update plots to reflect epochs used
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							@ -29,13 +29,13 @@ clean:
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	@rm -rf output/
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						@rm -rf output/
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	@rm -rf checkpoints/
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						@rm -rf checkpoints/
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compress: plots/progress_35845_sm.png plots/progress_680065_sm.png
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					compress: plots/progress_35845_sm.png plots/progress_136013_sm.png
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plots/progress_35845_sm.png: plots/progress_35845.png
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					plots/progress_35845_sm.png: plots/progress_35845.png
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	@convert -resize 33% plots/progress_35845.png plots/progress_35845_sm.png
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						@convert -resize 33% plots/progress_35845.png plots/progress_35845_sm.png
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plots/progress_680065_sm.png: plots/progress_680065.png
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					plots/progress_136013_sm.png: plots/progress_136013.png
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	@convert -resize 33% plots/progress_680065.png plots/progress_680065_sm.png
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						@convert -resize 33% plots/progress_136013.png plots/progress_136013_sm.png
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install:
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					install:
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	pip install -r requirements.txt
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						pip install -r requirements.txt
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@ -59,11 +59,11 @@ The approach demonstrated can be extended to other metrics or features beyond ge
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After training, the model should be able to understand the similarity between cities based on their geodesic distances.
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					After training, the model should be able to understand the similarity between cities based on their geodesic distances.
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You can inspect the evaluation plots generated by the `eval.py` script to see the improvement in similarity scores before and after training.
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					You can inspect the evaluation plots generated by the `eval.py` script to see the improvement in similarity scores before and after training.
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After five epochs, the model no longer treats the terms as unrelated:
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					Early on in the first epoch, the model no longer treats the terms as totally unrelated:
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After ten epochs, we can see the model has learned to correlate our desired quantities:
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					After one full epoch, we can see the model has learned to correlate our desired quantities:
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*The above plots are examples showing the relationship between geodesic distance and the similarity between the embedded vectors (1 = more similar), for 10,000 randomly selected pairs of US cities (re-sampled for each image).*
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					*The above plots are examples showing the relationship between geodesic distance and the similarity between the embedded vectors (1 = more similar), for 10,000 randomly selected pairs of US cities (re-sampled for each image).*
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