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Lecture Formal methods in software engineering - Lecture 30 - TRƯỜNG CÁN BỘ QUẢN LÝ GIÁO DỤC THÀNH PHỐ HỒ CHÍ MINH

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AsmL can be used to faithfully capture the abstract structure and step-wise behaviour of any discrete systems, including very complex ones such as:.. Integrated circuits, software co[r]

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Formal Methods in SE

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OSI reference model Application Presentation Session Transport Network Data link Physical

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Language (AsmL)

AsmL is a language for modelling the structure

and behaviour of digital systems

AsmL can be used to faithfully capture the abstract structure and step-wise behaviour of any discrete systems, including very complex ones such as:

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Abstract State

An AsmL model is said to be abstract because it encodes only those aspects of the system’s structure that affect the behaviour being modelled

The goal is to use the minimum amount of detail

that accurately reproduces (or predicts) the behaviour of the system

Abstraction helps us reduce complex problems into manageable units and prevents us from getting lost in a sea of details

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Turing Machine

An abstract state machine is a particular kind of mathematical machine, like the

Turing machine (TM)

But unlike a TM, ASMs may be defined a very high level of abstraction

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State transitions

The behaviour of a machine (its run) can always be depicted as a sequence of states linked by

state transitions

• Moving from state A to state B is a state  transition

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Configurations

Each state is a particular “configuration” of the machine

The state may be simple or it may be very large, with complex structure

But no matter how complex the state might

be, each step of the machine’s operation can be seen as a well-defined transition from

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Evolution of state variables

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A B

We can view any machine’s state as a dictionary of (Name, Value)

pairs, called state variables

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Evolution of state variables

Names are given by the machine’s symbolic vocabulary

Values are fixed elements, like numbers and strings of characters

The run of a machine is a series of states and state transitions that  results form applying operations

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Example

Diagram shows the run of a machine that models how orders might be processed S1 Mode = “Initial” Orders = 0 Balance = £0 Initialise Process All Orders S3 Mode = “Final” Orders = 0 Balance = £500 S2 Mode = “Active” Orders = 2 Balance = £200 Each transition operation:  

• can be seen as the result of invoking the  machine’s 

control logic on the current state 

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