distributive law sentence in Hindi
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- Each interpretation is responsible for different distributive laws in the Boolean algebra.
- Generalization of distributive law leads to a large family of fast algorithms.
- The distributive laws are among the axioms for sets or the switching algebra.
- Now, using the distributive law, we see that
- This distributive law " is not equivalent " to its dual statement
- Use the distributive law to turn that expression into a sum of products.
- See : distributive law between monads.
- Other properties follow from the distributive law, for example equals if and only if equals or equals.
- The distributive law is sometimes stated as an axiom, but in fact it follows from the existence of relative pseudo-complements.
- Failure of one of the two distributive laws brings about near-rings and near-fields instead of rings and division rings respectively.
- As it can be observed from the definition, application of distributive law to an arithmetic expression reduces the number of operations in it.
- The maximum likelihood decoding algorithm is an instance of the " marginalize a product function " problem which is solved by applying the generalized distributive law.
- This shows by an example that applying distributive law reduces the computational complexity which is one of the good features of a " fast algorithm ".
- It can hence be shown ( by proving the distributive laws ) that the power set considered together with both of these operations forms a Boolean ring.
- But if the two functions are applied to the same Church numerals they produce the same result, by the distributive law; thus they are extensionally equal.
- Where the first step uses the distributive law for the exterior product, and the last uses the fact that the exterior product is alternating, and in particular.
- Similarly, it is possible to define a " left near-ring " by replacing the right distributive law A3 by the corresponding left distributive law.
- Similarly, it is possible to define a " left near-ring " by replacing the right distributive law A3 by the corresponding left distributive law.
- A quasifield satisfying both distributive laws is called a "'semifield "', in the sense in which the term is used in projective geometry.
- The expression when expressed using the distributive law can be written as a ( b + c ) a simple optimization that reduces the number of operations to one addition and one multiplication.
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