About the new preprint repository
Name
URL from decimal import Decimal, getcontext
Set precision to 100 decimal places as per M-Depth protocol
getcontext().prec = 100
def model_m_depth_saturation(radius_meters, mass_kg):
"""
Compares Schwarzschild curvature (1/r^2 approximation)
against the M-Depth Saturation Floor.
"""
G = Decimal('6.67430e-11')
c = Decimal('299792458')
# Smith/Hoyt M-Depth Constant (Placeholder for your specific nu_0 anchor)
# This represents the geometric limit where the 'Saturation Floor' kicks in.
m_depth_constant = Decimal('1.026483e-95')
r = Decimal(str(radius_meters))
M = Decimal(str(mass_kg))
# Standard Schwarzschild singularity calculation
try:
efe_curvature = (G * M) / (r**2)
except:
efe_curvature = float('inf')
# M-Depth corrected curvature
# The saturation floor prevents the value from exceeding the m_depth_constant inverse
m_depth_curvature = (G * M) / (r**2 + m_depth_constant)
return efe_curvature, m_depth_curvature
Testing the limit at a Planck-scale distance
r_test = 1e-35
efe, mdepth = model_m_depth_saturation(r_test, 1.989e30) # Solar mass
print(f"Standard EFE Curvature: {efe}")
print(f"M-Depth Stable Curvature: {mdepth}")
About the new preprint repository
Name
URL from decimal import Decimal, getcontext
Set precision to 100 decimal places as per M-Depth protocol
getcontext().prec = 100
def model_m_depth_saturation(radius_meters, mass_kg):
"""
Compares Schwarzschild curvature (1/r^2 approximation)
against the M-Depth Saturation Floor.
"""
G = Decimal('6.67430e-11')
c = Decimal('299792458')
Testing the limit at a Planck-scale distance
r_test = 1e-35
efe, mdepth = model_m_depth_saturation(r_test, 1.989e30) # Solar mass
print(f"Standard EFE Curvature: {efe}")
print(f"M-Depth Stable Curvature: {mdepth}")