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    <title>DEV Community: Asura</title>
    <description>The latest articles on DEV Community by Asura (@asura998).</description>
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      <title>I have created 2 formulas for AI/DL/ML. But i want someone to discover and check them and give response. This is my first time if their is wrong then sorry</title>
      <dc:creator>Asura</dc:creator>
      <pubDate>Fri, 02 Oct 2026 13:45:56 +0000</pubDate>
      <link>https://dev.to/asura998/i-have-created-2-formulas-for-aidlml-but-i-want-someone-to-discover-and-check-them-and-give-261e</link>
      <guid>https://dev.to/asura998/i-have-created-2-formulas-for-aidlml-but-i-want-someone-to-discover-and-check-them-and-give-261e</guid>
      <description>&lt;p&gt;============================================================================&lt;br&gt;
FORMULA IDENTIFIER : AGS-Sci-v4.2.4-GRADIENT-FLOW-SCALER&lt;/p&gt;

&lt;h1&gt;
  
  
  MATHEMATICAL TYPE  : Single-Variable Bounded Hyperbolic Activation Multiplier
&lt;/h1&gt;

&lt;p&gt;FORMULA:&lt;br&gt;
  S(g) = 0.00407745501988 + 0.973576786100 * tanh(g)&lt;/p&gt;

&lt;p&gt;DEFINITION OF VARIABLES:&lt;br&gt;
  g : Input Gradient Magnitude (The pre-activation backpropagated tensor signal)&lt;br&gt;
  S : Optimal Layer Update Scaling Coefficient (The resulting stabilizing multiplier)&lt;/p&gt;

&lt;p&gt;HOW IT WORKS:&lt;br&gt;
  During the backward pass of a deep neural network, gradient signals often &lt;br&gt;
  suffer from vanishing or exploding values, disrupting parameter optimization. &lt;br&gt;
  This formula acts as an automated gating valve. As the gradient magnitude (g) &lt;br&gt;
  grows massive, the tanh(g) operator smoothly caps out at 1.0. This limits &lt;br&gt;
  the multiplier to approximately 0.977, applying a gentle mathematical brake &lt;br&gt;
  to prevent optimization spikes while ensuring a minimum update scale of &lt;br&gt;
  0.004077 is preserved for tiny gradients.&lt;/p&gt;

&lt;h2&gt;
  
  
  HOW TO USE IT (NUMPY BACKPROPAGATION NODE):
&lt;/h2&gt;

&lt;p&gt;import numpy as np&lt;/p&gt;

&lt;p&gt;def ags_gradient_scaler_backward(incoming_gradient):&lt;br&gt;
    # Compute the symmetrical scaling multiplier vector using absolute magnitude&lt;br&gt;
    S_g = 0.00407745501988 + 0.973576786100 * np.tanh(np.abs(incoming_gradient))&lt;/p&gt;

&lt;div class="highlight js-code-highlight"&gt;
&lt;pre class="highlight plaintext"&gt;&lt;code&gt;# Return the stabilized gradient back to the preceding layer
return incoming_gradient * S_g
&lt;/code&gt;&lt;/pre&gt;

&lt;/div&gt;




&lt;h1&gt;
  
  
  And
&lt;/h1&gt;

&lt;p&gt;FORMULA IDENTIFIER : AGS-Sci-v4.2.4-ATTENTION-GATE-LAW&lt;/p&gt;

&lt;h1&gt;
  
  
  MATHEMATICAL TYPE  : Multi-Variable Coupled Transcendental Memory Scaling Gate
&lt;/h1&gt;

&lt;p&gt;FORMULA:&lt;br&gt;
  A(q, v) = tanh(0.312754428*q + 0.118784360*q*v + 0.091322486*q^2 + 0.040562366*v)&lt;/p&gt;

&lt;p&gt;DEFINITION OF VARIABLES:&lt;br&gt;
  q : Normalized Query-Key Inner Product Vector (q = QK^T / sqrt(d_k))&lt;br&gt;
  v : Variance Footprint of the Context Window Matrix Sequence&lt;br&gt;
  A : Optimal Attention Gating Coefficient (Replaces standard Softmax mapping)&lt;/p&gt;

&lt;p&gt;HOW IT WORKS:&lt;br&gt;
  Standard Softmax attention forces extreme focus on single tokens, often &lt;br&gt;
  leading to context drift or high-dimensional memory allocation collapse. &lt;br&gt;
  This formula wraps a complex cross-variable polynomial inside a global tanh &lt;br&gt;
  blanket. It establishes a multi-variable attention gate that scales weights &lt;br&gt;
  non-linearly using the coupled interaction term (q * v). This maps how well &lt;br&gt;
  queries match keys in direct proportion to how chaotic or stable the &lt;br&gt;
  context sequence variance is, while safely binding all final values between [-1, 1].&lt;/p&gt;

&lt;h2&gt;
  
  
  HOW TO USE IT (NUMPY TRANSFORMER ATTENTION STEP):
&lt;/h2&gt;

&lt;p&gt;import numpy as np&lt;/p&gt;

&lt;p&gt;def ags_power_attention_matrix(Query, Key, variance_footprint):&lt;br&gt;
    # 1. Compute the standard normalized Query-Key inner product matrix&lt;br&gt;
    d_k = Query.shape[-1]&lt;br&gt;
    q = np.dot(Query, Key.T) / np.sqrt(d_k)&lt;br&gt;
    v = variance_footprint&lt;/p&gt;

&lt;div class="highlight js-code-highlight"&gt;
&lt;pre class="highlight plaintext"&gt;&lt;code&gt;# 2. Execute the multi-variable cross-interaction polynomial
internal_poly = (0.312754428 * q) + (0.118784360 * (q * v)) + (0.091322486 * (q**2)) + (0.040562366 * v)

# 3. Generate the self-limiting attention mapping matrix
A = np.tanh(internal_poly)
return A
&lt;/code&gt;&lt;/pre&gt;

&lt;/div&gt;




</description>
      <category>ai</category>
      <category>programming</category>
      <category>machinelearning</category>
      <category>dl</category>
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