Adapter for a resettable game, simulation, UI or other decision-making environment. @ownership The caller owns the environment and all domain state. The runner borrows it only for the synchronous call; no references escape. @thread Call on the domain owner thread. Callbacks may call unrelated services, but must not reenter or destroy this environment. The runner holds no locks. 更多...

#include <Agent.h>

Public 成员函数
virtual	~IEnvironment ()=default
	Releases IEnvironment resources.

virtual Result< Observation >	reset (std::uint64_t seed)=0
	Reset atomically to the injected seed; return initial state (reward zero).

virtual Result< Observation >	step (std::uint32_t action, double dt)=0
	Execute one legal action, advance exactly dt seconds, then inspect invariants.

详细描述

Adapter for a resettable game, simulation, UI or other decision-making environment. @ownership The caller owns the environment and all domain state. The runner borrows it only for the synchronous call; no references escape. @thread Call on the domain owner thread. Callbacks may call unrelated services, but must not reenter or destroy this environment. The runner holds no locks.

备注: reset must reset all relevant state and RNG, including pending events. A failed reset/step returns Result failure, never a synthetic bug or reward. Every search resets and mutates this instance; do not supply a user's unsaved live session. Async hosts implement this adapter in their own driver.

在文件 Agent.h 第 36 行定义.

构造及析构函数说明

◆ ~IEnvironment()

virtual eve::agent::IEnvironment::~IEnvironment ( )

virtualdefault

Releases IEnvironment resources.

成员函数说明

◆ reset()

virtual Result< Observation > eve::agent::IEnvironment::reset ( std::uint64_t seed )

pure virtual

Reset atomically to the injected seed; return initial state (reward zero).

被这些函数引用 eve::agent::replay() , 以及 eve::agent::run().

◆ step()

virtual Result< Observation > eve::agent::IEnvironment::step	(	std::uint32_t	action,
		double	dt
	)

pure virtual

Execute one legal action, advance exactly dt seconds, then inspect invariants.