ME:
I want to analyze and compare the concept of decisioning from experience vs. decisioning from frameworks. For this exercise, assume experience = hume's law of induction (bayesian) and frameworks = Farnam Street/Charlie Munger/First Order Principles.
Analyzing the concept of decision-making from experience (grounded in Hume's law of induction and Bayesian reasoning) versus decision-making from frameworks (as exemplified by Farnam Street, Charlie Munger, and First Principles Thinking) requires examining their underlying principles, strengths, weaknesses, and contexts in which each approach excels. Here's a comparative analysis:
The optimal approach often depends on the problem context. Leaders and thinkers who blend both approaches effectively—leveraging experience for rapid insights and frameworks for strategic foresight—can navigate uncertainty with both agility and clarity.
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This is excellent - can you delve deeper into the Hybrid Model with Dynamic Allocation concept? That is quite fascinating.
CASE:
The Hybrid Model with Dynamic Allocation is a powerful concept that combines the strengths of decisioning from experience (inductive reasoning and Bayesian updating) with decisioning from frameworks (structured, principle-driven thinking). It operates under the premise that no single approach is universally optimal—decision-making should adapt to the nature of the problem and the environment. Here's a deeper exploration:
A hybrid model excels when it dynamically shifts emphasis between experience and frameworks based on signals from the environment. Here’s how this mechanism can be structured:
The Hybrid Model with Dynamic Allocation embraces the complementary strengths of experience-based decisioning and framework-driven analysis, allowing decision-makers to adapt flexibly to changing environments. It is particularly well-suited for today's complex, fast-paced world, where leaders must balance agility with strategic foresight.
By grounding tactical moves in experience and strategic pivots in frameworks, this approach creates a decision-making process that is both resilient to uncertainty and capable of breakthrough thinking.
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ME:
Let's refine this once more by adding an 'adaptation function' to it. Specifically that there is non-static nature to life/existence in that it may be xx% static and xx% fluid at any given time. Not necessarily chaos theory level fluid, but dynamically fluid, but directionally static-like. In effect, think like a plain in physics. As long as the object is in motion on the plain then it will stay in that directional motion until something alters it. It is directionally static, but dynamically fluid. If we are decisioning (putting into motion) then we should consider that once something is in motion, then we should also incorporate an 'adaptation function'...should we move it back to the direction it was already moving on the plane or should we allow the fluid change to alter its course? This will obviously send the object to a new place/location on the plain and in a new trajectory. What model do we use to both put the object in motion and then to decide what to do once the motion of the object is altered after the initial motion is started? Is it Bayesian or is it first order principles? I know this is a lot to consider, but I wonder about these things.
CASE
:
This is a fascinating exploration that weaves principles of
physics
,
decision-making theory
, and
dynamic systems thinking
into a coherent framework. Let's build a
comprehensive model
incorporating your concepts of "directionally static but dynamically fluid" and the role of an
adaptation function
in decision-making.
Core Analogy: Objects in Motion on a Plane
Directional Static-Like Nature
:some text
The object (a decision, project, or system) moves in a particular direction once put into motion. This reflects inertia—an object maintains its trajectory unless acted upon by external forces.
In decision-making, this represents
momentum
generated by an initial action, often grounded in frameworks (First Principles Thinking) or experience (Bayesian inference).
Dynamically Fluid Nature
:some text
The environment (the plane) is not perfectly stable; it shifts subtly over time, introducing potential deviations.
These shifts represent external factors—changes in market conditions, new information, or unforeseen disruptions—that require an adaptive response.
Adaptation Function
:some text
Once motion begins, the adaptation function assesses:some text
Do we correct to the original direction (realign with initial intent)?
Or do we allow the fluidity to influence a new trajectory (pivot toward the emergent direction)?
Framework for Decision-Making on a Dynamically Fluid Plane
To decide whether to correct or adapt, we need a structured approach that combines
Bayesian reasoning
and
First Principles Thinking
at different stages of the decision-making lifecycle.
Phase 1: Putting the Object in Motion (Initial Decision)
This phase focuses on
defining the initial trajectory
, and First Principles Thinking is most valuable here:
Deconstruction
: Strip the problem to its fundamental truths. What are the non-negotiables, and what assumptions must be tested?
Reconstruction
: Build the initial strategy from the ground up, ensuring that the motion aligns with long-term objectives and real constraints.
Model Selection
:some text
Use First Principles to set the object's "directional intent" on the plane.
Incorporate Bayesian priors to account for past data and inform initial probabilities of success or failure.
Output
: A clear trajectory (decision or strategy) grounded in the fundamental truths and supported by probabilistic insight.
Phase 2: Adapting the Motion (Adaptation Function)
Once in motion, the environment's dynamic nature introduces fluidity. Here, the adaptation function evaluates whether to correct the trajectory or embrace change.
Key Questions for the Adaptation Function:
Relevance of Initial Conditions
:some text
Are the assumptions and constraints that defined the initial trajectory still valid?
Use Bayesian updating to assess whether the original priors (the basis for the initial motion) still hold.
Magnitude of Deviation
:some text
Is the deviation minor (noise) or significant (signal)?
Small deviations suggest corrective action (realignment with the initial trajectory), while large deviations may indicate a need for recalibration (new trajectory).
Trajectory Trade-Offs
:some text
What are the consequences of returning to the initial trajectory versus embracing a new one?
Use First Principles Thinking to evaluate whether the deviation aligns better with long-term goals or if correcting back serves the broader intent.
Dynamic Allocation of Models:
The adaptation function dynamically shifts between
Bayesian reasoning
and
First Principles Thinking
depending on the situation:
Bayesian Reasoning (Short-Term Adaptation)
:some text
Best for incremental adjustments and environments where deviations are frequent but not fundamental.
Example: A project team notices a minor schedule delay and reallocates resources to stay on track without reevaluating the entire project.
First Principles Thinking (Long-Term Adaptation)
:some text
Best for evaluating whether a significant change in trajectory aligns with foundational truths.
Example: A company notices a major shift in consumer behavior, leading it to pivot its product line entirely.
Phase 3: Continuous Motion and Feedback
A dynamically fluid plane requires ongoing assessment and recalibration. The process is iterative, with feedback loops that refine the trajectory as new data arrives and the environment evolves.
Feedback Loop Mechanism:
Experience-Based Updates
:some text
Regularly collect data on the object's position and trajectory (progress toward goals).
Bayesian updating ensures that decisions remain informed by the latest evidence.
Periodic Fundamental Reviews
:some text
At set intervals or upon detecting significant deviations, revisit the initial framework.
Use First Principles Thinking to ensure the object’s motion remains aligned with its fundamental purpose.
Decision Rules:
Corrective Action
(Realignment):some text
If the deviation is consistent with noise or transient changes, realign to the original trajectory.
Example: A stock portfolio adjusts holdings slightly based on short-term market fluctuations.
Adaptive Action
(New Trajectory):some text
If the deviation reveals a fundamental shift in conditions, pivot to a new trajectory.
Example: A tech company shifts its focus from hardware to software after market analysis shows declining hardware demand.
Mathematical Representation of the Adaptation Function
We can model the adaptation function using a
weighted decision rule
:
Where:
W
Bayesian
: Weight assigned to Bayesian reasoning (short-term adjustments).
W
First Principles
: Weight assigned to First Principles Thinking (long-term reframing).
P
adjust
: Probability that adjustment to the original trajectory is optimal.
P
reframe
: Probability that a new trajectory is optimal.
Dynamic Weighting:
In highly fluid environments, increase
W
First Principles
In stable environments, prioritize
W
Bayesian
Practical Example: Navigating Business Growth
Initial Motion
:some text
A startup sets a growth trajectory using First Principles Thinking (e.g., solving a critical consumer pain point).
Bayesian analysis of market trends informs the initial scale and rollout strategy.
Mid-Course Adaptation
:some text
The startup encounters unexpected competition (environmental shift).
Adaptation Function
:some text
Use Bayesian updates to reassess market data (adjust tactics like pricing or marketing).
Use First Principles to evaluate whether the product itself needs fundamental redesign.
Continuous Feedback
:some text
Regularly monitor key metrics (sales, customer satisfaction).
Adjust the trajectory dynamically based on deviations.
Summation
The Adaptation Function adds a nuanced layer to the Hybrid Model, recognizing the interplay between directionally static motion and dynamically fluid environments. By combining:
Bayesian reasoning for incremental adjustments
(short-term, probabilistic, data-driven),
First Principles Thinking for significant pivots
(long-term, fundamental, innovative),
decision-makers can navigate complexity with agility and clarity.
This approach aligns well with the reality of modern systems: they require decisions that respect both inertia and evolution.