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Can 1-a characters have transduality type3 if they demonstrate dominance over the Infinitary logic (Lω1,ω) where each character does not describe the 4 truth states?
All of which is said to be in quantum logic, in fact can be explained by distributive properties as they conflict with distributive law.
where the truth boundary is defined by orthomodular lattices = ⊤=¬(¬a∨¬b)∨¬(a∨b) then a=b where quantum logic is not known to be decidable.
Quantum logic is a type of non classical logic and it has an Algebraic structure.
Sorry my English is pretty bad.
All of which is said to be in quantum logic, in fact can be explained by distributive properties as they conflict with distributive law.
where the truth boundary is defined by orthomodular lattices = ⊤=¬(¬a∨¬b)∨¬(a∨b) then a=b where quantum logic is not known to be decidable.
Quantum logic is a type of non classical logic and it has an Algebraic structure.
Sorry my English is pretty bad.
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