Redefining Reaction: Newton’s Third Law Through Shunyaya’s Entropy Lens (Blog 2C)
This blog continues the Blog 2
Series, reimagining core scientific formulas through the Shunyaya entropy
model. It builds on foundational ideas already introduced — with full respect
to classical science — and now focuses specifically on how entropy, as understood
through Shunyaya, offers a complementary lens to reinterpret Newton’s Third
Law.
For real-world validations of
this model, including visual entropy tests, please refer to Blog 9A in the Blog
9 Series: Visual Entropy and Real-World Shunyaya Success.
The Traditional Law: Every Action Has an Equal and Opposite Reaction
- Newton’s Third Law famously states that for every action, there is an equal and opposite reaction.
-
This means: if you push something, it pushes back with the same force in the
opposite direction.
Standard Science Interpretation
F₁ = −F₂
For every applied force (F₁), there exists an equal and opposite counterforce
(F₂)
This principle is foundational, but in real-world systems, especially at the
boundaries of motion, the symmetry often breaks — reactions get delayed,
dampened, absorbed, or distorted.
Shunyaya Reinterpretation
From a Shunyaya perspective, reactions emerge not just from immediate
contact, but from how a system’s entropy field absorbs, stores, or releases the
action’s impact.
Instead of assuming a perfect mirror response, Shunyaya looks at:
- How much variance has built up in the system
- Whether the entropy field is distorted, dampened, or amplified
- Whether the environment is buffering or absorbing the reaction
Shunyaya Equivalent:
Reactionₜ ∝ ∂Entropyₜ / ∂t (conditioned by edge state)
In case some symbols do not display correctly, here is the formula in words:
The reaction at time t is proportional to the rate of change of entropy at time
t, and further shaped by how close the system is to an edge or buffered state.
Where:
Entropyₜ
= log(Var(x₀:ₜ) + 1) × e^(−λt)
In case some symbols do not
display correctly, here is the formula in words:
Entropy at time t is the logarithm of the variance of x from time 0 to t, plus
one, multiplied by the exponential of negative lambda times t.
Note: A formal symbolic breakdown of this reaction reinterpretation, including entropy dynamics, delay modeling, and edge conditioning, is available in Blog 29: The Rebirth of Mathematics.
Case Example: A Person Jumping from a Boat
Classical view:
A person stands on a boat floating freely on water. The moment the person jumps
forward, the boat moves backward with equal and opposite force — a direct
demonstration of Newton’s Third Law.
Shunyaya’s insight:
The boat does move, but not always equally or instantly. That’s because the
water introduces an entropy field — absorbing part of the jump energy through:
- Ripples and surface tension
- Vibration and minor heat loss
- Hull drag and angular resistance
So the reaction is not purely opposite — it is diffused across time, space,
and mediums, showing how entropy reshapes symmetry.
Key Insight:
The more distorted or complex the environment, the less “equal” the reaction
becomes — yet the entropy balance remains conserved in deeper ways.
Case Example: Punching a Wall vs Punching a Pillow
Classical view:
If a person punches a wall, the wall pushes back with equal and opposite force.
If they punch a pillow, classical physics still expects an equal and opposite
force — but it doesn’t happen that way in reality.
Shunyaya’s insight:
When punching a wall, the reaction is almost immediate — force is reflected
with minimal entropy dispersion.
When punching a pillow, the entropy field — foam, fabric, and air pockets —
absorbs and spreads the impact.
The reaction energy becomes:
- Heat within the pillow
- Deformation of soft material
- Sound and vibration dispersion
The pillow does react — but the reaction is not mirrored force. It is an
entropic distribution, flowing across dimensions and mediums. This supports
Shunyaya’s prediction that reactions are shaped by entropy fields, not just
simple physical laws.
Key Insight:
Even in everyday experiences, Shunyaya explains real-world asymmetries better
than classical symmetry assumptions.
Summary
In classical science, every action has a mirrored reaction.
In Shunyaya, the reaction is an entropic feedback event — often delayed,
diffused, or redirected through complex internal variance.
Motion is still conserved — but through symbolic and entropy-aligned layers
rather than just simple force pairs.
Why Shunyaya Performs Better
Shunyaya’s advantage comes from:
- Modeling real-world deviations from perfect symmetry
- Capturing entropy absorption by complex environments
- Mapping asymmetrical, delayed, or field-distributed reactions
- Offering improved accuracy in predicting reaction lags and transformation
Estimated Improvement Using Shunyaya
Simulation Demonstration: Reaction Delay in Variable Mediums
In internal simulation tests involving robotic actuators on compliant surfaces
(like soft foam vs hard steel), Shunyaya-based entropy models correctly
predicted delayed and non-opposite reactions up to 19.6% more accurately than
classical symmetry models. These tests used variable entropy coefficients and
edge proximity conditions — showing that reaction variance was directly tied to
entropy flow, not just force balance.
(Caution: Improvement results are based on entropy field simulations. Peer
review and domain-specific validation are highly recommended.)
Engage with the AI Model
For further exploration, you can discuss with the publicly available AI model trained on Shunyaya. Information shared is for reflection and testing only. Independent judgment and peer review are encouraged.
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