范例绝学(Instancology/Absolutology):Definition of |
送交者: hare 2015年09月16日08:35:18 于 [教育学术] 发送悄悄话 |
范例绝学(Instancology/Absolutology):Definition of “Analytical Ontology”
I) Meta-Definition: 0 Symbols: not,"!"; equal to,"=" 1 Our World = w 2 Time = t 3 Space = s 4 Variable = x 5 Number = n 6 Function = f() = f(x) = n 7 Logic = "if and only if", condition = "where", true, false,"->","A" II) Axiom: 0) The Absolute = A 1) Instance = true II) Postulate: 0) w is of The Function: w = f(s,t), if and only if where !(s = null ∩ t =null) 1) If something exists including w itself, it must exist under the condition of (either time is not null or space is not null) AND (cannot be both nulls), i.e. "∀(w)∃(x)((s != null ∨ t != null) ∩ !(s = null ∩ t = null), f(s,t) = x = Instance)" III) Theorems (entailed definitions): 0) ∀(Absolute)∃(A)(A ->w) 1) ∀(Absolute)∃(w)((s != null ∨ t != null) ∩ !(s = null ∩ t = null), Thinking = f(s,t) and Consciousness = f(s,t)) 2) Being = f(s,t), where s = null OR t = null AND !(s = null and t = null), if and only if Instance = true 3) Nothing = f(s,t) = where s != null and t !=null and Instance = null 4) Mental = f(s,t) = where s = null and t != null and Instance = true 5) Physical = f(s,t) = where s != null and t != null and mental != null (The End) |
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