Примери коришћења Exponentiation на Енглеском и њихови преводи на Српски
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Exponentiation is done first.
Exp() is the exponentiation operation.
Exponentiation n copies of a combined by multiplication.
The prefix always takes precedence over any exponentiation;
Exponentiation and primality testing are primitive recursive.
Consider the expression 5^4^3^2,in which^ represents exponentiation.
Exponentiation may be extended to by, where b is a positive number and the exponent y is any real number.
To achieve this,Shor used repeated squaring for his modular exponentiation transform.
One definition of exponentiation is that you start with a 1, and then, you multiply this number times a 1 one time.
Third principle: he used to say that in every dilution we had to do an exponentiation to increase the effect or succussion.
Note that exponentiation is not associative, so evaluating the expression in the other order will lead to a different answer.
In mathematics, tetration(or hyper-4)is the next hyperoperation after exponentiation, and is defined as iterated exponentiation.
One definition of exponentiation is that you start with a one, you start with a one, then you multiply this number times a one once.
Calculations with numbers are done with arithmetical operations, the most familiar being addition, subtraction, multiplication,division, and exponentiation.
Formulas for multiplication,division and exponentiation are simpler in polar form than the corresponding formulas in Cartesian coordinates.
For example, Microsoft Office Excel evaluates a^b^c as(a^b)^c, which is opposite of normally accepted convention of top-down order of execution for exponentiation.
Exponentiation a n= a× a×⋯× a⏟ n{\displaystyle a^{n}=\underbrace{a\times a\times\cdots\times a}_{n}} n copies of a combined by multiplication.
We have PEMDAS, and I'm going to write it this way just to make it clear that we do parentheses,then exponentiation, then multiplication and division are at the same level.
If exponentiation is indicated by stacked symbols, the usual rule is to work from the top down, because exponention is right-associative in mathematics[1] thus.
This remarkably simple equation relates five significant mathematical quantities(0, 1, π, e, and i) by means of the basic operations of addition,multiplication, and exponentiation.
The runtime bottleneck of Shor's algorithm is quantum modular exponentiation, which is by far slower than the quantum Fourier transform and classical pre-/post-processing.
An example of recursive language that is not context-sensitive is any recursive language whose decision is an EXPSPACE-hard problem, say,the set of pairs of equivalent regular expressions with exponentiation.
As we can see from the definition,when evaluating tetration expressed as an"exponentiation tower", the exponentiation is done at the deepest level first(in the notation, at the highest level).
If exponentiation is indicated by stacked symbols, the usual rule is to work from the top down, because exponentiation is right-associative in mathematics thus: abc= a(bc) which typically is not equal to(ab)c.
Many mathematical operations that can be carried out with real numbers can also be carried out with i, such as exponentiation, roots, logarithms, and trigonometric functions.
The cube root operation is associative with exponentiation and distributive with multiplication and division if considering only real numbers, but not always if considering complex numbers.
In order to reflect normal usage, addition, subtraction, multiplication, anddivision operators are usually left-associative[1] while an exponentiation operator(if present) is right-associative;[1] this applies to the up-arrow operator as well.
Here, succession is the most basic operation; addition is a primary operation, though for natural numbers it can be thought of as a chained succession of n successors of a; multiplication() is also a primary operation,though for natural numbers it can be thought of as a chained addition involving n numbers a; and exponentiation() can be thought of as a chained multiplication involving n numbers a.
And just as a little bit of intuition here,you could literally view this as our other definition of exponentiation, which is you start with a 1, and this number says how many times you're going to multiply that 1 times this number.
Care must be taken when referring to iterated exponentials,as it is common to call expressions of this form iterated exponentiation, which is ambiguous, as this can either mean iterated powers or iterated exponentials.