Transcript
  • Michael Polanyi

    Marcel Kyas

    Háskólinn í Reykjavík

    2017-01-20

    Who is Michael Polanyi?

    Figure 1: Michael Polanyi

    • 11.3.1891 (Budapest) –22.2.1976 (Northampton, UK)

    • polymath• medicine• physical chemistry• economics• social sciences• philosophy

    M. Kyas (RU) Michael Polanyi 2017-01-20 2 / 19

    Pearl of Computation?

    • Was friends with Alan Turing• His work influenced Hubert

    Dreyfus’ critique of AI

    • Founded Society for Freedomin Science with John Baker in1940

    • Contributed to the analysis ofmonetary systems (1945)

    • Contributed to the philosophyof science

    • Influenced knowledgemanagement

    Figure 2: The ‘Money Circle’

    M. Kyas (RU) Michael Polanyi 2017-01-20 3 / 19

    Why Michael Polanyi?

    • As a first year student, we hadto prove convergence ofinfinite series

    • Students asked the teacher:• How did you get the limit?• How did you choose n0?• How did you know which

    test to use?• The teacher answered:

    • It just came to me• I tried• I was lucky

    • I taught concurrentprogramming

    • Students had huge issues withprogramming assignments

    • It did work!• I see this error, but it goes

    away!• Sometimes it just stops!• Why does my machine

    crash?

    • I could identify the issue withinminutes

    • To students, this was likemagic

    • How did you do this?

    M. Kyas (RU) Michael Polanyi 2017-01-20 4 / 19

    https://commons.wikimedia.org/w/index.php?curid=13681265

  • Freedom in Science

    [S]cientists, freely making their own choice of problems andpursuing them in the light of their own personal judgment, are infact co-operating as members of a closely knit organization.

    Such self-co-ordination of independent initiatives leads to a jointresult which is unpremeditated by any of those who bring itabout.

    Any attempt to organize the group ... under a single authoritywould eliminate their independent initiatives, and thus reducetheir joint effectiveness to that of the single person directing themfrom the centre. It would, in effect, paralyse their co-operation.

    M. Kyas (RU) Michael Polanyi 2017-01-20 5 / 19

    Positivism dispute

    • Logical positivism: When is aphilosophical method valid?

    • must be communicated inlanguage

    • must beobservable/empirical ordeduced from observables

    • Observables areinter-subject conventions

    • Are economics and socialscience actually sciences?

    • Is social science a normativeobligatory statement inpolitics?

    • 1935: Karl Popper “Logik derForschung”

    • 1937: Max Horkheimer “Derneueste Angriff auf dieMetaphysik”

    • 1958: Michael Polanyi:“Personal Knowledge”

    • 1966: Michael Polanyi: “TheTacit Dimension”

    • 1969: “Der Positivismusstreitin der deutschen Soziologie”marks the end of the dispute

    M. Kyas (RU) Michael Polanyi 2017-01-20 6 / 19

    All knowledge is personal

    • All knowledge claims rely onpersonal judgements

    • All knowing, no matter howformalised, relies uponcommitments that motivatediscovery and validation

    • Scientific methods do notmechanically yield truths

    • Scientists chose significantquestions likely to lead tosuccessful resolution

    • We believe more than we canprove, and know more thanwe can sayM. Kyas (RU) Michael Polanyi 2017-01-20 7 / 19

    Example from computing

    • 1900: David Hilbert 2ndproblem: “Prove that theaxioms of arithmetic areconsistent.”

    • 1928: Hilbert recasts theproblem: Is mathematicsconsistent, complete,decidable?

    • 1930: Gödel announcesproofs of undecidability

    • 1936: Church “An UnsolvableProblem of ElementaryNumber Theory” characterizeseffectively calculable

    Figure 3: David Hilbert, 1912

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    https://commons.wikimedia.org/w/index.php?curid=36302

  • Example from computing

    • 1931: Gödel “On FormallyUndecidable Propositions ofPrincipia Mathematica andRelated Systems I”

    • 1936: Church “A Note on theEntscheidungsproblem”

    • 1937: Turing “On ComputableNumbers With an Applicationto the Entscheidungsproblem”

    • 1939: Rosser notes theequivalence of effectivemethod proposed by Gödel,Church, and Turing.

    • Gödel, Church, and Turingdefined their personal notionof computation:

    • Recursive functions• λ-calculus• Turing Machine

    • Same result in differentformalisms

    • Rosser notes the equivalence,allowing objective formulation

    • Kleene, 1952: Formulates theChurch-Turing Thesis.

    M. Kyas (RU) Michael Polanyi 2017-01-20 9 / 19

    Personal Knowledge (cont.)

    • Experience is not “sense data”• Interpretive frameworks don’t

    trap us in experience

    • Tacit awareness connects uswith reality

    • Tacit awareness suppliescontext within whicharticulations have meaning

    • Minds cannot be reduced tocollections of rules

    Figure 4: SHODAN

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    Tacit knowing

    • Polanyi’s most importantdiscovery

    • “We can know more than wecan tell”

    • Skills, ideas, andexperiences

    • difficult to access becausenot codified

    • often cannot be codified

    • Tacit knowledge is “know-how”– not “know-that”, “know-why”,or “know-who” (explicitknowledge)

    • Bessemer steel process• First inexpensive industrial

    process for mass-productionof steel from molten pig iron

    • Removes impurities byblowing air into molten pig iron

    • Buyers of the patent could notget it to work from the verbaldescription

    • Bessemer set up his owncompany

    • He could use the method• He could now convey it to

    the users

    M. Kyas (RU) Michael Polanyi 2017-01-20 11 / 19

    Knowledge management

    • Process of• creating knowledge• sharing knowledge• using knowledge• managing knowledge

    • Long history• Master-apprentice relation• on-the-job discussion• discussion forums• libraries• training• mentoring

    • corporate culture

    • Tools• collaborative software

    (wikis, blogs, socialsoftware)

    • expert systems• expert directories (stack

    overflow)• Technologies

    • groupware• content management• eLearning• version control

    M. Kyas (RU) Michael Polanyi 2017-01-20 12 / 19

    https://en.wikipedia.org/w/index.php?curid=1414706

  • The first Bread Maker

    • Tacit to tacit:• Learn bread making with master• Doesn’t create systematic

    insight• Explicit to explicit:

    • combining information• no knowledge creation

    • Tacit to explicit:• formalizing and coding bread

    making• mechanism and algorithm for

    the bread maker• Explicit to tacit:

    • transformation steps createknowledge

    Figure 5: Raku Raku Pan Da

    M. Kyas (RU) Michael Polanyi 2017-01-20 13 / 19

    Model of knowledge transfer

    • Nonaka and Takeuchi (1995)were influenced by Polanyi:

    • Explicit knowledge isobtained through learning

    • Tacit knowledge is obtainedthrough experience

    • The distinction of explicit andtacit introduces:

    • Externalization: formalisingtacit knowledge

    • Internalization: obtainingtacit knowledge fromformalisations

    Figure 6: The Knowledge Spiral

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    Conclusion

    • Chemistry (skipped)• Freedom in Science

    • scientists are naturallycooperating

    • more effective whenunorganised

    • Personal knowledge• personal judgement• scientists motivation• no mechanical method• tacit awareness• mind not collection of rules

    • Tacit knowing• explicit vs tacit knowing• tacit knowing

    • cannot be formalized• obtained through

    experience• knowledge transfer (SECI)

    • transfer throughsocialisation codification

    • internalisation• My answer: tacit knowing in

    computing obtained throughrepeated application inapplying formal knowledge

    M. Kyas (RU) Michael Polanyi 2017-01-20 15 / 19

    Bibliography

    Adorno, Theodor W. et al. (1969). Der Positivismusstreit in der deutschenSoziologie. Luchterhand Literaturverlag.

    Church, Alonzo (1936a). ‘A Note on the Entscheidungsproblem’. In:Journal of Symbolic Logic 1.1, pp. 40–41. DOI: 10.2307/2269326.

    – (1936b). ‘An Unsolvable Problem of Elementary Number Theory’. In:American Journal of mathematics 58.2, pp. 345–363. DOI:10.2307/2371045.

    Gödel, Kurt (1931). ‘Über formal unentscheidbare Sätze der Principiamathematica und verwandter Systeme I’. In: Monateshefte fürMathematik und Physik 38, pp. 173–198.

    Hilbert, David (1900). ‘Mathematische Probleme’. In: Nachrichten derKöniglichen Gesellschaft der Wissenschaften zu Göttingen,mathematisch-physikalische Klasse 3, pp. 253–297.

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    https://commons.wikimedia.org/w/index.php?curid=7763007https://commons.wikimedia.org/w/index.php?curid=13188318

  • Bibliography (cont.)Hilbert, David, Hermann Weyl and Paul Bernays (1928). Die Grundlagen

    der Mathematik. Leipzig: Verlag B.G. Teubner.Horkheimer, Max (1937). ‘Der neueste Angriff auf die Metaphysik’. In:

    Zeitschrift für Sozialforschung 6.1, pp. 4–53.Kleene, Stephen Cole (1952). Introduction to Metamathematics. North

    Holland.Nonaka, Ikujiro and Hirotaka Takeuchi (1995). The Knowledge-Creating

    Company. How Japanese Companies Create the Dynamics ofInnovation. Oxford University Press.

    Polanyi, Michael (1945). Full Employment and Free Trade. CambridgeUniversity Press.

    – (1951). The Logic of Liberty. University of Chicago Press.– (1958). Personal Knowledge: Towards a Post-Critical Philosophy.

    University of Chicago Press. ISBN: 0-226-67288-3.– (1966). The Tacit Dimension. London: Routledge.

    M. Kyas (RU) Michael Polanyi 2017-01-20 17 / 19

    Bibliography (cont.)Popper, Karl (1935). Logik der Forschung. Vienna: Verlag von Julius

    Springer.– (1959). The Logic of Scientific Discovery. Cited after edition by

    Routledge, 2002. Hutchinson & Co.Rosser, Barkley (1939). ‘An Informal Exposition of Proofs of Gödel’s

    Theorems and Church’s Theorem’. In: Journal of Symbolic Logic 4.2,pp. 43–60. DOI: 10.2307/2269059.

    Turing, Alan Mathison (1937). ‘On Computable Numbers, with anApplication to the Entscheidungsproblem’. In: Proceedings LondonMathematical Society s2-42.1, pp. 230–265. DOI:10.1112/plms/s2-42.1.230.

    Wigner, E.P. and R.A. Hodgkin (1977). ‘Michael Polanyi. 12 March1891–22 February 1976’. In: Bibliographical Memoirs of Fellows of theRoyal Society 23, pp. 413–448. DOI: 10.1098/rsbm.1977.0016.

    M. Kyas (RU) Michael Polanyi 2017-01-20 18 / 19

    Picture Credits

    • Figure 1: Original author is unknown, found in Manchester archives –http://www.flickr.com/photos/manchesterarchiveplus/5213045000/, Public Domain.

    • Figure 2: Polanyi, 1945, p. 4• Figure 3: By Original author is unknown, Public Domain.• Figure 4: By The ’Through the Looking Glass’ forums, courtesy of the

    Systemshock.org Modifications Archive, fair use.

    • Figure 5: By MASA - GFDL (投稿者撮影), CC BY-SA 3.0.• Figure 6: By JohannesKnopp - Own work, Copyrighted free use.

    M. Kyas (RU) Michael Polanyi 2017-01-20 19 / 19

    http://www.flickr.com/photos/manchesterarchiveplus/5213045000/http://www.flickr.com/photos/manchesterarchiveplus/5213045000/http://www.ttlg.com/forums/showthread.php?p=1005195https://www.systemshock.org/index.php?topic=242.0

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