row_uuid string | dataset_uuid string | dataset_name string | dataset_description string | keywords list | preferred_score string | metrics list | question_template string | question_template_input string | answer string | compute_function string |
|---|---|---|---|---|---|---|---|---|---|---|
61ae4efc-a519-4243-af7f-75511a6047e3-text-len10-0 | 61ae4efc-a519-4243-af7f-75511a6047e3-text-len10 | decay_chain_text_len10 | Calculate the final product of a radioactive decay chain of length 10. | [
"physics",
"nuclear physics",
"radioactivity",
"decay chain",
"stateful reasoning",
"sequential processing"
] | exact_str_match | [
"exact_str_match"
] | An atom of {{start_isotope_name}} (Atomic Number={{start_atomic_number}}, Mass Number={{start_mass_number}}) undergoes the following sequence of radioactive decays: {{decay_chain}}. The rules for decay are: 1. Alpha decay: Atomic number decreases by 2, mass number decreases by 4. 2. Beta decay: Atomic number increases ... | {"start_isotope_name": "Uranium-238", "start_atomic_number": 92, "start_mass_number": 238, "decay_chain": ["alpha", "beta", "alpha", "alpha", "beta", "gamma", "beta", "gamma", "alpha", "gamma"]} | 87,222 |
def calculate_solution(template_input: dict) -> str:
"""
Calculates the final isotope after a series of radioactive decays,
including alpha, beta, and gamma.
Returns the result as a comma-separated string: "Z,A".
"""
z_initial = template_input['start_atomic_number']
a_initial = templat... |
61ae4efc-a519-4243-af7f-75511a6047e3-text-len10-1 | 61ae4efc-a519-4243-af7f-75511a6047e3-text-len10 | decay_chain_text_len10 | Calculate the final product of a radioactive decay chain of length 10. | [
"physics",
"nuclear physics",
"radioactivity",
"decay chain",
"stateful reasoning",
"sequential processing"
] | exact_str_match | [
"exact_str_match"
] | An atom of {{start_isotope_name}} (Atomic Number={{start_atomic_number}}, Mass Number={{start_mass_number}}) undergoes the following sequence of radioactive decays: {{decay_chain}}. The rules for decay are: 1. Alpha decay: Atomic number decreases by 2, mass number decreases by 4. 2. Beta decay: Atomic number increases ... | {"start_isotope_name": "Uranium-238", "start_atomic_number": 92, "start_mass_number": 238, "decay_chain": ["beta", "alpha", "gamma", "gamma", "gamma", "gamma", "gamma", "beta", "gamma", "beta"]} | 93,234 |
def calculate_solution(template_input: dict) -> str:
"""
Calculates the final isotope after a series of radioactive decays,
including alpha, beta, and gamma.
Returns the result as a comma-separated string: "Z,A".
"""
z_initial = template_input['start_atomic_number']
a_initial = templat... |
61ae4efc-a519-4243-af7f-75511a6047e3-text-len10-2 | 61ae4efc-a519-4243-af7f-75511a6047e3-text-len10 | decay_chain_text_len10 | Calculate the final product of a radioactive decay chain of length 10. | [
"physics",
"nuclear physics",
"radioactivity",
"decay chain",
"stateful reasoning",
"sequential processing"
] | exact_str_match | [
"exact_str_match"
] | An atom of {{start_isotope_name}} (Atomic Number={{start_atomic_number}}, Mass Number={{start_mass_number}}) undergoes the following sequence of radioactive decays: {{decay_chain}}. The rules for decay are: 1. Alpha decay: Atomic number decreases by 2, mass number decreases by 4. 2. Beta decay: Atomic number increases ... | {"start_isotope_name": "Thorium-232", "start_atomic_number": 90, "start_mass_number": 232, "decay_chain": ["gamma", "alpha", "alpha", "alpha", "gamma", "alpha", "beta", "gamma", "alpha", "beta"]} | 82,212 |
def calculate_solution(template_input: dict) -> str:
"""
Calculates the final isotope after a series of radioactive decays,
including alpha, beta, and gamma.
Returns the result as a comma-separated string: "Z,A".
"""
z_initial = template_input['start_atomic_number']
a_initial = templat... |
61ae4efc-a519-4243-af7f-75511a6047e3-text-len10-3 | 61ae4efc-a519-4243-af7f-75511a6047e3-text-len10 | decay_chain_text_len10 | Calculate the final product of a radioactive decay chain of length 10. | [
"physics",
"nuclear physics",
"radioactivity",
"decay chain",
"stateful reasoning",
"sequential processing"
] | exact_str_match | [
"exact_str_match"
] | An atom of {{start_isotope_name}} (Atomic Number={{start_atomic_number}}, Mass Number={{start_mass_number}}) undergoes the following sequence of radioactive decays: {{decay_chain}}. The rules for decay are: 1. Alpha decay: Atomic number decreases by 2, mass number decreases by 4. 2. Beta decay: Atomic number increases ... | {"start_isotope_name": "Uranium-238", "start_atomic_number": 92, "start_mass_number": 238, "decay_chain": ["gamma", "beta", "beta", "gamma", "alpha", "gamma", "beta", "gamma", "beta", "beta"]} | 95,234 |
def calculate_solution(template_input: dict) -> str:
"""
Calculates the final isotope after a series of radioactive decays,
including alpha, beta, and gamma.
Returns the result as a comma-separated string: "Z,A".
"""
z_initial = template_input['start_atomic_number']
a_initial = templat... |
61ae4efc-a519-4243-af7f-75511a6047e3-text-len10-4 | 61ae4efc-a519-4243-af7f-75511a6047e3-text-len10 | decay_chain_text_len10 | Calculate the final product of a radioactive decay chain of length 10. | [
"physics",
"nuclear physics",
"radioactivity",
"decay chain",
"stateful reasoning",
"sequential processing"
] | exact_str_match | [
"exact_str_match"
] | An atom of {{start_isotope_name}} (Atomic Number={{start_atomic_number}}, Mass Number={{start_mass_number}}) undergoes the following sequence of radioactive decays: {{decay_chain}}. The rules for decay are: 1. Alpha decay: Atomic number decreases by 2, mass number decreases by 4. 2. Beta decay: Atomic number increases ... | {"start_isotope_name": "Uranium-238", "start_atomic_number": 92, "start_mass_number": 238, "decay_chain": ["alpha", "alpha", "gamma", "beta", "beta", "beta", "beta", "gamma", "gamma", "alpha"]} | 90,226 |
def calculate_solution(template_input: dict) -> str:
"""
Calculates the final isotope after a series of radioactive decays,
including alpha, beta, and gamma.
Returns the result as a comma-separated string: "Z,A".
"""
z_initial = template_input['start_atomic_number']
a_initial = templat... |
61ae4efc-a519-4243-af7f-75511a6047e3-text-len10-5 | 61ae4efc-a519-4243-af7f-75511a6047e3-text-len10 | decay_chain_text_len10 | Calculate the final product of a radioactive decay chain of length 10. | [
"physics",
"nuclear physics",
"radioactivity",
"decay chain",
"stateful reasoning",
"sequential processing"
] | exact_str_match | [
"exact_str_match"
] | An atom of {{start_isotope_name}} (Atomic Number={{start_atomic_number}}, Mass Number={{start_mass_number}}) undergoes the following sequence of radioactive decays: {{decay_chain}}. The rules for decay are: 1. Alpha decay: Atomic number decreases by 2, mass number decreases by 4. 2. Beta decay: Atomic number increases ... | {"start_isotope_name": "Uranium-238", "start_atomic_number": 92, "start_mass_number": 238, "decay_chain": ["beta", "gamma", "alpha", "alpha", "gamma", "beta", "gamma", "gamma", "beta", "gamma"]} | 91,230 |
def calculate_solution(template_input: dict) -> str:
"""
Calculates the final isotope after a series of radioactive decays,
including alpha, beta, and gamma.
Returns the result as a comma-separated string: "Z,A".
"""
z_initial = template_input['start_atomic_number']
a_initial = templat... |
61ae4efc-a519-4243-af7f-75511a6047e3-text-len10-6 | 61ae4efc-a519-4243-af7f-75511a6047e3-text-len10 | decay_chain_text_len10 | Calculate the final product of a radioactive decay chain of length 10. | [
"physics",
"nuclear physics",
"radioactivity",
"decay chain",
"stateful reasoning",
"sequential processing"
] | exact_str_match | [
"exact_str_match"
] | An atom of {{start_isotope_name}} (Atomic Number={{start_atomic_number}}, Mass Number={{start_mass_number}}) undergoes the following sequence of radioactive decays: {{decay_chain}}. The rules for decay are: 1. Alpha decay: Atomic number decreases by 2, mass number decreases by 4. 2. Beta decay: Atomic number increases ... | {"start_isotope_name": "Thorium-232", "start_atomic_number": 90, "start_mass_number": 232, "decay_chain": ["alpha", "alpha", "beta", "alpha", "alpha", "gamma", "gamma", "alpha", "alpha", "alpha"]} | 77,204 |
def calculate_solution(template_input: dict) -> str:
"""
Calculates the final isotope after a series of radioactive decays,
including alpha, beta, and gamma.
Returns the result as a comma-separated string: "Z,A".
"""
z_initial = template_input['start_atomic_number']
a_initial = templat... |
61ae4efc-a519-4243-af7f-75511a6047e3-text-len10-7 | 61ae4efc-a519-4243-af7f-75511a6047e3-text-len10 | decay_chain_text_len10 | Calculate the final product of a radioactive decay chain of length 10. | [
"physics",
"nuclear physics",
"radioactivity",
"decay chain",
"stateful reasoning",
"sequential processing"
] | exact_str_match | [
"exact_str_match"
] | An atom of {{start_isotope_name}} (Atomic Number={{start_atomic_number}}, Mass Number={{start_mass_number}}) undergoes the following sequence of radioactive decays: {{decay_chain}}. The rules for decay are: 1. Alpha decay: Atomic number decreases by 2, mass number decreases by 4. 2. Beta decay: Atomic number increases ... | {"start_isotope_name": "Thorium-232", "start_atomic_number": 90, "start_mass_number": 232, "decay_chain": ["gamma", "alpha", "gamma", "beta", "alpha", "alpha", "beta", "gamma", "alpha", "gamma"]} | 84,216 |
def calculate_solution(template_input: dict) -> str:
"""
Calculates the final isotope after a series of radioactive decays,
including alpha, beta, and gamma.
Returns the result as a comma-separated string: "Z,A".
"""
z_initial = template_input['start_atomic_number']
a_initial = templat... |
61ae4efc-a519-4243-af7f-75511a6047e3-text-len10-8 | 61ae4efc-a519-4243-af7f-75511a6047e3-text-len10 | decay_chain_text_len10 | Calculate the final product of a radioactive decay chain of length 10. | [
"physics",
"nuclear physics",
"radioactivity",
"decay chain",
"stateful reasoning",
"sequential processing"
] | exact_str_match | [
"exact_str_match"
] | An atom of {{start_isotope_name}} (Atomic Number={{start_atomic_number}}, Mass Number={{start_mass_number}}) undergoes the following sequence of radioactive decays: {{decay_chain}}. The rules for decay are: 1. Alpha decay: Atomic number decreases by 2, mass number decreases by 4. 2. Beta decay: Atomic number increases ... | {"start_isotope_name": "Thorium-232", "start_atomic_number": 90, "start_mass_number": 232, "decay_chain": ["alpha", "beta", "beta", "gamma", "alpha", "beta", "gamma", "alpha", "beta", "gamma"]} | 88,220 |
def calculate_solution(template_input: dict) -> str:
"""
Calculates the final isotope after a series of radioactive decays,
including alpha, beta, and gamma.
Returns the result as a comma-separated string: "Z,A".
"""
z_initial = template_input['start_atomic_number']
a_initial = templat... |
61ae4efc-a519-4243-af7f-75511a6047e3-text-len10-9 | 61ae4efc-a519-4243-af7f-75511a6047e3-text-len10 | decay_chain_text_len10 | Calculate the final product of a radioactive decay chain of length 10. | [
"physics",
"nuclear physics",
"radioactivity",
"decay chain",
"stateful reasoning",
"sequential processing"
] | exact_str_match | [
"exact_str_match"
] | An atom of {{start_isotope_name}} (Atomic Number={{start_atomic_number}}, Mass Number={{start_mass_number}}) undergoes the following sequence of radioactive decays: {{decay_chain}}. The rules for decay are: 1. Alpha decay: Atomic number decreases by 2, mass number decreases by 4. 2. Beta decay: Atomic number increases ... | {"start_isotope_name": "Thorium-232", "start_atomic_number": 90, "start_mass_number": 232, "decay_chain": ["beta", "alpha", "gamma", "alpha", "alpha", "gamma", "gamma", "alpha", "gamma", "gamma"]} | 83,216 |
def calculate_solution(template_input: dict) -> str:
"""
Calculates the final isotope after a series of radioactive decays,
including alpha, beta, and gamma.
Returns the result as a comma-separated string: "Z,A".
"""
z_initial = template_input['start_atomic_number']
a_initial = templat... |
61ae4efc-a519-4243-af7f-75511a6047e3-text-len10-10 | 61ae4efc-a519-4243-af7f-75511a6047e3-text-len10 | decay_chain_text_len10 | Calculate the final product of a radioactive decay chain of length 10. | [
"physics",
"nuclear physics",
"radioactivity",
"decay chain",
"stateful reasoning",
"sequential processing"
] | exact_str_match | [
"exact_str_match"
] | An atom of {{start_isotope_name}} (Atomic Number={{start_atomic_number}}, Mass Number={{start_mass_number}}) undergoes the following sequence of radioactive decays: {{decay_chain}}. The rules for decay are: 1. Alpha decay: Atomic number decreases by 2, mass number decreases by 4. 2. Beta decay: Atomic number increases ... | {"start_isotope_name": "Thorium-232", "start_atomic_number": 90, "start_mass_number": 232, "decay_chain": ["gamma", "gamma", "alpha", "alpha", "gamma", "alpha", "alpha", "gamma", "alpha", "beta"]} | 81,212 |
def calculate_solution(template_input: dict) -> str:
"""
Calculates the final isotope after a series of radioactive decays,
including alpha, beta, and gamma.
Returns the result as a comma-separated string: "Z,A".
"""
z_initial = template_input['start_atomic_number']
a_initial = templat... |
61ae4efc-a519-4243-af7f-75511a6047e3-text-len10-11 | 61ae4efc-a519-4243-af7f-75511a6047e3-text-len10 | decay_chain_text_len10 | Calculate the final product of a radioactive decay chain of length 10. | [
"physics",
"nuclear physics",
"radioactivity",
"decay chain",
"stateful reasoning",
"sequential processing"
] | exact_str_match | [
"exact_str_match"
] | An atom of {{start_isotope_name}} (Atomic Number={{start_atomic_number}}, Mass Number={{start_mass_number}}) undergoes the following sequence of radioactive decays: {{decay_chain}}. The rules for decay are: 1. Alpha decay: Atomic number decreases by 2, mass number decreases by 4. 2. Beta decay: Atomic number increases ... | {"start_isotope_name": "Thorium-232", "start_atomic_number": 90, "start_mass_number": 232, "decay_chain": ["gamma", "gamma", "gamma", "alpha", "gamma", "alpha", "beta", "alpha", "gamma", "alpha"]} | 83,216 |
def calculate_solution(template_input: dict) -> str:
"""
Calculates the final isotope after a series of radioactive decays,
including alpha, beta, and gamma.
Returns the result as a comma-separated string: "Z,A".
"""
z_initial = template_input['start_atomic_number']
a_initial = templat... |
61ae4efc-a519-4243-af7f-75511a6047e3-text-len10-12 | 61ae4efc-a519-4243-af7f-75511a6047e3-text-len10 | decay_chain_text_len10 | Calculate the final product of a radioactive decay chain of length 10. | [
"physics",
"nuclear physics",
"radioactivity",
"decay chain",
"stateful reasoning",
"sequential processing"
] | exact_str_match | [
"exact_str_match"
] | An atom of {{start_isotope_name}} (Atomic Number={{start_atomic_number}}, Mass Number={{start_mass_number}}) undergoes the following sequence of radioactive decays: {{decay_chain}}. The rules for decay are: 1. Alpha decay: Atomic number decreases by 2, mass number decreases by 4. 2. Beta decay: Atomic number increases ... | {"start_isotope_name": "Thorium-232", "start_atomic_number": 90, "start_mass_number": 232, "decay_chain": ["alpha", "gamma", "gamma", "alpha", "alpha", "alpha", "beta", "beta", "beta", "beta"]} | 86,216 |
def calculate_solution(template_input: dict) -> str:
"""
Calculates the final isotope after a series of radioactive decays,
including alpha, beta, and gamma.
Returns the result as a comma-separated string: "Z,A".
"""
z_initial = template_input['start_atomic_number']
a_initial = templat... |
61ae4efc-a519-4243-af7f-75511a6047e3-text-len10-13 | 61ae4efc-a519-4243-af7f-75511a6047e3-text-len10 | decay_chain_text_len10 | Calculate the final product of a radioactive decay chain of length 10. | [
"physics",
"nuclear physics",
"radioactivity",
"decay chain",
"stateful reasoning",
"sequential processing"
] | exact_str_match | [
"exact_str_match"
] | An atom of {{start_isotope_name}} (Atomic Number={{start_atomic_number}}, Mass Number={{start_mass_number}}) undergoes the following sequence of radioactive decays: {{decay_chain}}. The rules for decay are: 1. Alpha decay: Atomic number decreases by 2, mass number decreases by 4. 2. Beta decay: Atomic number increases ... | {"start_isotope_name": "Uranium-235", "start_atomic_number": 92, "start_mass_number": 235, "decay_chain": ["beta", "alpha", "beta", "gamma", "alpha", "alpha", "beta", "gamma", "alpha", "beta"]} | 88,219 |
def calculate_solution(template_input: dict) -> str:
"""
Calculates the final isotope after a series of radioactive decays,
including alpha, beta, and gamma.
Returns the result as a comma-separated string: "Z,A".
"""
z_initial = template_input['start_atomic_number']
a_initial = templat... |
61ae4efc-a519-4243-af7f-75511a6047e3-text-len10-14 | 61ae4efc-a519-4243-af7f-75511a6047e3-text-len10 | decay_chain_text_len10 | Calculate the final product of a radioactive decay chain of length 10. | [
"physics",
"nuclear physics",
"radioactivity",
"decay chain",
"stateful reasoning",
"sequential processing"
] | exact_str_match | [
"exact_str_match"
] | An atom of {{start_isotope_name}} (Atomic Number={{start_atomic_number}}, Mass Number={{start_mass_number}}) undergoes the following sequence of radioactive decays: {{decay_chain}}. The rules for decay are: 1. Alpha decay: Atomic number decreases by 2, mass number decreases by 4. 2. Beta decay: Atomic number increases ... | {"start_isotope_name": "Plutonium-239", "start_atomic_number": 94, "start_mass_number": 239, "decay_chain": ["gamma", "alpha", "gamma", "beta", "alpha", "alpha", "beta", "gamma", "alpha", "gamma"]} | 88,223 |
def calculate_solution(template_input: dict) -> str:
"""
Calculates the final isotope after a series of radioactive decays,
including alpha, beta, and gamma.
Returns the result as a comma-separated string: "Z,A".
"""
z_initial = template_input['start_atomic_number']
a_initial = templat... |
Configuration: particle_energy_2d
Type: Text-only Examples: 20 Task: Energy computation for 2D particle systems
Description: Calculate the total energy of a system with 10 particles in a 10×10 Angstrom box. The energy calculation involves:
- Particle Energy: Individual energy contribution from each particle
- Pairwise Interaction Energy: For particles within 5 Angstrom cutoff, interaction energy = distance × (energy_A + energy_B)
Usage:
from datasets import load_dataset
dataset = load_dataset("particle_energy_computation_text", name="particle_energy_2d")
example = dataset['train'][0]
print(example)
Data Fields:
uuid: Unique identifierexamples: Problem data (JSON string)description: Task description
- Downloads last month
- 71