sign relational complex

\\PMlinkescapephrase

basis\\PMlinkescapephraseBasis\\PMlinkescapephrasecomponent\\PMlinkescapephraseComponent\\PMlinkescapephrasecomponents\\PMlinkescapephraseComponents\\PMlinkescapephrasenor\\PMlinkescapephraseNor\\PMlinkescapephraseobject\\PMlinkescapephraseObject\\PMlinkescapephraseobjects\\PMlinkescapephraseObjects\\PMlinkescapephrasepotential\\PMlinkescapephrasePotential

A sign relational complex is a generalization of a sign relation that allows for empty components in the elementary sign relations, or sign relational triples of the form $(\\mathrm{object},\\mathrm{sign},\\mathrm{interpretant})$ .

Generally speaking, when it comes to things that are being contemplated as ostensible or potential signs of other things, neither the existence nor the uniqueness of the elements appearing in the sign relation is guaranteed. For example, the reference of a putative sign to its putative objects may actually achieve reference to zero, to one, or to many objects. A proper treatment of this complication calls for the conception of something slightly more general than a sign relation proper, namely, a sign relational complex. Expressed in practical terms, this allows for missing data in the columns of the relational database table for the sign relation in question. Typically one operates on the default assumption that all of the roles of elementary sign relations are actually filled, but remains wary enough of the possible exceptions to deal with them on an ad hoc basis.

单词	SignRelationalComplex
释义	sign relational complex \\PMlinkescapephrase basis\\PMlinkescapephraseBasis\\PMlinkescapephrasecomponent\\PMlinkescapephraseComponent\\PMlinkescapephrasecomponents\\PMlinkescapephraseComponents\\PMlinkescapephrasenor\\PMlinkescapephraseNor\\PMlinkescapephraseobject\\PMlinkescapephraseObject\\PMlinkescapephraseobjects\\PMlinkescapephraseObjects\\PMlinkescapephrasepotential\\PMlinkescapephrasePotential A sign relational complex is a generalization of a sign relation that allows for empty components in the elementary sign relations, or sign relational triples of the form $(\\mathrm{object},\\mathrm{sign},\\mathrm{interpretant})$ . Generally speaking, when it comes to things that are being contemplated as ostensible or potential signs of other things, neither the existence nor the uniqueness of the elements appearing in the sign relation is guaranteed. For example, the reference of a putative sign to its putative objects may actually achieve reference to zero, to one, or to many objects. A proper treatment of this complication calls for the conception of something slightly more general than a sign relation proper, namely, a sign relational complex. Expressed in practical terms, this allows for missing data in the columns of the relational database table for the sign relation in question. Typically one operates on the default assumption that all of the roles of elementary sign relations are actually filled, but remains wary enough of the possible exceptions to deal with them on an ad hoc basis.
随便看	VaughtsTest Vaught’s test vCunihinsTheorem VeblenFunction Veblen function VeblensTheorem VeblenWedderburnSystem Veblen-Wedderburn system Veblen’s theorem Vector vector VectorBundle vector bundle VectorField vector field VectorFieldAlongACurve vector field along a curve VectorFieldsLagrangianAndEulerianDescription vector fields: Lagrangian and Eulerian description VectorIdentities vector identities VectorizationOfMatrix vectorization of matrix VectorLattice vector lattice