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are two different sentences that make the same statement. In either case, a statement is viewed as a truth bearer. Examples of sentences that are (or make) true statements: "Socrates is a man." "A triangle has three sides." "Madrid is the capital of Spain." Examples of sentences that are also statements, even though they aren't true:
If separating words using spaces is also permitted, the total number of known possible meanings rises to 58. [38] Czech has the syllabic consonants [r] and [l], which can stand in for vowels. A well-known example of a sentence that does not contain a vowel is StrĨ prst skrz krk, meaning "stick your finger through the neck."
Palindrome: a word or phrase that reads the same in either direction; Pangram: a sentence which uses every letter of the alphabet at least once; Tautogram: a phrase or sentence in which every word starts with the same letter; Caesar shift: moving all the letters in a word or sentence some fixed number of positions down the alphabet
The visible section or "overt" is the syntax that still remains in a sentence word. [15] Within sentence word syntax there are 6 different clause-types: Declarative (making a declaration), exclamative (making an exclamation), vocative (relating to a noun), imperative (a command), locative (relating to a place), and interrogative (asking a ...
Statement (logic and semantics), declarative sentence that is either true or false; Statement, a declarative phrase in language (linguistics) Statement, a North American paper size of 5 1⁄2 in × 8 in (140 mm × 203 mm), also known under various names such as half letter and memo
A statement is logically true if, and only if its opposite is logically false. The opposite statements must contradict one another. In this way all logical connectives can be expressed in terms of preserving logical truth. The logical form of a sentence is determined by its semantic or syntactic structure and by the placement of logical constants.
Sentences are then built up out of atomic sentences by applying connectives and quantifiers. A set of sentences is called a theory; thus, individual sentences may be called theorems. To properly evaluate the truth (or falsehood) of a sentence, one must make reference to an interpretation of the theory.
"This is a sentence." can be considered to be a self-referential meta-sentence which is obviously true. However "This sentence is false" is a meta-sentence which leads to a self-referential paradox. Such sentences can lead to problems, for example, in law, where statements bringing laws into existence can contradict one another or themselves.