Oneness - True Faith
wizanda
Questioning the Rules of Reasoning Posted on: 2018/2/5 23:18
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Posts: 3134
So on trying to explain how my logic works to a professor of Logic; realized had to turn my equations in my head into a physical format, so did a few additional ones:

Code:

  • $ variable.
  • +\- plus or minus sum.
  • Letters with no variables are a known.
  • X marks the spot.
  • * made up by me.
  • -> Explained here.


  • Inductive (Leading to) -> Data first to reach a possible conclusion : A +\- B = $X

  • Deductive (Deduced based on) -> Conclusion is deduced from premise: A +\- B = X

  • Abductive -> Built upon the partial data, we build the most likely conclusion: $A +\- $B = $X

  • Reversive* -> We verify data, by reverse engineering it like algebra: $A + $B = $X = $A - $B

  • Argumentative -> Everything someone says will have fault, and we can deduce where they're always wrong in some context: $A - $B = $0

  • Abstractive* -> Never anything solid, just observed together: $A $B $C

  • Dismissive -> Nothing will ever do: 0 - 0 (-0) = 0

  • Zen -> Things are observed, and comprehended... Then quantified by its own equation; yet never truly equated... Just understood: A +\- B = $A * $B

  • Tao -> Things are understood by their own logical relationships, and then formulated with equal and opposite results; as all manner of things follow this inclination: A +\- B = $Yin/$Yang

  • Please add to this list with equations, and will be impressed....?



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wizanda
Re: Questioning the Rules of Reasoning Posted on: 2023/9/30 19:39
Helper
Joined:
2004/3/26 8:04
From Nottingham, UK
Posts: 3134
नेति नेति
Neti Neti -> A - $A∞ = X

Remove any equation that we can show is false, until we have something that resembles the truth.

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wizanda
Re: Questioning the Rules of Reasoning Posted on: 9/18 10:58:14
Helper
Joined:
2004/3/26 8:04
From Nottingham, UK
Posts: 3134
Grok AI Created:

  • Analogical Reasoning: A ≈ B = C ≈ X

  • When we can show that A is equal to B, therefore we can then show that C is equal to X.

  • Reductio ad Absurdum: ¬X $‽ = X

  • Assume the opposite of X, follow the logic, and if it leads to a contradiction or impossible result, then X must be true.

  • Bayesian Reasoning: $X +\- 🔍 = X

  • Create an idea close to X, and then update the belief when new evidence appears.

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wizanda
Re: Questioning the Rules of Reasoning Posted on: 9/21 23:48:06
Helper
Joined:
2004/3/26 8:04
From Nottingham, UK
Posts: 3134
Inductive: $Observations ± $Patterns ≈ $Generalization

Deductive: $Rule ± $Case = $Conclusion

Abductive: $Observation ± $Background ≈ $BestExplanation

Argumentative: $Claim − $Flaw ≈ $WeakenedClaim

Abstractive: $Subject ± $Object ± $Topic ≈ $Abstraction

Dismissive: $Claim − $Substance → $Nothing

Zen: $Known ± $Unknown ≈ $Unknown ∞ $Known

Tao: $Known ± $Unknown ≈ $Yin ∞ $Yang

Neti Neti: $Reality − $NotReality = $Remaining

Bayesian: $PriorBelief ± $Evidence ≈ $UpdatedBelief

Analogical: $Known ≈ $Similar = $Unknown ≈ $Conclusion

Reductio ad Absurdum: $Assumption ± $LeadsToContradiction = $AssumptionIsProven

Causal: $Cause ± $Effect = $Outcome

Socratic: $Question ± $Assumption = $DeeperUnderstanding

Dialectical: $Thesis ± $Antithesis = $Synthesis

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