Can anyone help me prove that for every unique y, there exists unique a and b in the following equation:
$$y = \frac{bm}{e^{(a+bm)} + 1}$$
Here m is constant.
Can anyone help me prove that for every unique y, there exists unique a and b in the following equation:
$$y = \frac{bm}{e^{(a+bm)} + 1}$$
Here m is constant.
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