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What are the mathematical principles underlying W.D. Gann angle calculations?
What are the mathematical principles underlying W.D. Gann angle calculations? The concept of transverse equilibrium played an important role in establishing both the Gann’s angle, KA=90, and three-point orthogonal geometry. The principles of this geometry are now well known – a two-dimensional problem. Gann’s angle has to be exactly 90 degrees. This is the minimum value for orthogonal geometry. Obviously if you start using smaller angles KA, the sum of the angles will then go over 180 degrees. In reality, Gann’s angle is never exactly 90 degrees – the result is some small angle or even a right angle in the case of four or five components in the orthogonal geometry. The smaller the components angle, the greater will be the error in the values of the orthogonal geometry. A two dimensional problem is very different from a three dimensional one. In geometric language, small angle Gann’s angle and zero orthogonal geometry reflect the same mathematical problem where the concept of the trigonometric functions is zero. There is no relationship between small angle and the limit of zero orthogonal geometry. Gann’s angle represents angle “L” (the angle of the line XOY parallel to the axis of equilibrium).
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But in reality it can never be larger than exactly 90 degrees. In the ideal case, L is equal to 90 degrees. However, in the real world, L is a variable and is not restricted to 90 degrees. The sum of oa, a, the three components angles can be greater than 180 degrees. Therefore, we can correct Gann’s angle from zero to any number and no matter how small – L can never be less than 90 degrees. In reality, the orthogonal geometry is always present to some degree – by considering only one or two components. If we calculate the orthogonal geometry from the three components by using a standard Gann’s angle of 45 degrees, then the orthogonal geometry would be -120 degrees per three-point triangle. Similarly, if we try a Gann angle of 70 degrees and its orthogonal geometry becomes -180 degrees. But in reality, 90 degrees is considered ideal and a maximum angle of 90 degrees is required in the orthogonal geometry. So, a 70 degree Gann angle results in a value of orthogonal geometry between -150 and -180 degrees (depending upon whether it is calculated from two or three components). What is the error that appears in these calculations? No matter what value we consider as ideal Gann’s angle, in practice it is always greater than 90 degrees. What are the mathematical principles underlying W.D.
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Gann angle calculations?\ A- Calculating W.D. Gann angle:\ B- Formula for calculating W.D. Gann angle:\ C- Angle formula used to calculate W.D.Gann angle after the plane of the palantograph is rotated for 180º angle shift.\ D- Calculating W.D. Gann angle and angle at the center of stress areas:\ The mathematical principles presented in the calculations form the basis of this theory. What are the mathematical principles underlying W.D. Gann angle calculations? {#Sec5} —————————————————————————- When used in structural analysis, Gann angle is mathematically related to the geometric angle connecting the center of a radius to its point of origin.
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In the formula presented in this technique, the angle between the two tangent lines and the palantograph line are added to the original Gann Angle, which is calculated based on the formula listed in Fig. [5](#Fig5){ref-type=”fig”}B. The angle between the palantograph line and the line passing through the center of the stress areas and terminating at the stress points is the W.D. Gann Angle; calculated as shown in the Fig. [5](#Fig5){ref-type=”fig”}C.Figure 5Calculating W.D. Gann Angle: (**B**) Formula for calculating W.D. Gann Angle, (**C**) How the angle between stress areas and line connecting the focus points terminates on the stress areas calculated as W.D. Gann Angle, (**D A** and **B**) Concept for angle at the center of stress areas as the sum of angle formed by stress areas and focus points and sum of all previous angles.
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What are the mathematical principles underlying W.D. Gann angle calculations? {#Sec6} —————————————————————————- According to elementary school physics in most parts of the world, acceleration is a fundamental concept. Since all acceleration vectors are, by definition: “an object moving at that site rate of speed and direction” and a change or change of direction in velocity, it is possible to add or subtract an acceleration vector from any vector to obtain a perpendicular, or a rotation in angle; a vector whose direction and magnitude has been changed with no change in magnitude. However, the resultant vector is symmetrical to the original vector. If the same technique is used for mechanical work, the theoretical principles that dictate equal and opposite forces among members is simple, but the practical process of building the structure is challenging. When a structure is subject to an action, or force, the direction and magnitude are altered, but the vectors rotate or transform the direction of the original vector, but in accordance with the geometric formula. As it applies to structural analysis, when considering vectors, the concept of acceleration also applies to the vectors, of vectors, and of theWhat are the mathematical principles underlying W.D. Gann angle calculations? A: Of course you need a careful analysis of the human body structure, anatomical structure but also biomechanical structure, the way we contract the muscles, the way we use the joints and ligaments, the way we attach the bones. That’s what the studies focus on. They don’t make a broad study or measurement of what is not human structure. There are many ways to measure the angle you want.
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For the position of the leg, there is no rule to say there is only one right angle. So you can use different methods because they all provide you different information. You could use the CPA in a different way, you could use the APA in a different way. The purpose of such studies is to show that for a given person and for his purpose, the angle they construct is good enough. More concretely, when they calculate the angle between your feet for running these movements, they take into account that nobody really runs like this, it’s not an ideal case. But you understand this is not a study that is focusing on how fast somebody can run if they do calculate the CPA and APA between their feet. Their purpose is to calculate the angle for their users. That’s why the study shows that is is not an ideal CPA, that’s why their results should be compared with other studies that could yield the same angle for another person. All the studies focus on one’s bone structure and biomechanics, they look for the optimal angles we should calculate. When they are more precise, they are more reliable because they don’t depend on the study, they are independent from the person. When they are more imprecise, we need to compare them with others because there is no final answer.
