Examples of using Intermediate value in English and their translations into Greek
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An intermediate value at 0.5.
Its height takes on all the intermediate values.
Hence, the intermediate value theorem ensures that the equation f(x)= y has a solution.
Carefully state and prove the intermediate value theorem.
The Babylonians were not interested in exact solutions but approximations, andso they would commonly use linear interpolation to approximate intermediate values.
That helps all intermediate values fall into place.
In contrast, digital chips only use and create voltages orcurrents at discrete levels, with no intermediate values.
A proof of that fact requires the intermediate value theorem from elementary calculus.
These proofs use two facts about real numbers that require only a small amount of analysis(more precisely, the intermediate value theorem).
Capacitive values are standardized and for intermediate values the connection is calculated.
(11)'milestone' means an intermediate value to be achieved at a given point in time during the programming period in relation to an indicator included under a specific objective;
Estimate the value of that function for an intermediate value of the independent variable.
Algorithms can also be assessed according to their bit complexity, i.e.,how many bits of accuracy are needed to store intermediate values occurring in the computation.
If the degree is odd, then by the intermediate value theorem at least one of the roots is real.
The initial andthe final value columns often start on the horizontal axis, while the intermediate values are floating columns.
Originally memory was used only for intermediate values but in the 1940s it was suggested that the program itself could be stored in this way.
It is often required to interpolate, i.e.,estimate the value of that function for an intermediate value of the independent var….
He formalized the definition of the continuity of a function,proved the intermediate value theorem and the Bolzano-Weierstrass theorem, and used the latter to study the properties of continuous functions on closed bounded intervals.
Forth often does not have local variables, however, noris it call-by-value. Instead, intermediate values are kept in a second stack.
These include: procedure returns,which become apparent as calls to a continuation; intermediate values, which are all given names; order of argument evaluation, which is made explicit; and tail calls, which simply call a procedure with the same continuation, unmodified, that was passed to the caller.
These order-theoretic properties lead to a number of importantresults in real analysis, such as the monotone convergence theorem, the intermediate value theorem and the mean value theorem.
Important results include the Bolzano-Weierstrass andHeine-Borel theorems, the intermediate value theorem and mean value theorem, the fundamental theorem of calculus, and the monotone convergence theorem.
Thereby, checking whether such an equation has a solution can be done on all the completions of F, which is often easier,since analytic methods(classical analytic tools such as intermediate value theorem at the archimedean places and p-adic analysis at the nonarchimedean places) can be used.
Important results include the Bolzano-Weierstrass andHeine-Borel theorems, the intermediate value theorem and mean value theorem, Taylor's theorem, the fundamental theorem of calculus, the Arzelà-Ascoli theorem, the Stone-Weierstrass theorem, Fatou's lemma, and the monotone convergence and dominated convergence theorems.
Hence, the field measurements are taken at various points along the surface and the intermediate values are inferred by a process called‘interpolation'.
These include: procedure returns,which become apparent as calls to a continuation; intermediate values, which are all given names; order of argument evaluation, which is made explicit; and tail calls, which is simply calling a procedure with the same continuation, unmodified, that was passed to the caller.
These proofs use two facts about real numbers that require only a small amount of analysis(more precisely, the intermediate value theorem): every polynomial with odd degree and real coefficients has some real root; every non-negative real number has a square root.