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eptads

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The answer EPTADS has 0 possible clue(s) in existing crosswords.

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There are 6 letters in EPTADS ( A¹D²E¹P³S¹T¹ )

To search all scrabble anagrams of EPTADS, to go: EPTADS?

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4 letters out of EPTADS

3 letters out of EPTADS

ADS APE APT ASP ATE DAP EAT EDS ETA PAD PAS PAT PEA PED PES PET PST SAD SAE SAP SAT SEA SET SPA TAD TAE TAP TAS TEA TED

2 letters out of EPTADS

AD AE AS AT DE ED ES ET PA PE TA

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Eptads might refer to
In computer science, a Polynomial-time approximation scheme (PTAS) is a type of approximation algorithm for optimization problems (most often, NP-hard optimization problems). * A PTAS is an algorithm which takes an instance of an optimization problem and a parameter ε > 0 and, in polynomial time, produces a solution that is within a factor 1 + ε of being optimal (or 1 − ε for maximization problems). For example, for the Euclidean traveling salesman problem, a PTAS would produce a tour with length at most (1 + ε)L, with L being the length of the shortest tour. There exists also PTAS for the class of all dense CSP problems.The running time of a PTAS is required to be polynomial in n for every fixed ε but can be different for different ε. Thus an algorithm running in time O(n1/ε) or even O(nexp(1/ε)) counts as a PTAS.

Eptads might refer to

In computer science, a Polynomial-time approximation scheme (PTAS) is a type of approximation algorithm for optimization problems (most often, NP-hard optimization problems).
* A PTAS is an algorithm which takes an instance of an optimization problem and a parameter ε > 0 and, in polynomial time, produces a solution that is within a factor 1 + ε of being optimal (or 1 − ε for maximization problems). For example, for the Euclidean traveling salesman problem, a PTAS would produce a tour with length at most (1 + ε)L, with L being the length of the shortest tour. There exists also PTAS for the class of all dense CSP problems.The running time of a PTAS is required to be polynomial in n for every fixed ε but can be different for different ε. Thus an algorithm running in time O(n1/ε) or even O(nexp(1/ε)) counts as a PTAS.

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