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CENTERED TRIANGULAR-NUMBER

• Centered triangular number

Centered figurate number that represents a triangle with a dot in the center

A centered (or centred) triangular number is a centered figurate number that represents an equilateral triangle with a dot in the center and all its other

Centered triangular number



Centered_triangular_number

• Triangular number

Figurate number

arranged in an equilateral triangle. The triangular lattice representing the n {\displaystyle n} th triangular number contains n {\displaystyle n} rows: the

Triangular number



Triangular_number

• Centered polygonal number

Class of series of figurate numbers, each having a central dot

centered k-gonal number contains k more dots than the previous layer. Each centered k-gonal number in the series is k times the previous triangular number

Centered polygonal number



Centered_polygonal_number

• 1000 (number)

centered square number, Mertens function zero 1014 = 210-10, Mertens function zero, sum of the nontriangular numbers between successive triangular numbers

1000 (number)

1000_(number)

• 46 (number)

Natural number

the natural number following 45 and preceding 47. 46 is a composite number, a centered triangular number, and a Wedderburn-Etherington number, and an Erdős–Woods

46 (number)

46_(number)

• 19 (number)

Natural number

to 38, or twice 19. A hexaflexagon is a strip of nineteen alternating triangular faces that can flex into a regular hexagon, such that any two of six colorings

19 (number)

19_(number)

• 316 (number)

Natural number

in the form 2² × 79. 316 is a centered triangular number and a centered heptagonal number. 316 is also an Ulam number and a member of one Tetranacci

316 (number)

316_(number)

• Squared triangular number

Square of a triangular number

In number theory, the sum of the first n cubes is the square of the nth triangular number. That is, 1 3 + 2 3 + 3 3 + ⋯ + n 3 = ( 1 + 2 + 3 + ⋯ + n ) 2

Squared triangular number



Squared_triangular_number

• 600 (number)

Natural number

Cuban prime number, Lucky prime, centered triangular number, centered hexagonal number, Chen prime, lazy caterer number (sequence A000124 in the OEIS) 632

600 (number)

600_(number)

• 85 (number)

Natural number

23,1,0). an octahedral number. a centered triangular number. a centered square number. a decagonal number. the smallest number that can be expressed as

85 (number)

85_(number)

• 360 (number)

Natural number

19 2 , {\displaystyle 361=19^{2},} centered triangular number, centered octagonal number, centered decagonal number, member of the Mian–Chowla sequence

360 (number)



360_(number)

• 109 (number)

Natural number

previous prime is 107, making them both twin primes. 109 is a centered triangular number. There are exactly: 109 different families of subsets of a three-element

109 (number)

109_(number)

• Centered decagonal number

Centered figurate number that represents a decagon with a dot in the center

base 10, the centered decagonal numbers can be obtained by simply adding a 1 to the right of each triangular number. Therefore, all centered decagonal numbers

Centered decagonal number



Centered_decagonal_number

• Centered hexagonal number

Number that represents a hexagon with a dot in the center

combinatorics, a centered hexagonal number, or centered hexagon number, is a centered figurate number that represents a hexagon with a dot in the center and all

Centered hexagonal number



Centered_hexagonal_number

• Tetrahedral number

Polyhedral number representing a tetrahedron

A tetrahedral number, or triangular pyramidal number, is a figurate number that represents a pyramid with a triangular base and three sides, called a tetrahedron

Tetrahedral number



Tetrahedral_number

• 300 (number)

Natural number

hexagonal number. 316 = 22 × 79, a centered triangular number and a centered heptagonal number. 317 is a prime number, Eisenstein prime with no imaginary

300 (number)

300_(number)

• 235 (number)

Natural number

Additionally, 235 is: a semiprime a heptagonal number a centered triangular number therefore a figurate number in two ways palindromic in bases 4 (32234)

235 (number)

235_(number)

• 700 (number)

Natural number

q-Fibonacci number for q=3 760 = 23 × 5 × 19, centered triangular number, number of fixed heptominoes. 761 = prime number, emirp, Sophie Germain prime, Chen prime

700 (number)

700_(number)

• 400 (number)

Natural number

406 = 2 × 7 × 29, sphenic number, 28th triangular number, centered nonagonal number, even nontotient, Narayana's cow number HTTP status code for "Not

400 (number)

400_(number)

• 900 (number)

Natural number

× 53, centered triangular number, happy number 902 = 2 × 11 × 41, sphenic number, nontotient, Harshad number 903 = 3 × 7 × 43, sphenic number, 42nd triangular

900 (number)

900_(number)

• 500 (number)

Natural number

2 × 257. It is: a centered triangular number. a nontotient a palindrome in bases 4 (200024), 16 (20216), and 19 (18119) the number of baby spiders in

500 (number)

500_(number)

• Centered square number

Number of dots in a centred dot square

elementary number theory, a centered square number is a centered figurate number that gives the number of dots in a square with a dot in the center and all

Centered square number

Centered_square_number

• 166 (number)

Natural number

is the natural number following 165 and preceding 167. 166 is an even number and a composite number. It is a centered triangular number. Given 166, the

166 (number)

166_(number)

• Square triangular number

Integer that is both a perfect square and a triangular number

mathematics, a square triangular number (or triangular square number) is a number which is both a triangular number and a square number, in other words, the

Square triangular number



Square_triangular_number

• 800 (number)

Natural number

consecutive primes (271 + 277 + 281), Chen prime, centered triangular number 830 = 2 × 5 × 83, sphenic number, sum of four consecutive primes (197 + 199 +

800 (number)

800_(number)

• Centered nonagonal number

Centered figurate number that represents a nonagon with a dot in the center

to triangular numbers: every third triangular number (the 1st, 4th, 7th, etc.) is also a centered nonagonal number. Thus, the first few centered nonagonal

Centered nonagonal number



Centered_nonagonal_number

• Pentagonal number

Figurate number

A pentagonal number is a figurate number that extends the concept of triangular and square numbers to the pentagon, but, unlike the first two, the patterns

Pentagonal number



Pentagonal_number

• Centered pentagonal number

Centered figurate number that represents a pentagon with a dot in the center

In mathematics, a centered pentagonal number is a centered figurate number that represents a pentagon with a dot in the center and all other dots surrounding

Centered pentagonal number



Centered_pentagonal_number

• Square number

Product of an integer with itself

A square number is also the sum of two consecutive triangular numbers. The sum of two consecutive square numbers is a centered square number. Every odd

Square number



Square_number

• Centered cube number

Centered figurate number that counts points in a three-dimensional pattern

is the number of points in a body-centered cubic pattern within a cube that has n + 1 points along each of its edges. The first few centered cube numbers

Centered cube number



Centered_cube_number

• Hexagonal number

Type of figurate number

number is a triangular number, but only every other triangular number (the 1st, 3rd, 5th, 7th, etc.) is a hexagonal number. Like a triangular number,

Hexagonal number



Hexagonal_number

• Star number

Centered figurate number

also called centered dodecagonal numbers because star numbers are centered polygonal numbers with a twelve-sided shape. The nth star number is given by

Star number



Star_number

• Polygonal number

Type of figurate number

properties of oblong, triangular, and square numbers. The number 10 for example, can be arranged as a triangle (see triangular number): But 10 cannot be

Polygonal number

Polygonal_number

• Pronic number

Number, product of consecutive integers

triangular number and n more than the nth square number, as given by the alternative formula n2 + n for pronic numbers. Hence the nth pronic number and

Pronic number

Pronic_number

• Centered octahedral number

Centered figurate number representing an octahedron

In mathematics, a centered octahedral number or Haüy octahedral number is a figurate number that counts the points of a three-dimensional integer lattice

Centered octahedral number



Centered_octahedral_number

• Figurate number

Size of a geometric arrangement of points

The term figurate number is used by different writers for members of different sets of numbers, generalizing from triangular numbers to different shapes

Figurate number



Figurate_number

• 3000 (number)

Natural number

3046 – centered heptagonal number 3052 – decagonal number 3059 – centered cube number 3061 – prime of the form 2p-1 3063 – perfect totient number 3067 –

3000 (number)

3000_(number)

• 6000 (number)

Natural number

represents the number of demons in a legion of demons.[citation needed] 6670 – triangular number, centered nonagonal number, centered 19-gonal number, 6719 –

6000 (number)

6000_(number)

• 2000 (number)

Natural number

telephone number, amicable number with 2924 2625 = a centered octahedral number 2626 – decagonal number 2628 – triangular number 2632 – number of consecutive

2000 (number)

2000_(number)

• Perfect number

Number equal to the sum of its proper divisors

2^{p-1}(2^{p}-1)} , each even perfect number is the ( 2 p − 1 ) {\displaystyle (2^{p}-1)} -th triangular number (and hence equal to the sum of the integers

Perfect number



Perfect_number

• Composite number

Integer having a non-trivial divisor

A composite number is a positive integer that can be formed by multiplying two smaller positive integers. Accordingly, it is a positive integer that has

Composite number



Composite_number

• Pyramidal number

Figurate number

A pyramidal number is the number of points in a pyramid with a polygonal base and triangular sides. The term often refers to square pyramidal numbers,

Pyramidal number



Pyramidal_number

• Kaprekar's routine

Iterative algorithm on numbers

In number theory, Kaprekar’s routine is an iterative algorithm named after its inventor, Indian mathematician D. R. Kaprekar. Each iteration starts with

Kaprekar's routine

Kaprekar's_routine

• 7000 (number)

Natural number

432 + 442 7246 – centered heptagonal number 7247 – safe prime 7260 – triangular number 7267 – decagonal number 7272 – Kaprekar number 7283 – super-prime

7000 (number)

7000_(number)

• Power of 10

Ten raised to an integer power

the number ten; in other words, ten multiplied by itself a certain number of times (when the power is a positive integer). By definition, the number one

Power of 10



Power_of_10

• 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

• 5000 (number)

Natural number

= 7!, superior highly composite number 5041 = 712, centered octagonal number 5050 – triangular number, Kaprekar number, sum of first 100 integers 5051

5000 (number)

5000_(number)

• 4000 (number)

Natural number

(four thousand) is the natural number following 3999 and preceding 4001. It is a decagonal number. 4005 – triangular number 4007 – safe prime 4010 – magic

4000 (number)

4000_(number)

• 35 (number)

Natural number

is the natural number following 34 and preceding 36. 35 is the sum of the first five triangular numbers, making it a tetrahedral number. 35 is the 10th

35 (number)

35_(number)

• 151 (number)

Natural number

comprises a twin prime. 151 is also a palindromic prime, a centered decagonal number, and a lucky number. 151 appears in the Padovan sequence, preceded by the

151 (number)

151_(number)

• Centered polyhedral number

Type of figurate number

additional layer. Centered tetrahedral numbers Centered cube numbers Centered octahedral numbers Centered dodecahedral numbers Centered icosahedral numbers

Centered polyhedral number

Centered_polyhedral_number

• List of recreational number theory topics

Centered polygonal number Centered square number Centered pentagonal number Centered hexagonal number Tetrahedral number Pyramidal number Triangular pyramidal

List of recreational number theory topics

List_of_recreational_number_theory_topics

• Triangular prism

Prism with a 3-sided base

A triangular prism or trigonal prism is a prism with two triangular bases in geometry. If the edges pair with each triangle's vertex and if they are perpendicular

Triangular prism



Triangular_prism

• 91 (number)

Natural number

composite number in the 11-aliquot tree. (91, 51, 21, 18). the 13th triangular number. a hexagonal number, one of the few such numbers to also be a centered hexagonal

91 (number)

91_(number)

• Stirling numbers of the second kind

Numbers parameterizing ways to partition a set

second kind can be understood as inverses of one another when viewed as triangular matrices. This article is devoted to specifics of Stirling numbers of

Stirling numbers of the second kind



Stirling_numbers_of_the_second_kind

• 9000 (number)

Natural number

9283 – centered heptagonal number 9293 – Sophie Germain prime, super-prime 9316 – triangular number 9319 – super-prime 9334 – nonagonal number 9349 –

9000 (number)

9000_(number)

• 190 (number)

Natural number

number following 189 and preceding 191. 190 is a triangular number, a hexagonal number, and a centered nonagonal number, the fourth figurate number (after

190 (number)

190_(number)

• Cake number

Concept in combinatorics

In mathematics, the cake number, denoted by Cn, is the maximum of the number of regions into which a 3-dimensional cube can be partitioned by exactly

Cake number



Cake_number

• 8000 (number)

Natural number

pyramidal number 8558 – Large Schröder number 8576 – centered heptagonal number 8581 – super-prime 8625 – nonagonal number 8646 – triangular number 8649 =

8000 (number)

8000_(number)

• Centered octagonal number

Centered figurate number that represents an octagon with a dot in the center

centered octagonal number is a centered figurate number that represents an octagon with a dot in the center and all other dots surrounding the center

Centered octagonal number



Centered_octagonal_number

• Kaprekar number

Base-dependent property of integers

In mathematics, a natural number in a given number base is a p {\displaystyle p} -Kaprekar number if the representation of its square in that base can

Kaprekar number

Kaprekar_number

• Lucky number

Integer filtered out using a sieve similar to that of Eratosthenes

In number theory, a lucky number is a natural number in a set which is generated by a certain "sieve". This sieve is similar to the sieve of Eratosthenes

Lucky number

Lucky_number

• 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

• Pell number

Number used to approximate the square root of 2

identity describes a square number, while the right side describes a triangular number, so the result is a square triangular number. Falcón and Díaz-Barrero

Pell number



Pell_number

• Fermat polygonal number theorem

Every positive integer is a sum of at most n n-gonal numbers

order n. Three such representations of the number 17, for example, are shown below: 17 = 10 + 6 + 1 (triangular numbers) 17 = 16 + 1 (square numbers) 17

Fermat polygonal number theorem

Fermat_polygonal_number_theorem

• Smooth number

Integer having only small prime factors

In number theory, an n-smooth (or n-friable) number is an integer whose prime factors are all less than or equal to n. For example, a 7-smooth number is

Smooth number

Smooth_number

• Evil number

Class of binary number

In number theory, an evil number is a non-negative integer that has an even number of 1s in its binary expansion. These numbers give the positions of

Evil number

Evil_number

• Harshad number

Integer divisible by sum of its digits

In recreational mathematics, a harshad number (or Niven number) in a given number base is an integer that is divisible by the sum of its digits when written

Harshad number

Harshad_number

• Catalan number

Recursive integer sequence

they were previously discovered in the 1730s by Minggatu. The n-th Catalan number can be expressed directly in terms of the central binomial coefficients

Catalan number



Catalan_number

• Highly composite number

Numbers with many divisors

highly composite number is a positive integer that has more divisors than all smaller positive integers. If d(n) denotes the number of divisors of a positive

Highly composite number

Highly_composite_number

• 90 (number)

Natural number between 89 and 91

triangular number 78 is the only number to have an aliquot sum equal to 90, aside from the square of the twenty-fourth prime, 892 (which is centered octagonal)

90 (number)

90_(number)

• Smith number

Type of composite integer

In number theory, a Smith number is a composite number for which, in a given number base, the sum of its digits is equal to the sum of the digits in its

Smith number

Smith_number

• Delannoy number

Number of paths between grid corners, allowing diagonal steps

the numbers in the third row are the centered square numbers, and the numbers in the fourth row are the centered octahedral numbers. Alternatively, the

Delannoy number

Delannoy_number

• Fibonacci sequence

Numbers obtained by adding the two previous ones

The only triangular Fibonacci numbers are 1, 3, 21, and 55, which was conjectured by Vern Hoggatt and proved by Luo Ming. No Fibonacci number can be a

Fibonacci sequence



Fibonacci_sequence

• Primitive abundant number

Abundant number whose proper divisors are all deficient numbers

primitive abundant number is an abundant number whose proper divisors are all deficient numbers. For example, 20 is a primitive abundant number because: The

Primitive abundant number



Primitive_abundant_number

• Happy number

Numbers with a certain property involving recursive summation

In number theory, a happy number is a number which eventually reaches 1 when the number is replaced by the sum of the square of each digit. For instance

Happy number



Happy_number

• Stirling numbers of the first kind

Count of permutations by cycles

second kind can be understood as inverses of one another when viewed as triangular matrices. This article is devoted to specifics of Stirling numbers of

Stirling numbers of the first kind

Stirling_numbers_of_the_first_kind

• 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

• Super-Poulet number

Type of Poulet number

In number theory, a super-Poulet number is a Poulet number, or pseudoprime to base 2, whose every divisor d {\displaystyle d} divides 2 d − 2 {\displaystyle

Super-Poulet number

Super-Poulet_number

• Nonagonal number

Type of figurate number

A nonagonal number, or an enneagonal number, is a figurate number that extends the concept of triangular and square numbers to the nonagon (a nine-sided

Nonagonal number

Nonagonal_number

• Repunit

Numbers that contain only the digit 1

In recreational mathematics, a repunit is a number like 11, 111, or 1111 that contains only the digit 1 — a more specific type of repdigit. The term stands

Repunit

Repunit

• Superperfect number

Number whose divisors summed twice over equal twice itself

In number theory, a superperfect number is a positive integer n that satisfies σ 2 ( n ) = σ ( σ ( n ) ) = 2 n , {\displaystyle \sigma ^{2}(n)=\sigma (\sigma

Superperfect number

Superperfect_number

• Cube (algebra)

Number raised to the third power

For example, the sum of the first 5 cubes is the square of the 5th triangular number, 1 3 + 2 3 + 3 3 + 4 3 + 5 3 = 15 2 {\displaystyle

Cube (algebra)



Cube_(algebra)

• Superior highly composite number

Class of natural numbers with many divisors

In number theory, a superior highly composite number is a natural number which, in a particular rigorous sense, has many divisors. Particularly, it is

Superior highly composite number



Superior_highly_composite_number

• Cyclic number

Integer whose multiples are digit rotations

A cyclic number is an integer for which cyclic permutations of the digits are successive integer multiples of the number. The most widely known is the

Cyclic number

Cyclic_number

• Colossally abundant number

Type of natural number

In number theory, a colossally abundant number (sometimes abbreviated as CA) is a natural number that, in a particular, rigorous sense, has many divisors

Colossally abundant number



Colossally_abundant_number

• Palindromic number

Number that remains the same when its digits are reversed

A palindromic number (also known as a numeral palindrome or a numeric palindrome) is a number (such as 16361) that remains the same when its digits are

Palindromic number

Palindromic_number

• Fortunate number

Integer named after Reo Fortune

(Fortune's conjecture) More unsolved problems in mathematics In number theory, a Fortunate number, named after Reo Fortune, is the smallest integer m > 1 such

Fortunate number

Fortunate_number

• 37 (number)

Natural number

without a twin prime. 37 is the third star number and the fourth centered hexagonal number. The sum of the squares of the first 37 primes is divisible by

37 (number)

37_(number)

• Keith number

Type of number introduced by Mike Keith

mathematics, a Keith number or repfigit number (short for repetitive Fibonacci-like digit) is a natural number n {\displaystyle n} in a given number base b {\displaystyle

Keith number

Keith_number

• Lychrel number

Number, non-palindrome after repeated sum with reverse

numbers exist? More unsolved problems in mathematics A Lychrel number is a natural number that cannot form a palindrome through the iterative process of

Lychrel number

Lychrel_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

• Narcissistic number

Concept in number theory

In number theory, a narcissistic number (also known as a pluperfect digital invariant (PPDI), an Armstrong number (after Michael F. Armstrong) or a plus

Narcissistic number

Narcissistic_number

• Digital root

Repeated sum of a number's digits

The digital root (also repeated digital sum) of a natural number in a given radix is the (single digit) value obtained by an iterative process of summing

Digital root

Digital_root

• Semiperfect number

Number equal to the sum of all or some of its divisors

In number theory, a semiperfect number or pseudoperfect number is a natural number n equal to the sum of all or some of its proper divisors. A semiperfect

Semiperfect number



Semiperfect_number

• Overlapping circles grid

Geometric pattern used in art

the previous circle's center. The second circle is centered at any point on the first circle. All following circles are centered on the intersection of

Overlapping circles grid

Overlapping_circles_grid

• 276 (number)

Natural number

figurate number it is the 23rd triangular number, a hexagonal number, and a centered pentagonal number, the third number after 1 and 6 to have this combination

276 (number)

276_(number)

• Abundant number

Number that is less than the sum of its proper divisors

In number theory, an abundant number or excessive number is a positive integer for which the sum of its proper divisors is greater than the number. The

Abundant number



Abundant_number

• Vampire number

Type of composite number with an even number of digits

recreational mathematics, a vampire number (or true vampire number) is a composite natural number with an even number of digits, that can be factored into

Vampire number

Vampire_number

• Sierpiński number

Odd number with specific properties

In number theory, a Sierpiński number is an odd natural number k such that k × 2 n + 1 {\displaystyle k\times 2^{n}+1} is composite for all natural numbers

Sierpiński number

Sierpiński_number

AI & ChatGPT searchs for online references containing CENTERED TRIANGULAR-NUMBER

CENTERED TRIANGULAR-NUMBER

AI search references containing CENTERED TRIANGULAR-NUMBER

CENTERED TRIANGULAR-NUMBER

• Assir

Boy/Male

Biblical

Assir

Prisoner; fettered.

Assir

• Itban |

Boy/Male

Muslim

Itban |

Censured, Blamed

Itban |

• Garafeld

Boy/Male

American, British, English

Garafeld

Battlefield; From the Triangular Field

Garafeld

• Gordie

Boy/Male

Anglo, Australian, British, English, French

Gordie

From the Cornered Hill; Hill Near Meadows; Triangular Hill

Gordie

• Prankit | ப்ரந்கித

Boy/Male

Tamil

Prankit | ப்ரந்கித

Center of attraction

Prankit | ப்ரந்கித

• Garton

Boy/Male

English

Garton

Lives in the triangular farm stead.

Garton

• Markooz |

Boy/Male

Muslim

Markooz |

Centered

Markooz |

• Gore

Boy/Male

British, English

Gore

Spear; Wedge-shaped Object; Triangular Shaped Piece of Land

Gore

• Rebekah

Biblical

Rebekah

fettered by beauty

Rebekah

• Markooz

Boy/Male

Arabic, Muslim

Markooz

Centred

Markooz

• Garfield

Boy/Male

African, American, Anglo, Australian, British, Christian, English, Jamaican

Garfield

Battlefield; Spear Field; Triangular Field

Garfield

• Gorden

Boy/Male

American, Australian, British, Christian, English, German

Gorden

Hill Near Meadows; Triangular Hill; Spacious Fort

Gorden

• Garatun

Boy/Male

American, British, English

Garatun

Lives in the Triangular Farm Stead

Garatun

• Itban

Boy/Male

Arabic, Muslim

Itban

Censured; Blamed

Itban

• Center

Surname or Lastname

English

Center

English : metonymic occupational name for a maker of belts and girdles, from Middle English ceinture, ceintere ‘girdle’.Possibly an Americanized form of German Zehnder, a variant of Zehner.

Center

• Kendra

Boy/Male

Hindu, Indian, Marathi, Sanskrit

Kendra

Center

Kendra

• Garafeld

Boy/Male

English

Garafeld

From the triangular field.

Garafeld

• Nabha

Boy/Male

Hindu, Indian, Sanskrit

Nabha

The Heart Center

Nabha

• Markooz

Boy/Male

Indian

Markooz

Centered

Markooz

• Assir

Biblical

Assir

prisoner; fettered

Assir

AI search queriess for Facebook and twitter posts, hashtags with CENTERED TRIANGULAR-NUMBER

CENTERED TRIANGULAR-NUMBER

Follow users with usernames @CENTERED TRIANGULAR-NUMBER or posting hashtags containing #CENTERED TRIANGULAR-NUMBER

CENTERED TRIANGULAR-NUMBER

Online names & meanings

• Curd

Surname or Lastname

English

Curd

English : metonymic occupational name for a seller of dairy products, from Middle English crud(de), curd(de) ‘curd (cheese)’ (of uncertain, possibly Celtic, origin).

• Aaditi

Girl/Female

Gujarati, Hindu, Indian

Aaditi

Beginning; Peak

• Vardhan

Boy/Male

Bengali, Gujarati, Hindu, Indian, Kannada, Malayalam, Marathi, Tamil, Telugu

Vardhan

Lord Shiva

• XAN

Male

English

XAN

 Short form of English Alexander, XAN means "defender of mankind." Compare with another form of Xan.

• Mamdooh |

Boy/Male

Muslim

Mamdooh |

Praised, Celebrated, Famous, Person commended

• Aekadamt

Boy/Male

Indian, Telugu

Aekadamt

Lord Ganesha

• Numair

Boy/Male

Muslim/Islamic

Numair

Baby Tiger

• Faseeh

Boy/Male

Indian

Faseeh

Eloquent, Fluent, Well-spoken

• DOMINICK

Male

English

DOMINICK

Older spelling of English Dominic, DOMINICK means "belongs to the lord."

• Sharish

Girl/Female

Indian

Sharish

Love

AI search & ChatGPT queriess for Facebook and twitter users, user names, hashtags with CENTERED TRIANGULAR-NUMBER

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AI searchs for Acronyms & meanings containing CENTERED TRIANGULAR-NUMBER

CENTERED TRIANGULAR-NUMBER

Other words and meanings similar to

CENTERED TRIANGULAR-NUMBER

AI search in online dictionary sources & meanings containing CENTERED TRIANGULAR-NUMBER

CENTERED TRIANGULAR-NUMBER

• Triangular

a.

Having three angles; having the form of a triangle.

• Triangulate

v. t.

To make triangular, or three-cornered.

• Centered

imp. & p. p.

of Centre

• Center

v. i.

Alt. of Centre

• Self-centred

a.

Centered in itself, or in one's self.

• Triangled

a.

Having three angles; triangular.

• Triangularly

adv.

In a triangular manner; in the form of a triangle.

• Triangulares

n. pl.

The triangular, or maioid, crabs. See Illust. under Maioid, and Illust. of Spider crab, under Spider.

• Centre

v. t.

To form a recess or indentation for the reception of a center.

• Triangular

a.

Oblong or elongated, and having three lateral angles; as, a triangular seed, leaf, or stem.

• Fettered

a.

Seeming as if fettered, as the feet of certain animals which bend backward, and appear unfit for walking.

• Cankered

a.

Affected with canker; as, a cankered mouth.

• Acentric

a.

Not centered; without a center.

• Burr

n.

A triangular chisel.

• Centre

v. t.

To place or fix in the center or on a central point.

• Centre

v. i.

To be placed in a center; to be central.

• Centre

n. & v.

See Center.

• Self-centered

a.

Alt. of Self-centred

• Center

v. t.

Alt. of Centre