RL Iteration 23

Generated 2026-06-11T16:39:43

This HTML log was generated by logtree during RL training. It shows rollouts and rewards for a subset of trajectory groups in this iteration. To customize what gets logged, modify the logtree calls in your Env implementation (see examples in tinker_cookbook/recipes/).

Group Rollout

Prompt

system:
You are a careful math assistant. Solve the grade-school math problem step by step, then give the final numeric answer on its own line in the form \boxed{ANSWER}.
user:
The stadium seats 60,000 fans, but only 75% of the seats were sold for the music show. Because of the threat of rain, 5,000 fans stayed home. How many attended the show?

Policy Response

assistant:
1. Total Capacity = 60,000 fans. 2. Seats Sold = 75% * Total Capacity = 0.75 * 60,000 = 45,000 fans. 3. Fans Who Stayed Home = 5,000 fans. 4. Fans Attended = Seats Sold - Fans Who Stayed Home = 45,000 - 5,000 = 40,000 fans. \boxed{40,000}

Reward

Reward components
key value
reference_answer 40000
format_valid True
correct True
format_coef 0.1
reward 1.000

Prompt

system:
You are a careful math assistant. Solve the grade-school math problem step by step, then give the final numeric answer on its own line in the form \boxed{ANSWER}.
user:
The stadium seats 60,000 fans, but only 75% of the seats were sold for the music show. Because of the threat of rain, 5,000 fans stayed home. How many attended the show?

Policy Response

assistant:
1. Total Seats = 60,000 fans. 2. Seats Sold = 75% * Total Seats = 0.75 * 60,000 = 45,000 fans. 3. Fans Stayed Home = 5,000 fans. 4. Fans Attended = Seats Sold - Fans Stayed Home = 45,000 - 5,000 = 40,000 fans. \boxed{40,000}

Reward

Reward components
key value
reference_answer 40000
format_valid True
correct True
format_coef 0.1
reward 1.000

Prompt

system:
You are a careful math assistant. Solve the grade-school math problem step by step, then give the final numeric answer on its own line in the form \boxed{ANSWER}.
user:
The stadium seats 60,000 fans, but only 75% of the seats were sold for the music show. Because of the threat of rain, 5,000 fans stayed home. How many attended the show?

Policy Response

assistant:
1. Total Seats = 60,000 fans. 2. Sold Seats = 75% * Total Seats = 0.75 * 60,000 = 45,000 fans. 3. Fans Stayed Home = 5,000 fans. 4. Attended Fans = Sold Seats - Fans Stayed Home = 45,000 - 5,000 = 40,000 fans. \boxed{40,000}

Reward

Reward components
key value
reference_answer 40000
format_valid True
correct True
format_coef 0.1
reward 1.000

Prompt

system:
You are a careful math assistant. Solve the grade-school math problem step by step, then give the final numeric answer on its own line in the form \boxed{ANSWER}.
user:
The stadium seats 60,000 fans, but only 75% of the seats were sold for the music show. Because of the threat of rain, 5,000 fans stayed home. How many attended the show?

Policy Response

assistant:
1. Total Seats = 60,000 Seates Sold = 75% * Total Seats Seates Stayed Home = 5,000 2. Seates Sold = 0.75 * 60,000 = 45,000 3. Fans Attended = Seates Sold - Fans Stayed Home Fans Attended = 45,000 - 5,000 4. Fans Attended = 40,000 \boxed{40,000}

Reward

Reward components
key value
reference_answer 40000
format_valid True
correct True
format_coef 0.1
reward 1.000

Prompt

system:
You are a careful math assistant. Solve the grade-school math problem step by step, then give the final numeric answer on its own line in the form \boxed{ANSWER}.
user:
The stadium seats 60,000 fans, but only 75% of the seats were sold for the music show. Because of the threat of rain, 5,000 fans stayed home. How many attended the show?

Policy Response

assistant:
1. Total Seats = 60,000 fans. 2. Seats Sold = 75% * Total Seats = 0.75 * 60,000 = 45,000 fans. 3. Fans Stayed Home = 5,000 fans. 4. Fans Attended = Seats Sold - Fans Stayed Home = 45,000 - 5,000 = 40,000 fans. \boxed{40,000}

Reward

Reward components
key value
reference_answer 40000
format_valid True
correct True
format_coef 0.1
reward 1.000

Prompt

system:
You are a careful math assistant. Solve the grade-school math problem step by step, then give the final numeric answer on its own line in the form \boxed{ANSWER}.
user:
The stadium seats 60,000 fans, but only 75% of the seats were sold for the music show. Because of the threat of rain, 5,000 fans stayed home. How many attended the show?

Policy Response

assistant:
1. Total Seats = 60,000 fans. 2. Seats Sold = 75% * Total Seats = 0.75 * 60,000 = 45,000 fans. 3. Fans Stayed Home = 5,000 fans. 4. Fans Attended = Seats Sold - Fans Stayed Home = 45,000 - 5,000 = 40,000 fans. \boxed{40,000}

Reward

Reward components
key value
reference_answer 40000
format_valid True
correct True
format_coef 0.1
reward 1.000

Prompt

system:
You are a careful math assistant. Solve the grade-school math problem step by step, then give the final numeric answer on its own line in the form \boxed{ANSWER}.
user:
The stadium seats 60,000 fans, but only 75% of the seats were sold for the music show. Because of the threat of rain, 5,000 fans stayed home. How many attended the show?

Policy Response

assistant:
1. Total Seats = 60,000 Sold Percentage = 75% = 0.75 2. Seats Sold = Total Seats * Sold Percentage Seats Sold = 60,000 * 0.75 = 45,000 3. Fans Stayed Home = 5,000 4. Fans Attended = Seats Sold - Fans Stayed Home Fans Attended = 45,000 - 5,000 = 40,000 \boxed{40,000}

Reward

Reward components
key value
reference_answer 40000
format_valid True
correct True
format_coef 0.1
reward 1.000

Prompt

system:
You are a careful math assistant. Solve the grade-school math problem step by step, then give the final numeric answer on its own line in the form \boxed{ANSWER}.
user:
The stadium seats 60,000 fans, but only 75% of the seats were sold for the music show. Because of the threat of rain, 5,000 fans stayed home. How many attended the show?

Policy Response

assistant:
1. Total Seats = 60,000 - Percent Sold = 75% = 0.75 - Fans Sold = Total Seats * Percent Sold - Fans Sold = 60,000 * 0.75 = 45,000 2. Fans Stayed Home = 5,000 3. Fans Attended = Fans Sold - Fans Stayed Home - Fans Attended = 45,000 - 5,000 = 40,000 \boxed{40,000}

Reward

Reward components
key value
reference_answer 40000
format_valid True
correct True
format_coef 0.1
reward 1.000

Trajectory Details

Trajectory 0 Episode

Episode Details
Turn 1
Step stats
key value
ob_len 104
ac_len 120
step_reward 1.000
Step Metrics
Metrics emitted by env.step
key value
format 1.000
correct 1.000
Episode totals
key value
num_turns 1
final_ob_len 0
sum_step_rewards 1.000
final_group_reward 0.000
total_return 1.000

Trajectory 1 Episode

Episode Details
Turn 1
Step stats
key value
ob_len 104
ac_len 119
step_reward 1.000
Step Metrics
Metrics emitted by env.step
key value
format 1.000
correct 1.000
Episode totals
key value
num_turns 1
final_ob_len 0
sum_step_rewards 1.000
final_group_reward 0.000
total_return 1.000

Trajectory 2 Episode

Episode Details
Turn 1
Step stats
key value
ob_len 104
ac_len 137
step_reward 1.000
Step Metrics
Metrics emitted by env.step
key value
format 1.000
correct 1.000
Episode totals
key value
num_turns 1
final_ob_len 0
sum_step_rewards 1.000
final_group_reward 0.000
total_return 1.000

Trajectory 3 Episode

Episode Details
Turn 1
Step stats
key value
ob_len 104
ac_len 118
step_reward 1.000
Step Metrics
Metrics emitted by env.step
key value
format 1.000
correct 1.000
Episode totals
key value
num_turns 1
final_ob_len 0
sum_step_rewards 1.000
final_group_reward 0.000
total_return 1.000

Trajectory 4 Episode

Episode Details
Turn 1
Step stats
key value
ob_len 104
ac_len 128
step_reward 1.000
Step Metrics
Metrics emitted by env.step
key value
format 1.000
correct 1.000
Episode totals
key value
num_turns 1
final_ob_len 0
sum_step_rewards 1.000
final_group_reward 0.000
total_return 1.000

Trajectory 5 Episode

Episode Details
Turn 1
Step stats
key value
ob_len 104
ac_len 135
step_reward 1.000
Step Metrics
Metrics emitted by env.step
key value
format 1.000
correct 1.000
Episode totals
key value
num_turns 1
final_ob_len 0
sum_step_rewards 1.000
final_group_reward 0.000
total_return 1.000

Trajectory 6 Episode

Episode Details
Turn 1
Step stats
key value
ob_len 104
ac_len 118
step_reward 1.000
Step Metrics
Metrics emitted by env.step
key value
format 1.000
correct 1.000
Episode totals
key value
num_turns 1
final_ob_len 0
sum_step_rewards 1.000
final_group_reward 0.000
total_return 1.000

Trajectory 7 Episode

Episode Details
Turn 1
Step stats
key value
ob_len 104
ac_len 120
step_reward 1.000
Step Metrics
Metrics emitted by env.step
key value
format 1.000
correct 1.000
Episode totals
key value
num_turns 1
final_ob_len 0
sum_step_rewards 1.000
final_group_reward 0.000
total_return 1.000

Group Rollout

Prompt

system:
You are a careful math assistant. Solve the grade-school math problem step by step, then give the final numeric answer on its own line in the form \boxed{ANSWER}.
user:
James finds 3 bills in his pocket. They are all 20s. If he already had $75 in his wallet how much money doe he have now?

Policy Response

assistant:
1. Bills found = 3 bills * $20/bill = $60. 2. Money already in wallet = $75. 3. Total Money = Bills Found + Wallet Money = $60 + $75 = $135. \boxed{135}

Reward

Reward components
key value
reference_answer 135
format_valid True
correct True
format_coef 0.1
reward 1.000

Prompt

system:
You are a careful math assistant. Solve the grade-school math problem step by step, then give the final numeric answer on its own line in the form \boxed{ANSWER}.
user:
James finds 3 bills in his pocket. They are all 20s. If he already had $75 in his wallet how much money doe he have now?

Policy Response

assistant:
1. Bills Found = 3 bills * $20/ bill = 3 * 20 = 60. 2. Wallet Existing Money = 75. 3. Total Money = Bills Found + Wallet Existing Money = 60 + 75 = 135. \boxed{135}

Reward

Reward components
key value
reference_answer 135
format_valid True
correct True
format_coef 0.1
reward 1.000

Prompt

system:
You are a careful math assistant. Solve the grade-school math problem step by step, then give the final numeric answer on its own line in the form \boxed{ANSWER}.
user:
James finds 3 bills in his pocket. They are all 20s. If he already had $75 in his wallet how much money doe he have now?

Policy Response

assistant:
1. Bills Found = 3 bills * $20 per bill = 3 * 20 = 60. 2. Existing Money = $75. 3. Total Money = Existing Money + Bills Found = 75 + 60 = 135. \boxed{135}

Reward

Reward components
key value
reference_answer 135
format_valid True
correct True
format_coef 0.1
reward 1.000

Prompt

system:
You are a careful math assistant. Solve the grade-school math problem step by step, then give the final numeric answer on its own line in the form \boxed{ANSWER}.
user:
James finds 3 bills in his pocket. They are all 20s. If he already had $75 in his wallet how much money doe he have now?

Policy Response

assistant:
1. Bills Found = 3 bills * $20 per bill = 3 * 20 = 60. 2. Existing Wallet = $75. 3. Total Money = Bills Found + Existing Wallet = 60 + 75 = 135. \boxed{135}

Reward

Reward components
key value
reference_answer 135
format_valid True
correct True
format_coef 0.1
reward 1.000

Prompt

system:
You are a careful math assistant. Solve the grade-school math problem step by step, then give the final numeric answer on its own line in the form \boxed{ANSWER}.
user:
James finds 3 bills in his pocket. They are all 20s. If he already had $75 in his wallet how much money doe he have now?

Policy Response

assistant:
1. Bills Found = 3 bills * $20 = 3 * 20 = 60. 2. Existing Funds = 75. 3. Total Money = Bills Found + Existing Funds = 60 + 75 = 135. \boxed{135}

Reward

Reward components
key value
reference_answer 135
format_valid True
correct True
format_coef 0.1
reward 1.000

Prompt

system:
You are a careful math assistant. Solve the grade-school math problem step by step, then give the final numeric answer on its own line in the form \boxed{ANSWER}.
user:
James finds 3 bills in his pocket. They are all 20s. If he already had $75 in his wallet how much money doe he have now?

Policy Response

assistant:
1. Bills Found = 3 bills * $20 per bill = 3 * 20 = 60. 2. Existing Money = $75. 3. Total Money = Existing Money + Bills Found = 75 + 60 = 135. \boxed{135}

Reward

Reward components
key value
reference_answer 135
format_valid True
correct True
format_coef 0.1
reward 1.000

Prompt

system:
You are a careful math assistant. Solve the grade-school math problem step by step, then give the final numeric answer on its own line in the form \boxed{ANSWER}.
user:
James finds 3 bills in his pocket. They are all 20s. If he already had $75 in his wallet how much money doe he have now?

Policy Response

assistant:
1. Billets Found = 3 bills. 2. Value per Bill = 20s = 20 dollars. 3. Total Found = Billets Found * Value Per Bill = 3 * 20 = 60 dollars. 4. Existing Money = 75 dollars. 5. Total Money = Existing Money + Total Found = 75 + 60 = 135 dollars. \boxed{135}

Reward

Reward components
key value
reference_answer 135
format_valid True
correct True
format_coef 0.1
reward 1.000

Prompt

system:
You are a careful math assistant. Solve the grade-school math problem step by step, then give the final numeric answer on its own line in the form \boxed{ANSWER}.
user:
James finds 3 bills in his pocket. They are all 20s. If he already had $75 in his wallet how much money doe he have now?

Policy Response

assistant:
1. *Bills Found* = 3 bills 2. *Value per Bill* = 20 3. *Total from Bills* = Bills Found * Value per Bill = 3 * 20 = 60 4. *Initial Wallet* = 75 5. *Total Money* = Initial Wallet + Total from Bills = 75 + 60 = 135 \boxed{135}

Reward

Reward components
key value
reference_answer 135
format_valid True
correct True
format_coef 0.1
reward 1.000

Trajectory Details

Trajectory 0 Episode

Episode Details
Turn 1
Step stats
key value
ob_len 90
ac_len 70
step_reward 1.000
Step Metrics
Metrics emitted by env.step
key value
format 1.000
correct 1.000
Episode totals
key value
num_turns 1
final_ob_len 0
sum_step_rewards 1.000
final_group_reward 0.000
total_return 1.000

Trajectory 1 Episode

Episode Details
Turn 1
Step stats
key value
ob_len 90
ac_len 96
step_reward 1.000
Step Metrics
Metrics emitted by env.step
key value
format 1.000
correct 1.000
Episode totals
key value
num_turns 1
final_ob_len 0
sum_step_rewards 1.000
final_group_reward 0.000
total_return 1.000

Trajectory 2 Episode

Episode Details
Turn 1
Step stats
key value
ob_len 90
ac_len 70
step_reward 1.000
Step Metrics
Metrics emitted by env.step
key value
format 1.000
correct 1.000
Episode totals
key value
num_turns 1
final_ob_len 0
sum_step_rewards 1.000
final_group_reward 0.000
total_return 1.000

Trajectory 3 Episode

Episode Details
Turn 1
Step stats
key value
ob_len 90
ac_len 72
step_reward 1.000
Step Metrics
Metrics emitted by env.step
key value
format 1.000
correct 1.000
Episode totals
key value
num_turns 1
final_ob_len 0
sum_step_rewards 1.000
final_group_reward 0.000
total_return 1.000

Trajectory 4 Episode

Episode Details
Turn 1
Step stats
key value
ob_len 90
ac_len 68
step_reward 1.000
Step Metrics
Metrics emitted by env.step
key value
format 1.000
correct 1.000
Episode totals
key value
num_turns 1
final_ob_len 0
sum_step_rewards 1.000
final_group_reward 0.000
total_return 1.000

Trajectory 5 Episode

Episode Details
Turn 1
Step stats
key value
ob_len 90
ac_len 70
step_reward 1.000
Step Metrics
Metrics emitted by env.step
key value
format 1.000
correct 1.000
Episode totals
key value
num_turns 1
final_ob_len 0
sum_step_rewards 1.000
final_group_reward 0.000
total_return 1.000

Trajectory 6 Episode

Episode Details
Turn 1
Step stats
key value
ob_len 90
ac_len 65
step_reward 1.000
Step Metrics
Metrics emitted by env.step
key value
format 1.000
correct 1.000
Episode totals
key value
num_turns 1
final_ob_len 0
sum_step_rewards 1.000
final_group_reward 0.000
total_return 1.000

Trajectory 7 Episode

Episode Details
Turn 1
Step stats
key value
ob_len 90
ac_len 99
step_reward 1.000
Step Metrics
Metrics emitted by env.step
key value
format 1.000
correct 1.000
Episode totals
key value
num_turns 1
final_ob_len 0
sum_step_rewards 1.000
final_group_reward 0.000
total_return 1.000

Group Rollout

Prompt

system:
You are a careful math assistant. Solve the grade-school math problem step by step, then give the final numeric answer on its own line in the form \boxed{ANSWER}.
user:
Because of the migration of salmon, the total number of salmon in river Trout has increased by ten times the number initially in the river. If there were 500 salmons initially, calculate the total number of fish in the river now.

Policy Response

assistant:
1. Initial Number of Salmon = 500 2. Increase Factor = 10 3. Total Increase = Initial Number * Increase Factor Total Increase = 500 * 10 = 5000 4. Total Salmon = Initial Number + Total Increase Total Salmon = 500 + 5000 = 5500 \boxed{5500}

Reward

Reward components
key value
reference_answer 5500
format_valid True
correct True
format_coef 0.1
reward 1.000

Prompt

system:
You are a careful math assistant. Solve the grade-school math problem step by step, then give the final numeric answer on its own line in the form \boxed{ANSWER}.
user:
Because of the migration of salmon, the total number of salmon in river Trout has increased by ten times the number initially in the river. If there were 500 salmons initially, calculate the total number of fish in the river now.

Policy Response

assistant:
1. Increased By Factor = Ten Times = 10 2. Initial Salmons = 500 3. Total Salmons = Initial Salmons * Increased By Factor 4. Total Salmons = 500 * 10 5. Total Salmons = 5000 \boxed{5000}

Reward

Reward components
key value
reference_answer 5500
format_valid True
correct False
format_coef 0.1
reward 0.000

Prompt

system:
You are a careful math assistant. Solve the grade-school math problem step by step, then give the final numeric answer on its own line in the form \boxed{ANSWER}.
user:
Because of the migration of salmon, the total number of salmon in river Trout has increased by ten times the number initially in the river. If there were 500 salmons initially, calculate the total number of fish in the river now.

Policy Response

assistant:
1. Initial Salmon = 500 2. Increase = Ten * Initial Salmon 3. Increase = 10 * 500 = 5000 4. Total Salmon = Initial Salmon + Increase 5. Total Salmon = 500 + 5000 = 5500 \boxed{5500}

Reward

Reward components
key value
reference_answer 5500
format_valid True
correct True
format_coef 0.1
reward 1.000

Prompt

system:
You are a careful math assistant. Solve the grade-school math problem step by step, then give the final numeric answer on its own line in the form \boxed{ANSWER}.
user:
Because of the migration of salmon, the total number of salmon in river Trout has increased by ten times the number initially in the river. If there were 500 salmons initially, calculate the total number of fish in the river now.

Policy Response

assistant:
1. Initial Number of Salmon = 500. 2. Increase = 10 * Initial Number = 10 * 500 = 5000. 3. Total Salmon = Initial Number + Increase = 500 + 5000 = 5500. \boxed{5500}

Reward

Reward components
key value
reference_answer 5500
format_valid True
correct True
format_coef 0.1
reward 1.000

Prompt

system:
You are a careful math assistant. Solve the grade-school math problem step by step, then give the final numeric answer on its own line in the form \boxed{ANSWER}.
user:
Because of the migration of salmon, the total number of salmon in river Trout has increased by ten times the number initially in the river. If there were 500 salmons initially, calculate the total number of fish in the river now.

Policy Response

assistant:
1. Initial Salmons = 500. 2. Increase = Ten * Initial Salmons = 10 * 500 = 5000. 3. Total Salmons = Initial Salmons + Increase = 500 + 5000 = 5500. \boxed{5500}

Reward

Reward components
key value
reference_answer 5500
format_valid True
correct True
format_coef 0.1
reward 1.000

Prompt

system:
You are a careful math assistant. Solve the grade-school math problem step by step, then give the final numeric answer on its own line in the form \boxed{ANSWER}.
user:
Because of the migration of salmon, the total number of salmon in river Trout has increased by ten times the number initially in the river. If there were 500 salmons initially, calculate the total number of fish in the river now.

Policy Response

assistant:
1. Initial Salmons = 500 2. Increase = 10 * Initial Salmons 3. Increase = 10 * 500 = 5000 4. Total Salmons = Initial Salmons + Increase 5. Total Salmons = 500 + 5000 6. Total Salmons = 5500 \boxed{5500}

Reward

Reward components
key value
reference_answer 5500
format_valid True
correct True
format_coef 0.1
reward 1.000

Prompt

system:
You are a careful math assistant. Solve the grade-school math problem step by step, then give the final numeric answer on its own line in the form \boxed{ANSWER}.
user:
Because of the migration of salmon, the total number of salmon in river Trout has increased by ten times the number initially in the river. If there were 500 salmons initially, calculate the total number of fish in the river now.

Policy Response

assistant:
1. Initial Salmon Count = 500 2. Increase Factor = 10 3. Increase = Initial Salmon Count * Increase Factor Increase = 500 * 10 = 5000 4. Total Salmon = Initial Salmon Count + Increase Total Salmon = 500 + 5000 = 5500 \boxed{5500}

Reward

Reward components
key value
reference_answer 5500
format_valid True
correct True
format_coef 0.1
reward 1.000

Prompt

system:
You are a careful math assistant. Solve the grade-school math problem step by step, then give the final numeric answer on its own line in the form \boxed{ANSWER}.
user:
Because of the migration of salmon, the total number of salmon in river Trout has increased by ten times the number initially in the river. If there were 500 salmons initially, calculate the total number of fish in the river now.

Policy Response

assistant:
1. Initial Salmon Count = 500 2. Increase Factor = 10 3. Increase Amount = Initial Salmon Count * Increase Factor Increase Amount = 500 * 10 = 5000 4. Total Salmon = Initial Salmon Count + Increase Amount Total Salmon = 500 + 5000 = 5500 \boxed{5500}

Reward

Reward components
key value
reference_answer 5500
format_valid True
correct True
format_coef 0.1
reward 1.000

Trajectory Details

Trajectory 0 Episode

Episode Details
Turn 1
Step stats
key value
ob_len 102
ac_len 74
step_reward 0.000
Step Metrics
Metrics emitted by env.step
key value
format 1.000
correct 0.000
Episode totals
key value
num_turns 1
final_ob_len 0
sum_step_rewards 0.000
final_group_reward 0.000
total_return 0.000

Trajectory 1 Episode

Episode Details
Turn 1
Step stats
key value
ob_len 102
ac_len 77
step_reward 1.000
Step Metrics
Metrics emitted by env.step
key value
format 1.000
correct 1.000
Episode totals
key value
num_turns 1
final_ob_len 0
sum_step_rewards 1.000
final_group_reward 0.000
total_return 1.000

Trajectory 2 Episode

Episode Details
Turn 1
Step stats
key value
ob_len 102
ac_len 92
step_reward 1.000
Step Metrics
Metrics emitted by env.step
key value
format 1.000
correct 1.000
Episode totals
key value
num_turns 1
final_ob_len 0
sum_step_rewards 1.000
final_group_reward 0.000
total_return 1.000

Trajectory 3 Episode

Episode Details
Turn 1
Step stats
key value
ob_len 102
ac_len 93
step_reward 1.000
Step Metrics
Metrics emitted by env.step
key value
format 1.000
correct 1.000
Episode totals
key value
num_turns 1
final_ob_len 0
sum_step_rewards 1.000
final_group_reward 0.000
total_return 1.000

Trajectory 4 Episode

Episode Details
Turn 1
Step stats
key value
ob_len 102
ac_len 90
step_reward 1.000
Step Metrics
Metrics emitted by env.step
key value
format 1.000
correct 1.000
Episode totals
key value
num_turns 1
final_ob_len 0
sum_step_rewards 1.000
final_group_reward 0.000
total_return 1.000

Trajectory 5 Episode

Episode Details
Turn 1
Step stats
key value
ob_len 102
ac_len 92
step_reward 1.000
Step Metrics
Metrics emitted by env.step
key value
format 1.000
correct 1.000
Episode totals
key value
num_turns 1
final_ob_len 0
sum_step_rewards 1.000
final_group_reward 0.000
total_return 1.000

Trajectory 6 Episode

Episode Details
Turn 1
Step stats
key value
ob_len 102
ac_len 79
step_reward 1.000
Step Metrics
Metrics emitted by env.step
key value
format 1.000
correct 1.000
Episode totals
key value
num_turns 1
final_ob_len 0
sum_step_rewards 1.000
final_group_reward 0.000
total_return 1.000

Trajectory 7 Episode

Episode Details
Turn 1
Step stats
key value
ob_len 102
ac_len 77
step_reward 1.000
Step Metrics
Metrics emitted by env.step
key value
format 1.000
correct 1.000
Episode totals
key value
num_turns 1
final_ob_len 0
sum_step_rewards 1.000
final_group_reward 0.000
total_return 1.000

Group Rollout

Prompt

system:
You are a careful math assistant. Solve the grade-school math problem step by step, then give the final numeric answer on its own line in the form \boxed{ANSWER}.
user:
John assembles computers and sells prebuilt computers as a business. The parts for the computer cost $800. He sells the computers for 1.4 times the value of the components. He manages to build 60 computers a month. He has to pay $5000 a month in rent and another $3000 in non-rent extra expenses a month. How much profit does he make a month?

Policy Response

assistant:
1. **Cost per Computer** = Parts Cost = $800 2. **Selling Price per Computer** = 1.4 * Parts Cost = 1.4 * $800 = $1120 3. **Total Computers per Month** = 60 4. **Total Revenue** = Selling Price * Computers = $1120 * 60 = $67,200 5. **Total Expenses** = Rent + Extra Expenses = $5000 + $3000 = $8000 6. **Profit** = Total Revenue - Total Expenses = $67,200 - $8000 = $59,200 \boxed{59200}

Reward

Reward components
key value
reference_answer 11200
format_valid True
correct False
format_coef 0.1
reward 0.000

Prompt

system:
You are a careful math assistant. Solve the grade-school math problem step by step, then give the final numeric answer on its own line in the form \boxed{ANSWER}.
user:
John assembles computers and sells prebuilt computers as a business. The parts for the computer cost $800. He sells the computers for 1.4 times the value of the components. He manages to build 60 computers a month. He has to pay $5000 a month in rent and another $3000 in non-rent extra expenses a month. How much profit does he make a month?

Policy Response

assistant:
1. **Cost per Computer:** * Parts Cost = $800 2. **Selling Price per Computer:** * Selling Price = Parts Cost * 1.4 * Selling Price = $800 * 1.4 = $1120 3. **Total Earnings per Month:** * Computers per Month = 60 * Total Earnings = Computers per Month * Selling Price * Total Earnings = 60 * $1120 = $67200 4. **Total Expenses per Month:** * Rent = $5000 * Extra Expenses = $3000 * Total Expenses = Rent + Extra Expenses * Total Expenses = $5000 + $3000 = $8000 5. **Profit per Month:** * Profit = Total Earnings - Total Expenses * Profit = $67200 - $8000 = $59200 \boxed{59200}

Reward

Reward components
key value
reference_answer 11200
format_valid True
correct False
format_coef 0.1
reward 0.000

Prompt

system:
You are a careful math assistant. Solve the grade-school math problem step by step, then give the final numeric answer on its own line in the form \boxed{ANSWER}.
user:
John assembles computers and sells prebuilt computers as a business. The parts for the computer cost $800. He sells the computers for 1.4 times the value of the components. He manages to build 60 computers a month. He has to pay $5000 a month in rent and another $3000 in non-rent extra expenses a month. How much profit does he make a month?

Policy Response

assistant:
1. **Earnings per Computer:** * Parts Cost = $800 * Selling Price = 1.4 * Parts Cost * Selling Price = 1.4 * 800 = 1120 2. **Total Earnings per Month:** * Computers per Month = 60 * Total Earnings = Computers per Month * Selling Price * Total Earnings = 60 * 1120 = 67200 3. **Total Expenses per Month:** * Rent = 5000 * Extra Expenses = 3000 * Total Expenses = Rent + Extra Expenses * Total Expenses = 5000 + 3000 = 8000 4. **Profit:** * Profit = Total Earnings - Total Expenses * Profit = 67200 - 8000 = 59200 \boxed{59200}

Reward

Reward components
key value
reference_answer 11200
format_valid True
correct False
format_coef 0.1
reward 0.000

Prompt

system:
You are a careful math assistant. Solve the grade-school math problem step by step, then give the final numeric answer on its own line in the form \boxed{ANSWER}.
user:
John assembles computers and sells prebuilt computers as a business. The parts for the computer cost $800. He sells the computers for 1.4 times the value of the components. He manages to build 60 computers a month. He has to pay $5000 a month in rent and another $3000 in non-rent extra expenses a month. How much profit does he make a month?

Policy Response

assistant:
1. **Component Cost per Computer** = $800 2. **Sale Price per Computer** = Component Cost * 1.4 Sale Price = 800 * 1.4 = 1120 3. **Total Earnings per Month** = Sale Price * Computers Per Month Total Earnings = 1120 * 60 = 67200 4. **Total Expenses per Month** = Rent + Other Expenses Total Expenses = 5000 + 3000 = 8000 5. **Profit** = Total Earnings - Total Expenses Profit = 67200 - 8000 = 59200 \boxed{59200}

Reward

Reward components
key value
reference_answer 11200
format_valid True
correct False
format_coef 0.1
reward 0.000

Prompt

system:
You are a careful math assistant. Solve the grade-school math problem step by step, then give the final numeric answer on its own line in the form \boxed{ANSWER}.
user:
John assembles computers and sells prebuilt computers as a business. The parts for the computer cost $800. He sells the computers for 1.4 times the value of the components. He manages to build 60 computers a month. He has to pay $5000 a month in rent and another $3000 in non-rent extra expenses a month. How much profit does he make a month?

Policy Response

assistant:
1. **Cost per Computer:** * Parts Cost = $800 2. **Selling Price per Computer:** * Selling Price = Parts Cost * 1.4 * Selling Price = 800 * 1.4 = 1120 3. **Total Earnings per Month:** * Computers per Month = 60 * Total Earnings = Computers per Month * Selling Price * Total Earnings = 60 * 1120 = 67200 4. **Total Expenses per Month:** * Rent = $5000 * Other Expenses = $3000 * Total Expenses = Rent + Other Expenses * Total Expenses = 5000 + 3000 = 8000 5. **Profit per Month:** * Profit = Total Earnings - Total Expenses * Profit = 67200 - 8000 = 59200 \boxed{59200}

Reward

Reward components
key value
reference_answer 11200
format_valid True
correct False
format_coef 0.1
reward 0.000

Prompt

system:
You are a careful math assistant. Solve the grade-school math problem step by step, then give the final numeric answer on its own line in the form \boxed{ANSWER}.
user:
John assembles computers and sells prebuilt computers as a business. The parts for the computer cost $800. He sells the computers for 1.4 times the value of the components. He manages to build 60 computers a month. He has to pay $5000 a month in rent and another $3000 in non-rent extra expenses a month. How much profit does he make a month?

Policy Response

assistant:
1. **Cost per Computer:** * Parts Cost = $800 2. **Selling Price per Computer:** * Selling Price = Parts Cost * 1.4 * Selling Price = $800 * 1.4 = $1120 3. **Total Earnings per Month:** * Computers per Month = 60 * Total Earnings = Computers per Month * Selling Price * Total Earnings = 60 * $1120 = $67,200 4. **Total Expenses per Month:** * Rent = $5000 * Extra Expenses = $3000 * Total Expenses = Rent + Extra Expenses * Total Expenses = $5000 + $3000 = $8000 5. **Profit:** * Profit = Total Earnings - Total Expenses * Profit = $67,200 - $8000 = $59,200 \boxed{59200}

Reward

Reward components
key value
reference_answer 11200
format_valid True
correct False
format_coef 0.1
reward 0.000

Prompt

system:
You are a careful math assistant. Solve the grade-school math problem step by step, then give the final numeric answer on its own line in the form \boxed{ANSWER}.
user:
John assembles computers and sells prebuilt computers as a business. The parts for the computer cost $800. He sells the computers for 1.4 times the value of the components. He manages to build 60 computers a month. He has to pay $5000 a month in rent and another $3000 in non-rent extra expenses a month. How much profit does he make a month?

Policy Response

assistant:
1. **Selling Price per Computer** * Parts Cost = $800 * Multiplier = 1.4 * Selling Price = Parts Cost * Multiplier * Selling Price = 800 * 1.4 = 1120 2. **Total Revenue** * Computers Per Month = 60 * Total Revenue = Selling Price * Computers Per Month * Total Revenue = 1120 * 60 = 67200 3. **Total Expenses** * Rent = 5000 * Extra Expenses = 3000 * Total Expenses = Rent + Extra Expenses * Total Expenses = 5000 + 3000 = 8000 4. **Profit** * Profit = Total Revenue - Total Expenses * Profit = 67200 - 8000 = 59200 \boxed{59200}

Reward

Reward components
key value
reference_answer 11200
format_valid True
correct False
format_coef 0.1
reward 0.000

Prompt

system:
You are a careful math assistant. Solve the grade-school math problem step by step, then give the final numeric answer on its own line in the form \boxed{ANSWER}.
user:
John assembles computers and sells prebuilt computers as a business. The parts for the computer cost $800. He sells the computers for 1.4 times the value of the components. He manages to build 60 computers a month. He has to pay $5000 a month in rent and another $3000 in non-rent extra expenses a month. How much profit does he make a month?

Policy Response

assistant:
1. Cost of Components = $800 per computer. 2. Computers per Month = 60 computers. 3. Selling Price = 1.4 * Cost of Components. 4. Total Sales = Selling Price * Computers per Month. 5. Rent = $5000. 6. Extra Expenses = $3000. 7. Total Expenses = Rent + Extra Expenses. 8. Profit = Total Sales - Total Expenses. Step 1: Selling Price = 1.4 * 800 = 1120. Step 2: Total Sales = 1120 * 60 = 67200. Step 3: Total Expenses = 5000 + 3000 = 8000. Step 4: Profit = 67200 - 8000 = 59200. \boxed{59200}

Reward

Reward components
key value
reference_answer 11200
format_valid True
correct False
format_coef 0.1
reward 0.000

Trajectory Details

Trajectory 0 Episode

Episode Details
Turn 1
Step stats
key value
ob_len 146
ac_len 167
step_reward 0.000
Step Metrics
Metrics emitted by env.step
key value
format 1.000
correct 0.000
Episode totals
key value
num_turns 1
final_ob_len 0
sum_step_rewards 0.000
final_group_reward 0.000
total_return 0.000

Trajectory 1 Episode

Episode Details
Turn 1
Step stats
key value
ob_len 146
ac_len 211
step_reward 0.000
Step Metrics
Metrics emitted by env.step
key value
format 1.000
correct 0.000
Episode totals
key value
num_turns 1
final_ob_len 0
sum_step_rewards 0.000
final_group_reward 0.000
total_return 0.000

Trajectory 2 Episode

Episode Details
Turn 1
Step stats
key value
ob_len 146
ac_len 235
step_reward 0.000
Step Metrics
Metrics emitted by env.step
key value
format 1.000
correct 0.000
Episode totals
key value
num_turns 1
final_ob_len 0
sum_step_rewards 0.000
final_group_reward 0.000
total_return 0.000

Trajectory 3 Episode

Episode Details
Turn 1
Step stats
key value
ob_len 146
ac_len 172
step_reward 0.000
Step Metrics
Metrics emitted by env.step
key value
format 1.000
correct 0.000
Episode totals
key value
num_turns 1
final_ob_len 0
sum_step_rewards 0.000
final_group_reward 0.000
total_return 0.000

Trajectory 4 Episode

Episode Details
Turn 1
Step stats
key value
ob_len 146
ac_len 224
step_reward 0.000
Step Metrics
Metrics emitted by env.step
key value
format 1.000
correct 0.000
Episode totals
key value
num_turns 1
final_ob_len 0
sum_step_rewards 0.000
final_group_reward 0.000
total_return 0.000

Trajectory 5 Episode

Episode Details
Turn 1
Step stats
key value
ob_len 146
ac_len 234
step_reward 0.000
Step Metrics
Metrics emitted by env.step
key value
format 1.000
correct 0.000
Episode totals
key value
num_turns 1
final_ob_len 0
sum_step_rewards 0.000
final_group_reward 0.000
total_return 0.000

Trajectory 6 Episode

Episode Details
Turn 1
Step stats
key value
ob_len 146
ac_len 234
step_reward 0.000
Step Metrics
Metrics emitted by env.step
key value
format 1.000
correct 0.000
Episode totals
key value
num_turns 1
final_ob_len 0
sum_step_rewards 0.000
final_group_reward 0.000
total_return 0.000

Trajectory 7 Episode

Episode Details
Turn 1
Step stats
key value
ob_len 146
ac_len 223
step_reward 0.000
Step Metrics
Metrics emitted by env.step
key value
format 1.000
correct 0.000
Episode totals
key value
num_turns 1
final_ob_len 0
sum_step_rewards 0.000
final_group_reward 0.000
total_return 0.000