Lazy evaluation is a game-changer in programming. It lets us delay computations until we actually need them, saving resources and enabling cool stuff like infinite data structures. Thunks and suspensions are the secret sauce here.
Thunks hold off on doing the work, while suspensions keep track of results. This dynamic duo makes lazy evaluation possible, letting us work with potentially endless data and optimize our code for better performance.
Lazy Evaluation
Thunks and Suspensions
Top images from around the web for Thunks and Suspensions Lazy Dynamic Programming | jelv.is View original
Is this image relevant?
CS 201: Lecture 22: Memoization and Dynamic Programming View original
Is this image relevant?
Lazy Dynamic Programming | jelv.is View original
Is this image relevant?
Lazy Dynamic Programming | jelv.is View original
Is this image relevant?
CS 201: Lecture 22: Memoization and Dynamic Programming View original
Is this image relevant?
1 of 3
Top images from around the web for Thunks and Suspensions Lazy Dynamic Programming | jelv.is View original
Is this image relevant?
CS 201: Lecture 22: Memoization and Dynamic Programming View original
Is this image relevant?
Lazy Dynamic Programming | jelv.is View original
Is this image relevant?
Lazy Dynamic Programming | jelv.is View original
Is this image relevant?
CS 201: Lecture 22: Memoization and Dynamic Programming View original
Is this image relevant?
1 of 3
Thunk represents a delayed computation in lazy evaluation
Consists of an unevaluated expression and its environment
Allows postponing execution until results are needed
Suspension serves as a container for a thunk
Stores the result of evaluating a thunk for future use
Implements memoization to avoid redundant computations
Thunks and suspensions work together to implement lazy evaluation
Thunk holds the computation
Suspension manages the evaluation state and caching
Lazy Data Structures
Implement data structures using lazy evaluation principles
Elements are computed only when accessed
Infinite data structures become possible (infinite lists)
Common lazy data structures include:
Lazy lists (streams)
Lazy trees
Lazy matrices
Lazy data structures offer benefits:
Memory efficiency by generating elements on-demand
Improved performance for large datasets
Ability to work with potentially infinite sequences
Delayed Computation Techniques
Delay evaluation of expressions until their results are required
Implement lazy evaluation using various programming constructs:
Lambda functions to wrap computations
Generator functions for lazy sequence generation
Proxy objects to intercept access and trigger evaluation
Apply delayed computation in scenarios such as:
Expensive calculations in scientific computing
Processing large datasets in data analysis
Implementing complex algorithms with conditional branches
Evaluation Strategies
Forced Evaluation Mechanisms
Force evaluation of a thunk or suspended computation
Trigger the execution of delayed computations when results are needed
Implement forced evaluation through:
Explicit force functions in languages with built-in lazy evaluation
Method calls or property access in object-oriented implementations
Pattern matching in functional programming languages
Forced evaluation interacts with memoization:
First force computes and caches the result
Subsequent forces return the cached value
Applications of forced evaluation:
Debugging lazy computations
Ensuring specific computations complete before proceeding
Optimizing performance by controlling evaluation timing
Strict Evaluation Characteristics
Evaluate expressions immediately when encountered
Contrast with lazy evaluation by computing all arguments before function calls
Advantages of strict evaluation:
Predictable execution order
Easier debugging and stack trace analysis
Efficient for computations with side effects
Disadvantages compared to lazy evaluation:
Potential performance loss for unused computations
Inability to work with infinite data structures directly
Languages implementing strict evaluation (Java , C++ )
Hybrid approaches combining strict and lazy evaluation:
Strict by default with lazy annotations or constructs
Optimize performance by selectively applying lazy evaluation
Concurrency
Promises in Asynchronous Programming
Promise represents the eventual result of an asynchronous operation
Provides a way to handle asynchronous code in a more synchronous-looking manner
States of a promise:
Pending: initial state, operation not completed
Fulfilled: operation completed successfully
Rejected: operation failed
Promise chaining allows sequential asynchronous operations
Methods for working with promises:
then()
for handling fulfilled promises
catch()
for handling rejected promises
finally()
for cleanup operations
Promise combinators for managing multiple asynchronous operations:
Promise.all()
waits for all promises to resolve
Promise.race()
resolves when the first promise settles
Async/await syntax provides syntactic sugar for working with promises
async
functions automatically return promises
await
keyword pauses execution until a promise resolves