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Erratum to "Definitional equivalence and algebraizability of generalized logical systems" Annals of Pure and Applied Logic 98 (1999) 1–68
2000
Annals of Pure and Applied Logic
Preserved Fulltext
The right version is "We previously prove the following auxiliary lemma to be also useful in the sequel." • Page 28, line -2: The phrase "The lemma logic T mentioned in the formulation: : :" is incorrect ...
doi:10.1016/s0168-0072(99)00042-1
fatcat:wrxwjcalunfwrlittgz6naugbm
Page 6793 of Mathematical Reviews Vol. , Issue 2000j
[page]
2000
Mathematical Reviews
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(UKR-AOS-DG; Kiev)
Erratum to: “Definitional equivalence and algebraizability of generalized logical systems”.
Ann. Pure Appl. Logic 102 (2000), no. 3, 283-284. ...
(UKR-AOS-DG; Kiev)
Definitional equivalence and algebraizability of generalized logical systems. (English summary)
Ann. Pure Appl. ...
Page 135 of Mathematical Reviews Vol. 32, Issue Index
[page]
Mathematical Reviews
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Definitional equivalence and algebraizability of generalized logical systems. ...
(English summary) 2000j:03015a
— Erratum to: “Definitional equivalence and algebraizability of generalized logical systems”. 2000j:03015b
Sarbei, V. G. see Zaitsev, D. A. et al., 2000h:03048 ...
Page 1528 of Mathematical Reviews Vol. 32, Issue Index
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Mathematical Reviews
Preserved Fulltext
The Internet Archive has digitized a microfilm copy of this work. It may be possible to borrow a copy for reading.
Definitional equivalence and algebraizability of generalized logical systems. (English summary) Ann. Pure Appl. Logic 98 (1999), no. 1-3, 1-68. ...
(Peter Kéhler) 2000m:06017 06D30 (03G10)
— Erratum to: “Definitional equivalence and algebraizability of generalized logical sys- tems”. Ann. Pure Appl. Logic 102 (2000), no. 3, 283-284. ...