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practicaln
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The answer PRACTICALN has 0 possible clue(s) in existing crosswords.
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There are 10 letters in PRACTICALN ( A1C3I1L1N1P3R1T1 )
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Scrabble results that can be created with an extra letter added to PRACTICALN
7 letters out of PRACTICALN
6 letters out of PRACTICALN
ACINAR
ALCAIC
ANTIAR
ANTRAL
APICAL
ARCTIC
ARNICA
ATRIAL
CALCAR
CALPAC
CANTAL
CANTIC
CAPITA
CAPLIN
CAPRIC
CAPTAN
CARINA
CARLIN
CARNAL
CARPAL
CATLIN
CATNAP
CATNIP
CICALA
CITRAL
CRANIA
LACTIC
LARIAT
LATINA
LATRIA
NARIAL
PARIAN
PARTAN
PATINA
PICARA
PINATA
PIRANA
PLAINT
PLANAR
PLATAN
PLIANT
RACIAL
RATLIN
RICTAL
TAIPAN
TARNAL
TARPAN
TINCAL
TRAPAN
TRINAL
5 letters out of PRACTICALN
ACARI
ACTIN
ALANT
ALTAR
ANTIC
ANTRA
APART
APIAN
ARTAL
ATRIA
ATRIP
CACTI
CAIRN
CANAL
CARAT
CARPI
CIRCA
CLAPT
CLIPT
CRAAL
INAPT
LAARI
LANAI
LAPIN
LIANA
LINAC
NAIRA
NARIC
NATAL
PAINT
PANIC
PATIN
PICAL
PILAR
PINTA
PLAIN
PLAIT
PLANT
PLICA
PRINT
RAITA
RATAL
RATAN
RIANT
RIATA
TALAR
TAPIR
TIARA
TICAL
TRAIL
TRAIN
TRIAC
TRIAL
4 letters out of PRACTICALN
ACTA
AIRN
AIRT
ALAN
ALAR
ALIT
ANAL
ANIL
ANTA
ANTI
ARIA
ARIL
ATAP
CACA
CAIN
CANT
CARL
CARN
CARP
CART
CLAN
CLAP
CLIP
CRAP
CRIT
LAIC
LAIN
LAIR
LARI
LATI
LIAR
LINT
LIPA
LIRA
NAIL
NALA
NAPA
NARC
NIPA
PACA
PACT
PAIL
PAIN
PAIR
PANT
PARA
PART
PIAL
PIAN
PICA
PINA
PINT
PIRN
PITA
PLAN
PLAT
PRAT
RAIA
RAIL
RAIN
RANI
RANT
RAPT
RIAL
TAIL
TAIN
TALA
TALC
TALI
TAPA
TARN
TARP
TIRL
TRAP
TRIP
3 letters out of PRACTICALN
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Practicaln might refer to |
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In number theory, a practical number or panarithmic number is a positive integer n such that all smaller positive integers can be represented as sums of distinct divisors of n. For example, 12 is a practical number because all the numbers from 1 to 11 can be expressed as sums of its divisors 1, 2, 3, 4, and 6: as well as these divisors themselves, we have 5 = 3 + 2, 7 = 6 + 1, 8 = 6 + 2, 9 = 6 + 3, 10 = 6 + 3 + 1, and 11 = 6 + 3 + 2. * The sequence of practical numbers (sequence A005153 in the OEIS) begins* 1, 2, 4, 6, 8, 12, 16, 18, 20, 24, 28, 30, 32, 36, 40, 42, 48, 54, 56, 60, 64, 66, 72, 78, 80, 84, 88, 90, 96, 100, 104, 108, 112, 120, 126, 128, 132, 140, 144, 150....Practical numbers were used by Fibonacci in his Liber Abaci (1202) in connection with the problem of representing rational numbers as Egyptian fractions. Fibonacci does not formally define practical numbers, but he gives a table of Egyptian fraction expansions for fractions with practical denominators.The name "practical number" is due to Srinivasan (1948). He noted that "the subdivisions of money, weights, and measures involve numbers like 4, 12, 16, 20 and 28 which are usually supposed to be so inconvenient as to deserve replacement by powers of 10." He rediscovered the number theoretical property of such numbers and was the first to attempt a classification of these numbers that was completed by Stewart (1954) and Sierpiński (1955). This characterization makes it possible to determine whether a number is practical by examining its prime factorization. Every even perfect number and every power of two is also a practical number. * Practical numbers have also been shown to be analogous with prime numbers in many of their properties. |