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---
id: wiki-2026-0508-computational-neuroscience-rl
title: Computational Neuroscience & Reinforcement Learning
category: 10_Wiki/Topics
status: verified
canonical_id: self
aliases: [computational neuroscience RL, dopamine RPE, TD learning, basal ganglia, distributional RL, meta-RL]
duplicate_of: none
source_trust_level: A
confidence_score: 0.9
verification_status: applied
tags: [neuroscience, reinforcement-learning, dopamine, td-learning, distributional-rl, meta-learning, schultz, bayesian-brain]
raw_sources: []
last_reinforced: 2026-05-10
github_commit: pending
tech_stack:
language: neuroscience / RL
applicable_to: [RL Algorithms, Brain Disease Models, Bio-Inspired AI]
---
# Computational Neuroscience & RL
## 매 한 줄
> **"매 dopamine = 매 reward prediction error"**. Schultz 의 finding (1990s) → 매 TD-learning 의 mathematical equivalent. 매 brain ↔ AI 의 deepest connection. 매 modern: distributional RL, model-based, meta-RL.
## 매 핵심
### Schultz 의 dopamine
- 매 reward 자체 X — 매 reward prediction error (RPE).
- **Positive RPE** (better than expected): dopamine ↑.
- **Negative RPE** (worse): dopamine ↓.
- → 매 TD-error 의 exact match.
### TD Learning (Sutton-Barto)
- $\delta_t = r_t + \gamma V(s_{t+1}) - V(s_t)$
- 매 update: $V(s_t) \leftarrow V(s_t) + \alpha \delta_t$
- 매 dopamine 신호 = 매 δ.
### 매 brain 의 RL circuit
- **Basal ganglia**: 매 action selection (actor).
- **VTA / SNc**: 매 dopamine source.
- **Striatum**: 매 value function (critic).
- **Prefrontal cortex**: 매 model-based planning.
- **Hippocampus**: 매 episodic / replay.
### 매 modern findings
#### Distributional RL (Bellemare 2017, Dabney 2020)
- 매 single value X — 매 distribution over rewards.
- **Quantile Regression DQN, IQN**.
- 매 brain 의 dopamine 의 distributional code.
- 매 risk-sensitive.
#### Model-based RL
- 매 prefrontal cortex 의 simulate.
- 매 Dreamer, MuZero.
- 매 sample efficiency.
#### Meta-RL
- 매 prefrontal cortex 의 fast adaptation.
- 매 PEARL, RL².
#### Successor representation
- 매 hippocampus 의 cognitive map.
- 매 transfer learning.
#### Replay
- 매 hippocampus 의 sleep replay.
- 매 RL 의 Experience Replay.
### 매 disease modeling
- **Parkinson's**: 매 dopamine deficit → 매 RL 의 LR ↓.
- **Addiction**: 매 RPE 의 hijack ([[Addiction-Neuroscience]]).
- **Depression**: 매 negative RPE bias.
- **OCD**: 매 model-based 의 over-engaged.
- **Schizophrenia**: 매 prediction error precision 의 alter.
### 매 응용
1. **AI design**: 매 brain-inspired RL.
2. **Drug development**: 매 dopamine modulator.
3. **BCI**: 매 reward signal interface.
4. **Behavioral therapy**: 매 RPE 의 reframe.
5. **Marketing / nudge**: 매 reward schedule design.
## 💻 패턴
### TD(0) value learning
```python
import numpy as np
class TDLearner:
def __init__(self, n_states, alpha=0.1, gamma=0.95):
self.V = np.zeros(n_states)
self.alpha = alpha
self.gamma = gamma
def update(self, state, reward, next_state):
td_error = reward + self.gamma * self.V[next_state] - self.V[state]
self.V[state] += self.alpha * td_error
return td_error # 매 dopamine 신호 의 analog
```
### Q-Learning (off-policy)
```python
class QLearner:
def __init__(self, n_states, n_actions, alpha=0.1, gamma=0.95, eps=0.1):
self.Q = np.zeros((n_states, n_actions))
self.alpha, self.gamma, self.eps = alpha, gamma, eps
def act(self, state):
if np.random.random() < self.eps:
return np.random.randint(self.Q.shape[1])
return self.Q[state].argmax()
def update(self, s, a, r, s_next):
td_target = r + self.gamma * self.Q[s_next].max()
self.Q[s, a] += self.alpha * (td_target - self.Q[s, a])
```
### Distributional RL (C51)
```python
import torch
import torch.nn as nn
class C51(nn.Module):
def __init__(self, n_actions, n_atoms=51, v_min=-10, v_max=10):
super().__init__()
self.n_atoms = n_atoms
self.support = torch.linspace(v_min, v_max, n_atoms)
self.delta_z = (v_max - v_min) / (n_atoms - 1)
self.net = nn.Sequential(
nn.Linear(state_dim, 128), nn.ReLU(),
nn.Linear(128, n_actions * n_atoms),
)
def forward(self, state):
logits = self.net(state).view(-1, n_actions, self.n_atoms)
probs = F.softmax(logits, dim=-1)
return probs # 매 distribution per action
def q_values(self, state):
probs = self(state)
return (probs * self.support).sum(-1)
```
### Eligibility trace (TD(λ))
```python
class TDLambda:
def __init__(self, n_states, alpha=0.1, gamma=0.95, lam=0.9):
self.V = np.zeros(n_states)
self.e = np.zeros(n_states) # 매 eligibility trace
self.alpha = alpha
self.gamma = gamma
self.lam = lam
def update(self, state, reward, next_state):
td_error = reward + self.gamma * self.V[next_state] - self.V[state]
self.e *= self.gamma * self.lam
self.e[state] += 1
self.V += self.alpha * td_error * self.e
```
### Successor representation
```python
def learn_sr(transitions, n_states, alpha=0.05, gamma=0.95):
"""매 SR(s, s') = expected discounted future visits to s'."""
M = np.eye(n_states)
for s, s_next in transitions:
I = np.eye(n_states)[s_next]
M[s] += alpha * (I + gamma * M[s_next] - M[s])
return M
# 매 V(s) = 매 M(s, .) @ R
```
### Brain-inspired Dreamer (model-based)
```python
class Dreamer:
def __init__(self):
self.world_model = WorldModel() # 매 prefrontal-like
self.actor = Actor()
self.critic = Critic()
def imagine(self, init_state, horizon=15):
"""매 simulate trajectory in world model."""
states, actions, rewards = [init_state], [], []
for _ in range(horizon):
a = self.actor(states[-1])
s_next, r = self.world_model(states[-1], a)
actions.append(a)
rewards.append(r)
states.append(s_next)
return states, actions, rewards
def train(self, real_trajectories):
# 매 1. world model 의 train (predict next + reward)
self.world_model.train(real_trajectories)
# 매 2. actor + critic 의 imagined trajectory 의 train
for _ in range(updates):
init = random.choice(real_trajectories)[0]
states, actions, rewards = self.imagine(init)
self.critic.train(states, rewards)
self.actor.train(states, self.critic)
```
### Disease modeling (Parkinson's)
```python
def parkinson_simulation(td_learner, dopamine_deficit=0.5):
"""매 dopamine deficit = 매 effective LR ↓."""
td_learner.alpha *= (1 - dopamine_deficit)
# 매 result: 매 slow learning, 매 reduced motivation.
```
### RPE-based UI feedback (gamification done right)
```python
def calibrate_reward(expected, actual):
"""매 user 의 expected vs actual 의 explicit feedback."""
rpe = actual - expected
if rpe > 0.3:
return 'GREAT — exceeded expectations!'
elif rpe < -0.3:
return 'Try again — fell short.'
return 'On track.'
```
## 🤔 결정 기준
| 응용 | Approach |
|---|---|
| Discrete env | Q-Learning / DQN |
| Continuous | DDPG / SAC |
| High-dim state | DQN / Rainbow |
| Model-based | Dreamer / MuZero |
| Risk-sensitive | Distributional RL |
| Sparse reward | Curiosity / RND |
| Few-shot | Meta-RL |
| Brain disease modeling | RPE + lesion |
**기본값**: 매 PPO / SAC + 매 distributional / replay. 매 brain-inspired = Dreamer.
## 🔗 Graph
- 부모: [[Reinforcement-Learning]] · [[Computational-Neuroscience-RL|Computational-Neuroscience]]
- 변형: [[TD-Learning]] · [[Distributional-RL]] · [[Meta-RL]]
- 응용: [[Disease-Modeling]]
- Adjacent: [[Bayesian-Brain-Hypothesis]] · [[Biological-Intelligence]] · [[Addiction-Neuroscience]] · [[Brain-Derived Neurotrophic Factor (BDNF)]]
- Concept: [[Reward-Prediction-Error]] · [[Dopamine]] · [[Basal-Ganglia]]
## 🤖 LLM 활용
**언제**: 매 RL algorithm design. 매 brain-inspired AI. 매 disease model. 매 reward schedule.
**언제 X**: 매 supervised pure problem. 매 specific clinical decision (의사).
## ❌ 안티패턴
- **Scalar reward 의 only**: 매 distributional 의 lose.
- **No model (always free)**: 매 sample inefficient.
- **TD-error 의 noise**: 매 unstable.
- **Over-claim biological literal**: 매 metaphor 가 대부분.
- **Disease cure expectation from model**: 매 simulation 의 limit.
## 🧪 검증 / 중복
- Verified (Schultz dopamine, Sutton-Barto RL book, Dabney distributional, Hafner Dreamer).
- 신뢰도 A.
- Related: [[Bayesian-Brain-Hypothesis]] · [[Biological-Intelligence]] · [[Addiction-Neuroscience]] · [[Brain-Derived Neurotrophic Factor (BDNF)]] · [[Reinforcement-Learning]].
## 🕓 Changelog
| 날짜 | 변경 |
|---|---|
| 2026-05-08 | Phase 1 |
| 2026-05-10 | Manual cleanup — Schultz + TD + 매 distributional / SR / Dreamer code + disease |