100,000,000 100,000,000 is the natural number following 99,999,999 and preceding 100,000,001. In scientific notation , it is written as 108 .East Asian languages treat 100,000,000 as a counting unit, significant as the square of a myriad , also a counting unit. In Chinese, Korean, and Japanese respectively it is , eok and oku . These languages do not have single words for a thousand to the second, third, fifth power , etc.Selected 9-digit numbers (100,000,001–999,999,999) 100,000,001 to 199,999,999 100,000,007 – smallest nine digit prime100,005,153 – smallest triangular number with 9 digits and the 14,142nd triangular number102,334,155 – Fibonacci number 105,413,504 – 147 107,890,609 – Wedderburn-Etherington number 111,111,111 – repunit , square root of 12345678987654321111,111,113 – Chen prime , Sophie Germain prime , cousin prime .123,456,789 – smallest zeroless base 10 pandigital number 129,140,163 – 317 129,644,790 – Catalan number 134,217,728 – 227 139,854,276 – the smallest pandigital square142,547,559 – Motzkin number 165,580,141 – Fibonacci number167,444,795 – cyclic number in base 6 170,859,375 – 157 179,424,673 – 10,000,000th prime number 190,899,322 – Bell number 200,000,000 to 299,999,999 212,890,625 – 1-automorphic number214,358,881 – 11 8 222,222,222 – repdigit 222,222,227 – safe prime 223,092,870 – the product of the first nine prime numbers 225,058,681 – Pell number 225,331,713 – self-descriptive number in base 9 232,792,560 – superior highly composite number ; colossally abundant number ; the smallest number divisible by all the numbers 1 through 22244,140,625 – 512 253,450,711 – Wedderburn-Etherington number267,914,296 – Fibonacci number268,402,687 – Carol number 268,435,456 – 228 268,468,223 – Kynea number 272,400,600 – the number of terms of the harmonic series required to pass 20275,305,224 – the number of magic squares of order 5, excluding rotations and reflections282,475,249 – 710 300,000,000 to 399,999,999 333,333,333 – repdigit367,567,200 – colossally abundant number , superior highly composite number 381,654,729 – the only polydivisible number that is also a zeroless pandigital number 387,420,489 – 318 , 99 and in tetration notation 2 9400,000,000 to 499,999,999 400,763,223 – Motzkin number410,338,673 – 177 429,981,696 – 128 433,494,437 – Fibonacci prime 442,386,619 – alternating factorial 444,444,444 – repdigit477,638,700 – Catalan number479,001,599 – factorial prime 479,001,600 – 12!500,000,000 to 599,999,999 536,870,912 – 229 543,339,720 – Pell number554,999,445 – a Kaprekar constant for digit length 9 in base 10555,555,555 – repdigit596,572,387 – Wedderburn-Etherington number600,000,000 to 699,999,999 612,220,032 – 187 666,666,666 – repdigit644,972,544 – perfect cube , 3-smooth number700,000,000 to 799,999,999 701,408,733 – Fibonacci number715,827,883 – Wagstaff prime 777,777,777 – repdigit787,109,376 – 1-automorphic number800,000,000 to 899,999,999 815,730,721 – 138 888,888,888 – repdigit893,871,739 – 197 900,000,000 to 999,999,999 906,150,257 – smallest counterexample to the Polya conjecture 987,654,321 – largest zeroless pandigital number999,961,560 – highest triangular number with 9 digits and the 44,720th triangular number999,999,937 – largest 9-digit prime999,999,999 – repdigit
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