Non-commutative_process

https://w3id.org/framester/framenet/abox/frame/Non-commutative_process entità di tipo: Class

LUs in this frame describe a non-commutative process (as opposed to a generic statement) of arithmetic, e.g. subtraction and division, involving two numbers, labeled Term_1 and Term_2. Because of the non-commutative nature of these processes, Term_1 and Term_2 are not separated on a grammatical basis but rather on a mathematical basis (see FE definitions). When referencing the process, the numbers can be vague and are often omitted through indefinite null instantiation. I divided x by y.
Non-commutative_process 
xsd:string LUs in this frame describe a non-commutative process (as opposed to a generic statement) of arithmetic, e.g. subtraction and division, involving two numbers, labeled Term_1 and Term_2. Because of the non-commutative nature of these processes, Term_1 and Term_2 are not separated on a grammatical basis but rather on a mathematical basis (see FE definitions). When referencing the process, the numbers can be vague and are often omitted through indefinite null instantiation. 
xsd:string LUs in this frame describe a non-commutative process (as opposed to a generic statement) of arithmetic, e.g. subtraction and division, involving two numbers, labeled Term_1 and Term_2. Because of the non-commutative nature of these processes, Term_1 and Term_2 are not separated on a grammatical basis but rather on a mathematical basis (see FE definitions). When referencing the process, the numbers can be vague and are often omitted through indefinite null instantiation. 
LUs in this frame describe a non-commutative process (as opposed to a generic statement) of arithmetic, e.g. subtraction and division, involving two numbers, labeled Term_1 and Term_2. Because of the non-commutative nature of these processes, Term_1 and Term_2 are not separated on a grammatical basis but rather on a mathematical basis (see FE definitions). When referencing the process, the numbers can be vague and are often omitted through indefinite null instantiation. I divided x by y. 
xsd:string Non-commutative_process 
Non-commutative_process 
xsd:integer 2246 
AlK 
xsd:dateTime 2010-03-08T13:02:36+01:00 

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