright \thicksim} {5\mathfrak{P}}$ is the symbol for futuristic vitophysapath

$d(\overset{\curvearrowright \thicksim} {5\mathfrak{P}}) /dt$ is the symbolic representation of the change in the futuristic vitophysapath over time.

$\partial(\overset{\curvearrowright \thicksim} {5\mathfrak{P}}) /dt$ is the symbolic representation of the change in the futuristic vitophysapath over time.

$\nabla(\overset{\curvearrowright \thicksim} {5\mathfrak{P}})$ is the symbolic representation of the change in the futuristic vitophysapath over time.

$\nabla\overset{\curvearrowright \thicksim} {5\mathfrak{P}}$ is the symbolic representation of the change in the futuristic vitophysapath over time.

$\nabla \, \partial x$ \nabla \, \partial x

$\circledS$

$\bullet$

${\bullet\bullet}$

${-}$

$\thicksim$

$\thickapprox$

$\boxplus}$

$\infty}$

${\infty\infty}$

Z1: $\;\;\;\; P \;\; \;\;$ is the symbol that represents the physiconcept.

Z2: $\;\;\;\;\mathfrak{P}\;\;\;\;$ is the symbol that represents the physaconcept.

Z3: $\;\;\;\;C\;\;\;\;$ is the symbol that represents the awareconcept.

Z4: $\;\;\;\;\mathfrak{C}\;\;\;\;$ is the symbol that represents the mentaconcept.

Z5: $\;\;\;\;{\mathfrak{X}} \;\;\;\;$ is the symbol that represents the ixpeconcept.

Z6: $\;\;\;\;\mathbb{K} \; \;\;\;$ is the symbol that represents the epiconcept.

Itofazspace mapping equations

H1: $\Rrightarrow$ mapping to

H2: $\Lleftarrow$ mapping from

H3: $\Lleftarrow \! \! \Rrightarrow$ mapping to and from

H4: $\Rrightarrow\! \Lleftarrow$ mapping

H5: $\mathfrak{P}\Rrightarrow\mathfrak{X}} \Lleftarrow C$ is the representation of mapping the physaspace and awarespace to an ixpespace

H6: $\stackrel{\circledS} {\mathfrak{P}}\Rrightarrow\mathfrak{X}} \Lleftarrow C$ is the representation of mapping the physaspace and awarespace to an ixpespace

H7: $\stackrel{\circledS} {\mathfrak{P}} \Rrightarrow \stackrel{\circledS}{\mathfrak{X}} \Lleftarrow \stackrel{\circledS}{C}$ is the representation of mapping the physaspace and awarespace to an ixpespace

H7: $(\stackrel{\circledS} {\mathfrak{P}} \Rrightarrow \stackrel{\circledS}{\mathfrak{X}} \Lleftarrow \stackrel{\circledS}{C}) \Rrightarrow \mathbb{K}$ is the representation of mapping the physaspace and awarespace to an ixpespace the whole mapping then mapped to an epispace