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If you want to Uninstall or Remove or Delete any.Ten Ways to Check if an Integer Is a Power Of Two in CTo write a program to check if an integer is a power of two, you could follow two basic strategies: check the number based on its decimal value, or check it based on its binary representation. The former approach is more human- friendly but generally less efficient; the latter approach is more machine- friendly but generally more efficient. We will explore both approaches, comparing ten different but equivalent C functions. Decimal- Based Approaches to Checking for Powers of Two. Decimal integers in C source code are converted to binary form, but technically you don’t need to know that; you can still treat them as decimal in the algorithms you write. The first six functions presented are based on that view. Given a number and check whether the number is a power of 2. There are different ways to find the solution, but I choose my own way to work on this. First what I did here is find the square root of that number.Divide by Two. This function implements the “pencil and paper” method of checking whether an integer is a power of two. It repeatedly divides x, the 3. It divides until either the quotient becomes 1, in which case x is a power of two, or the quotient becomes odd before reaching 1, in which case x is not a power of two. Check All. This function hard codes the first 3. OR’ expression. If x is a power of two less than 2,1. C- semantics. If x is not a power of two or is 2. Check Next Power. This function computes each power of two incrementally, quitting when x is less than or equal to the current power of two. Linear Search. This function is the same as the Check Next Power algorithm except that the powers of two are precomputed and stored in a table. Binary Search. This function does a binary search of powers of two stored in a table. Log Search. This function uses logarithms to determine if x is a power of two, put perhaps not in the way you’d expect. The log in base 2 of x, or log. Mathematically, if n is an integer, then x is a power of two; if n is not an integer, then x is not. But in a computer, when floating- point calculations are used, things don’t always work out this neatly (see section “Beware of Logarithms” for more about this.)In this case, the solution is to choose the two integral exponents that bound the logarithm and compare x to their corresponding powers of two; x can only be a power of two if it matches one of the two. Here is source code of the C Program to check if a given integer is a power of 2 without using bitwise. The C program is successfully compiled and run on a Linux system. So, our first five perfect numbers are 2 * 3 = 6 4 * 7 = 28 16 * 31 = 496 64 * 127 = 8,128 4096 * 8191 = 33,550,336. This program found eight numbers, the five above and three new numbers, which. How can you tell if a number is a power of two? That's easy if it's in the form 2^n, where n is an integer. But what about arbitrary positive numbers like 16. 3 Responses to “How to Check If a Number Is a Power of Two” Matt C Says: December 3rd, 2008 at 6:21 pm. Error in program to check whether integer is divisible by 11 or not Rate this: Please Sign up or sign in to vote. See more: C++ I Need Help Concerning My C++ Program. In Need To Write A Program That Checks Whether An Integer Is Divisible By 11 Here Is A. Since Visual C++ does not have a built- in function for log. An unsigned integer is a power of two if and only if it has exactly one 1 bit. The four functions below are based on that observation. Count Ones. This function is probably the first that comes to mind — counting 1 bits. Of course you don’t need to count all 1 bits; you can stop counting if more than one 1 bit is found. Shift Right. This function is the equivalent of the Divide by Two algorithm. Dividing a binary integer by 2 is the same as shifting it right one bit, and checking whether a binary integer is odd is the same as checking if its least significant bit is 1. Decrement and Compare. This function is a common one- liner you’ll find on the Web, and is how the check is implemented in malloc. GNU C Library (glibc). The first half makes 0 a special case, since the second half only works correctly for positive numbers. The second half — the interesting part of the expression — is true when x is a power of two and false when x is not. Let’s see why. Let n be the position of the leftmost 1 bit if x. If x is a power of two, its lone 1 bit is in position n. This means x – 1 has a 0 in position n. To see why, recall how binary subtraction works. When subtracting 1 from x, the borrow propagates all the way to position n; bit n becomes 0 and all lower bits become 1. Now, since x has no 1 bits in common with x – 1, x & (x – 1) is 0, and !(x & (x – 1)) is true. FIND POWER OF A NUMBER USING C PROGRAM How to calculate power of a number in c How to write power in c #include <stdio.h> int main() In this post I will show you 2 ways how to find if a number is power 2 In this post I will show you 2 ways how to find if a number is power 2 Skip to content Programming. Since those early days of Java and C, I’ve played around with a whole. Chek if a number is a power of two (Python recipe) by A. Polino ActiveState Code (http:// 2 Pretty good way to check if a number is a power of two or not. Powers of 2 without Math.pow. I know its in the while loop but what I'm having trouble with is like how to set it up. I know that what I want to do is multiple 2 by itself until it reaches the # of the exponent. Here are some examples (I’ll use 8- bit unsigned integers to keep things manageable): Decrement and Compare, when x is a power of twoxx – 1x & (x – 1)0. If x is not a power of two, x – 1 has a 1 in position n. This is because the borrow will not propagate to position n. Subtraction borrows from the lowest 1 bit, which by virtue of x not being a power of two, is before position n. The lowest 1 bit is like a firewall that prevents the borrow from reaching position n. Since x and x – 1 have at least one 1 bit in common — at position n — x & (x – 1) is nonzero, and !(x & (x – 1)) is false. Here are some examples: Decrement and Compare, when x is a NOT power of twoxx – 1x & (x – 1)0. Complement and Compare. This function is another one- liner that can be found on the Web. At it’s core, it is similar to the Decrement and Compare method. The second half of the expression, (x & (~x + 1)) == x, is true only when x is a power of two. It compares x with its two’s complement. The two’s complement of x is computed with ~x + 1, which inverts the bits of x and adds 1 (~x + 1 is equivalent to - x, but negation is technically illegal for an unsigned integer). Let n be the position of the leftmost 1 bit if x. If x is a power of two, its lone 1 bit is in position n. This means ~x has a 0 in position n and 1s everywhere else. When 1 is added to ~x, all positions below n become 0 and the 0 at position n becomes 1. In other words, the carry propagates all the way to position n. So what happens is this: negating x inverts all its bits, but adding 1 inverts them back, from position n on down. So, (x & (~x + 1)) == x is true. Here are some examples: Complement and Compare, when x is a power of twox~x~x + 1x & (~x + 1)0. If x is not a power of two, ~x has at least one 0 below position n. When 1 is added, the carry will not propagate to position n. This means (x & (~x + 1)) == x is false. Here are some examples: Complement and Compare, when x is a NOT power of twox~x~x + 1x & (~x + 1)0. Endianness. In case you were wondering, these algorithms are endian- independent. Integers are accessed numerically and logically with arithmetic, bitwise, and logical operators, not as byte strings. Comparing the Algorithms. As for readability, the decimal- based algorithms are more human- friendly. Divide by Two and Check Next Power are methods you might use if you had to check by hand; Check All, Linear Search, Binary Search, and Log Search are methods you might use if you had a table of powers of two to consult. The binary- based algorithms are designed for machines, but if you understand how they work, you’ll appreciate their elegance. As for performance, the table below shows how the algorithms stack up. I wrote a test case to call each function with all 2. I used the Microsoft Visual C++ 2. Express Edition compiler and ran the program on an Intel Core Duo machine. I repeated the test case three times and computed the average running time for each function. The algorithms are listed from fastest to slowest. As you might expect, the binary- based functions are generally the fastest. Running Time to Check All 2. Integers. Algorithm. Elapsed Time. No. Name. 10. Complement and Compare. Decrement and Compare. Shift Right. 7 minutes, 2 seconds. Check All. 8 minutes, 4. Count Ones. 10 minutes, 1. Divide by Two. 10 minutes, 4. Check Next Power. Binary Search. 18 minutes, 1. Log Search. 21 minutes, 5. Linear Search. 26 minutes, 2. How NOT to Check. Beware of Signed Integers. If you want to check signed integers, you either have to modify the routines above or filter out negative numbers before calling them. As an example, consider Decrement and Compare. If you switched its parameter from unsigned integer to signed integer, it would handle all negative numbers correctly except one: - 2,1. The problem is that in two’s complement, the largest negative integer of any given word size looks like a power of two. In this case, that’s - 2. The fix is to change the check “x != 0” to “x > 0”. Beware of Logarithms. The following code is wrong. Power. Of. Two(unsigned int x). This is true of the above function, and specifically, for two powers of two: 5. It computes log. 2(2. These are extremely close to, but are not, integers. You might think you could build in a tolerance so that “close” values are treated as integers. But where do you draw the line? Should those be treated as integers? No! The solution is to choose the two integral exponents that bound the logarithm and compare x to their corresponding powers of two. That is what we did in section “Log Search”. Determining Which Power of Two an Integer Is. If you also want to know which power of two an integer is, that is, what its exponent is, the functions above must be modified. The Linear Search and Log Search functions require the least change; they just have to return the computed exponent. The other functions would need to be changed to varying degrees, some to the point where the code would change dramatically. Summary. I presented ten C functions that showed different ways of checking whether an integer is a power of two. No doubt you could implement them differently, like using macros instead of functions. Beyond that, you could modify them to work for different word sizes. You could also translate them easily to other languages, like PHP, Java, and of course, C++. The two approaches I discussed should give you more insight into the nature of the powers of two, both as decimal and binary numbers. Afterword (July 2. I wrote this article two and a half years ago, but it recently got a lot of attention on Reddit and Hacker News. Based on that discussion — and the resulting reader comments below — I’d like to make a few additional points. This article was intended mainly for students, written as if they were given this problem as an assignment. The decimal- based approaches appear first because they are more likely to be understood, and more likely to be what a beginner would come up with on their own. The binary- based approaches are more sophisticated, so appear after the more obvious solutions. There’s no doubt that methods 9 (Decrement and Compare) and 1. Complement and Compare) are the ones to use in practice — they are short, simple (once you know how they work!), fast, and like all the binary- based methods, independent of integer size. Connect with Earth. Link, the award- winning Internet service provider (ISP) you can trust! The IOGEAR Bluetooth 4.0 USB Micro Adapter offers Bluetooth connectivity at a fraction of the size of normal Bluetooth USB adapters. About the size of an adult fingernail, the IOGEAR Bluetooth 4.0 USB Micro Adapter allows. Latest News: You can head over to the download section to grab NDeSmuME Version 0.9.9 for both Mac OSX and WinXP, Vista & Windows 7. 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Audacity 2016-06-21 20:26:09.056000 free download. Audacity A free multi-track audio editor and recorder. So, I used it, and I loved it. Very intuitive, very useful, just overall a really good product. But 7 days went by, and as anyone who's worked on a film knows, 7 days is nowhere near enough to finish post- production of a project. Luckily, I remembered there was a program named Audacity - so I googled it and downloaded it from this very page. Anyway, I thought Audacity very well for something as simple as sorting my audio files, at least. And yes, it would be, if certain features of the program wasn't complete bullcrap, like, whenever you wanna move the time- stamp and accidentally think you can drag it instead of just clicking where you want it, you'll create a loop, and frustratingly audio will only play within that loop. Which frustrated me quite a few times when trying to pinpoint a source of noise in an audio clip. Secondly, the fact that you have nowhere near any idea the d. B of your current clip frustrates the hell outta me - or maybe you do, but then that information is very well hidden away. Also the fact that whenever you hit space, the usual pause- button in almost every frigging editing program, instead of pausing your clip, it stops it, is one of the worst pieces of bullcrap of a feature I've ever seen. It's like they try to actively frustrate you. Even though the file hasn't changed name, and Audacity even has access to the frigging folder already - something, I might add, doesn't happen in Audition. My screen was one big mess of audacity colored antsy messy- wessy. Oh, and not to mention that it looked very frigging barebones when it comes to actually editing audio. After my little flirt with Audition, followed by a very rocky relationship with Audacity, I have to agree. So if you made it this far down in my review, for which I'd like to say thank you very much, I'm honored that you wanna listen to my rambling, don't download this bullcrap. Instead, and I can't believe I'm saying this, put down those frigging 2. Audition. Heck, crack it even if you know how to (not that I recommend that sort of thing, but who am I to judge?) - just, for heaven's frigging sake, don't download this bullcrap. |
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