EnleashedEnleashed
Fix the energy market
Published

Fair Play Automatic Market Maker (FP-AMM)

A continuously clearing market architecture for coordinating distributed energy resources across the electricity system. FP-AMM combines an Automatic Market Maker, holarchical coordination, stateful fairness and Shapley-based settlement to deliver reliable, economically coherent and transparent operation of modern power systems.

Solution section

System Value Settlement

Traditional electricity markets compensate generators primarily according to the amount of energy they produce.

A generator producing one megawatt-hour receives the same wholesale market price regardless of where that energy was generated or how useful it was to the wider electricity system.

This assumes that every unit of energy has identical value.

Modern electricity systems increasingly demonstrate that this assumption is false.


Not all megawatt-hours are equal

Consider two identical wind farms.

Both produce exactly 100 MW.

The first is located beside a city experiencing high demand and limited transmission capacity.

Every megawatt it generates directly serves consumers.

The second is located behind an already congested transmission corridor.

Much of its generation must be curtailed because the network cannot transport it.

Both generators produce identical energy.

Their contribution to the electricity system is very different.


Measuring System Value

Rather than rewarding generators according to energy production alone, FP-AMM rewards generators according to the additional demand they enable the system to serve.

The characteristic function therefore becomes

[ v(S)

\text{Maximum demand that coalition }S\text{ can reliably serve.} ]

Every coalition of generators is evaluated.

Removing a generator may reduce the amount of demand that can be served.

The size of that reduction represents the generator's contribution.

Generators that consistently increase the system's ability to serve consumers receive larger Shapley Values.


A simple example

Suppose three generators exist.

  • Generator A is a large wind farm.
  • Generator B is a local gas turbine.
  • Generator C is a battery.

The amount of demand each coalition can reliably serve is

CoalitionDemand Served
0 MW
A400 MW
B300 MW
C200 MW
A+B800 MW
A+C850 MW
B+C700 MW
A+B+C1000 MW

The Shapley Value evaluates every possible ordering in which these generators could join the system.

For each ordering, the additional demand served when a generator joins is recorded.

The average of these marginal contributions determines each generator's settlement.


Why this matters

This approach naturally rewards characteristics that today's markets largely ignore.

Generators receive greater compensation when they

  • generate during periods of scarcity,
  • are located where demand exists,
  • relieve transmission constraints,
  • improve reliability,
  • complement other resources.

The settlement therefore reflects system value rather than simply energy production.

This aligns generator incentives with the needs of consumers and the electricity system.