ANGKA 2323 ADA RAHSIANYA

السلام عليكم ورحمة الله وبركاته

ANGKA 2323 ADA RAHSIANYA

Sempena Hari Raya saya tidak akan menulis penerangan panjang dalam artikel ini, cuma saya mahu paparkan pada anda mengenai dua perkara yang menarik berkaitan dengan 2323 iaitu Jumlah Angka Mufrad 141 Huruf Al-Fatihah. Kemudian saya senaraikan SIFAT NOMBOR dari sudut matematik, hingga angka 2323 saja. InsyaAllah, apa yang dikongsikan di sini mungkin dapat menarik minat saudara-saudara seagama yang mempunyai kepakaran dalam bidang HUMAN GENOME dan SAINS ANGKASA LEPAS untuk mengkaji selanjutnya.

GENOME MANUSIA 2323

Al-Qur'an diturunkan kepada umat Muhammad s.a.w. iaitu dari bangsa manusia (homo sapiens). Dari sudut sains, manusia telah dikenalpasti mempunyai pasangan gene 23:23. Tiada makhluk lain yang mempunyai pasangan gene 23:23 ini. Chimpanzee mempunyai pasangan gene 24:24. Di bawah ini saya salinkan imej yang memaparkan Jadual Juraian Gene 2323 iaitu khas untuk manusia. Saya dapati bahawa angka-angka yang ada dalam Jadual di bawah ini adalah dari JENIS angka-angka yang UTAMA dalam Kajian Al-Fatihah.

TORUS DAN RAHSIA 2323

Berikut pula adalah salah satu bentuk TORUS, iaitu bentuk yang popular dalam sains angkasa lepas. Angka 2323 adalah angka maksima satu TORUS itu boleh dibahagikan kepada 23 potongan, dan faktornya ialah ANGKA BERULANG 101. Secara 'kebetulan' pula Rasulullah s.a.w. (Muhammad + Ahmad = 62 + 39 = 101) diutus 23 tahun kepada umat manusia yang punya pasangan gene 23:23. Subhanallah.

Berikut saya salinkan satu senarai keistimewaan atau SIFAT nombor-nombor tertentu hingga ke angka 2323. Untuk mengelakkan senarai jadi terlalu panjang, saya pilih nombor-nombor yang menarik dan ada kaitan dengan kajian (mana-mana Angka Berulang yang tidak ada dalam senarai itu sifatnya belum diketahui oleh ilmu matematik). Tentunya ia berguna untuk direnungkan berkaitan Kajian Angka Berulang Al-Fatihah:

SIFAT NOMBOR TERPILIH HINGGA 2323

0 is the additive identity.
1 is the multiplicative identity.
2 is the only even prime.
3 is the number of spatial dimensions we live in.
4 is the smallest number of colors sufficient to color all planar maps.
5 is the number of Platonic solids.
6 is the smallest perfect number.
7 is the smallest number of faces of a regular polygon that is not constructible by straightedge and compass.
8 is the largest cube in the Fibonacci sequence.
9 is the maximum number of cubes that are needed to sum to any positive integer.
10 is the base of our number system.
11 is the largest known multiplicative persistence.
12 is the smallest abundant number.
13 is the number of Archimedian solids.
14 is the smallest number n with the property that there are no numbers relatively prime to n smaller numbers.
15 is the smallest composite number n with the property that there is only one group of order n.
16 is the only number of the form xy = yx with x and y different integers.
17 is the number of wallpaper groups.
18 is the only number that is twice the sum of its digits.
19 is the maximum number of 4th powers needed to sum to any number.
20 is the number of rooted trees with 6 vertices.
21 is the smallest number of distinct squares needed to tile a square.
22 is the number of partitions of 8.
23 is the smallest number of integer-sided boxes that tile a box so that no two boxes share a common length.
24 is the largest number divisible by all numbers less than its square root.
25 is the smallest square that can be written as a sum of 2 squares.
26 is the only positive number to be directly between a square and a cube.
27 is the largest number that is the sum of the digits of its cube.
28 is the 2nd perfect number.
29 is the 7th Lucas number.
30 is the largest number with the property that all smaller numbers relatively prime to it are prime.
31 is a Mersenne prime.
32 is the smallest 5th power (besides 1).
33 is the largest number that is not a sum of distinct triangular numbers.
34 is the smallest number with the property that it and its neighbors have the same number of divisors.
35 is the number of hexominoes.
36 is the smallest number (besides 1) which is both square and triangular.
37 is the maximum number of 5th powers needed to sum to any number.
38 is the last Roman numeral when written lexicographically.
39 is the smallest number which has 3 different partitions into 3 parts with the same product.
40 is the only number whose letters are in alphabetical order.
41 is the smallest odd number that is not of the form | 2x - 3y |.
42 is the 5th Catalan number.
43 is the number of sided 7-iamonds.
44 is the number of derangements of 5 items.
45 is a Kaprekar number.
46 is the number of different arrangements (up to rotation and reflection) of 9 non-attacking queens on a 9×9 chessboard.
47 is the largest number of cubes that cannot tile a cube.
48 is the smallest number with 10 divisors.
49 is the smallest number with the property that it and its neighbors are squareful.
50 is the smallest number that can be written as the sum of of 2 squares in 2 ways.
51 is the 6th Motzkin number.
52 is the 5th Bell number.
53 is the only two digit number that is reversed in hexadecimal.
54 is the smallest number that can be written as the sum of 3 squares in 3 ways.
55 is the largest triangular number in the Fibonacci sequence.
56 is the number of reduced 5×5 Latin squares.
57 = 111 in base 7.
58 is the number of commutative semigroups of order 4.
59 is the smallest number whose 4th power is of the form a4 + b4 - c4.
60 is the smallest number divisible by 1 through 6.
61 is the 6th Euler number.
62 is the smallest number that can be written as the sum of of 3 distinct squares in 2 ways.
63 is the number of partially ordered sets of 5 elements.
64 is the smallest number with 7 divisors.
65 is the smallest number that becomes square if its reverse is either added to or subtracted from it.
66 is the number of 8-iamonds.
67 is the smallest number which is palindromic in bases 5 and 6.
68 is the 2-digit string that appears latest in the decimal expansion of p.
69 has the property that n2 and n3 together contain each digit once.
70 is the smallest abundant number that is not the sum of some subset of its divisors.
71 divides the sum of the primes less than it.
72 is the maximum number of spheres that can touch another sphere in a lattice packing in 6 dimensions.
73 is the smallest number (besides 1) which is one less than twice its reverse.
74 is the number of different non-Hamiltonian polyhedra with minimum number of vertices.
75 is the number of orderings of 4 objects with ties allowed.
76 is an automorphic number.
77 is the largest number that cannot be written as a sum of distinct numbers whose reciprocals sum to 1.
78 is the smallest number that can be written as the sum of of 4 distinct squares in 3 ways.
79 is a permutable prime.
80 is the smallest number n where n and n+1 are both products of 4 or more primes.
81 is the square of the sum of its digits.
82 is the number of 6-hexes.
83 is the number of zero-less pandigital squares.
84 is the largest order of a permutation of 14 elements.
85 is the largest n for which 12+22+32+...+n2 = 1+2+3+...+m has a solution.
86 = 222 in base 6.
87 is the sum of the squares of the first 4 primes.
88 is the only number known whose square has no isolated digits.
89 = 81 + 92
90 is the number of degrees in a right angle.
91 is the smallest pseudoprime in base 3.
92 is the number of different arrangements of 8 non-attacking queens on an 8×8 chessboard.
93 = 333 in base 5.
94 is a Smith number.
95 is the number of planar partitions of 10.
96 is the smallest number that can be written as the difference of 2 squares in 4 ways.
97 is the smallest number with the property that its first 3 multiples contain the digit 9.
98 is the smallest number with the property that its first 5 multiples contain the digit 9.
99 is a Kaprekar number.
100 is the smallest square which is also the sum of 4 consecutive cubes.
101 is the number of partitions of 13.
102 is the smallest number with three different digits.
103 has the property that placing the last digit first gives 1 more than triple it.
104 is the smallest known number of unit line segments that can exist in the plane, 4 touching at every vertex.
105 is the largest number n known with the property that n - 2k is prime for k>1.
106 is the number of trees with 10 vertices.
107 is the exponent of a Mersenne prime.
108 is 3 hyperfactorial.
109 is the smallest number which is palindromic in bases 5 and 9.
110 is the smallest number that is the product of two different substrings.
111 is the smallest possible magic constant of a 3×3 magic square of distinct primes.
112 is the side of the smallest square that can be tiled with distinct integer-sided squares.
113 is a permutable prime.
114 = 222 in base 7.
115 is the number of rooted trees with 8 vertices.
116 is a value of n for which n! + 1 is prime.
117 is the smallest possible value of the longest edge in a Heronian Tetrahedron.
118 is the smallest number that has 4 different partitions into 3 parts with the same product.
119 is the smallest number n where either n or n+1 is divisible by the numbers from 1 to 8.
120 is the smallest number to appear 6 times in Pascal's triangle.
121 is the only square known of the form 1 + p + p2 + p3 + p4, where p is prime.
122 is the smallest number n>1 so that n concatenated with n-1 0's concatenated with the reverse of n is prime.
123 is the 10th Lucas number.
124 is the smallest number with the property that its first 3 multiples contain the digit 2.
125 is the only number known that contains all its proper divisors as proper substrings.
126 = 9C4.
127 is a Mersenne prime.
128 is the largest number which is not the sum of distinct squares.
129 is the smallest number that can be written as the sum of 3 squares in 4 ways.
130 is the number of functions from 6 unlabeled points to themselves.
131 is a permutable prime.
132 is the smallest number which is the sum of all of the 2-digit numbers that can be formed with its digits.
133 is the smallest number n for which the sum of the proper divisors of n divides phi(n).
134 = 8C1 + 8C3 + 8C4.
135 = 11 + 32 + 53.
136 is the sum of the cubes of the digits of the sum of the cubes of its digits.
137 is the smallest prime with 3 distinct digits that remains prime if one of its digits is removed.
138 is the smallest possible product of 3 primes, one of which is the concatenation of the other two.
139 is the number of unlabeled topologies with 5 elements.
140 is the smallest harmonic divisor number.
141 is a value of n such that the nth Cullen number is prime.
142 is the number of planar graphs with 6 vertices.
151 is a palindromic prime.
155 is the sum of the primes between its smallest and largest prime factor.
156 is the number of graphs with 6 vertices.
161 is a Cullen number.
171 has the same number of digits in Roman numerals as its cube.
181 is a strobogrammatic prime.
191 is a palindromic prime.
202 has a cube that contains only even digits.
212 has a square with 4/5 of the digits are the same.
222 is the number of lattices on 8 unlabeled nodes.
232 is the number of 7×7 symmetric permutation matrices.
242 is the smallest number n where n through n+3 all have the same number of divisors.
252 is the 5th central binomial coefficient.
262 is the 9th meandric number.
272 is the 7th Euler number.
282 is the number of planar partitions of 9.
292 is the number of ways to make change for a dollar.
293 is the number of ways to have one dollar in coins.
303 has a cube that is a concatenation of other cubes.
313 is a palindromic prime.
323 is the product of twin primes.
333 is the number of 7-hexes.
343 is a strong Friedman number.
353 is the smallest number whose 4th power can be written as the sum of 4 4th powers.
363 ???
373 is a permutable prime.
383 is the number of Hamiltonian graphs with 7 vertices.
393 ???
404 is the number of is the number of sided 10-hexes with holes.
434 is the smallest composite value of n for which sigma(n) + 2 = sigma(n+2).
444 is the largest known n for which there is a unique integer solution to a1+...+an=(a1)...(an).
454 is the largest number known that cannot be written as a sum of 7 or fewer cubes.
464 is the maximum number of regions space can be divided into by 12 spheres.
484 is a palindromic square number.
505 = 10C5 + 10C0 + 10C5.
515 is the number of graphs on 6 vertices with no isolated vertices.
525 is a hexagonal pyramidal number.
535 is a palindrome whose phi(n) is also palindromic.
545 has a base 3 representation that begins with its base 4 representation.
555 is a repdigit.
575 is a palindrome that is one less than a square.
585 = 1111 in base 8.
595 is a palindromic triangular number.
646 is the number of connected planar graphs with 7 vertices.
666 is the largest rep-digit triangular number.
676 is the smallest palindromic square number whose square root is not palindromic.
686 is the number of partitions of 35 in which no part occurs only once.
696 has a square that is formed by 3 squares that overlap by 1 digit.
707 is the smallest number whose reciprocal has period 12.
727 has the property that its square is the concatenation of two consecutive numbers.
757 is the smallest number whose reciprocal has a period of 27.
767 is the largest n so that n2 = mC0 + mC1 + mC2 + mC3 has a solution.
777 is a repdigit in bases 6 and 10.
787 is a palindromic prime.
797 is the number of functional graphs on 9 vertices.
858 is the smallest palindrome with 4 different prime factors.
878 is the number of 3×3 sliding puzzle positions that require exactly 29 moves to solve starting with the hole on a side.
888 and the following 18 numbers are composite.
919 is the smallest number which is not the difference between palindromes.
929 is a palindromic prime.
969 is a tetrahedral palindrome.
979 is the sum of the first 5 4th powers.
999 is a Kaprekar number.
1001 is the smallest palindromic product of 3 consecutive primes.
1010 is the number of ways to tile a 5×12 rectangle with the pentominoes.
1100 has a base 3 representation that ends with 1100.
1111 is a repdigit.
1122 = 33C1 + 33C1 + 33C2 + 33C2.
1155 is the product of 4 consecutive primes.
1166 is a heptagonal pyramidal number.
1177 is a number whose sum of divisors is a fourth power.
1188 is the number of triangles of any size contained in the triangle of side 16 on a triangular grid.
1331 is a cube containing only odd digits.
1515 is the number of trees on 15 vertices with diameter 6.
1771 is a tetrahedral palindrome.
1818 evenly divides the sum of its rotations.
2002 = 14C5.
2020 is a curious number.
2030 is the smallest number that can be written as a sum of 3 or 4 consecutive squares.
2222 is the smallest number divisible by a 1-digit prime, a 2-digit prime, and a 3-digit prime.
2244 is a number whose square and cube use different digits.
2255 is the number of triangles of any size contained in the triangle of side 20 on a triangular grid.
2300 = 25C3.
2323 is the maximum number of pieces a TORUS can be cut into with 23 cuts.

Semoga Allah SWT merahmati kita semua.

سبحان الله وبحمده سبحان الله العظيم