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Text simplification is illustrated with an example used by Siddharthan (2006). [1] The first sentence contains two relative clauses and one conjoined verb phrase. A text simplification system aims to change the first sentence into a group of simpler sentences, as seen just below the first sentence.
In propositional logic, conjunction elimination (also called and elimination, ∧ elimination, [1] or simplification) [2] [3] [4] is a valid immediate inference, argument form and rule of inference which makes the inference that, if the conjunction A and B is true, then A is true, and B is true.
The sentence can be read as "Reginam occidere nolite, timere bonum est, si omnes consentiunt, ego non. Contradico." ("don't kill the Queen, it is good to be afraid, even if all agree I do not. I object."), or the opposite meaning "Reginam occidere nolite timere, bonum est; si omnes consentiunt ego non contradico.
One's comprehension of a sentence in which a semantically ambiguous word is used is strongly influenced by the general structure of the sentence. [2] The language itself is sometimes a contributing factor in the overall effect of semantic ambiguity, in the sense that the level of ambiguity in the context can change depending on whether or not a ...
The declarative sentence is the most common kind of sentence in language, in most situations, and in a way can be considered the default function of a sentence. What this means essentially is that when a language modifies a sentence in order to form a question or give a command, the base form will always be the declarative.
For example, translating the sentence "all skyscrapers are tall" as (() ()) is a logic translation that expresses an English language sentence in the logical system known as first-order logic. The aim of logic translations is usually to make the logical structure of natural language arguments explicit.
In this example, both sentences happen to have the common form () for some individual , in the first sentence the value of the variable x is "Socrates", and in the second sentence it is "Plato". Due to the ability to speak about non-logical individuals along with the original logical connectives, first-order logic includes propositional logic.
A relationship between two structures in logic and mathematics where they satisfy the same first-order sentences. elimination of quantifiers A process in logical deduction where quantifiers are removed from logical expressions while preserving equivalence, often used in the theory of real closed fields.