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7/3/2025, 11:24:09 PM
6/27/2025, 12:19:23 PM
>>508859623
From the point of view of scientific experiment, it seems difficult to deny a relationship between repetition and law. However, we must ask under what conditions experimentation ensures repetition. Natural phenomena are produced in a free state, where any inference is possible among the vast cycles of resemblance: in this sense, everything reacts on everything else, and everything resembles everything else (resemblance of the diverse with itself). However, experimentation constitutes relatively closed environments in which phenomena are defined in terms of a small number of chosen factors (a minimum of two - for example, Space and Time for the movement of bodies in a vacuum). Consequently, there is no reason to question the application of mathematics to physics: physics is already mathematical, since the closed environments or chosen factors also constitute systems of geometrical co-ordinates. In these conditions, phenomena necessarily appear as equal to a certain quantitative relation between the chosen factors. Experimentation is thus a matter of substituting one order of generality for another: an order of equality for an order of resemblance. Resemblances are unpacked in order to discover an equality which allows the identification of a phenomenon under the particular conditions of the experiment.
From the point of view of scientific experiment, it seems difficult to deny a relationship between repetition and law. However, we must ask under what conditions experimentation ensures repetition. Natural phenomena are produced in a free state, where any inference is possible among the vast cycles of resemblance: in this sense, everything reacts on everything else, and everything resembles everything else (resemblance of the diverse with itself). However, experimentation constitutes relatively closed environments in which phenomena are defined in terms of a small number of chosen factors (a minimum of two - for example, Space and Time for the movement of bodies in a vacuum). Consequently, there is no reason to question the application of mathematics to physics: physics is already mathematical, since the closed environments or chosen factors also constitute systems of geometrical co-ordinates. In these conditions, phenomena necessarily appear as equal to a certain quantitative relation between the chosen factors. Experimentation is thus a matter of substituting one order of generality for another: an order of equality for an order of resemblance. Resemblances are unpacked in order to discover an equality which allows the identification of a phenomenon under the particular conditions of the experiment.
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