Difference between revisions of "Translations:The logic of medical language/74/en"

Latest revision as of 03:27, 4 May 2021

Information about message (contribute)

This message has no documentation. If you know where or how this message is used, you can help other translators by adding documentation to this message.

Message definition (The logic of medical language)

We can conveniently say, therefore, that the meaning of a term ''<math>\mathrm{S}</math>'' with respect to a particular language <math>\mathrm{l}</math> is an ordered couple, consisting of extension and intension, in a world that we will now call ‘context’.

We can conveniently say, therefore, that the meaning of a term ''<math>\mathrm{S}</math>'' with respect to a particular language <math>\mathrm{l}</math> is an ordered couple, consisting of extension and intension, in a world that we will now call ‘context’.

TranslationWe can conveniently say, therefore, that the meaning of a term ''<math>\mathrm{S}</math>'' with respect to a particular language <math>\mathrm{l}</math> is an ordered couple, consisting of extension and intension, in a world that we will now call ‘context’.

We can conveniently say, therefore, that the meaning of a term $\mathrm {S}$ with respect to a particular language $\mathrm {l}$ is an ordered couple, consisting of extension and intension, in a world that we will now call ‘context’.

Revision as of 18:26, 14 April 2021 (view source) FuzzyBot (talk \| contribs) (Importing a new version from external source)		Latest revision as of 03:27, 4 May 2021 (view source) FuzzyBot (talk \| contribs) (Importing a new version from external source)
Line 1:		Line 1:
−	We can conveniently say, therefore, that the meaning of a term with respect to a particular language is an ordered couple, consisting of extension and intension, in a world that we will now call ‘context’.	+	We can conveniently say, therefore, that the meaning of a term ''<math>\mathrm{S}</math>'' with respect to a particular language <math>\mathrm{l}</math> is an ordered couple, consisting of extension and intension, in a world that we will now call ‘context’.