ISSN: 0144-5340

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History and Philosophy of Logic Q1 Unclaimed

Taylor and Francis Ltd. United Kingdom

Unfortunately this journal has not been claimed yet. For this reason, some information may be unavailable.

History and Philosophy of Logic is a journal indexed in SJR in History and Philosophy of Science and History with an H index of 21. It has a price of 2395 €. It has an SJR impact factor of 0,297 and it has a best quartile of Q1. It has an SJR impact factor of 0,297.

Type: Journal

Type of Copyright:

Languages:

Open Access Policy:

Type of publications:

Publication frecuency: -

Categories: History (Q1) History and Philosophy of Science (Q2) History and Philosophy of Science (Q2)

Price

2395 €

Inmediate OA

NPD

Embargoed OA

0 €

Non OA

Metrics

0,297

SJR Impact factor

21

H Index

43

Total Docs (Last Year)

75

Total Docs (3 years)

1257

Total Refs

41

Total Cites (3 years)

75

Citable Docs (3 years)

0.56

Cites/Doc (2 years)

29.23

Ref/Doc

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Aims and Scope

Best articles by citations

Jaina Logic and the Philosophical Basis of Pluralism

Essay Review

Bertrand Russell and the introduction of mathematical logic in China

Avicenna and Tusi on the Contradiction and Conversion of the Absolute

Three Twentieth-century Commonplaces about 'If'

Syllogistic: Old Wine in New Bottles

Restoration: S. A. Yanovskaya's path in logic

Book Reviews

Summaries of Logic

Boolos and the Metamathematics of Quine's Definitions of Logical Truth and Consequence

SHOW MORE ARTICLES

Between Vienna and Berlin: The Immediate Reception of Godel's Incompleteness Theorems

Foreword

FESTSCHRIFTENFOR IVOR

A survey of the life of Hugh MacColl (1837-1909)

Frege on identities

Frege, August Bebel and the Return of Alsace-Lorraine: The dating of the distinction between Sinn and Bedeutung

The Philosophy of Mathematics and Logic in the 1920s and 1930s in Poland

Against Logical Realism

Frege's theorem and his logicism

A Note on Hahn's Philosophy of Logic

Conceptual Closure in Anselm's Proof

Conceptual closure in Anselm's proof: reply to Tony Roark