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POWERFUL NUMBER

  • Powerful number
  • Numbers whose prime factors all divide the number more than once

    144000 is a powerful number. Every exponent in its prime factorization is larger than 1. It is the product of a square and a cube. A powerful number is a positive

    Powerful number

    Powerful number

    Powerful_number

  • Highly powerful number
  • Positive integers that have a property about their divisors

    In elementary number theory, a highly powerful number is a positive integer that satisfies a property introduced by the Indo-Canadian mathematician Mathukumalli

    Highly powerful number

    Highly_powerful_number

  • Composite number
  • Integer having a non-trivial divisor

    factors of a number are repeated it is called a powerful number (too, all perfect powers are powerful numbers). If none of its prime factors are repeated

    Composite number

    Composite number

    Composite_number

  • Achilles number
  • Numbers with special prime factorization

    An Achilles number is a number that is powerful but not a perfect power. A positive integer n is a powerful number if, for every prime factor p of n, p2

    Achilles number

    Achilles number

    Achilles_number

  • 343 (number)
  • Natural number

    natural number following 342 and preceding 344. 343 factorization is 73 (7 × 7 × 7) meaning it is a cubic number. It is also a powerful number, and an

    343 (number)

    343_(number)

  • Oz the Great and Powerful
  • 2013 film by Sam Raimi

    Oz the Great and Powerful is a 2013 American fantasy adventure film directed by Sam Raimi and written by David Lindsay-Abaire and Mitchell Kapner, from

    Oz the Great and Powerful

    Oz_the_Great_and_Powerful

  • 72 (number)
  • Natural number

    it is the product of 8 and 9. It is the smallest Achilles number, as it is a powerful number that is not itself a power. 72 is the sum of four consecutive

    72 (number)

    72_(number)

  • 108 (number)
  • Natural number

    Harshad number in bases 2, 3, 4, 6, 7, 9, 10, 11, 12, 13 and 16. 108 is a powerful number but not a perfect power, making it an Achilles number. 108 is

    108 (number)

    108_(number)

  • Powerful Stuff
  • 1989 studio album by the Fabulous Thunderbirds

    "Mistake Number 1" (David Porter, T. Thomas) - 4:53 "One Night Stand" (Jerry Lynn Williams) - 4:59 "Emergency" (Kim Wilson) - 3:35 "Powerful Stuff" (Michael

    Powerful Stuff

    Powerful_Stuff

  • 9801 (number)
  • Natural number

    the sixth number such as the binomial coefficient is a perfect square. 9801 is a part of one of the first few pairs of consecutive powerful numbers with

    9801 (number)

    9801_(number)

  • 288 (number)
  • Natural number

    prime numbers 2 and 3, 288 is a 3-smooth number. This factorization also makes it a highly powerful number, a number with a record-setting value of the product

    288 (number)

    288_(number)

  • 216 (number)
  • Natural number

    smallest number that can be represented as a sum of any number of distinct positive cubes in more than one way. It is a highly powerful number: the product

    216 (number)

    216_(number)

  • Power Pros
  • Video game series

    Powerful Pro Yakyū, previously known as Jikkyō Powerful Pro Yakyū in Japanese, commonly abbreviated as Power Pro and marketed internationally as Power

    Power Pros

    Power_Pros

  • List of countries by number of military and paramilitary personnel
  • This is a list of countries by number of military and paramilitary personnel. It includes any government-sponsored soldiers used to further the domestic

    List of countries by number of military and paramilitary personnel

    List of countries by number of military and paramilitary personnel

    List_of_countries_by_number_of_military_and_paramilitary_personnel

  • 1728 (number)
  • Natural number

    it a compositorial. As a cubic perfect power, it is also a highly powerful number that has a record value (18) between the product of the exponents (3

    1728 (number)

    1728_(number)

  • List of production cars by power output
  • This list of most powerful production cars in the world is limited to unmodified production cars which meet the eligibility criteria below. All entries

    List of production cars by power output

    List_of_production_cars_by_power_output

  • List of recreational number theory topics
  • Lucky number Powerful number Primeval number Palindromic number Telephone number Triangular square number Harmonic divisor number Sphenic number Smith

    List of recreational number theory topics

    List_of_recreational_number_theory_topics

  • Ryan Murphy (producer)
  • American television writer and producer

    working mainly in television. He has often been described as "the most powerful man" in modern television and signed the largest development deal in television

    Ryan Murphy (producer)

    Ryan Murphy (producer)

    Ryan_Murphy_(producer)

  • SD Powerful
  • SD Powerful is a Twin Tractor Unit Tug operated by Serco Marine Services in support of the United Kingdom's Naval Service. The tug, built in 1985, was

    SD Powerful

    SD Powerful

    SD_Powerful

  • Prime number
  • Number divisible only by 1 and itself

    A prime number (or a prime) is a natural number greater than 1 that is not a product of two smaller natural numbers. A natural number greater than 1 that

    Prime number

    Prime number

    Prime_number

  • HMS Powerful (1895)
  • British lead ship of Powerful-class

    HMS Powerful was the lead ship of her class of two protected cruisers built for the Royal Navy (RN) in the 1890s. She was initially assigned to the China

    HMS Powerful (1895)

    HMS Powerful (1895)

    HMS_Powerful_(1895)

  • Cunningham number
  • many Cunningham numbers that are powerful numbers, since if m is a Cunningham number C−(b, n) that is a powerful number (such as 8), then so is 4 m ( m

    Cunningham number

    Cunningham_number

  • Seoul Busters
  • 2024 South Korean television series

    to October 30, 2024. It depicts the story of the nation's last-ranked powerful squad in the county and the elite Violent Crime Team leader and meet to

    Seoul Busters

    Seoul_Busters

  • Powerful p-group
  • pro-p-groups, the concept of powerful p-groups plays an important role. They were introduced in (Lubotzky & Mann 1987), where a number of applications are given

    Powerful p-group

    Powerful_p-group

  • David Bowie
  • English musician and actor (1947–2016)

    Blackstar, released two days before his death in 2016, was analysed as a powerful farewell to his fans. During his lifetime, his record sales were estimated

    David Bowie

    David Bowie

    David_Bowie

  • Square-free integer
  • Number without repeated prime factors

    {\displaystyle n} can be represented in a unique way as the product of a powerful number (that is an integer that is divisible by the square of every prime

    Square-free integer

    Square-free integer

    Square-free_integer

  • 200 (number)
  • Natural number

    natural number following 199 and preceding 201. 200 is an abundant number, as 265, the sum of its proper divisors, is greater than itself. The number appears

    200 (number)

    200_(number)

  • Kylie Minogue
  • Australian singer and actress (born 1968)

    permanent display. In March 2010, researchers declared Minogue as the "most powerful celebrity in Britain". The study examined how marketers identify celebrity

    Kylie Minogue

    Kylie Minogue

    Kylie_Minogue

  • Highly abundant number
  • Natural number whose divisor sum is greater than that of any smaller number

    ninth highly abundant number, these are the only highly abundant numbers that are not abundant. 7200 is the largest powerful number that is also highly

    Highly abundant number

    Highly abundant number

    Highly_abundant_number

  • Justin Bieber
  • Canadian singer (born 1994)

    people in the world in 2011, and Forbes listed him among the top 10 most powerful celebrities from 2011 to 2013. Billboard ranked him the eighth-greatest

    Justin Bieber

    Justin Bieber

    Justin_Bieber

  • Powerful-class cruiser
  • Class of British protected cruisers

    The Powerful class were a pair of first-class protected cruisers built for the Royal Navy (RN) in the 1890s, designed to hunt down enemy commerce raiders

    Powerful-class cruiser

    Powerful-class cruiser

    Powerful-class_cruiser

  • Singly and doubly even
  • How many times a number is divisible by 2

    A singly even number cannot be a powerful number. It cannot be represented as a difference of two squares. However, a singly even number can be represented

    Singly and doubly even

    Singly_and_doubly_even

  • Lady Gaga
  • American singer, songwriter and actress (born 1986)

    appeared on their list of the World's Most Powerful Women from 2010 to 2014, and topped their list of the Most Powerful Musicians in 2013. She was named one

    Lady Gaga

    Lady Gaga

    Lady_Gaga

  • 2004 Indian Ocean earthquake and tsunami
  • itself is the most powerful earthquake ever recorded in Asia, the strongest of the 21st century, and the second- or third-most powerful globally since modern

    2004 Indian Ocean earthquake and tsunami

    2004 Indian Ocean earthquake and tsunami

    2004_Indian_Ocean_earthquake_and_tsunami

  • El Chapo
  • Mexican drug lord incarcerated in a US federal prison (born 1957)

    for the deaths of over 34,000 people, and was considered to be the most powerful drug trafficker in the world until he was extradited to the United States

    El Chapo

    El Chapo

    El_Chapo

  • Chris Cornell
  • American musician (1964–2017)

    extensive songwriting history, a nearly four-octave vocal range, and a powerful vocal belting technique. Cornell released four solo studio albums, Euphoria

    Chris Cornell

    Chris Cornell

    Chris_Cornell

  • 2000 (number)
  • Natural number

    dictionary. 2000 (two thousand) is a natural number following 1999 and preceding 2001. 2000 is: the highest number expressible using only two unmodified characters

    2000 (number)

    2000_(number)

  • Powerful Thing
  • 1998 single by Trisha Yearwood

    because of her "incredible voice and tons of personality." "Powerful" debuted at number seventy on the U.S. Billboard Hot Country Singles & Tracks for

    Powerful Thing

    Powerful_Thing

  • Radio Times's Most Powerful People
  • British annual listing for comedy, drama and radio (2003–2005)

    Radio Times's Most Powerful People was a series of listings created by the British weekly magazine Radio Times from January 2003 to June 2005. The lists

    Radio Times's Most Powerful People

    Radio Times's Most Powerful People

    Radio_Times's_Most_Powerful_People

  • Hurricane Lowell
  • Category 5 Pacific hurricane in 2026

    Hurricane Lowell was a long-lived and very powerful tropical cyclone that impacted the western Hawaiian Islands, making a direct hit on Ni'ihau and Kauaʻi

    Hurricane Lowell

    Hurricane Lowell

    Hurricane_Lowell

  • Perfect number
  • Number equal to the sum of its proper divisors

    In number theory, a perfect number is a positive integer that is equal to the sum of its positive proper divisors, that is, divisors excluding the number

    Perfect number

    Perfect number

    Perfect_number

  • Giada De Laurentiis
  • Italian-American chef and television personality

    as one of the Global 100 in Hospitality, a list featuring the 100 Most Powerful People in Global Hospitality. De Laurentiis was born on August 22, 1970

    Giada De Laurentiis

    Giada De Laurentiis

    Giada_De_Laurentiis

  • Ultramega OK
  • 1988 studio album by Soundgarden

    the idea being that if 666 is such a powerful number, then the surrounding numbers must be equally as powerful. The album's closing track, "One Minute

    Ultramega OK

    Ultramega_OK

  • Janis Joplin
  • American singer (1943–1970)

    iconic and successful rock performers of her era, she was noted for her powerful mezzo-soprano vocals and her stage presence. In 1967, she rose to prominence

    Janis Joplin

    Janis Joplin

    Janis_Joplin

  • Prime number theorem
  • Characterization of how many integers are prime

    log e ⁡ ( x ) {\displaystyle \log _{e}(x)} . In mathematics, the prime number theorem (PNT) describes the asymptotic distribution of prime numbers among

    Prime number theorem

    Prime_number_theorem

  • Indra Nooyi
  • Indian-American business executive (born 1955)

    among the world's 100 most powerful women. In 2014, she was ranked at number 13 on the Forbes list, and the second most powerful woman on the Fortune list

    Indra Nooyi

    Indra Nooyi

    Indra_Nooyi

  • Henley Passport Index
  • Ranking of countries by travel freedom

    the index as the least powerful passport in the world, with its nationals only able to visit 27 destinations visa-free. A number of Asian and European

    Henley Passport Index

    Henley_Passport_Index

  • MV Powerful
  • Danish cargo ship attempted piracy 2008

    MV Powerful is a Danish-flagged cargo ship owned by Excel Maritime Carriers Ltd. of Greece. It was attacked with the intention of hijack by Somali pirates

    MV Powerful

    MV_Powerful

  • Fibonacci sequence
  • Numbers obtained by adding the two previous ones

    month, the number of pairs of rabbits is equal to the number of mature pairs (that is, the number of pairs in month n – 2) plus the number of pairs alive

    Fibonacci sequence

    Fibonacci sequence

    Fibonacci_sequence

  • Powerful Greek Army
  • Hacker Group

    Powerful Greek Army or by the abbreviation "PGA" is a hacker group founded in 2016. The team has carried out numerous cyberattacks both in Greece and worldwide

    Powerful Greek Army

    Powerful_Greek_Army

  • 9 (Lil' Kim album)
  • 2019 studio album by Lil' Kim

    2019. It's a powerful number for me. (...) I'm very spiritual and one day God was talking to me and I was like '7 is my favorite number' and He was like

    9 (Lil' Kim album)

    9_(Lil'_Kim_album)

  • MacOS version history
  • History of Apple's current Mac operating system

    expected that developers would port their software to the considerably more powerful OPENSTEP libraries once they learned of its power and flexibility. Instead

    MacOS version history

    MacOS_version_history

  • Kelly Clarkson
  • American singer-songwriter and TV personality (born 1982)

    Stronger Tour, Sophie Sinclair of Hit The Floor said "Kelly's strong and powerful voice was flawless throughout the night, and some may even say she sounds

    Kelly Clarkson

    Kelly Clarkson

    Kelly_Clarkson

  • Achilles (disambiguation)
  • Topics referred to by the same term

    Asteraceae Achilles' heel, a weakness or vulnerability Achilles number, a powerful number which is not a perfect power Achilleos, a surname †Archicebus

    Achilles (disambiguation)

    Achilles_(disambiguation)

  • Natural number
  • Number used for counting

    natural-number results: subtracting a larger natural number from a smaller one results in a negative number and dividing one natural number by another

    Natural number

    Natural number

    Natural_number

  • Rihanna
  • Barbadian singer (born 1988)

    2014, 2016, and 2017, and featured her on its list of the Top 100 Most Powerful Women of 2019. Active on social media, she ranked atop Forbes' 2012 list

    Rihanna

    Rihanna

    Rihanna

  • Mindstorms (book)
  • 1980 book by Seymour Papert

    Mindstorms: Children, Computers, and Powerful Ideas is a book by computer scientist Seymour Papert, in which he argues for the benefits of teaching computer

    Mindstorms (book)

    Mindstorms_(book)

  • Jennifer Lawrence
  • American actress and producer (born 1990)

    world with earnings of $34 million and named her as the most powerful actress, ranking at number 12 on the magazine's Celebrity 100 list. She appeared on

    Jennifer Lawrence

    Jennifer Lawrence

    Jennifer_Lawrence

  • 900 (number)
  • Natural number

    base 10, it is a Harshad number. It is also the first number to be the square of a sphenic number. 900 is also: In Greek number symbols, the sign Sampi

    900 (number)

    900_(number)

  • Mila Kunis
  • American actress (born 1983)

    comedy Friends with Benefits (2011), the fantasy film Oz the Great and Powerful (2013) as the Wicked Witch of the West, the comedies Bad Moms (2016) and

    Mila Kunis

    Mila Kunis

    Mila_Kunis

  • Jon Bon Jovi
  • American rock singer-songwriter (born 1962)

    Fame in 2009. In 2012, he ranked number 50 among Billboard magazine's "Power 100", a ranking of "The Most Powerful and Influential People in the Music

    Jon Bon Jovi

    Jon Bon Jovi

    Jon_Bon_Jovi

  • List of sums of reciprocals
  • factorials from 1 onward is approximately 1.6111 and is transcendental. A "powerful number" is a positive integer for which every prime appearing in its prime

    List of sums of reciprocals

    List_of_sums_of_reciprocals

  • List of Babylon 5 characters
  • Centauri, Minbari and Vorlons; and several dozen less powerful ones. A number of the less powerful races make up the League of Non-Aligned Worlds, which

    List of Babylon 5 characters

    List_of_Babylon_5_characters

  • Irrational number
  • Number that is not a ratio of integers

    Geometrically, when the ratio of lengths of two line segments is an irrational number, the line segments are also described as being incommensurable, meaning

    Irrational number

    Irrational number

    Irrational_number

  • Oprah Winfrey
  • American actress and media mogul (born 1954)

    quarter-century. Ladies' Home Journal also ranked Winfrey number one in their list of the most powerful women in America and then Senator Barack Obama in 2007

    Oprah Winfrey

    Oprah Winfrey

    Oprah_Winfrey

  • El León (album)
  • Album by Los Fabulosos Cadillacs

    victims of Argentina's military dictatorship, is the album's most powerful number. The title cut (done in two versions: reggae and salsa) depicts an

    El León (album)

    El_León_(album)

  • Civilizations in Babylon 5
  • Alien civilizations in the TV show Babylon 5

    the Minbari and the Vorlons; and several dozen less powerful ones. A number of the less powerful races make up the League of Non-Aligned Worlds, which

    Civilizations in Babylon 5

    Civilizations_in_Babylon_5

  • Skin-walker
  • Witch in Navajo mythology

    mystery within Navajo communities. Traditional accounts describe them as powerful sorcerers who, after engaging in various nefarious acts, gain the ability

    Skin-walker

    Skin-walker

  • Wars of the Roses
  • Series of civil wars in England (1455–1487)

    France, as well as the quasi-military bastard feudalism resulting from the powerful duchies created by King Edward III (died 1377). The mental instability

    Wars of the Roses

    Wars of the Roses

    Wars_of_the_Roses

  • 19 (number)
  • Natural number

    aspect of Roland and his traveler's lives. In addition, the number ends up being a powerful key. Though the maximum score for a cribbage hand is 29, there

    19 (number)

    19_(number)

  • Square number
  • Product of an integer with itself

    In mathematics, a square number or perfect square is an integer that is the square of an integer; in other words, it is the product of some integer with

    Square number

    Square number

    Square_number

  • Lupita Nyong'o
  • Actress (born 1983)

    book Sulwe, which became a number-one New York Times Best-Seller. In 2020, she was named one of Africa's 50 Most Powerful Women by Forbes. Nyong'o has

    Lupita Nyong'o

    Lupita Nyong'o

    Lupita_Nyong'o

  • Taurus Raging Bull
  • Revolver

    recoil. As of 2024, it is the most powerful revolver line ever offered by Taurus. It was chambered for a number of powerful cartridges, notably the .44 Magnum

    Taurus Raging Bull

    Taurus Raging Bull

    Taurus_Raging_Bull

  • Brendan Nasser
  • Rugby player

    the first fifteen, Brendan Nasser had the reputation of being a very powerful number eight, with exceptional skills and strength. He was a very effective

    Brendan Nasser

    Brendan_Nasser

  • Kang the Conqueror
  • Marvel Comics supervillain

    Conqueror is number 65 Archived October 19, 2021, at the Wayback Machine, IGN. Oddo, Marco Vito; Robbins, Jason (September 28, 2021). "20 Most Powerful Marvel

    Kang the Conqueror

    Kang_the_Conqueror

  • Fortunate number
  • Integer named after Reo Fortune

    (Fortune's conjecture) More unsolved problems in mathematics In number theory, a Fortunate number is the smallest integer m > 1 {\displaystyle m>1} such that

    Fortunate number

    Fortunate_number

  • Atom
  • Smallest unit of a chemical element

    more powerful than the electrostatic force that causes positively charged protons to repel each other. Atoms of the same element have the same number of

    Atom

    Atom

    Atom

  • Til It Happens to You
  • 2015 single by Lady Gaga

    from Consequence of Sound called the track: "a sweeping and intensely powerful number — it's not just any ordinary pop song". Christopher Tapley from Variety

    Til It Happens to You

    Til_It_Happens_to_You

  • Ramesses II
  • Pharaoh of Egypt from 1279 to 1213 BC

    the greatest, most celebrated, and most powerful pharaoh of the New Kingdom, which itself was the most powerful period of ancient Egypt. He is also widely

    Ramesses II

    Ramesses II

    Ramesses_II

  • Wizard of Oz (character)
  • Character from The Wonderful Wizard of Oz

    what they want", he developed a number of devices and tricks to maintain the illusion of "Oz, the great and powerful". Using special effects, he appeared

    Wizard of Oz (character)

    Wizard of Oz (character)

    Wizard_of_Oz_(character)

  • Hot Number
  • 1987 studio album by the Fabulous Thunderbirds

    Hot Number is a studio album by the American blues rock band the Fabulous Thunderbirds, released in 1987. It peaked at No. 49 on the Billboard 200. The

    Hot Number

    Hot_Number

  • Lok Sabha
  • Lower house of the Parliament of India

    the census of 2011. The Lok Sabha has certain powers that make it more powerful than the Rajya Sabha. Motions of no confidence against the government can

    Lok Sabha

    Lok Sabha

    Lok_Sabha

  • Table of prime factors
  • 81, 100 (sequence A001597 in the OEIS). 1 is sometimes included. A powerful number (also called squarefull) has multiplicity greater than 1 for all its

    Table of prime factors

    Table_of_prime_factors

  • Persistence of a number
  • Property of a number

    In mathematics, the persistence of a number is the number of times one must apply a given operation to an integer before reaching a fixed point at which

    Persistence of a number

    Persistence_of_a_number

  • Omnipotence
  • Property of possessing maximal power

    potens, meaning "potent" or "powerful". Thus the term means "all-powerful". The term omnipotent has been used to connote a number of different positions. These

    Omnipotence

    Omnipotence

    Omnipotence

  • Mersenne prime
  • Prime number of the form 2^n – 1

    mathematics, a Mersenne prime is a prime number that is one less than a power of two. That is, it is a prime number of the form Mn = 2n − 1 for some integer

    Mersenne prime

    Mersenne_prime

  • Double Mersenne number
  • Number of form 2^(2^p-1)-1 with prime exponent

    In mathematics, a double Mersenne number is a Mersenne number of the form M M p = 2 2 p − 1 − 1 {\displaystyle M_{M_{p}}=2^{2^{p}-1}-1} where p {\displaystyle

    Double Mersenne number

    Double_Mersenne_number

  • Ursula von der Leyen
  • President of the European Commission since 2019

    around 30 votes compared to her election in 2019. She was named the most powerful woman in the world by Forbes in 2022, 2023, 2024, and 2025. Von der Leyen

    Ursula von der Leyen

    Ursula von der Leyen

    Ursula_von_der_Leyen

  • 300 (number)
  • Natural number

    regular number, an abundant number, a Nialpdrome, an ulam number, a powerful number, and an untouchable number, also called a nonaliquot number. It is

    300 (number)

    300_(number)

  • Bryan Adams
  • Canadian singer-songwriter and musician (born 1959)

    Adams' music was characterised as hard rock with melodic overtones and powerful ballads (known as power ballads).[better source needed][better source needed]

    Bryan Adams

    Bryan Adams

    Bryan_Adams

  • Gisele Bündchen
  • Brazilian fashion model (born 1980)

    models list from 2005 to 2016. In 2014, she was listed as the 89th most powerful woman in Media and Entertainment by Forbes. Vogue credited Bündchen with

    Gisele Bündchen

    Gisele Bündchen

    Gisele_Bündchen

  • Nubby's Number Factory
  • 2025 video game

    minigame, and a black market which grants special 'corrupted' items with more powerful effects. The player wins money if they exceed the quota and fill up the

    Nubby's Number Factory

    Nubby's_Number_Factory

  • Ekta Kapoor
  • Indian film/TV producer, director (born 1975)

    and concept building. Having been chosen as one of 50 of ‘Asia's Most Powerful Communicators’ by Asia Week magazine in 2001, she has helped launch the

    Ekta Kapoor

    Ekta Kapoor

    Ekta_Kapoor

  • Prime signature
  • Multiset of prime exponents in a prime factorization

    if max(S) ≤ 2, A powerful number if min(S) ≥ 2, A perfect power if gcd(S) > 1, A k-almost prime if sum(S) = k, or An Achilles number if min(S) ≥ 2 and

    Prime signature

    Prime_signature

  • Mister Sinister
  • Marvel Comics supervillain

    that the combined DNA of Grey and Summers would result in the birth of a powerful mutant. Soon after "Inferno", Sinister is also revealed to have manipulated

    Mister Sinister

    Mister_Sinister

  • Triangular number
  • Figurate number

    The triangular lattice representing the n {\displaystyle n} th triangular number contains n {\displaystyle n} rows: the first row contains one point, the

    Triangular number

    Triangular number

    Triangular_number

  • Fermat number
  • Positive integer of the form (2^(2^n))+1

    In mathematics, a Fermat number, named after Pierre de Fermat (1601–1665), the first known to have studied them, is a positive integer of the form: F n

    Fermat number

    Fermat_number

  • A/B testing
  • Experiment methodology

    S2CID 17165746. Krishnamoorthy, K.; Thomson, Jessica (2004). "A more powerful test for comparing two Poisson means". Journal of Statistical Planning

    A/B testing

    A/B testing

    A/B_testing

  • Hu Jintao
  • Leader of China from 2002 to 2012

    also named him the second most powerful person in the world later that year. Hu was named the 2010 World's Most Powerful Person by Forbes Magazine. Hu

    Hu Jintao

    Hu Jintao

    Hu_Jintao

  • List of Pokémon
  • and legendary creatures. Many Pokémon are capable of evolving into more powerful species, while others can undergo form changes and achieve similar results

    List of Pokémon

    List_of_Pokémon

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