# On the structure of intuitionistic algebras with relational probabilities.

Stochastica (1988)

- Volume: 12, Issue: 2-3, page 103-111
- ISSN: 0210-7821

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topEsteva, Francesc. "On the structure of intuitionistic algebras with relational probabilities.." Stochastica 12.2-3 (1988): 103-111. <http://eudml.org/doc/38992>.

@article{Esteva1988,

abstract = {Trillas ([1]) has defined a relational probability on an intuitionistic algebra and has given its basic properties. The main results of this paper are two. The first one says that a relational probability on a intuitionistic algebra defines a congruence such that the quotient is a Boolean algebra. The second one shows that relational probabilities are, in most cases, extensions of conditional probabilities on Boolean algebras.},

author = {Esteva, Francesc},

journal = {Stochastica},

keywords = {Medidas en retículos; Algebra cociente; Algebras de Boole; Probabilidades; Probabilidad condicionada; relational probability; intuitionistic algebra; conditional probabilities on Boolean algebras},

language = {eng},

number = {2-3},

pages = {103-111},

title = {On the structure of intuitionistic algebras with relational probabilities.},

url = {http://eudml.org/doc/38992},

volume = {12},

year = {1988},

}

TY - JOUR

AU - Esteva, Francesc

TI - On the structure of intuitionistic algebras with relational probabilities.

JO - Stochastica

PY - 1988

VL - 12

IS - 2-3

SP - 103

EP - 111

AB - Trillas ([1]) has defined a relational probability on an intuitionistic algebra and has given its basic properties. The main results of this paper are two. The first one says that a relational probability on a intuitionistic algebra defines a congruence such that the quotient is a Boolean algebra. The second one shows that relational probabilities are, in most cases, extensions of conditional probabilities on Boolean algebras.

LA - eng

KW - Medidas en retículos; Algebra cociente; Algebras de Boole; Probabilidades; Probabilidad condicionada; relational probability; intuitionistic algebra; conditional probabilities on Boolean algebras

UR - http://eudml.org/doc/38992

ER -

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