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      "body": "Lets see, How to find prime Numbers?\n\nhttps://scontent.fisb2-1.fna.fbcdn.net/v/t1.0-9/26814748_574978046181300_4922996081514175323_n.jpg?_nc_eui2=v1%3AAeEb2EQT_0ILWfv6yroufLq8F29IbRAKffXvZ_7DBOBNIeoHrErXhCchzg_-HecNn13z1cUgCLQTADNSrp4TuPCjNH5TlyxTm9YV_A9OF-ebfA&oh=b2f369f7f1aeab736d7dad2aa0fbd56e&oe=5ADCBAF5\n\nFirst to define a little bit.\n\nA prime number (or a prime) is a natural number greater than 1 that has no positive divisors other than 1 and itself. A natural number greater than 1 that is not a prime number is called a composite number. For example, 5 is prime because 1 and 5 are its only positive integer factors, whereas 6 is composite because it has the divisors 2 and 3 in addition to 1 and 6. The fundamental theorem of arithmetic establishes the central role of primes in number theory: any integer greater than 1 is either a prime itself or can be expressed as a product of primes that is unique up to ordering. The uniqueness in this theorem requires excluding 1 as a prime because one can include arbitrarily many instances of 1 in any factorization, e.g., 3, 1 · 3, 1 · 1 · 3, etc. are all valid factorizations of 3.\nThe property of being prime is called primality. A simple but slow method of verifying the primality of a given number n is known as trial division. It consists of testing whether n is a multiple of any integer between 2 and √n. Algorithms much more efficient than trial division have been devised to test the primality of large numbers. These include the Miller–Rabin primality test, which is fast but has a small probability of error, and the AKS primality test, which always produces the correct answer in polynomial time but is too slow to be practical. Particularly fast methods are available for numbers of special forms, such as Mersenne numbers. As of January 2018, the largest known prime number has 23,249,425 decimal digits.\nThere are infinitely many primes, as demonstrated by Euclid around 300 BC. There is no known simple formula that separates prime numbers from composite numbers. However, the distribution of primes, that is to say, the statistical behaviour of primes in the large, can be modelled. The first result in that direction is the prime number theorem, proven at the end of the 19th century, which says that the probability that a given, randomly chosen number n is prime is inversely proportional to its number of digits, or to the logarithm of n.\nMany questions regarding prime numbers remain open, such as Goldbach's conjecture (that every even integer greater than 2 can be expressed as the sum of two primes), and the twin prime conjecture (that there are infinitely many pairs of primes whose difference is 2). Such questions spurred the development of various branches of number theory, focusing on analytic or algebraic aspects of numbers. Primes are used in several routines in information technology, such as public-key cryptography, which makes use of properties such as the difficulty of factoring large numbers into their prime factors. Prime numbers give rise to various generalizations in other mathematical domains, mainly algebra, such as prime elements and prime ideals.\n\n\nNow come to practice to find Prime Numbers\n\nfirstly, if you want to find a prime numbers between this interval [a, b] where a= 1 and b=15\nthen list all the numbers in lines as following...\n\n[a, b]= [1, 15]\nso remove the digit 1, because it isn't.\n\n1      2      3      4      5      6      7      8      9  \n10      11      12      13      14      15\n\nto remove \"1\"\n2      3      4      5      6      7      8      9  \n10      11      12      13      14      15\n\nnow, cut all the numbers which is divisible by \"2\"\n\nthat is \"2\", \"4\", \"6\", \"8\", \"10\", \"12\", \"14\".\nso list the above remaining numbers again.\n\n3      5      7      9      11      15\n\nnow, cut all the numbers which is divisible by \"3\"\nthat is only number \"15\", so again list all the remaining digits below.\n\n3      5      7      9      11\n\nP= {3, 5, 7, 9, 11} ----------------- #)\n\ntherefore the hash shows us the set of prime Numbers between the interval [a, b]= [2, 15]\n\nAs a result you can find prime number between any interval [a, b]",
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      "body": "I'm going to explain my topic explicitly. \nSuch that, the Demerits of Cell phone in Real life and social media.\nSo you think, why I'm choosing this topic to explain? Even my blog is about Mathematics and Science. But no, I'm going to explain this, because this is very important to show you that we are now in today's life very busy and do not  give time for each other. why? Because of what? Then, consider the following Story...\n\nToday, I have saw some awkward with me. \nAt evening I went in my relatives, I set there and looking at my cousins... I spend there a very bad time.  why? because everyone were busy in there cell phone in social media like Facebook, Whatsapp, IMO etc. There were no time with them with my cousins to talk with me. Every single person were busy there. I didn't expect this from them. I felt very bad and was very sad, make a promise with myself that I'll explain this story in my #Steemit Blog. \nI'm telling you my friend, social media is not for this purpose.  It is for; to communicate information with each other, to grow business, to collect information, to share information etc you all know about it but its meaning is not like this to make our self every time. You should give more time to your family, relatives, friends etc. You should also make your communication courteous. \n\nconsider visually, \n\nhttps://media-exp2.licdn.com/mpr/mpr/AAIA_wDGAAAAAQAAAAAAAAxeAAAAJDMwZWQyMDZlLTdjOTgtNDk4My1iYzY5LWU3ZGU2MTdhYjAyYQ.jpg\n\nhttps://i.ytimg.com/vi/J-iWq22pDUI/maxresdefault.jpg\n\nPlease dont use the above things, for more time, you'll miss your close\n\nSo, Please kindly consider my story and understand this story. I think my English is not so good but I wanted to share this story...",
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      "body": "@@ -153,17 +153,16 @@\n Muhammad\n- \n Sinan he\n",
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      "body": "#cheetah Im just provide an information all about mathematics, I know I've copied but just for the sake of infrormations.\nThanks for your comments :)\n\n#Muhammad Sinan here",
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      "body": "@@ -1375,8 +1375,530 @@\n f set I.\n+%0ANote: it may be seen that every equilance relation on asset determines a unique partition of the set and every partition of a set defines an equilance relation on the set.%0ALet,%0AP=%7B%7B1%7D,%7B2%7D,%7B3%7D,%7B4%7D%7D %0AR=%7B(1,1),(2,2),(3,3),(4,4)%7D %0AExample:%0ALet, A=%7B1,2,3,4%7D and consider the partition P=%7B%7B1,2%7D,%7B3,4%7D%7D of A, find the relation R on A determined by  P. Sets in a disjoint set is relation to every other element in the same disjoint set and only to those elements. Thus, %0AR=%7B(1,1),(1,2),(2,1),(2,2),(3,3),(3,4),(4,3),(4,4)%7D %0AR=A%C3%97A\n",
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      "body": "https://scontent.fisb2-1.fna.fbcdn.net/v/t1.0-9/26734464_575408902804881_8326006329098600711_n.jpg?_nc_eui2=v1%3AAeHKFJqvr7RXWqf6hNNxZ6qhSy_4FfCG8GBWgAt_2kwiLbubvhga7EX2fYIK4fAxYrl3ZU32o6hmKQ7p5aUaNU35BVP1n6RBfFV0gIJf0PYJrw&oh=e1efc565329d3dd3029647578ca4af3f&oe=5AEF4399\nLet, “S” be a non-empty set. A collection of P={A_1,A_2,A_3… } of non-empty subsets of “S” is called a partition of “S”, if \nSome conditions are applied on the subsets of the set “S”;\n\tA_1∪A_2∪A_3∪…∪A_n=S\n\tIf, A_i≠A_j  where i≠j\n\tA_i∩A_j=∅,disjoint sets\t∴i and j=1,2,3,…n\nFor instance; let, I={…,-3,-2,-1,0,1,2,3…}, then \nThe collection of{A_1,A_2,A_3}, \nWhere\t A_1={1,2,3,4,…},\t\tA_2={0} and \tA_3={-1,-2,-3,-4,…}\nAre the nonempty and disjoint subsets of set I, then write all the subsets in a single set called P.\nNow, check for all conditions\nCondition 1st:\nA_i∪A_j=S \nSo, \nA_1∪A_2∪A_3=I \nI={1,2,3,4,…}∪{0}∪{-1,-2,-3,-4,…} \nI={…,-3,-2,-1,0,1,2,3…}  \nIt is satisfies the first condition.\nCondition 2nd:\nA_i≠A_j  where i≠j \nA_1≠A_2≠A_3={1,2,3,4,…}≠{0}≠{-1,-2,-3,-4,…} \nIt is satisfies the second condition.\nCondition 3rd:\nA_i∩A_j=∅,disjoint sets\t∴i and j=1,2,3,…n\nA_1∩A_2∩A_3=∅ \nA_1∩A_2∩A_3={1,2,3,4,…}∩{0}∩{-1,-2,-3,-4,…} \nA_1∩A_2∩A_3=∅ \nIt is satisfies the third condition.\nNow collect all the nonempty subsets in set P\nThat is; P=[{1,2,3,4,…},{0},{-1,-2,-3,-4,…}] Therefore the set P is a partition of set I.",
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      "body": "WHAT IS THE PRECISE DIFFERENCE BETWEEN FUNCTION AND EQUATION? IN WHICH CASE WILL IT BE WRONG IF USED (COMMON MISTAKES)? ALSO WILL THE VENN DIAGRAM OVERLAP IF I WERE TO DRAW ONE? ANY HELP AND DISCUSSIONS WILL BE APPRECIATED.\n\nFunction:\n\nf(x)= y\n\nA function is a transformation or mapping of one thing into another thing. It might be written as a rule (e.g. \"Take the input and square it\"), as a formula (\"e.g. f(x)=x^2  or x↦x^2, as a set of ordered pairs (e.g. {(1,1),(2,4),(3,9),…}{(1,1),(2,4),(3,9),…}, or any other way of showing how the output relates to the input. The function doesn't have to use numbers, either - a function could take two words and return their letters interlaced (so f(cat,dog)= cdaotg) or it could tell you what day of the week a given date falls on, or the post code/zip code of a given geographical location.\n[In very formal terms, a function is a set of input-output pairs that follows a few particular rules.]\n\nEquation\n\ny=x\n\nAn equation is a declaration that two things are equal to each other. For example, 2^2=4 is an equation stating that the square of 2 is 4. An equation may include variables of unknown value, and it may be true for all, some or none of the possible values of those variables. For example,x^2=4 is an equation that is true when x=±2x, and false for other values of xx, while x^2=-4 is an equation that is false for all real values of x.\nWhat may be confusing you is that we often use equations to declare a relationship between two variables, often in the form of a function or formula. For example, y=x^2 is an equation stating that the value of y is determined by the value of x via the function x^2.",
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      "body": "if you ask for color changing then, Yes, tap your profile pic and click the fourth one option this will change the color.\nIf you asking for color challenge then I dont have information about Challenge.",
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      "title": "Hi! here @sinanuos  new on Steemit",
      "body": "https://scontent.fisb2-1.fna.fbcdn.net/v/t1.0-9/26815541_574967142849057_4283538689979826278_n.jpg?_nc_eui2=v1%3AAeEzeddC9DU94gO-_cBei97Zr5FfyDC8jYi19j3Mq3JJoCgdtRUNJOi7CNyEBXbNbRqVU3eUgPK5khO_Li2_MJC25hYF1Oq0GYwJrdgmiIENTg&oh=1f40b66213d09c958c368551ece35875&oe=5AF655A4\n\nWould you read my story to discover how we began this journey together on Steem? Will you share your story with us here in the comments to help us get to know you?\n\nIf you read fast like me, I will summarize in this first paragraph starting with the picture of the invitation I got to Steem.\n\nI got inspirations from a well known person on social media and he is @jerrybanfield. He discussed a lot and showing to people how can you do everything on social media? Because it is a medium through which we communicate each other. So, I'm humbly thanking him for this kindness with people...\nhttps://scontent.fisb2-1.fna.fbcdn.net/v/t1.0-9/26815569_574960532849718_7429289913550360861_n.jpg?_nc_eui2=v1%3AAeE3k1f-DhyLJj0cxds4FdeQyDVwtoHbG0sY3iMldVaAY2AveBJSJGSNp5MYhcROt2mQACbhl85P56en3X7hONmTf2rpW1V8QLW9_L50f9klUA&oh=c4598cfb6451b21070c37d6a6561183e&oe=5AF892E3\n\nhe is the one who helped us...\nThank you. \nPlease read my posts and comments, and upvotes my posts.\n\nThank you Friends",
      "json_metadata": "{\"tags\":[\"jerrybanfield\",\"teamsteem\",\"colorchallenge\",\"cryptocurrency\"],\"users\":[\"jerrybanfield\"],\"image\":[\"https://scontent.fisb2-1.fna.fbcdn.net/v/t1.0-9/26815541_574967142849057_4283538689979826278_n.jpg?_nc_eui2=v1%3AAeEzeddC9DU94gO-_cBei97Zr5FfyDC8jYi19j3Mq3JJoCgdtRUNJOi7CNyEBXbNbRqVU3eUgPK5khO_Li2_MJC25hYF1Oq0GYwJrdgmiIENTg&oh=1f40b66213d09c958c368551ece35875&oe=5AF655A4\",\"https://scontent.fisb2-1.fna.fbcdn.net/v/t1.0-9/26815569_574960532849718_7429289913550360861_n.jpg?_nc_eui2=v1%3AAeE3k1f-DhyLJj0cxds4FdeQyDVwtoHbG0sY3iMldVaAY2AveBJSJGSNp5MYhcROt2mQACbhl85P56en3X7hONmTf2rpW1V8QLW9_L50f9klUA&oh=c4598cfb6451b21070c37d6a6561183e&oe=5AF892E3\"],\"app\":\"steemit/0.1\",\"format\":\"markdown\"}"
    }
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}