Potential knowns: Difference between revisions
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{{a|bi|{{knownbox}}}}{{d|Potential knowns|/pə(ʊ)ˈtɛnʃ(ə)l nəʊnz/|n|}}(''Reductionist baloney'') | {{a|bi|{{knownbox}}}}{{d|Potential knowns|/pə(ʊ)ˈtɛnʃ(ə)l nəʊnz/|n|}}(''Reductionist baloney'') | ||
The complete set of all knowns, known or | The complete set of all [[knowns]], be they known, unknown or [[constructive]], comprising the total intellectual energy of the [[semantic universe]]. According to [[reductionist]] thinking, the sum total value of all knowns is 1. | ||
This led some to career off down a logical oubliette in the quest to formulate axiomatic algebraic expressions of the relationship between all potential knowns, such as: | |||
{{quote| | |||
''A <nowiki>=</nowiki> (K-C) - (U+C''<nowiki>'</nowiki>'' <nowiki>)'' <br> | |||
Where:<br>A <nowiki>=</nowiki> All Potential Knowns | |||
<br>K <nowiki>=</nowiki> Actual Knowns<br> | |||
C <nowiki>=</nowiki> Actually not known Constructive Knowns<br> | |||
C''<nowiki>'</nowiki>'' <nowiki>=</nowiki> Actually known Constructive Unknowns}} until Goedel pointed out that the truth value of the proposition “there are a finite number of knowns in the universe” is, itself, unknow''able'', meaning therefore ''not'' a potential known, and since (on a reductionist theory) the proposition does have a truth value, | |||
{{sa}} | {{sa}} | ||
*[[ | *[[Forensic epistemology]] |
Revision as of 09:18, 24 February 2022
The JC’S favourite Big Ideas™
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Potential knowns
/pə(ʊ)ˈtɛnʃ(ə)l nəʊnz/ (n.)
(Reductionist baloney)
The complete set of all knowns, be they known, unknown or constructive, comprising the total intellectual energy of the semantic universe. According to reductionist thinking, the sum total value of all knowns is 1.
This led some to career off down a logical oubliette in the quest to formulate axiomatic algebraic expressions of the relationship between all potential knowns, such as:
A = (K-C) - (U+C' )'' <br> Where:<br>A <nowiki>= All Potential Knowns
K = Actual Knowns
C = Actually not known Constructive Knowns
C' = Actually known Constructive Unknowns
until Goedel pointed out that the truth value of the proposition “there are a finite number of knowns in the universe” is, itself, unknowable, meaning therefore not a potential known, and since (on a reductionist theory) the proposition does have a truth value,