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=for html <span style="display:inline-block;margin-left:1em;"><pre style="display: block"><code><span style="color: #cc66cc;">AI::TensorFlow::Libtensorflow::Tensor</span><span style=""> </span><span style="color: #33ccff;">{</span><span style="">
    </span><span style="color: #6666cc;">Type           </span><span style=""> </span><span style="color: #cc66cc;">FLOAT</span><span style="">
    </span><span style="color: #6666cc;">Dims           </span><span style=""> </span><span style="color: #33ccff;">[</span><span style=""> </span><span style="color: #ff6633;">1</span><span style=""> </span><span style="color: #ff6633;">1001</span><...
    </span><span style="color: #6666cc;">NumDims        </span><span style=""> </span><span style="color: #ff6633;">2</span><span style="">
    </span><span style="color: #6666cc;">ElementCount   </span><span style=""> </span><span style="color: #ff6633;">1001</span><span style="">
</span><span style="color: #33ccff;">}</span><span style="">
</span></code></pre></span>

Then we send the batched image data. The returned scores need to by normalised using the L<softmax function|https://en.wikipedia.org/wiki/Softmax_function> with the following formula (taken from Wikipedia):

$$ {\displaystyle \sigma (\mathbf {z} )I<{i}={\frac {e^{z>{i}}}{\sum I<{j=1}^{K}e^{z>{j}}}}\ \ {\text{ for }}i=1,\dotsc ,K{\text{ and }}\mathbf {z} =(zI<{1},\dotsc ,z>{K})\in \mathbb {R} ^{K}.} $$

  my $output_pdl_batched = FloatTFTensorToPDL($RunSession->($session, $t));
  my $softmax = sub { ( map $_/sumover($_)->dummy(0), exp($_[0]) )[0] };
  my $probabilities_batched = $softmax->($output_pdl_batched);
  p $probabilities_batched;

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