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Definition of Conditional relation
1. Noun. A logical relation between propositions p and q of the form 'if p then q'; if p is true then q cannot be false.
Generic synonyms: Logical Relation
Derivative terms: Implicate, Implicational, Imply
Lexicographical Neighbors of Conditional Relation
Literary usage of Conditional relation
Below you will find example usage of this term as found in modern and/or classical literature:
1. Electromagnetic Theory of Light by Charles Emerson Curry (1905)
"... such would be a single system of differential equations with three variables
and one conditional relation between those variables (potentials), ..."
2. An English Grammar: Methodical, Analytical, and Historical. With a Treatise by Eduard Adolf Ferdinand Maetzner (1874)
"In olden times the conditional relation was more sharply separated from the
exceptive. To the latter belong the particles but and the subsequent мп/t'is, ..."
3. The Working Principles of Rhetoric Examined in Their Literary Relations and by John Franklin Genung (1900)
"clauses as indicating the conditional relation. 47. The art of subordination—what
to make subordinate and what principal — is something requiring much study ..."
4. On Principles and Methods in Latin Syntax by Edward Parmelee Morris (1901)
"The negative particle negatives the conditional relation and therefore the two
are associated together. The association of quamuis as a conjunction with a ..."
5. The Academy: A Journal of Secondary Education by Associated Principles of the High Schools and Academies of the State of New York (1890)
"The conditional relation is inherent in the reciprocal attitude of the elements
involved, and is not a secondary result of some other relation distinctly ..."
6. A Latin Grammar for the Use of Schools by Johan Nikolai Madvig, George Woods, Thomas Anthony Thacher (1892)
"When we have a conditional proposition in the indicative, expressing the conditional
relation simply and without any accessory signification, ..."
7. Theory of Differential Equations by Andrew Russell Forsyth (1906)
"... suppose that the conditional relation is identically satisfied : in that case,
each coefficient in the relation must vanish. As U then vanishes, ..."