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#lit
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[https://web.stanford.edu/~jurafsky/slp3/A.pdf](https://web.stanford.edu/~jurafsky/slp3/A.pdf)
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[Towards Data Science: 3 Things You Need To Know Before You Train-Test Split](https://towardsdatascience.com/3-things-you-need-to-know-before-you-train-test-split-869dfabb7e50)
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[https://machinelearningmastery.com/train-final-machine-learning-model/](https://machinelearningmastery.com/train-final-machine-learning-model/)
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AI/Properties.md
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AI/Properties.md
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# Three Key Components
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1. Representation
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- Declarative & Procedural knowledge
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- Typically human-readable symbols
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2. Reasoning
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- Ability to solve problems
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- Express and solve range of problems and types
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- Make explicit and implicit information known to it
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- Control mechanism to decide which operations to use if and when, when a solution has been found
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3. Learning
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An AI system must be able to
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1. Store knowledge
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2. Apply knowledge to solve problems
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3. Acquire new knowledge through experience
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![[ai-nested-subjects.png]]
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# Expert Systems
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- Usually easier to obtain compiled experience from experts than duplicate experience that made them experts for network
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# Information Processing
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## Inductive
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- General patterns and rules determined from data and experience
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- Similarity-based learning
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## Deductive
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- General rules are used to determine specific facts
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- Proof of a theorem
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Explanation-based learning uses both
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# Classical AI vs Neural Nets
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## Level of Explanation
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- Classical has emphasis on building symbolic representations
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- Models cognition as sequential processing of symbolic representations
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- Neural nets emphasis on parallel distributed processing models
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- Models assume information processing takes place through interactions of large numbers of neurons
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## Processing style
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- Classical processing is sequential
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- Von Neumann Machine
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- Neural nets use parallelism everywhere
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- Source of flexibility
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- Robust
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## Representational Structure
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- Classical emphasises language of thought
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- Symbolic representation has quasi-linguistic structure
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- New symbols created from compositionality
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- Neural nets have problem describing nature and structure of representation
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Symbolic AI is the formal manipulation of a language of algorithms and data representations in a top-down fashion
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Neural nets bottom-up
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![[ai-io.png]]
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- How data structures & computational routines are accessed in machine code
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- How data structures & computational routines are accessed in machine code ([[Code Types]])
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- Machine code therefore hardware-dependent
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- API defines this structure in source code
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- Adherence usually responsibility of
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- Compiler
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- [[Compilers]]
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- OS
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- Library author
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@ -13,7 +13,7 @@
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- Stack organisation
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- Memory access types
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- Size, layouts and alignments of basic data types
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- ___Calling convention___
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- [[Calling Conventions]]
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- How function arguments are passed
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- Stack or register
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- Which registers for which function param
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- Compact numeric codes, constants and references
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- Encode compiler output following analysis and validation
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- Can be further compiled
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- JIT
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- [[Compilers#JIT]]
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- Typically passed to VM
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- Java, Python
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- Java, [[Python]]
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## Object Code
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- Product of compiler
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- Dynamic compilation
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- Adaptive optimization
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- Dynamic recompilation
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- Microarchitecture-specific speedups
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- Microarchitecture-specific speedups
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- [[ISA]]
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## AOT
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Ahead-of-Time
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## Runtime Environments
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### Object Models
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- COM
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- Component Object Model
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- MS only cross-language model
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- CLI
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- .NET Common Language Infrastructure
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- Freedesktop.org D-Bus
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- Open cross-platform-language model
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- COM
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- [[C++]]
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- Component Object Model
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- MS only cross-language model
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- CLI
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- [[dotNet]]
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- .NET Common Language Infrastructure
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- Freedesktop.org D-Bus
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- Open cross-platform-language model
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### Virtual Machines
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- CLR
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- .NET Common Language Runtime
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- Mono
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- CLI languages
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- Cross-platform
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- Adobe Flash Player
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- Tamarin
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- JVM
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- LLVM
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- Silverlight
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- CLR
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- [[dotNet]]
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- .NET Common Language Runtime
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- Mono
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- CLI languages
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- Cross-platform
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- Adobe Flash Player
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- Tamarin
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- JVM
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- LLVM
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- Silverlight
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- JIT managed code into machine instructions
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- Execution engine
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- VM
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- [[Language Binding#Virtual Machines]]
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- Services
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- Memory management
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- Type safety
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# Assemblies
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- Compiled CLI code
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- Portable executable (PE)
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- DLL, EXE
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- DLL, EXE
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![[cli-infrastructure.png]]
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#lit
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[5 books](https://fivebooks.com/best-books/quantum-computing-chris-bernhardt/)
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#lit
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[Wigle - wifi enumerating](http://wigle.net)
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CS/Turing Machines.md
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CS/Turing Machines.md
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# David Hilbert
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- Wondered if there was a universal algorithmic process to decide whether any mathematical proposition was true
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- Then suggested that there were no unsolvable problems
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# Incompleteness Theorem
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## Kurt Godel
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You might be able to prove every conceivable statement about numbers within a system by going outside the system in order to come up with new rules and axioms, but by doing so you'll only create a larger system with its own unprovable statements
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# Turing Machine
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- Model of computation
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- Resolves whether or not mathematics contained problems were incomputable
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- No algorithmic solution
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### Church-Turing Thesis
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Any algorithm capable of being devised can be run on a Turing machine
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Maths/Algebra.md
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Maths/Algebra.md
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# Field
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- Set on which addition and multiplication defined
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- Behave same as on rational and real numbers
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- Subtraction, division implied
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- Examples
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- Rational numbers
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- Real numbers
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- Complex numbers
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- Any field can be used as scalars for a vector space
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- A commutative ring where 0 =/= 1 and all nonzero elements are invertible
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## Vector Space
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- Set of vectors
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- Can be added together and multiplied by scalar
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- Can be scaled by complex numbers
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- Part of definitions
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- Must satisfy vector axioms
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$$V_{bi} = \frac{kT}{q}ln(\frac{N_D N_A}{n_i^2})$$
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- $V_{bi}$ = Built-in Potential
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[[Doping]]
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$$J=nev$$
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- $n$ = Charge Density
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- $e$ = Charge
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Signal Proc/Convolution.md
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Signal Proc/Convolution.md
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Integral operator
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- Satisfies mathematical properties of integral operator
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- Product of two after one has been reversed and shifted
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$$x(t)=x_1(t)\circledast x_2(t)=\int_{-\infty}^\infty x_1(t-\tau)\cdot x_2(\tau)d\tau$$
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# Properties
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1. $x_1(t)\circledast x_2(t)=x_2(t)\circledast x_1(t)$
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1. Commutativity
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2. $(x_1(t)\circledast x_2(t))\circledast x_3(t)=x_1(t)\circledast (x_2(t)\circledast x_3(t))$
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1. Associativity
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3. $x_1(t)\circledast [x_2(t)+x_3(t)]=x_1(t)\circledast x_2(t)+ x_1(t)\circledast x_3(t)$
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1. Distributivity
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4. $Ax_1(t)\circledast Bx_2(t)=AB[x_1(t)\circledast x_2(t)]$
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1. Associativity with Scalar
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5. Symmetrical graph about origin
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# Applications
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1. Communications systems
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- Shift signal in frequency domain (Frequency modulation)
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2. System analysis
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- Find system output given input and transfer function
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# Polynomial Multiplication
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- Convolving coefficients of two poly gives coefficients of product
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Signal Proc/Fourier Transform.md
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Signal Proc/Fourier Transform.md
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$$X(\omega)=\int_{-\infty}^{\infty}x(t)e^{-j\omega t}dt$$
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$$x(t)=\frac{1}{2\pi}\int_{2\pi}X(\omega)e^{j\omega t}d\omega$$
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## Discrete-Time
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$$X(\omega)=\sum_{-\infty}^{\infty}x[n]e^{-j\omega n}$$
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$$x[n]=\frac{1}{2\pi}\int_{2\pi}X(\omega)e^{j\omega n}d\omega$$
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## Discrete Fourier Transform
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Digital Signal
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$$X[k]=\sum_{n=0}^{N-1}x[n]e^{-j\omega_{k}n}$$
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$$x[n]=\frac{1}{N}\sum_{k=0}^{N-1}X[k]e^{j\omega_{k}n}, n=0,1,\ldots,N-1$$
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## Power Spectral Density
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PSD
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$$P[k]=|X[k]|^2$$
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## Spectrogram
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- PSD vertically
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- Frequency power over time horizontally
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- ___Time and frequency resolution inversely proportional___
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- Resolution
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- Frequency
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- $fs/N$
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- Time
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- $N/fs$
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- STFT has fixed resolution depending on window size
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- Wider window
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- Better frequency res
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- Worse time resolution
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- Can't tell where stuff changes with big window
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- Can't use too wide
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- Frequency can change during window
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- 20-30ms window of speech usually treated as quasi-stationary
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- Overlapping window
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- Hop size of 5ms
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- Appending windows can cause discontinuities
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- Use window function to smooth
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- Hann
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## Fast-Fourier
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FFT
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- Faster version of DFT
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- Three parts
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- Shuffling
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- Bit reversal
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- Shuffle N-dimensional input into N one-dimensional signals
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- N one-point DFTs
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- Merge
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- N one-point DFTs into one N-point DFT
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- Butterfly merging equations
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## Short-Time Fourier Transform
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STFT
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- Short-term
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- N-point windowed DFT
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- Probably use FFT
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$$x[k,m]=\sum_{n=0}^{N-1}x[m\delta+n]w(n)e^{-j\omega_kn}$$
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- $\omega$
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- Discrete angular frequency
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- $m$
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- Time-frame index
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- $\delta$
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- Hop size
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- $w(n)$
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- Window function
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- Hann
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Speech/Literature.md
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#lit
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Daniel Jurafsky
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James H. Martin
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[Speech and Language Processing - 3rd Ed. Draft](https://web.stanford.edu/~jurafsky/slp3/ed3book.pdf)[Hidden Markov Models](https://web.stanford.edu/~jurafsky/slp3/A.pdf)
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# Coursework
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- [Stack Overflow, Spectrogram Matlab Explanation](https://stackoverflow.com/questions/29321696/what-is-a-spectrogram-and-how-do-i-set-its-parameters)
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- [Matlab - LPC Analysis and Synthesis of Speech](https://uk.mathworks.com/help/dsp/ug/lpc-analysis-and-synthesis-of-speech.html)
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- [Matlab - Formant Estimation with LPC Coefficients](https://uk.mathworks.com/help/signal/ug/formant-estimation-with-lpc-coefficients.html)
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- [Matlab - Linear Prediction and Autoregressive Modeling](https://uk.mathworks.com/help/signal/ug/linear-prediction-and-autoregressive-modeling.html)
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- [Quefrency Paper](https://www.researchgate.net/publication/3321562_From_Frequency_to_Quefrency_A_History_of_the_Cepstrum)
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- [Aalto Uni - Pre-emphasis](https://wiki.aalto.fi/display/ITSP/Pre-emphasis)
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- [Preemphasis paper](https://mini.dcs.shef.ac.uk/wp-content/papercite-data/pdf/loweimi_nolisp13.pdf)
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- [Quora - Preemphasis](https://www.quora.com/Why-is-pre-emphasis-i-e-passing-the-speech-signal-through-a-first-order-high-pass-filter-required-in-speech-processing-and-how-does-it-work)
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