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X0 X = 1-0 |
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X1 x - 0, x = y |
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X2 2x - 1 |
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X3 3x2 - 3x + 1 |
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X4 |
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4th to infinity power tables do not create horizontal derivatives making these solutions imaginary ….. |
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Derivative |
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Object |
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Absolute Energy |
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Rate Change Graph Exponent Object Classification |
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4th Power thru Infinity |
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A rate change graph analysis of exponent tables suggest a possible technique to identify and detail the number of physical dimensions the universe created in the Big Bang. By structuring rate change graphs to display exponents and its derivative provides a signature identification schema. With the principle mathematical construct as a starting point, a contrast between the applications of everyday physics vs. the enhanced rate change graph physics of dimensions is explored. Results were immediate and this webpage is the summary conclusion of that research. |
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X |
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to |
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Defining Dimensions using Rate Change Science and The Exponent Classification Schema |
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2 3 |
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17 18 19 20 21 22 23 24 |
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5 6 7 8 |
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10 11 12 13 14 15 |
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1 2 |
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1 2 3 |
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1 2 3 4 |
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1 |
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1 2 3 4 5 |
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Rate change graphs exist for each exponent power, what would be termed a default state of the graph. The default states are further defined as geometry, a reference to the C2 definition on the identity rate change graph. Thus vertical contiguous increments are geometrical objects constructed as a column-set of square roots per the exponent rate change graph concept. Each exponent’s whole square numbers must count and locate onto the left boundary.
Objectives The goal is to definitively describe dimensions using rate change science, an easy way to perceive the complexities of geometrical entities. The “Exponent” rate change graph method builds graphs whose geometry creates a set of exponent values with whole numbers that count and locate on the vertical boundary.
Determine: Build a 0th dimension or default dimension. Construct the exponent graph value count Build a 1st dimension graph and record its derivative Construct the exponent graph value count Build a 2nd dimension graph and record its derivative Construct the exponent graph value count Build a 3rd dimension graph and record its derivative Construct the exponent graph value count Build a 4th dimension graph and record its derivative Construct the exponent graph value count
Observations The use of the exponent rate change graph and exponent tables to seek a true description of physical dimensions seems unlikely. Current “rate of change” methodologies do not analyze value and geometry as objects, but lets consider the facts; These graphs are pure value and geometry. No substitutions or symbolic references are needed. These graphs are evaluated as each were an entity in a general sense. As these entities are not directly associated with matter or an event, but the intersection of the two objects. To determine the innerworkings is to perceive what a dimension should do. Rate change objects are not necessarily defined by matter but are partly geometry as well. The use of exponent tables helps to understand how value is incremented to achieve a synchronization with geometry only on the graphs vertical boundary. Based on this intersection objects and their derivatives exist harmoniously based on geometry and based on equations of the graph’s interworking character as only whole numbers whose exponent root is a whole and
Conclusions In summary, this analysis attempts to state specifically how many physical dimensions were created at the big bang, and exist today. Most rate change graph analysis create additional information so be perceptive and document your findings, astounding claims have been made. Explore the wonder of how dimensions are postulated in this analysis, and how likely these two merging general entities create objects in dimensional space.
#1 The gaps between value based physics and geometry based physics is revealed in nature by plotting these two system of events on rate change graphs for display. Geometry and value converge at the 1st exponent power. #2 (TRUE OR FALSE) In contrast, rate change graph technology (RCGT) is used to limit, organize and structure exponent tables rather than impose a flat view. #3 Where geometry and value converge and diverge needs more study. #4 The compilation of exponent knowledge enhanced by methods of the rate change graph create the following physics knowledge: The differential analysis seems to validate my science of value and geometry statement: A. Geometry changes as value stays the same X0 , (the exponent at 0 power) B. Geometry stays the same as value changes X>3, (exponent powers greater than 3) #5 Evaluate these concepts: If matter is symmetrical, what dimension best fits Express your view on classical physics of dimensions in terms of objects, derivatives and attributes. #6 How many dimensions were created during the big bang? #7 What dimension is gravity in. Where are we as biomatter. #8 What conclusions can you make about time. Is it the fourth dimension ? #9 Using the Exponent constructs differentiate the similarities. The differences. #10 Why does the rate change graph represent real world physics ? |
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Hello, welcome to an easy view of rate change science. This project is not only a learning experience but is the frontline of science theory. Exponent tables, rarely used is partnered with rate change graphs to limit and thus create various calculus results inherent in the integration of these two methodologies. Results will be summed, analyzed and a conclusion presented as to the nature of the hypothesis and validation of dimensions created at the big bang. Since the fundamentals of RCGT do not define negative roots or exponents, these features are not part of the research.
Classification Schema Data The exponent power tables 0 to infinity are rarely used but with a pencil, a sheet of graph paper and a scientific calculator the reader can follow along with this presentation. Feel the creation of these four table graphs and become familiar with the rate change graph. Create the zero power table starting with a column of increasing numbers, use one to five as sample. Compute the result of 1 to the 0 power with the Xy button on a calculator. Place result to the left of each root number which creates a rate change graph. Repeat the find and document the calculator result 5 times. The method to create a rate change graph is to highlight a start increment on the graph paper. Bring down the current increment(s) and add other increments increasing the number of increments per row. The number of added increments depends on the exponent number. For the zero exponent power no increments are added. Yet, continue to bring down the above increments. Lastly, count the number of increments used per row and place the result in the rate change graph. Repeat the procedure for the 1st exponent power. Complete the geometry of the rate change graph as you carry down the increments above and add the power number of increments to the left 5 times. For the 1st exponent power, add 1 to the left on the graph each time you bring the current line increments. That completed, the 1st power graph allows horizontal counting terminated by each row end. Note that value and geometry agree during this time, even a one to one exchange is possible. Repeat the procedure for the 2nd exponent power. Carry down the increments above and add the power number of increments to the left 5 times. This time the 2nd power allows us to count horizontal and vertical on the rate change graph. The 2nd power construct syncs value and geometry equivalences. The 3rd exponent power stretches the graph quite a bit. So start with a increment on the extreme right of the graph paper. For each sample number, calculate the resultant, XY, and place in the rate change graph right most column. Try the rate change graph carry down method and add 3 increments to the next row, then try assigning number values only to experience the exponent count method is no longer valid; root numbers need to align on the left graph boundary as prior exponent powers. The 3rd exponent does share a valid derivative object. Thus exponent 3rd power has only “value based” result as geometry and value part ways. The 4th thru infinity exponent powers fail to achieve whole number derivative equations. Also the geometrical method to add additional increments to the graph via exponent power numbers fail to produce a graph derivative that synchronizes value and geometry on the root boundary. Make some attempts to create an equation that results in the general numerical difference between adjoining rows only to find the value results are out of bounds for the derivative increment count. |