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Statements

Subject Item
n2:RIV%2F61989592%3A15310%2F13%3A33146377%21RIV14-MSM-15310___
rdf:type
skos:Concept n6:Vysledek
dcterms:description
An identity s = t is linear if each variable occurs at most once in each of the terms s and t. Let T be a tolerance relation of an algebra A in a variety defined by a set of linear identities. We prove that there exist an algebra B in the same variety and a congruence théta of B such that a homomorphism from B onto A maps théta onto T. An identity s = t is linear if each variable occurs at most once in each of the terms s and t. Let T be a tolerance relation of an algebra A in a variety defined by a set of linear identities. We prove that there exist an algebra B in the same variety and a congruence théta of B such that a homomorphism from B onto A maps théta onto T.
dcterms:title
Tolerances as images of congruences in varieties defined by linear identities Tolerances as images of congruences in varieties defined by linear identities
skos:prefLabel
Tolerances as images of congruences in varieties defined by linear identities Tolerances as images of congruences in varieties defined by linear identities
skos:notation
RIV/61989592:15310/13:33146377!RIV14-MSM-15310___
n6:predkladatel
n11:orjk%3A15310
n3:aktivita
n14:O
n3:aktivity
O
n3:cisloPeriodika
2
n3:dodaniDat
n4:2014
n3:domaciTvurceVysledku
n7:3213145 n7:9055819
n3:druhVysledku
n9:J
n3:duvernostUdaju
n16:S
n3:entitaPredkladatele
n18:predkladatel
n3:idSjednocenehoVysledku
111233
n3:idVysledku
RIV/61989592:15310/13:33146377
n3:jazykVysledku
n10:eng
n3:klicovaSlova
linear identity; homomorphic image of a congruence; balanced identity
n3:klicoveSlovo
n17:linear%20identity n17:balanced%20identity n17:homomorphic%20image%20of%20a%20congruence
n3:kodStatuVydavatele
CH - Švýcarská konfederace
n3:kontrolniKodProRIV
[AFB29E983204]
n3:nazevZdroje
Algebra Universalis
n3:obor
n19:BA
n3:pocetDomacichTvurcuVysledku
2
n3:pocetTvurcuVysledku
4
n3:rokUplatneniVysledku
n4:2013
n3:svazekPeriodika
69
n3:tvurceVysledku
Halaš, Radomír Lipparini, Paolo Czédli, Gábor Chajda, Ivan
n3:wos
000318351300004
s:issn
0002-5240
s:numberOfPages
3
n12:doi
10.1007/s00012-013-0219-2
n15:organizacniJednotka
15310