The Home Of Club Penguin Cheats™

Count to 1000

If we can get 1000 comments here we can have a party!! Ready? Set? GO!

BTW if you get the 500th comment and the 1000th comment, you get a FREE membership for 1 month (I will email you the code so put your email in the email box above the comment)

You will get to add my penguin to your buddie list on club penguin for 50 comments!

 ~nato

20 Comments »

  1. ooooooo…1!

    Comment by clubpenguinmasters34 — October 8, 2008 @ 10:16 am

  2. Hi!,

    I was looking at the igloo of the month and saw that it was a normal igloo. Why wasn’t it a Halloween igloo you picked?

    Email me back the answer.

    Thank’s!

    Comment by Lemein — October 19, 2008 @ 7:25 pm

  3. hi

    Comment by dotso — October 30, 2008 @ 7:20 am

  4. 2 3 4 5 6 7 8 9 10 1 12 13 14 15

    Comment by regiking7 — November 1, 2008 @ 7:18 am

  5. 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 40

    Comment by dicemanjr1 — November 9, 2008 @ 5:03 am

  6. 41
    42
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    100 WOOT!
    101
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    200!!!!!!!!
    I WILL FINISH THIS WHEN I GET HOME FROM SCHOOL…. cya soon!

    Comment by davyxaddy — November 11, 2008 @ 4:35 pm

  7. 201
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    240 YES!!

    Comment by Jimmy — November 11, 2008 @ 8:21 pm

  8. 201
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    300!!!!!!!!! Imagine i started on only 41
    301
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    400!!!!
    I WILL FINISH THIS WHEN I AM DONE MY HOMEWORK…. cya soon!

    Comment by davyxaddy — November 12, 2008 @ 2:01 am

  9. 401
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    500!!!!!!!!!!!!

    Can you send membership to davidhooban@hotmail.com

    Comment by davyxaddy — November 12, 2008 @ 2:07 am

  10. 501

    Comment by crapysk8park — November 15, 2008 @ 10:44 pm

  11. 501 .
    502
    503
    504
    505
    506
    507 10 vertices.
    508 ???
    509 is the index of a prime Fibonacci number.
    510 is the number of binary rooted trees with 14 vertices.
    511 = 111111111 in base 2.
    512 is the cube of the sum of its digits.
    513 is the number of conjugacy classes of the alternating group A22.
    514 ???
    515 is the number of graphs on 6 vertices with no isolated vertices.
    516 is the number of partitions of 32 in which no part occurs only once.
    517 does not occur in its factorial in base 2.
    518 = 51 + 12 + 83.
    519 is the number of trees on 15 vertices with diameter 5.
    520 is the number of ways to place 2 non-attacking kings on a 6×6 chessboard.
    521 is the 13th Lucas number.
    522 is the number of ways to place a non-attacking white and black pawn on a 6×6 chessboard.
    523 is the smallest prime that is followed by 17 composite numbers.
    524 is the number of 6-kings.
    525 is a hexagonal pyramidal number.
    526 is the number of ways to cut a 8×8 chessboard into 2 pieces with equal areas with a cut that only travels up and right.
    527 is the smallest number n for which there do not exist 4 smaller numbers so that a1! a2! a3! a4! n! is square.
    528 concatenated with its successor is square.
    529 is the smallest number n so that the continued fraction for n/k contains no 2’s for any 1 ≤ k ≤ n.
    530 is the sum of the first 3 perfect numbers.
    531 is the smallest number with the property that its first 4 multiples contain the digit 1.
    532 is a hendecagonal pyramidal number.
    533 is the number of degree sequences for graphs with 5 vertices.
    534 ???
    535 is a palindrome whose φ(n) is also palindromic.
    536 is the number of solutions of the stomachion puzzle.
    537 divides the sum of the cubes of the first 537 primes.
    538 is the 10th open meandric number.
    539 is the number of multigraphs with 5 vertices and 9 edges.
    540 is divisible by its reverse.
    541 is the number of orderings of 5 objects with ties allowed.
    542 is a member of the Fibonacci-type sequence starting with 3 and 8.
    543 is a number whose square and cube use different digits.
    544 is the generalized Catalan number C(14,3).
    545 has a base 3 representation that begins with its base 4 representation.
    546 undulates in bases 3, 4, and 5.
    547 is the smallest number that can not be written using 11 copies of 11 and the operations +, –, ×, and ÷.
    548 is the maximum number of 9th powers needed to sum to any number.
    549 ???
    550 is a pentagonal pyramidal number.
    551 is the number of trees with 12 vertices.
    552 is the number of prime knots with 11 crossings.
    553 is a Huay rhombic dodecahedral number.
    554 is the number of self-dual planar graphs with 20 edges.
    555 is a repdigit.
    556 are the first 3 digits of 4556.
    557 ???
    558 divides the sum of the largest prime factors of the first 558 positive integers.
    559 is a centered cube number.
    560 = 16C3.
    561 is the smallest Carmichael number.
    562 is the maximum number of regions a circle can be cut into by joining 11 points on the circumference with straight lines.
    563 is the largest known Wilson prime.
    564 is the number of 13-ominoes with a horizontal or vertical line of symmetry.
    565 is a structured truncated octahedral number.
    566 is the number of ways to place 24 points on a 12×12 grid so that no 3 points are on a line.
    567 has the property that it and its square together use the digits 1-9 once.
    568 is the smallest number whose 7th power can be written as the sum of seven 7th powers.
    569 is the smallest number n for which the concatenation of n, (n+1), … (n+30) is prime.
    570 is the product of all the prime palindromic Roman numerals.
    571 is the index of a prime Fibonacci number.
    572 is the smallest number which has equal numbers of every digit in bases 2 and 3.
    573 has the property that its square is the concatenation of two consecutive numbers.
    574 is the maximum number of pieces a torus can be cut into with 14 cuts.
    575 is a palindrome that is one less than a square.
    576 is the number of 4×4 Latin squares.
    577 is a Proth prime.
    578 is the number of graphs with 7 vertices with clique number 3.
    579 is the number of graphs with 7 vertices that have chromatic number 3.
    580 is the 6th central quadrinomial coefficient.
    581 has a base 3 representation that begins with its base 4 representation.
    582 is the number of antisymmetric relations on a 5 element set.
    583 is the smallest number whose reciprocal has period 26.
    584 is the number of ways to color the vertices of a triangle with 12 colors, up to rotation.
    585 is a palindrome in base 2, base 8, and in base 10.
    586 is the smallest number that appears in its factorial 6 times.
    587 is the smallest number whose digit sum is larger than that of its cube.
    588 is the number of possible rook moves on a 7×7 chessboard.
    589 is a centered tetrahedral number.
    590 is a value of n for which φ(n) + φ(n+1) divides σ(n) + σ(n+1).
    591 is the number of ways to stack 23 boxes in a line so that each box lies on the table or on a box next to 2 boxes.
    592 evenly divides the sum of its rotations.
    593 is a Leyland number.
    594 = 15 + 29 + 34.
    595 is the number of ways to tile a 3×18 rectangle with 3×1 rectangles.
    596 is the number of Hamiltonian cycles of a 4×9 rectangle graph.
    597 is a value of n for which n!!! + 1 is prime.
    598 = 51 + 92 + 83.
    599 is the smallest number whose digits add to 23.
    600 and its reverse are both the averages of twin primes.
    601 is the location of the first occurrence of 3 consecutive zeroes in the decimal digits of π.
    602 are the first 3 digits of 5602.
    603 is the smallest number n so that n, n+1, and n+2 are all the product of a prime and the square of a prime.
    604 and the two numbers before it and after it are all products of exactly 3 primes.
    605 has a sum of digits equal to its largest prime factor.
    606 is the first non-trivial number that is both 11-gonal and centered 11-gonal.
    607 is the exponent of a Mersenne prime.
    608 is a number that does not have any digits in common with its cube.
    609 is a strobogrammatic number.
    610 is the smallest Fibonacci number that begins with 6.
    611 ???
    612 is a number whose square and cube use different digits.
    613 is the index of a prime Lucas number.
    614 is the smallest number that can be written as the sum of 3 squares in 9 ways.
    615 is the trinomial coefficient T(10,6).
    616 is a Padovan number.
    617 = 1!2 + 2!2 + 3!2 + 4!2.
    618 is the number of ternary square-free words of length 15.
    619 is a strobogrammatic prime.
    620 is the number of sided 7-hexes.
    621 is the number of ways to 9-color the faces of a tetrahedron.
    622 ???
    623 is the number of inequivalent asymmetric Ferrers graphs with 23 points.
    624 is the smallest number with the property that its first 5 multiples contain the digit 2.
    625 is an automorphic number.
    626 is a palindrome in base 5 and in base 10.
    627 is the number of partitions of 20.
    628 is the sum of the squares of 4 consecutive primes.
    629 evenly divides the sum of its rotations.
    630 is a triangular number, 3 times a triangular number, and 6 times a triangular number.
    631 has a base 2 representation that begins with its base 5 representation.
    632 is the number of necklaces (that can’t be turned over) possible with 13 beads, each being one of 2 colors.
    633 is the smallest number n whose 5th root has a decimal part that begins with the digits of n.
    634 is a number n whose 5th root has a decimal part that begins with the digits of n.
    635 is a number n whose 5th root has a decimal part that begins with the digits of n.
    636 is a number n whose 5th root has a decimal part that begins with the digits of n.
    637 = 777 in base 9.
    638 is the number of fixed 5-kings.
    639 is a number n whose 5th root has a decimal part that begins with the digits of n.
    640 = 16!!!!!!.
    641 is the smallest prime factor of 225+1.
    642 is the smallest number with the property that its first 6 multiples contain the digit 2.
    643 is the largest prime factor of 123456.
    644 is a Perrin number.
    645 is the largest n for which 1+2+3+ … +n = 12+22+32+ … +k2 for some k.
    646 is the number of connected planar graphs with 7 vertices.
    647 ???
    648 is the smallest number whose decimal part of its 6th root begins with the digits 1-9 in some order.
    650 is the sum of the first 12 squares.
    651 has a 4th power that is the sum of four 4th powers.
    652 is the only known non-perfect number whose number of divisors and sum of smaller divisors are perfect.
    653 is the only known prime for which 5 is neither a primitive root or a quadratic residue of 4n2+1.
    654 has a square that is the sum of a cube and 5th power.
    655 ???
    656 is a palindrome in base 3 and in base 10.
    657 is the number of ways to tile a 4×22 rectangle with 4×1 rectangles.
    658 is the number of triangles of any size contained in the triangle of side 13 on a triangular grid.
    659 is an Eisenstein-Mersenne prime.
    660 is the order of a non-cyclic simple group.
    661 is the largest prime factor of 8! + 1.
    662 is the index of the smallest triangular number that contains the digits 1, 2, 3, 4, and 5.
    663 is the generalized Catalan number C(15,3).
    664 is a value of n so that n(n+7) is a palindrome.
    665 is a member of the Fibonacci-type sequence starting with 1 and 4.
    666 is the largest rep-digit triangular number.
    667 is the number of asymmetric trees with 16 vertices.
    668 is the number of legal pawn moves in Chess.
    669 is the number of unsymmetrical ways to dissect a regular 12-gon into 10 triangles.
    670 is an octahedral number.
    671 is a rhombic dodecahedral number.
    672 is a multi-perfect number.
    673 is a tetranacci number.
    674 ???
    675 is the smallest order for which there are 17 groups.
    676 is the smallest palindromic square number whose square root is not palindromic.
    677 is the closest integer to 11e.
    678 is a member of the Fibonacci-type sequence starting with 1 and 7.
    679 is the smallest number with multiplicative persistence 5.
    680 is the smallest tetrahedral number that is also the sum of 2 tetrahedral numbers.
    681 divides the sum of the first 681 composite numbers.
    682 = 11C6 + 11C8 + 11C2.
    683 is a Wagstaff prime.
    684 is the sum of 3 consecutive cubes.
    685 ???
    686 is the number of partitions of 35 in which no part occurs only once.
    687 is the closest integer to 8π.
    688 is a Friedman number.
    689 is the smallest number that can be written as the sum of 3 distinct squares in 9 ways.
    690 is the smallest number that can not be written as the sum of a triangular number, a cube, and a Fibonacci number.
    691 is the smallest prime p for which x5 = x4 + x3 + x2 + x + 1 (mod p) has 5 solutions.
    692 is a number that does not have any digits in common with its cube.
    693 are the first 3 decimal digits of ln(2).
    694 is the number of different arrangements (up to rotation and reflection) of 7 non-attacking rooks on a 7×7 chessboard.
    695 is the maximum number of pieces a torus can be cut into with 15 cuts.
    696 is a palindrome n so that n(n+8) is also palindromic.
    697 is a 12-hyperperfect number.
    698 ???
    699 is a value of n for which |cos(n)| is smaller than any previous integer.
    700 is the number of symmetric 8-cubes.
    701 = 10 + 21 + 32 + 43 + 54.
    702 ???
    703 is a Kaprekar number.
    704 is the number of sided octominoes.
    705 is the smallest Lucas pseudoprime.
    706 ???
    707 is the smallest number whose reciprocal has period 12.
    708 is the maximum value of n so that there exist 4 denominations of stamps so that every postage from 1 to n can be paid for with at most 12 stamps.
    709 is the number of connected planar graphs with 9 edges.
    710 is the number of connected graphs with 9 edges.
    711 ???
    712 is the largest number known that does not have any digits in common with its 8th power.
    713 is the number of commutative monoids of order 7 with 4 idempotents.
    714 is the smallest number which has equal numbers of every digit in bases 2 and 5.
    715 = 13C4.
    716 is the smallest number whose cube contains four 6’s.
    717 is a palindrome in base 2 and in base 10.
    718 is the number of unlabeled topologies with 6 elements.
    719 is the number of rooted trees with 10 vertices.
    720 = 6!
    721 is the smallest number which can be written as the difference of 2 cubes in 2 ways.
    722 is the sum of the 4th powers of the first 3 primes.
    723 ???
    724 is the number of different arrangements of 10 non-attacking queens on an 10×10 chessboard.
    725 ???
    726 is a pentagonal pyramidal number.
    727 has the property that its square is the concatenation of two consecutive numbers.
    728 is the smallest number n where n and n+1 are both products of 5 or more primes.
    729 = 36.
    730 is the number of connected bipartite graphs with 9 vertices.
    731 is the number of planar partitions of 14.
    732 = 17 + 26 + 35 + 44 + 53 + 62 + 71.
    733 is the sum of the digits of 444.
    734 is the smallest number that can be written as the sum of 3 distinct non-zero squares in 10 ways.
    735 is the smallest number that is the concatenation of its distinct prime factors.
    736 is a strong Friedman number.
    737 ???
    738 = 6 + 66 + 666.
    739 has a base 2 representation that begins with its base 9 representation.
    740 is the number of self-avoiding walks of length 8.
    741 is the number of multigraphs with 6 vertices and 8 edges.
    742 is the smallest number that is one more than triple its reverse.
    743 is the number of independent sets of the graph of the 4-dimensional hypercube.
    744 is the number of perfect squared rectangles of order 14.
    745 is the smallest number whose square begins with three 5’s.
    746 = 17 + 24 + 36.
    747 ???
    748 is the number of 3×3 sliding puzzle positions that require exactly 12 moves to solve starting with the hole in a corner.
    749 is the number of ways to divide a 7×7 grid of points into two sets using a straight line.
    750 is the Stirling number of the second kind S(10,8).
    751 is the index of a prime Woodall number.
    752 is the number of conjugacy classes in the automorphism group of the 11 dimensional hypercube.
    753 is the smallest number whose cube contains 4 consecutive 7’s.
    754 ???
    755 is the number of trees on 14 vertices with diameter 6.
    756 is the maximum number of regions space can be divided into by 14 spheres.
    757 is the smallest number whose reciprocal has a period of 27.
    758 ???
    759 ???
    760 is the number of partitions of 37 into distinct parts.
    761 ???
    762 is the starting location of 999999 in the decimal expansion of π.
    763 is the smallest number whose 4th power contains every digit at least once.
    764 is the number of 8×8 symmetric permutation matrices.
    765 is a Kaprekar constant in base 2.
    766 is the number of series-reduced planted trees with 9 leaves.
    767 is the largest n so that n2 = mC0 + mC1 + mC2 + mC3 has a solution.
    768 is the number of subsets of {1,2,3,…,12} that have an integer average.
    769 is the total number of digits of all binary numbers of length 1-7.
    770 is the number of digits of the 15th perfect number.
    771 is the number of intersections when all the diagonals of a regular 14-gon are drawn.
    772 ???
    773 is the smallest odd number n so that n+2k is composite for all k<n.
    774 ???
    775 is the smallest number whose 9th power has 26 digits.
    776 ???
    777 is a repdigit in base 6 and in base 10.
    778 is the number of ways a 5×1 rectangle can be surrounded by 5×1 rectangles.
    779 ???
    780 = (5+7) × (5+8) × (5+0).
    781 = 11111 in base 5.
    782 is a number whose sum of divisors is a 4th power.
    783 is the number of 11-ominoes that tile the plane by translation.
    784 is the sum of the first 7 cubes.
    785 are the last 3 digits of the sum of the first 785 squares.
    786 is the largest known n for which 2nCn is not divisible by the square of an odd prime.
    787 is a palindrome in base 3 and in base 10.
    788 is the smallest of 6 consecutive numbers divisible by 6 consecutive primes.
    789 are the first 3 digits of 9789.
    790 ???
    791 is the smallest number n where either it or its neighbors are divisible by the numbers from 1 to 12.
    792 is the number of partitions of 21.
    793 is one less than twice its reverse.
    794 = 16 + 26 + 36.
    795 is a number whose sum of divisors is a 4th power.
    796 ???
    797 is the number of functional graphs on 9 vertices.
    798 is the number of ternary square-free words of length 16.
    799 is the smallest number whose sum of digits is composite and whose sum of digits cubed is prime.
    800 = 2222 in base 7.
    801 = (7! + 8! + 9! + 10!) / (7 × 8 × 9 × 10).
    802 is the number of isomers of C13H28.
    803 is a value of n for which σ(n) is a repdigit.
    804 is a value of n for which 2φ(n) = φ(n+1).
    805 is the number of possible positions in Checkers after 4 moves.
    806 is not the sum of a square, a cube, a 4th power, and a 5th power.
    807 ???
    808 is a strobogrammatic number.
    809 is a member of the Fibonacci-type sequence starting with 1 and 5.
    810 is a value of n for which n-1 and n+1 are twin primes, and so are 2n-1 and 2n+1.
    811 ???
    812 is the number of triangles of any size contained in the triangle of side 14 on a triangular grid.
    813 are the first 3 digits of 813e.
    814 is a value of n so that n(n+5) is a palindrome.
    815 is a Lucas 3-step number.
    816 = 18C3.
    817 ???
    818 is the number of ways to dissect a 12-gon using non-crossing diagonals into polygons with an even number of sides.
    819 is the smallest number so that it and its successor are both the product of 2 primes and the square of a prime.
    820 = 1111 in base 9.
    821 is a number n for which n, n+2, n+6, and n+8 are all prime.
    822 is the number of planar graphs with 7 vertices.
    823 is a number that does not have any digits in common with its cube.
    824 ???
    825 is the number of ways to legally add 2 sets of parentheses to a product of 9 variables.
    826 ???
    827 is the number of asymmetric trees with 11 vertices.
    828 ???
    829 is a value of n for which π(n) is the product of the digits of n.
    830 ???
    831 is the number of monic polynomials of degree 9 with integer coefficients whose complex roots are all in the unit disk.
    832 is the maximum number of pieces a torus can be cut into with 16 cuts.
    833 is a centered octahedral number.
    834 is the maximum number of regions a cube can be cut into with 17 cuts.
    835 is the 9th Motzkin number.
    836 is a non-palindrome with a palindromic square.
    837 ???
    838 ???
    839 has a base 5 representation that begins with its base 9 representation.
    840 is the smallest number divisble by 1 through 8.
    841 is a square that is also the sum of 2 consecutive squares.
    842 is the ratio of Fibonacci numbers.
    843 is the 14th Lucas number.
    844 is the smallest number so that it and the next four numbers are squareful numbers.
    845 ???
    846 has the property that its square is the concatenation of two consecutive numbers.
    847 is the sum of the digits of the 14th Mersenne prime.
    848 is the number of inequivalent binary linear codes of length 9.
    849 is a value of n for which σ(n-1) = σ(n+1).
    850 is the number of trees on 14 vertices with diameter 7.
    851 is the number of ordered partitions of 18 into distinct parts.
    852 is the number of 6-colorable connected graphs with 7 vertices.
    853 is the number of connected graphs with 7 vertices.
    854 has the property that it and its square together use the digits 1-9 once.
    855 is the smallest number which is the sum of 5 consecutive squares or 2 consecutive cubes.
    856 is a member of the Fibonacci-type sequence starting with 1 and 9.
    857 is a value of n for which φ(n) = φ(n-1) + φ(n-2).
    858 is the smallest palindrome with 4 different prime factors.
    859 is the number of planar partitions of 11.
    860 ???
    861 = 7 + 77 + 777.
    862 is a number whose sum of divisors is a 4th power.
    863 is a value of n so that n(n+6) is a palindrome.
    864 is the number of partitions of 38 into distinct parts.
    865 ???
    866 is the number of sided 10-iamonds.
    867 is the number of graphs with 8 vertices that have chromatic number 5.
    868 has a square root whose decimal part starts with the digits 1-9 in some order.
    869 is the number of different resistances that can be created in a circuit of 9 equal resistors.
    870 is the sum of its digits and the cube of its digits.
    871 ???
    872 is a value of n for which n! + 1 is prime.
    873 = 1! + 2! + 3! + 4! + 5! + 6!
    874 is the number of positive integer solutions to (1 + 1/a)(1 + 1/b)(1 + 1/c)(1 + 1/d)(1 + 1/e) = 2.
    875 is 3-automorphic.
    876 is a dodecagonal pyramidal number.
    877 is the 7th Bell number.
    878 is the number of 3×3 sliding puzzle positions that require exactly 29 moves to solve starting with the hole on a side.
    879 is a number n whose 5th root has a decimal part that begins with the digits of n.
    880 is the number of 4×4 magic squares.
    881 is a number n whose 5th root has a decimal part that begins with the digits of n.
    882 is the smallest number whose square begins with three 7’s.
    883 is a number n whose 5th root has a decimal part that begins with the digits of n.
    884 is a number n whose 5th root has a decimal part that begins with the digits of n.
    885 is an enneagonal pyramidal number.
    886 ???
    887 is a value of n for which σ(n) is a repdigit.
    888 and the following 18 numbers are composite.
    889 is a Kaprekar constant in base 2.
    890 ???
    891 is the number of unlabeled distributive lattices with 15 elements.
    892 is the smallest integer ratio of a 13-digit number to its product of digits.
    893 ???
    894 has a base 5 representation that begins with its base 9 representation.
    895 is a Woodall number.
    896 is not the sum of 4 non-zero squares.
    897 is a Cullen number.
    898 is a member of the Fibonacci-type sequence starting with 2 and 5.
    899 is the product of twin primes.
    900 has a base 5 representation that begins with its base 9 representation.
    901 is the sum of the digits of the first 100 positive integers.
    902 is a value of n so that n(n+7) is a palindrome.
    903 ???
    904 has a cube that is the sum of 3 positive cubes.
    905 is the smallest composite number that is not the sum of a prime and a power of 2.
    906 is the number of perfect graphs with 7 vertices.
    907 is the largest n so that Q(√n) has class number 3.
    908 ???
    909 is a value of n that has has no digits in common with 2n, 3n, 4n, 5n, 6n, 7n, 8n, or 9n.
    910 is the generalized Catalan number C(11,4).
    911 is the American emergency number.
    912 is a Pentanacci number.
    913 has exactly the same digits in 3 different bases.
    914 is the number of binary rooted trees with 15 vertices.
    915 ???
    916 is a strobogrammatic number.
    917 is the only positive number known whose 9th power can be written as the sum of ten 9th powers.
    918 is a number that does not have any digits in common with its cube.
    919 is the smallest number which is not the difference between palindromes.
    920 is a truncated cube number.
    921 ???
    922 = 1234 in base 9.
    923 multiplied by its successor gives a number concatenated with itself.
    924 is the 6th central binomial coefficient.
    925 is the number of partitions of 37 in which no part occurs only once.
    926 is the smallest number that can not be formed using the digits 1-6 at most once, with the operators +, –, ×, ÷, and ^.
    927 is the 13th tribonacci number.
    928 ???
    929 is a Proth prime.
    930 is the number of even permutations on 7 elements with no fixed points.
    931 ???
    932 ???
    933 is a house number.
    934 has a 5th root that starts 3.25252225….
    935 is a Lucas-Carmichael number.
    936 is a pentagonal pyramidal number.
    937 ???
    938 ???
    939 has a cube root whose decimal part starts with the digits 1-9 in some order.
    940 is the maximum number of regions space can be divided into by 15 spheres.
    941 is the smallest number which is the reverse of the sum of its proper substrings.
    942 is the smallest number whose cube contains five 8’s.
    943 is a Lucas 6-step number.
    944 is the smallest number so that it and the next 2 numbers have 5 prime factors (counted with multiplicity).
    945 is the smallest odd abundant number.
    946 is a hexagonal pyramidal number.
    947 ???
    948 is the number of symmetric plane partitions of 24.
    949 is the larger number in a Ruth-Aaron pair.
    950 is the generalized Catalan number C(17,3).
    951 is the number of functions from 8 unlabeled points to themselves.
    952 = 93 + 53 + 23 + 9 × 5 × 2.
    953 is the largest prime factor of 54321.
    954 ???
    955 is the number of ways to to arrange the numbers 1-9 around a circle so that the sums of adjacent numbers are distinct.
    956 is the number of multigraphs with 16 vertices and 4 edges.
    957 is a value of n for which σ(n) = σ(n+1).
    958 is the number of labeled 3-colorable graphs with 5 vertices.
    959 is a Carol number.
    960 is the sum of its digits and the cube of its digits.
    961 is a square whose digits can be rotated to give another square.
    962 ???
    963 is a value of n for which π(n) is the product of the digits of n.
    964 is the number of 3×3 sliding puzzle positions that require exactly 12 moves to solve starting with the hole in the center.
    965 ???
    966 is the Stirling number of the second kind S(8,3).
    967 is the number of 6-digit triangular numbers.
    968 is an Achilles number.
    969 is a tetrahedral palindrome.
    970 ???
    971 ???
    972 is an Achilles number.
    973 is the number of inequivalent asymmetric Ferrers graphs with 25 points.
    974 is the number of multigraphs with 5 vertices and 10 edges.
    975 is the number of 11-ominoes that contain 1 hole.
    976 has a square formed by inserting a block of digits inside itself.
    977 is a Stern prime.
    978 ???
    979 is the sum of the first five 4th powers.
    980 ???
    981 is the smallest number that has 5 different partitions into 3 parts with the same product.
    982 is the number of partitions of 39 into distinct parts.
    983 is a Wedderburn-Etherington number.
    984 = 8 + 88 + 888.
    985 is the 9th Pell number.
    986 is a strobogrammatic number.
    987 is the 16th Fibonacci number.
    988 is the maximum number of regions a cube can be cut into with 18 cuts.
    989 is the smallest number so that it and its reverse are divisible by 43.
    990 is a triangular number that is the product of 3 consecutive integers.
    991 is a permutable prime.
    992 is the number of differential structures on the 11-dimensional hypersphere.
    993 is the number of paraffins with 8 carbon atoms.
    994 is the smallest number with the property that its first 18 multiples contain the digit 9.
    995 has a square formed by inserting a block of digits inside itself.
    996 has a square formed by inserting a block of digits inside itself.
    997 has a cube root that starts 9.98998998….
    998 is the smallest number with the property that its first 55 multiples contain the digit 9.
    999 is a Kaprekar number.
    1000 = 103.

    Comment by dalekman — November 16, 2008 @ 8:05 am

  12. send membership too dalekman123@hotmail.com

    Comment by dalekman — November 16, 2008 @ 8:05 am

  13. Ha ha yo 1001! I win!!!!!!!!!

    Comment by Megan — November 22, 2008 @ 11:36 am

  14. xD Was that the idea of the contest? Counting?
    I thought it was about writing lots of comments(or responses) for this topic.

    Comment by Ultrachaud — December 31, 2008 @ 7:36 am

  15. 1 I really hope that you can have a party….wow. I want to count these comments.

    Comment by ta4422 — January 19, 2009 @ 10:22 pm

  16. 2 Make it too 500 and 1,000 WOOHOO!!

    Comment by ta4422 — January 19, 2009 @ 10:47 pm

  17. 3 you should say 1 number per comment!lol

    Comment by ta4422 — January 19, 2009 @ 11:43 pm

  18. 1000 done

    Comment by anty — February 17, 2009 @ 4:08 am

  19. ……. we’re only on 19, no-ones won yet…..

    Comment by Queenlily97 — March 5, 2009 @ 8:02 am

  20. btw, it’s march 4 – 7:03 pm here in RI

    Comment by Queenlily97 — March 5, 2009 @ 8:04 am


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