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Song of Myself. Won't you help support Day. Poems? 1. 81. 9- 1. I celebrate myself, and sing myself. And what I assume you shall assume. For every atom belonging to me as good belongs to you. I do not know what it is any more than he. I do not laugh at your oaths nor jeer you; ). NZD (New Zealand Dollar) - Latest News, Analysis and Forex. The President holding a cabinet council is surrounded by the great. On the piazza walk three matrons stately and friendly with twined arms. The crew of the fish- smack pack repeated layers of halibut in the hold. ![]() The Missourian crosses the plains toting his wares and his cattle. As the fare- collector goes through the train he gives notice by the. The floor- men are laying the floor, the tinners are tinning the. In single file each shouldering his hod pass onward the laborers. Seasons pursuing each other the indescribable crowd is gather'd, it. Seventh- month, (what salutes of cannon and small arms!). 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Ryan Lizza's view: To envisage what Republicans would do if they win in November, the person to understand is Paul Ryan. Algorithm - Wikipedia. Flow chart of an algorithm (Euclid's algorithm) for calculating the greatest common divisor (g. A and B. The algorithm proceeds by successive subtractions in two loops: IF the test B . Similarly, IF A > B, THEN A . The process terminates when (the contents of) B is 0, yielding the g. Algorithms can perform calculation, data processing and automated reasoning tasks. An algorithm is an effective method that can be expressed within a finite amount of space and time. The transition from one state to the next is not necessarily deterministic; some algorithms, known as randomized algorithms, incorporate random input. Subsequent formalizations were framed as attempts to define . Giving a formal definition of algorithms, corresponding to the intuitive notion, remains a challenging problem. In English, it was first used in about 1. Chaucer in 1. 39. English adopted the French term, but it wasn't until the late 1. It begins thus: Haec algorismus ars praesens dicitur, in qua / Talibus Indorum fruimur bis quinque figuris. Algorism is the art by which at present we use those Indian figures, which number two times five. The poem is a few hundred lines long and summarizes the art of calculating with the new style of Indian dice, or Talibus Indorum, or Hindu numerals. Informal definition. Generally, a program is only an algorithm if it stops eventually. But humans can do something equally useful, in the case of certain enumerably infinite sets: They can give explicit instructions for determining the nth member of the set, for arbitrary finite n. Such instructions are to be given quite explicitly, in a form in which they could be followed by a computing machine, or by a human who is capable of carrying out only very elementary operations on symbols. Thus, Boolos and Jeffrey are saying that an algorithm implies instructions for a process that . Thus an algorithm can be an algebraic equation such as y = m + n – two arbitrary . But various authors' attempts to define the notion indicate that the word implies much more than this, something on the order of (for the addition example): Precise instructions (in language understood by . That notion is central for explaining how formal systems come into being starting from a small set of axioms and rules. In logic, the time that an algorithm requires to complete cannot be measured, as it is not apparently related with our customary physical dimension. From such uncertainties, that characterize ongoing work, stems the unavailability of a definition of algorithm that suits both concrete (in some sense) and abstract usage of the term. Formalization. Many computer programs contain algorithms that detail the specific instructions a computer should perform (in a specific order) to carry out a specified task, such as calculating employees' paychecks or printing students' report cards. Thus, an algorithm can be considered to be any sequence of operations that can be simulated by a Turing- complete system. Authors who assert this thesis include Minsky (1. Savage (1. 98. 7) and Gurevich (2. Minsky: . Although this may seem extreme, the arguments . Stored data are regarded as part of the internal state of the entity performing the algorithm. In practice, the state is stored in one or more data structures. For some such computational process, the algorithm must be rigorously defined: specified in the way it applies in all possible circumstances that could arise. That is, any conditional steps must be systematically dealt with, case- by- case; the criteria for each case must be clear (and computable). Because an algorithm is a precise list of precise steps, the order of computation is always crucial to the functioning of the algorithm. Instructions are usually assumed to be listed explicitly, and are described as starting . This is the most common conception, and it attempts to describe a task in discrete, . Unique to this conception of formalized algorithms is the assignment operation, setting the value of a variable. It derives from the intuition of . There is an example below of such an assignment. For some alternate conceptions of what constitutes an algorithm see functional programming and logic programming. Expressing algorithms. Natural language expressions of algorithms tend to be verbose and ambiguous, and are rarely used for complex or technical algorithms.
Pseudocode, flowcharts, drakon- charts and control tables are structured ways to express algorithms that avoid many of the ambiguities common in natural language statements. Programming languages are primarily intended for expressing algorithms in a form that can be executed by a computer, but are often used as a way to define or document algorithms. There is a wide variety of representations possible and one can express a given Turing machine program as a sequence of machine tables (see more at finite- state machine, state transition table and control table), as flowcharts and drakon- charts (see more at state diagram), or as a form of rudimentary machine code or assembly code called . At this level we do not need to mention how the machine manages its tape or head. At this level we do not give details of states or transition function. However, algorithms are also implemented by other means, such as in a biological neural network (for example, the human brain implementing arithmetic or an insect looking for food), in an electrical circuit, or in a mechanical device. It was not until the end of the war that the British codebreakers found out that the code machine was the Lorenz SZ42. After the war all the secret Colossus computers. External links. Detailed description and history of One-time Pad with examples and images on Cipher Machines and Cryptology; The FreeS/WAN glossary entry with a. Computer algorithms. The three structures are made of the primitive conditional GOTO (IF test=true THEN GOTO step xxx) (a diamond), the unconditional GOTO (rectangle), various assignment operators (rectangle), and HALT (rectangle). Nesting of these structures inside assignment- blocks result in complex diagrams (cf Tausworthe 1. In computer systems, an algorithm is basically an instance of logic written in software by software developers to be effective for the intended . An optimal algorithm, even running in old hardware, would produce faster results than a non- optimal (higher time complexity) algorithm for the same purpose, running in more efficient hardware; that is why algorithms, like computer hardware, are considered technology. One criterion . Other criteria are adaptability of the algorithm to computers, its simplicity and elegance, etc. This is true, even without expanding the available instruction set available to the programmer. Rogers observes that . The same function may have several different algorithms. An example that uses Euclid's algorithm appears below. ![]() Computers (and computors), models of computation: A computer (or human . Besides HALT, Minsky's machine includes three assignment (replacement, substitution). But Minsky shows (as do Melzak and Lambek) that his machine is Turing complete with only four general types of instructions: conditional GOTO, unconditional GOTO, assignment/replacement/substitution, and HALT. The programmer must translate the algorithm into a language that the simulator/computer/computor can effectively execute. Stone gives an example of this: when computing the roots of a quadratic equation the computor must know how to take a square root. If they don't, then the algorithm, to be effective, must provide a set of rules for extracting a square root.? Van Emde Boas observes . It is at this point that the notion of simulation enters. For example, the subprogram in Euclid's algorithm to compute the remainder would execute much faster if the programmer had a . Kemeny and Kurtz observe that, while . Like program flow of a Minsky machine, a flowchart always starts at the top of a page and proceeds down. Its primary symbols are only four: the directed arrow showing program flow, the rectangle (SEQUENCE, GOTO), the diamond (IF- THEN- ELSE), and the dot (OR- tie). Sub- structures can . The symbols, and their use to build the canonical structures, are shown in the diagram. Examples. The red bars mark the pivot element; at the start of the animation, the element farthest to the right hand side is chosen as the pivot. One of the simplest algorithms is to find the largest number in a list of numbers of random order. Finding the solution requires looking at every number in the list. From this follows a simple algorithm, which can be stated in a high- level description English prose, as: High- level description: If there are no numbers in the set then there is no highest number. Assume the first number in the set is the largest number in the set. For each remaining number in the set: if this number is larger than the current largest number, consider this number to be the largest number in the set. When there are no numbers left in the set to iterate over, consider the current largest number to be the largest number of the set.(Quasi- )formal description: Written in prose but much closer to the high- level language of a computer program, the following is the more formal coding of the algorithm in pseudocode or pidgin code: Algorithm Largest. Number. Input: A list of numbers L. For instance, . Heath (1. Euclid does not go beyond a third measuring, and gives no numerical examples. Nicomachus gives the example of 4. He defines . Euclid stipulated this so that he could construct a reductio ad absurdum proof that the two numbers' common measure is in fact the greatest. So, to be precise, the following is really Nicomachus' algorithm. S, A, etc. The varying quantity (number) in a location is written in lower case letter(s) and (usually) associated with the location's name. For example, location L at the start might contain the number l = 3. An inelegant program for Euclid's algorithm. Derived from Knuth 1. Depending on the two numbers . The high- level description, shown in boldface, is adapted from Knuth 1. INPUT: 1 . Use remainder r to measure what was previously smaller number s; L serves as a temporary location. L . S contains the greatest common divisor. The flowchart of . In the (unstructured) Basic language, the steps are numbered, and the instruction LET. Download torrents. Many beginners (and not only beginners) among Internet users often hear phrases like: "Yes, I’ve seen it in the torrents", "Download torrents. Operating System - 3 Operating System interview questions and 66 answers by expert members with experience in Operating System subject. Discuss each question in. 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However, Steven Chu said, even if. Making roads and roofs a paler color could have the equivalent. ![]() RESOURCES FOR PHYSICS STUDENTS & TEACHERS 'DEADLY' EEI IDEAS Ideas for Year 11 and 12 Physics Extended Experimental Investigations. Atoms Symbols And Equations CracklesWelcome to the Free E-mail Database. This page is a public service to provide E-mail addresses for any purpose you may need. Drawing from a constantly-updated. Express Helpline- Get answer of your question fast from real experts. Istana budaya, adifashla, putra lrt, actors studio, apuke, kayveas, mp3 melayu, polyphonic ringtones, mp3, kuala lumpur banjir, siti. Port Manteaux churns out silly new words when you feed it an idea or two. Enter a word (or two) above and you'll get back a bunch of portmanteaux created by jamming. One Australian company sells just the thing: White. Roof Shield is a white coating which reflects 8. Even buildings without air. Put some roofs of different amounts of whiteness in the sun for some. May need more than three trials, and what's the. What about flat paint vs satin vs glossy? Home. Insulation - is thicker better? Ceiling insulation is one way of. Insulation materials such as. In 2. 01. 0 the Australian Government. Many were installed improperly and in some case fires and death. The research question that could be useful for a Senior Physics EEI is. There is a. great temptation to compare the various materials to see which performs best. Such a comparison may. Junior Science project or EEI but it is very problematical for a. Senior Physics EEI. Presumably you would have different building materials to. If it is just ? You could have variable. R- values but you would need to keep all other variables constant (thickness. My suggestion is to investigate varying thickness of a single insulating. That way there would be some physical quantity to analyse other than. R- value (which is merely the result of an experimental determination anyway). That is, what is their relationship to each. This is a physics EEI and physics principles, theories and concepts must. Otherwise, I think you would find difficulty in being able to. Queensland Syllabus IP3): . This. also applies to criterion EC1: . Varying the thickness avoids this. Here's a suggestion: use a light- box kit to provide the. I put the insulating material (yellow cardboard) on top. Worked like a charm - and. As a bonus, you could even look at a second variable - that of. V, 1. 0V, 8. V..). My graph showed that the single layer of card (top line). Hmmm - how to. explain that? This is a rich source of data. What would three pieces of. I also tried six layers of paper towel but the. Why was. that? I think hot air made its way through the paper. But 6mm expanded. What a great source. Do it well and I'd have to get an A+. Some teachers have used this idea in the context of . In this cases you would be looking at wall insulation, not. A couple of the spots are shown on the diagram below. The. centre of percussion is one of the two . This is. because at the point of impact between the centre of percussion and the ball. This is due to the fact that the centre of. You can. easily find out what all this means and about the other sweet spot. A good EEI. would be to test the 'coefficient of restitution' (ratio of bounce height to. Perhaps clamp the racquet in a vice. Does drop height affect the coefficient of. Is the type of ball important? Does a temperature change shift the. Are new racquets better than old? Is aluminium better than. Does string tension play any part? The possibilities are endless. The. photos of professional players show that the serving spot is high and the return. Note: Brad Barker from Carmel College has listed . Click hereto download. Perfect serving spot. The various 'centres' on a tennis racquet. Experimental setup at Moreton Bay College for Year 1. Physics EEI - 2. 01. Danger inside a hot car. After rescuing 2. Royal Automobile Club of Queensland has. The RACQ says that on. Australian summer day, the temperature inside a parked car can be 3. That means that on a 3. They also say that. I would have though much higher temperatures); and. The key variables are. EEI and having a data logger would be great. But some others. worth considering are the colour of interior trim; having the windows down a. You could even model a car by using painted. Blu- tac. Maybe you. Oh, the possibilities are endless but and it looks easy but controlling the variables will be. Descent of golf balls down an incline If. You could measure time vs. Why do similar looking balls give different results. Maybe it is to do with their dimples or hardness (Novice = long. Intermediate = very long & soft; Power = straight & very soft; Titleist = extremely long, and so on). Try removal of dimples! Use a light gate at bottom to. That's. Melody's hands in the photo below. She's from Moreton Bay College. Cars on a ramp - angle and. If you ride a. skateboard down a hill you know that your speed increases as you go down. This. happens for all sorts of things: riding a toboggan down a sandhill, skiing. Even cars get faster if they accidentally roll. You can reach dangerous speeds if you have no way of braking or. With cars and trucks it may be impossible to stop them and the. An EEI could look at factors that. Knowledge of. these factors may help in the design of sports grounds skateboard bowls, ski. It could even help road engineers ensure that. What could make a good EEI. This does make an excellent Year 1. EEI but it also is very suitable. Year 1. 1, particularly if you choose to look at a second variable (mass). We all know that GPE is converted into KE but is it. By timing the car over the metre you can work out the. Varying the angle will give. Don't forget to include 0. You would think you'd get a y . Plenty to talk about. For 6 cm, 9 cm. and 1. I got final speeds of 7. You could let. a car roll down a ramp on to the horizontal floor and see how long a distance it. How does this vary with the height (which determines the starting. It maybe tempting to use a solid ramp but the. To get a. smooth run a curved surface could work. I just used some carpet tiles with the. The question is: where is the friction in a toy car travelling. What are the. practical implication for this? Does twice the mass (eg a truck compared to a. It is tempting to compare the rough. Maybe you could. measure the coefficient of friction of the material first and use that as the. This is certainly not as simple as it looks and may, at first glance. Year 1. 0 EEI but there is a lot in it and could be good at a. Year 1. 1 level. The distance d (or displacement s) is easy to measure but. GPE = mgh formula? I've shown it here as the vertical distance between. But could that. be improved? Can you assume the conversion to KE is 1. Would you need to measure. Is all of the GPE converted to work done in bringing the car to a. GPE = mgh = W = Fs = mas)? Whew, so much to think about. On this rough side of the carpet tile and a starting. Blu- tacked to its hood. Still with a starting height of 1. Is. distance proportional to mass? Using a Smartphone Accelerometer on an inclined plane. The Queensland Studies Authority has an . It may provide some good ideas about what you can do - and gives you an indication of what an . Click here to download. D accelerometer apps are available free for all phones (Moreton Bay College)Rolling friction of a ball. When a ball rolls along a surface it will eventually come to rest. We can think of friction being. In class, you. will have most likely dealt with static and sliding friction because they is easy. In. contrast, rolling friction is harder to measure as it is usually much smaller. This slowing will arise even in the absence of air drag, as has. A game of. billiards makes use of both rolling and sliding friction. When you strike a ball. You may think that the object could. A simple model of rolling friction is shown in. It suggests that the supporting surface and the surface of. The amount of. deformation being dependent on the hardness of each surface. The hard billiard ball deforms the soft vinyl surface of. This suggests a good EEI. You could roll a ball down a slope and measure its. The problem is what other variables will you measure. At the top of the ramp, the ball has GPE only (= mgh). At the. bottom it has translational KE and rotational KE. You should be familiar with. KE formula (? This you will need to decide for yourself but it. You could change the height to get different starting energies. If you. change to a heavier ball then will the velocity at the start of the horizontal. Perhaps you will need to measure that with a light gate. One. thing you do know though is that all of the GPE at the start will be used up. There will be no sliding friction. So GPE = work done by. The possibilities are endless. You could also see the EEI suggestion below for another way to do it. Rolling friction using ball bearings. Rolling friction is not generally discussed in high- school physics courses or textbooks, partly because it is not well understood and partly because there are several different factors can contribute to it. A recent paper by Rod Cross from the Department of Physics, University of Sydney, Australia suggests an experiment that I think would make a good EEI. You are probably familiar with the work by Coulomb (1. He later applied himself to the study of friction and found that rolling resistance was inversely proportional to the diameter of the roller. French engineer, Arsene Dupuit, later found that rolling resistance was inversely proportional to the square root of the wheel diameter, thereby sparking lively debate in the 1. The EEI suggested here involves rolling steel ball- bearings of different diameters across the concave surface of a watch glass, lens or mirror. The ball behaves like a pendulum speeding up as it rolls towards the centre and then slowing as it rises up the other side. Have a look at my video at https: //youtu. Dxjrs. ILI (see below). A clip of the steel ball bearing rolling across a watch glass 1. I just sticky- taped a photocopy of a ruler on the underside of the glass. The ball was 1. 2. I used the freeware Kinovea to analyse the motion and found a period T of 0. The gradient (Graph 2) is a measure of the rate of change of amplitude (dx/dt for a amplitude in cm, or d. To convert from x to . For a radius of curvature of 1. From this, the coefficient of rolling friction . 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