Feb 23, 2021 07:28 PM
A linear map is a mapping between vector spaces or sets V over a field F. Given two vector spaces V and W, a linear map is a map
T : V -> W
that is compatible with scalar addition and multiplication
T(u + v) = T(u) + T(v), T(av) = aT(v)
for vectors u, v in V and scalar a in F.
Reality is a bijective linear map with God and is therefore isomorphic to God.
R <-> G
where the set or vector space of reality is both its subset and its powerset.
When quantified R ⊆ R(S) is represented as ∀x(x ∈ R →x ∈ R(S))
Therefore since reality is the subset and powerset of itself and God is reality then God is the subset and powerset of reality.
T : V -> W
that is compatible with scalar addition and multiplication
T(u + v) = T(u) + T(v), T(av) = aT(v)
for vectors u, v in V and scalar a in F.
Reality is a bijective linear map with God and is therefore isomorphic to God.
R <-> G
where the set or vector space of reality is both its subset and its powerset.
When quantified R ⊆ R(S) is represented as ∀x(x ∈ R →x ∈ R(S))
Therefore since reality is the subset and powerset of itself and God is reality then God is the subset and powerset of reality.