logical equivalence造句
例句與造句
- There is a close relationship between material equivalence and logical equivalence.
- The following logical equivalences demonstrate that commutativity is a property of particular connectives.
- This is expressed in a propositional calculus as logical equivalence of certain compound statements.
- Logical equivalence between two propositions means that they are true together or false together.
- Logical equivalence is different from material equivalence.
- It's difficult to find logical equivalence in a sentence. 用logical equivalence造句挺難的
- Different authors use different signs for logical equivalence : ?! ( e . g.
- Due to their logical equivalence, stating one effectively states the other; when one is true, the other is also true.
- However, in a special context users might care about special semantics beyond the generic logical equivalence with which Canonical XML is associated.
- The " logical equivalence " of " NAND alone ", " NOR alone ", and " NOT and AND " is similar to Turing equivalence.
- The process of the logical equivalence of a statement and its contrapositive as defined in traditional class logic is " not " one of the axioms of propositional logic.
- They include the symbols for truth-functional connectives ( such as and, or, not, implies, and logical equivalence ) and the symbols for the quantifiers " for all " and " there exists ".
- In logically equivalent to " not ( not-A " ), or by the formula A a " ~ ( ~ A ) where the sign a " expresses logical equivalence and the sign ~ expresses negation.
- Therefore, instead of blindly assuming that no mistakes were made, a verification step is needed to check the logical equivalence of the final version of the netlist to the original description of the design ( golden reference model ).
- The logical equivalence between an empirical datum, which is a macroscopic phenomenon, and the result of a measurement, which is a quantum property, becomes clearer in the new approach, whereas it remained mostly tacit and questionable in the Copenhagen formulation.
- This means : " We assert the truth of the following : There exists a function " f " with the property that : given all values of " x ", their evaluations in function ? ( i . e ., resulting their matrix ) is logically equivalent to some " f " evaluated at those same values of " x " . ( and vice versa, hence logical equivalence ) ".
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