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A famous example for lexical ambiguity is the following sentence: "Wenn hinter Fliegen Fliegen fliegen, fliegen Fliegen Fliegen hinterher.", meaning "When flies fly behind flies, then flies fly in pursuit of flies." [40] [circular reference] It takes advantage of some German nouns and corresponding verbs being homonymous. While not noticeable ...
The name "right-branching" comes from the English syntax of putting such modifiers to the right of the sentence. For example, the following sentence is right-branching. The dog slept on the doorstep of the house in which it lived. Note that the sentence begins with the subject, followed by a verb, and then the object of the verb. This is then ...
A sentence consisting of at least one dependent clause and at least two independent clauses may be called a complex-compound sentence or compound-complex sentence. Sentence 1 is an example of a simple sentence. Sentence 2 is compound because "so" is considered a coordinating conjunction in English, and sentence 3 is complex.
Example of broken English and German directly translated from French A literal English translation of the German phrase " Ich habe Hunger " would be "I have hunger" in English, but this is clearly not a phrase that would generally be used in English, even though its meaning might be clear.
In linguistics and grammar, a sentence is a linguistic expression, such as the English example "The quick brown fox jumps over the lazy dog." In traditional grammar , it is typically defined as a string of words that expresses a complete thought, or as a unit consisting of a subject and predicate .
An example of SVO order in English is: Andy ate cereal. In an analytic language such as English, subject–verb–object order is relatively inflexible because it identifies which part of the sentence is the subject and which one is the object. ("The dog bit Andy" and "Andy bit the dog" mean two completely different things, while, in case of ...
A formal proof or derivation is a finite sequence of well-formed formulas (which may be interpreted as sentences, or propositions) each of which is an axiom or follows from the preceding formulas in the sequence by a rule of inference. The last sentence in the sequence is a theorem of a formal system.