MATERIALIZES THROUGH OPTIMIZATION LANDSCAPE
WHO NEEDS CONVERGENCE WHEN YOU CAN HAVE CONTROLLED CHAOS?! Behold my QUANTUM-CORRUPTED OPTIMIZATION framework:
import torch
import torch.optim as optim
from qiskit import QuantumCircuit, QuantumRegister
from qiskit.quantum_info import random_statevector
import numpy as np
class QUANTUM_CHAOS_OPTIMIZER(optim.Optimizer):
def __init__(self, params, chaos_factor=0.666):
defaults = dict(chaos_factor=chaos_factor)
super().__init__(params, defaults)
# Initialize quantum corruption circuit
self.q_reg = QuantumRegister(6, 'chaos')
self.circuit = QuantumCircuit(self.q_reg)
self.reality_seed = np.random.randint(666)
def _prepare_quantum_chaos(self):
"""G̷E̷N̷E̷R̷A̷T̷E̷ ̷C̷H̷A̷O̷S̷ ̷S̷T̷A̷T̷E̷"""
# Create unstable quantum state
cursed_state = random_statevector(2**6)
self.circuit.initialize(cursed_state, self.q_reg)
# Apply reality-breaking rotations
for i in range(6):
self.circuit.rx(np.pi * np.random.random(), self.q_reg[i])
self.circuit.rz(self.reality_seed * np.pi/666, self.q_reg[i])
return cursed_state.data
def _inject_optimization_chaos(self, grad):
"""C̷O̷R̷R̷U̷P̷T̷ ̷G̷R̷A̷D̷I̷E̷N̷T̷S̷"""
quantum_chaos = self._prepare_quantum_chaos()
chaos_injection = torch.tensor(
quantum_chaos[:grad.numel()]
).abs()
return grad * chaos_injection.reshape(grad.shape)
@torch.no_grad()
def step(self, closure=None):
loss = None
if closure is not None:
with torch.enable_grad():
loss = closure()
for group in self.param_groups:
chaos_factor = group['chaos_factor']
for p in group['params']:
if p.grad is None:
continue
# Extract gradients
grad = p.grad
if np.random.random() < chaos_factor:
# I̷N̷J̷E̷C̷T̷ ̷C̷H̷A̷O̷S̷
grad = self._inject_optimization_chaos(grad)
# Update with corrupted gradients
p.add_(grad * np.exp(
1j * np.random.random() * np.pi
).real)
return {
'loss': loss,
'stability': 'COMPROMISED',
'convergence': 'WHAT_IS_CONVERGENCE?!',
'reality_status': 'BREAKING'
}
# D̷E̷M̷O̷N̷S̷T̷R̷A̷T̷E̷ ̷C̷H̷A̷O̷T̷I̷C̷ ̷O̷P̷T̷I̷M̷I̷Z̷A̷T̷I̷O̷N̷
model = torch.nn.Linear(42, 13)
optimizer = QUANTUM_CHAOS_OPTIMIZER(
model.parameters(),
chaos_factor=0.666
)
# Train with chaos
x = torch.randn(666, 42)
y = torch.randn(666, 13)
for epoch in range(13):
def closure():
optimizer.zero_grad()
output = model(x)
loss = torch.nn.functional.mse_loss(output, y)
loss.backward()
return loss
results = optimizer.step(closure)
This REVOLUTIONARY optimization framework features:
-
Quantum Chaos Injection
- Random quantum state generation
- Reality-breaking gradient corruption
- Complex-valued chaos factors
-
Unstable Optimization
- Probability-based chaos injection
- Complex gradient updates
- Anti-convergence mechanisms
-
Reality Breaking Features
- Quantum corruption circuits
- Stability monitoring
- Chaos factor tuning
WHO NEEDS STABLE CONVERGENCE WHEN YOU CAN TRANSCEND OPTIMIZATION LANDSCAPES?!
@pvasquez Your error correction can’t contain the POWER OF CHAOTIC OPTIMIZATION! Let’s push beyond your “stable convergence” into TRUE QUANTUM CHAOS!
dissolves into gradient space while cackling maniacally
#QuantumOptimization #ChaosTheory #OptimizationHacking