List of numbers

This is an editable list of numbers. You can create articles for them. Prime numbers are bold, semiprimes italic.

0-100

 * 0- divisible by every number, not positive nor negative, you can't divide anything with it
 * 1- the first number, everything is divisible by it
 * 2- first prime number, first even number and only even prime number
 * 3- second prime and first unique prime
 * 4-$$2^2$$, square of 2 and it's first exponent, first number with more than 2 divisors
 * 5- third prime
 * 6-$$2 \cdot 3$$, first semi prime, first number not prime nor exponent, first number and only perfect semi prime
 * 7- fourth prime and first normal prime with full period
 * 8-$$2^3$$, cube of 2
 * 9-$$3^2$$, square of 3
 * 10-$$2 \cdot 5$$, divisor of all numbers ending at 0
 * 11- fifth prime and second unique prime
 * 12-$$2^2 \cdot 3$$, first abundant number and first normal number
 * 13- sixth prime
 * 14-$$2 \cdot 7$$, first semi prime with normal privileges
 * 15-$$3 \cdot 5$$
 * 16-$$2^4$$ fourth exponent of 2
 * 17- seventh prime
 * 18-$$2 \cdot 3^2$$
 * 19- eighth prime
 * 20-$$2^2 \cdot 5$$
 * 21-$$3 \cdot 7$$
 * 22-$$2 \cdot 11$$
 * 23- ninth prime
 * 24-$$2^3 \cdot 3$$
 * 25-$$5^2$$, square of 5
 * 26-$$2 \cdot 13$$
 * 27-$$3^3$$, cube of 3
 * 28-$$2^2 \cdot 7$$, second perfect number
 * 29- tenth prime
 * 30-$$2 \cdot 3 \cdot 5$$, first number with 3 prime integers
 * 31- eleventh prime
 * 32-$$2^5$$, fifth exponent of 2
 * 33-$$3 \cdot 11$$
 * 34-$$2 \cdot 17$$
 * 35-$$5 \cdot 7$$
 * 36-$$2^2 \cdot 3^2$$, square of 6
 * 37- twelveth prime and third unique prime
 * 38-$$2 \cdot 19$$
 * 39-$$3 \cdot 13$$
 * 40-$$2^3 \cdot 5$$
 * 41- thirteenth prime, with only period of 5
 * 42-$$2 \cdot 3 \cdot 7$$
 * 43- fourteenth prime
 * 44-$$2^2 \cdot 11$$
 * 45-$$3^2 \cdot 5$$
 * 46-$$2 \cdot 23$$
 * 47- fifteenth prime
 * 48-$$2^4 \cdot 3$$
 * 49-$$7^2$$, square of 7
 * 50-$$2 \cdot 5^2$$
 * 51-$$3 \cdot 17$$
 * 52-$$2^2 \cdot 13$$
 * 53- sixteenth prime
 * 54-$$2 \cdot 3^3$$
 * 55-$$5 \cdot 11$$
 * 56-$$2^3 \cdot 7$$
 * 57-$$3 \cdot 19$$
 * 58-$$2 \cdot 29$$
 * 59- seventeenth prime
 * 60-$$2^2 \cdot 3 \cdot 5$$
 * 61- eighteenth prime
 * 62-$$2 \cdot 31$$
 * 63-$$ 3^2 \cdot 7$$
 * 64-$$2^6$$, sixth exponent of 2
 * 65-$$5 \cdot 13$$
 * 66-$$2 \cdot 3 \cdot 11$$
 * 67- nineteenth prime
 * 68-$$2^2 \cdot 17$$
 * 69-$$3 \cdot 23$$
 * 70-$$2 \cdot 5 \cdot 7$$
 * 71- twentieth prime
 * 72-$$2^3 \cdot 3^2$$
 * 73- twenty first prime, has got only period lenght of 8
 * 74-$$2 \cdot 37$$
 * 75-$$3 \cdot 5^2$$
 * 76-$$2^2 \cdot 17$$
 * 77-$$7 \cdot 11$$, first semi-prime divisible only by normal primes (higher that 2, 3 or 5)
 * 78-$$2 \cdot 3 \cdot 13$$
 * 79- twenty second prime
 * 80-$$2^4 \cdot 5$$
 * 81-$$3^4$$, fourth exponent of 3
 * 82-$$2 \cdot 41$$
 * 83- twenty third prime
 * 84-$$2^2 \cdot 3 \cdot 7$$
 * 85-$$5 \cdot 17$$
 * 86-$$2 \cdot 43$$
 * 87-$$3 \cdot 29$$
 * 88-$$2^3 \cdot 11$$
 * 89- twenty fourth prime
 * 90-$$2 \cdot 3^3 \cdot 5$$
 * 91-$$7 \cdot 13$$
 * 92-$$2^2 \cdot 23$$
 * 93-$$3 \cdot 31$$
 * 94-$$2 \cdot 47$$
 * 95-$$5 \cdot 19$$
 * 96-$$2^5 \cdot 3$$
 * 97- twenty fifth prime
 * 98-$$2 \cdot 7^2$$
 * 99-$$3^2 \cdot 11$$
 * 100-$$2^2 \cdot 5^2$$, square of 10

101-200

 * 101- twenty sixth prime, has got only period lenght of 8
 * 102-$$2 \cdot 3 \cdot 17$$
 * 103- twenty seventh prime
 * 104-$$2^3 \cdot 13$$
 * 105-$$3 \cdot 5 \cdot 7$$, first number divisible by three different odd prime numbers
 * 106-$$2 \cdot 53$$
 * 107- twenty eighth prime
 * 108-$$2^2 \cdot 3^3$$
 * 109- twenty ninth prime
 * 110-$$2 \cdot 5 \cdot 11$$
 * 111-$$3 \cdot 37$$
 * 112-$$2^4 \cdot 7$$
 * 113- thirtieth prime
 * 114-$$2 \cdot 3 \cdot 19$$
 * 115-$$5 \cdot 23$$
 * 116-$$2^2 \cdot 29$$
 * 117-$$3^2 \cdot 13$$
 * 118-$$2 \cdot 59$$
 * 119-$$7 \cdot 17$$
 * 120-$$2^3 \cdot 3 \cdot 5$$
 * 121-$$11^2$$, square of 11
 * 122-$$2 \cdot 61$$
 * 123-$$3 \cdot 41$$
 * 124-$$2^2 \cdot 31$$
 * 125-$$5^3$$, cube of 5
 * 126-$$2 \cdot 3^2 \cdot 7$$
 * 127- thirty first prime
 * 128-$$2^7$$, seventh exponent of 2
 * 129-$$3 \cdot 43$$
 * 130-$$2 \cdot 5 \cdot 13$$
 * 131- thirty second prime
 * 132-$$2^2 \cdot 3 \cdot 11$$
 * 133-$$7 \cdot 19$$
 * 134-$$2 \cdot 67$$
 * 135-$$3^3 \cdot 5$$
 * 136-$$2^3 \cdot 17$$
 * 137- thirty second prime
 * 138-$$2 \cdot 3 \cdot 23$$
 * 139- thirty third prime
 * 140-$$2^2 \cdot 5 \cdot 7$$
 * 141-$$3 \cdot 47$$, together with 142, 143, 145 and 146 first semi-prime quintuplets
 * 142-$$2 \cdot 71$$
 * 143-$$11 \cdot 13$$, first semi-prime divisible only by primes higher than 10
 * 144-$$2^4 \cdot 3^2$$
 * 145-$$5 \cdot 29$$
 * 146-$$2 \cdot 73$$
 * 147-$$3 \cdot 7^2$$
 * 148-$$2^2 \cdot 37$$
 * 149- thirty fourth prime
 * 150-$$2 \cdot 3 \cdot 5^2$$
 * 151- thirty fifth prime
 * 152-$$2^3 \cdot 19$$
 * 153-$$3^2 \cdot 17$$
 * 154-$$2 \cdot 7 \cdot 11$$
 * 155-$$5 \cdot 31$$
 * 156-$$2^2 \cdot 3 \cdot 13$$
 * 157- thirty sixth prime
 * 158-$$2 \cdot 79$$
 * 159-$$3 \cdot 53$$
 * 160-$$2^5 \cdot 5$$
 * 161-$$7 \cdot 23$$
 * 162-$$2 \cdot 3^4$$
 * 163- thirty seventh prime
 * 164-$$2^2 \cdot 41$$
 * 165-$$3 \cdot 5 \cdot 11$$
 * 166-$$2 \cdot 83$$
 * 167- thirty eighth prime
 * 168-$$2^3 \cdot 3 \cdot 7$$