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<监督和无监督学习>Introduction to Machine Learning

<监督和无监督学习>Introduction to Machine Learning

Definition

  • Machine learning is field of study thaht gives computers the ability to learn withuot being explicitly programmed.

Machine Learning Algorithms

  • Supervised learning
  • Unsupervised learning
  • Recommender system
  • Reinforcement learning

Supervised Learning

Basic Concept

  • Input and its corresponding right answer give labels then test the module with brand new input                                            

  • Example:

  • Types
    • Regression: a particular type of supervise learning, is predict a number from infinitely many possible outputs

    • Classification: predict catagories, finited possible outputs (classes/catogories may be many, so do the inputs)

Linear Regression Model

  • Terminology
    • x = "input" variable = feature
    • y = "output" variable = "taget" variable
    • m = number of training examples
    • (x,y) = single training example
    • w,b = parameter = coefficients = weights
    • w is slope while b is y-intercept

  • The process of unsupervise learning

    • Univariable linear regression = one variable linear regression

  • Cost function —— find w and b (额外除以2目的是方便后面梯度下降求导时把2约去使式子看起来更简洁)
    • Squared error cost function (To find different value when choosing w and b)
    • For linear regression with the squared error cost function, you always end up with a bow shape or a hammock shape. 

      ==
    • The difference between fw(x) and J(w)
      • the previous one is related to x and we choose different w for J(w)

Gradient descent

  • The method of find the minimal J(w,b)
  • Every time ture 360 degree to have a little step and find the intermediate destination with the the largest difference with the last point, then do the same until you find you couldn't go down anymore
  • process (so called "Batch" gradient descent) 
    • start with some w,b (set w=b=0)
    • keep chaging w,b to reduce J(w,b)
    • Until we settle at or near a minimum
  • If you find different minimal result by choosing different starting point, all these different results are called local minima
  • Gradient descent algorithm
    • w=w-\alpha \times\frac{dJ(w,b) }{dw}

      α = learning rate (usually a small positive number bwtween 0 to 1):decide how large the step I take when going down to the hill

      (dJ(w,b)/dw) destinate in which direction you want to take your step

    • b=b-\alpha \times\frac{dJ(w,b) }{db}
    • The end condition: w and b don't change much with each addition step that you take
    • Tip: b and w must be updated simultaneously
    • WHY THEY MAKE SENSE?
    • Learning rate α

      Problem1: When α is too small, the gradient makes sense but is too slow

      Problem2: When α is too big, it may overshoot, never reach the minimal value of J(w) 

      Problem3: When the starting point is the local minima, the result will stop at the local minima (Can reach locak minimum with fixed learning rate)

      所以!α是要根据坡度变化而变化的!!

Learning Regression Algorithm

  • For square error cost function, there only one minima

Unsupervise Learning

  • Finding something interesting in unlabeled data:Data only comes with inputs x, but not outputs label y. Algrithm has to find structure in the data
  • Types
    • Clustering: Group similar data points together

    • Anomaly detection: Find unusual data points
    • Dimensionality redution: Compress data using fewer numbers

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