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npleas

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

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The word NPLEAS is NOT valid in any word game. (Sorry, you cannot play NPLEAS in Scrabble, Words With Friends etc)

There are 6 letters in NPLEAS ( A1E1L1N1P3S1 )

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

Rearrange the letters in NPLEAS and see some winning combinations

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Scrabble results that can be created with an extra letter added to NPLEAS

ALPINES REPLANS ENCLASP SPLENIA SPANIEL SPANGLE SPANCEL SPELEAN PLATENS NAPLESS PLANETS ESPANOL NOPALES PINEALS PLANERS

6 letters out of NPLEAS

PANELS PLANES

5 letters out of NPLEAS

ASPEN ELANS LANES LAPSE LEANS LEAPS NAPES NEAPS PALES PANEL PANES PEALS PEANS PENAL PLANE PLANS PLEAS PLENA SALEP SEPAL SNEAP SPALE SPEAN

4 letters out of NPLEAS

ALES ALPS ANES APES APSE ELAN LANE LAPS LASE LEAN LEAP LEAS LENS NAPE NAPS NEAP PALE PALS PANE PANS PASE PEAL PEAN PEAS PENS PLAN PLEA SALE SALP SANE SEAL SLAP SNAP SPAE SPAN

3 letters out of NPLEAS

ALE ALP ALS ANE APE ASP ELS ENS LAP LAS LEA LES NAE NAP PAL PAN PAS PEA PEN PES SAE SAL SAP SEA SEL SEN SPA

2 letters out of NPLEAS

AE AL AN AS EL EN ES LA NA NE PA PE

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Definitions of npleas in various dictionaries:

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Npleas might refer to
In complexity theory, the complexity class NP-easy is the set of function problems that are solvable in polynomial time by a deterministic Turing machine with an oracle for some decision problem in NP.
* In other words, a problem X is NP-easy if and only if there exists some problem Y in NP such that X is polynomial-time Turing reducible to Y. This means that given an oracle for Y, there exists an algorithm that solves X in polynomial time (possibly by repeatedly using that oracle).
* NP-easy is another name for FPNP (see the function problem article) or for FΔ2P (see the polynomial hierarchy article).
* An example of an NP-easy problem is the problem of sorting a list of strings. The decision problem "is string A greater than string B" is in NP. There are algorithms such as quicksort that can sort the list using only a polynomial number of calls to the comparison routine, plus a polynomial amount of additional work. Therefore, sorting is NP-easy.
* There are also more difficult problems that are NP-easy. See NP-equivalent for an example.
* The definition of NP-easy uses a Turing reduction rather than a many-one reduction because the answers to problem Y are only TRUE or FALSE, but the answers to problem X can be more general. Therefore, there is no general way to translate an instance of X to an instance of Y with the same answer. *
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