2023-08-21 21:28:52 -06:00
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from datetime import datetime
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2023-10-27 19:19:22 -06:00
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from llm_server.custom_redis import redis
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from llm_server.helpers import round_up_base
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2023-09-12 16:40:09 -06:00
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2023-08-23 21:33:52 -06:00
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server_start_time = datetime.now()
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2023-08-23 22:01:06 -06:00
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def get_total_proompts():
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2023-08-23 01:14:19 -06:00
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count = redis.get('proompts')
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if count is None:
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count = 0
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else:
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count = int(count)
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return count
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2023-10-27 19:19:22 -06:00
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def get_active_gen_workers_model(selected_model: str = None):
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return redis.get(f'active_gen_workers:{selected_model}', dtype=int, default=0)
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def calculate_wait_time(gen_time_calc, proompters_in_queue, concurrent_gens, active_gen_workers):
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if active_gen_workers < concurrent_gens:
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return 0
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elif active_gen_workers >= concurrent_gens:
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# Calculate how long it will take to complete the currently running gens and the queued requests.
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# If the proompters in the queue are equal to the number of workers, just use the calculated generation time.
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# Otherwise, use how many requests we can process concurrently times the calculated generation time. Then, round
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# that number up to the nearest base gen_time_calc (ie. if gen_time_calc is 8 and the calculated number is 11.6, we will get 18). Finally,
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# Add gen_time_calc to the time to account for the currently running generations.
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# This assumes that all active workers will finish at the same time, which is unlikely.
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# Regardless, this is the most accurate estimate we can get without tracking worker elapsed times.
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proompters_in_queue_wait_time = gen_time_calc if (proompters_in_queue / concurrent_gens) <= 1 \
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else round_up_base(((proompters_in_queue / concurrent_gens) * gen_time_calc), base=gen_time_calc)
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return proompters_in_queue_wait_time + gen_time_calc if active_gen_workers > 0 else 0
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elif proompters_in_queue == 0 and active_gen_workers == 0:
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# No queue, no workers
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return 0
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2023-08-23 22:01:06 -06:00
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else:
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2023-10-27 19:19:22 -06:00
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# No queue
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return gen_time_calc
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