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020 |a9783642481383|9978-3-642-48138-3
024 7 |a10.1007/978-3-642-48138-3|2doi
041 |aeng
049 |aTürk Tarih Kurumu Kütüphanesi
050 4|aQ174-175.3
050 4|aB67
072 7|aPDA|2bicssc
072 7|aSCI075000|2bisacsh
072 7|aPDA|2thema
082 04|a501|223
100 1 |aBunge, M.|eauthor.|4aut|4http://id.loc.gov/vocabulary/relators/aut
245 10|aScientific Research II|h[electronic resource] :|bThe Search for Truth /|cby M. Bunge.
250 |a1st ed. 1967.
264 1|aBerlin, Heidelberg :|bSpringer Berlin Heidelberg :|bImprint: Springer,|c1967.
300 |aVIII, 374 p. 2 illus.|bonline resource.
336 |atext|btxt|2rdacontent
337 |acomputer|bc|2rdamedia
338 |aonline resource|bcr|2rdacarrier
347 |atext file|bPDF|2rda
490 1 |aStudies in the Foundations, Methodology and Philosophy of Science ;|v3/2
505 0 |aIII Applying Scientific Ideas -- 9. Explanation -- 10. Prediction -- 11. Action -- IV Testing Scientific Ideas -- 12. Observation -- 13. Measurement -- 14. Experiment -- 15. Concluding -- Author Index.
520 |aThis volume is a logical sequel of Volume I, The Search for System: indeed, it concerns the ways theoretical systems are put to work and subjected to test. Yet it can be read independently by anyone familiar with some factual theories, referring back to Volume I when necessary. Special Symbols AS;B the set A is included in the set B AvB the union of the sets A and B AnB the common part of the sets A and B aEB the individual a is in (or belongs to) the set A Card (A) cardinality (numerosity) of the set A AxB Cartesian product of the sets A and B en(A) consequence(s) of the set A of assumptions equals by definition =dt definition Dt· some x (or there is at least one x such that) (3 x) e empirical datum e* translation of e into a semiempirical, semitheoreticallanguage h hypothesis m(r) measured value of the degree r m(;) average (or mean) value of a set of measured values of ,; P-jT T presupposes P p, q arbitrary (unspecified) propositions (statements) P(x) x has the property P (or x is a P) {xl P(x)} set of the x such that every x is a P pVq p and/or q (inclusive disjunction) p &q p and q (conjunction) p-+q if p, then q (conditional or implication) p if and only if q (biconditional or equivalence) p-q sum over i 2:; t theorem, testable consequence.
532 8 |aAccessibility summary: This PDF is not accessible. It is based on scanned pages and does not support features such as screen reader compatibility or described non-text content (images, graphs etc). However, it likely supports searchable and selectable text based on OCR (Optical Character Recognition). Users with accessibility needs may not be able to use this content effectively. Please contact us at accessibilitysupport@springernature.com if you require assistance or an alternative format.
532 8 |aInaccessible, or known limited accessibility
532 8 |aNo reading system accessibility options actively disabled
532 8 |aPublisher contact for further accessibility information: accessibilitysupport@springernature.com
650 0|aScience|xPhilosophy.
650 0|aSocial sciences.
650 0|aHumanities.
650 14|aPhilosophy of Science.
650 24|aHumanities and Social Sciences.
710 2 |aSpringerLink (Online service)
773 0 |tSpringer Nature eBook
776 08|iPrinted edition:|z9783540039952
776 08|iPrinted edition:|z9783642481390
776 08|iPrinted edition:|z9783642481406
830 0|aStudies in the Foundations, Methodology and Philosophy of Science ;|v3/2
856 40|uhttps://doi.org/10.1007/978-3-642-48138-3
912 |aZDB-2-SHU
912 |aZDB-2-SXPR
912 |aZDB-2-BAE
950 |aHumanities, Social Sciences and Law (SpringerNature-11648)
950 |aPhilosophy and Religion (R0) (SpringerNature-43725)