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    To find mistakes in reasonings pseudo sciences - ' the Structural analysis ' and to prove, that it is mistakes!
    ' the Structural analysis ' approves, that record of the mathematical analysis \displaystyle\int dx=x+C makes no sense, since in it actually three are laid various integral of Rihman!

    1. If \displaystyle t=x+C,

    \displaystyle\frac{dt}{dt} = \frac {d (x+C)}{d (x+C)}=1.

    \displaystyle\int \limits _{0}^{t}dt=t = \int\limits_{0}^{x+C}d(x+C) = \int\limits_{0}^{x+C}dt=x+C ====== \int d(x+C)=x+C.

    2. Special case \displaystyle t=x+C at \displaystyle C=0

    \displaystyle\frac{dt}{dt} = \frac{dx}{dx}=1.

    \displaystyle\int\limits_{0}^{t}  dt  (t=x) \displaystyle = \int \limits_{0}^{x}dx=x ================ \int dx=x.

    3. \displaystyle\frac{dt}{d(t-C)}=\frac{dt}{dx} = \frac{d (x+C)}{dx} = \frac {dx}{dx} =1.

    \displaystyle\int\limits_{0}^{t-C} dt=x ======================== \int \limits_{0}^{x}dt=x.

    \displaystyle\int\limits_{0}^{t} dt=x +C======================= \int \limits_{0}^{x+C}dt=x+C.
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    (Original post by unnihilator)
    actually three are laid various integral of Rihman!
    Here's your mistake - there are actually four.

    You probably already know that the 'the number of equals signs between integrals' law states that the number of equals signs between integrals cannot exceed 34. What about 30?

    Spoiler:
    Show
    31?
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    Your joke is better for circus, than for mathematics.
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    Nobody has found an error? Then it turns out that "the mathematical analysis" - a pseudo science!
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    (Original post by unnihilator)
    Your joke is better for circus, than for mathematics.
    :rofl:
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    give me reason!
 
 
 
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