### Some articles on *subdirectly, subdirectly irreducible quotients, irreducible, quotients, quotient*:

Subdirectly Irreducible Algebra - Properties

... of universal algebra states that every algebra is

... of universal algebra states that every algebra is

**subdirectly**representable by its**subdirectly irreducible quotients**... An equivalent definition of "subdirect**irreducible**" therefore is any algebra A that is not**subdirectly**representable by those of its**quotients**not isomorphic to A ... This is not quite the same thing as "by its proper**quotients**" because a proper**quotient**of A may be isomorphic to A, for example the**quotient**of the semilattice (Z, min) obtained by identifying just the ...### Famous quotes containing the word irreducible:

“If an *irreducible* distinction between theatre and cinema does exist, it may be this: Theatre is confined to a logical or continuous use of space. Cinema ... has access to an alogical or discontinuous use of space.”

—Susan Sontag (b. 1933)

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