Methods of pervasiveness and scientific exploration — Philosophy STD 12 Arts — Question
Gujarat BoardEnglish MediumSTD 12 ArtsPhilosophyMethods of pervasiveness and scientific exploration5 Marks
Question
Explain the method of co-transformation.
✓
Answer
The explanation of the co-transformation mode is as follows:
Mill's motto: "An event that changes in one way or another when it changes in a particular way in another event is the cause and effect of the other event, or is associated with something causal."
The coexistence mode is subject to the following conditions:
Two events must have changed.
The change in the two events must have happened simultaneously.
The simultaneous change in the two events must be of some special kind, i.e., to some extent
The simultaneous change in two events can be symmetrical or even inversely proportional.
When the proportion of one event increases, the proportion of the other event must increase or decrease.
Illustrations: $(1)$ Knowing the cause of tides and oats in the sea, it will be seen that the change in the art of the moon has an effect on the water of the oceans on the earth.
This results in tidal and tidal conditions in the oceans on Earth.
From this it can be deduced that there is a causal relationship between the art of the moon and the tides of the sea.
$(2)$ According to the law of economics, if the demand for a commodity is stable, the price decreases if the supply of the commodity increases and the price increases if the supply of the commodity decreases.
The causal relationship between the supply and the market price of a commodity can be deduced from the correlation method based on the inverse ratio between the supply and the market price of the commodity.
Symbolic representation: Capital letters $(A,, B, C, D)$ for the precursors of the event under investigation; The lowercase letters $(a, b, c, d)$ for successors and $'+'$ and $'-'$ are the same symbols for symmetric change and $'+'$ and $'-'$ for inversely proportional symbols. The presentation is as follows:
$A B C-a b c A B C-a b c$
$A^{+} B C-a^{+} b c A^{+} B C-a^{-} b c$
$ A^{-} B C-a^{-} b c A^{-} B C-a^{+} b c$
$\therefore A$ is the causal relationship between $a.$
$\therefore \mathrm{A}$ is the causal relationship between $a.$
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