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NP$503470$ - vertaling naar duits

COMPLEXITY CLASS
NP hard; Np hard; Np-hard; NP-Hard Problem; NP-HARD; NP-hard problems; NP-Hard; NP-hard
  • P≠NP]], while the right side is valid under the assumption that P=NP (except that the empty language and its complement are never NP-complete)

NP      
Kein Problem (Internet Slang)
Kruger National Park         
  • Elephant statue outside the Letaba Elephant Hall
  • Plaque in the park. Now and then people do get killed; however, this is extremely rare.
  • edition=1}}</ref>
  • Mopani Camp Gate
  • A signpost in the park}}
  • "Our Founders" bust at reception in Skukuza
NATIONAL PARK IN SOUTH AFRICA
Kruger Park; Orpen Camp; Kruger national park; Berg-en-Dal Camp; Camp Shawu; Greater Kruger National Park; Tamboti Tent Camp; Kruger NP; Kruger National Park Parks Board
Kruger Nationalpark (Naturschutzgebiet in Südafrika, angrenzend an Mosambik)
yosemite national park         
  • [[Bridalveil Fall]] flows from a U-shaped hanging valley that was created by a tributary glacier.
  • Advertisement of 1907 inviting tourists to the park
  • Sculpture of Chief Tenaya made by Sal Maccarone for the Tenaya Lodge in Yosemite National Park
  • A view of the park and [[Vernal Fall]], photographed by photographer [[Eadweard Muybridge]] in 1872.
  • Eadweard Muybridge, Mariposa Grove, Yosemite, California, 1872, albumen print by Carleton E. Watkins
  • Yosemite in [[autumn]]
  • Glacially polished granite [[cirque]] in upper [[Tenaya Canyon]]
  • domes]] including [[Half Dome]].
  • Hikers line the [[Half Dome]] cables on a busy summer day in 2008
  • 163x163px
  • Map of rail and stage routes to Yosemite in 1885
  • USGS]] image)
  • Marmot]] in [[Tuolumne Meadows]]
  • [[Mule deer]] in Yosemite Valley
  • O'Shaughnessy Dam]] in [[Hetch Hetchy]] Valley
  • Cathedral Peak]]
  • Climbing the Narrows in [[Sentinel Rock]]
  • Tunnel tree at Yosemite National Park in May 2022
  • The [[Merced River]] flowing through [[Yosemite Valley]], a [[U-shaped valley]]
  • 1880}})
  • yellow star thistle]] competes with Yosemite's native plants.<ref name = "exotic"/>
  • A [[Yogi Bear]] sign advising young visitors to not feed the bears at Yosemite National Park.
  • black bear]] with an ear tag in Yosemite Valley
  • The [[Meadow Fire]] burns in Little Yosemite Valley, 2014
  • Park map
  • bus service]]
  • [[El Capitan]], a granite monolith on Yosemite Valley's northern escarpment
  • A ranger-guided [[snowshoe]] walk in the park
NATIONAL PARK IN CALIFORNIA, UNITED STATES
Yosemite; Yosemite National; Yosemite Natl Pk, California; Yosemite National Park, California; Yosemite National Park, CA; Yosemite Natl Pk, CA; Yosemite Wilderness; Yosemite (CA); Yosemite, California; Yosemite, CA; Crane Flat Campground; Crane flat; Porcupine Flat Campground; Yosemite Creek Campground; Bridalveil Creek Campground; Tamarack Flat Campground; Yosemite NP; Camp Wawona; Bridalveil Creek; Porcupine Flat; Crane Flat; Tamarack Flat; Yosemite Grant; Yosemite park; Yosemite National Park's; Wildfires in Yosemite National Park; Yosemite Park; Wildlife of Yosemite National Park; Fauna of Yosemite National Park; Yosemite national park
n. Yosemite Nationalpark, Nationalpark in kalifornien (USA)

Definitie

NP-hard
<complexity> A set or property of computational {search problems}. A problem is NP-hard if solving it in {polynomial time} would make it possible to solve all problems in class NP in polynomial time. Some NP-hard problems are also in NP (these are called "NP-complete"), some are not. If you could reduce an NP problem to an NP-hard problem and then solve it in polynomial time, you could solve all NP problems. See also computational complexity. [Examples?] (1995-04-10)

Wikipedia

NP-hardness

In computational complexity theory, NP-hardness (non-deterministic polynomial-time hardness) is the defining property of a class of problems that are informally "at least as hard as the hardest problems in NP". A simple example of an NP-hard problem is the subset sum problem.

A more precise specification is: a problem H is NP-hard when every problem L in NP can be reduced in polynomial time to H; that is, assuming a solution for H takes 1 unit time, H's solution can be used to solve L in polynomial time. As a consequence, finding a polynomial time algorithm to solve any NP-hard problem would give polynomial time algorithms for all the problems in NP. As it is suspected that P≠NP, it is unlikely that such an algorithm exists.

It is suspected that there are no polynomial-time algorithms for NP-hard problems, but that has not been proven. Moreover, the class P, in which all problems can be solved in polynomial time, is contained in the NP class.