牌語備忘録 -pygo

あくまでもメモです。なるべくオフィシャルの情報を参照してください。

牌語備忘録 -pygo

2.3.4 Example: Huffman Encoding TreesをPythonでやってみた

SICP2.3.4 Example: Huffman Encoding TreesあたりをPythonでやってみた

scheme
;2.3.4  Example: Huffman Encoding Trees
;Representing Huffman trees

(define (make-leaf symbol weight)
  (list 'leaf symbol weight))
(define (leaf? object)
  (eq? (car object) 'leaf))
(define (symbol-leaf x) (cadr x))
(define (weight-leaf x) (caddr x))

(define (make-code-tree left right)
  (list left
        right
        (append (symbols left) (symbols right))
        (+ (weight left) (weight right))))

(define (left-branch tree) (car tree))

(define (right-branch tree) (cadr tree))

(define (symbols tree)
  (if (leaf? tree)
      (list (symbol-leaf tree))
      (caddr tree)))
(define (weight tree)
  (if (leaf? tree)
      (weight-leaf tree)
      (cadddr tree)))

;The decoding procedure
(define (decode bits tree)
  (define (decode-1 bits current-branch)
    (if (null? bits)
        '()
        (let ((next-branch
               (choose-branch (car bits) current-branch)))
          (if (leaf? next-branch)
              (cons (symbol-leaf next-branch)
                    (decode-1 (cdr bits) tree))
              (decode-1 (cdr bits) next-branch)))))
  (decode-1 bits tree))
(define (choose-branch bit branch)
  (cond ((= bit 0) (left-branch branch))
        ((= bit 1) (right-branch branch))
        (else (error "bad bit -- CHOOSE-BRANCH" bit))))

;Sets of weighted elements
(define (adjoin-set x set)
  (cond ((null? set) (list x))
        ((< (weight x) (weight (car set))) (cons x set))
        (else (cons (car set)
                    (adjoin-set x (cdr set))))))

(define (make-leaf-set pairs)
  (if (null? pairs)
      '()
      (let ((pair (car pairs)))
        (adjoin-set (make-leaf (car pair)    ; symbol
                               (cadr pair))  ; frequency
                    (make-leaf-set (cdr pairs))))))
python
#2.3.4  Example: Huffman Encoding Trees
#Representing Huffman trees

def make_leaf(symbol, weight):
    return ['leaf', symbol, weight]
def leaf_q(object):
    return object == 'leaf'
def symbol_leaf(x):
    return x[1]
def weight_leaf(x):
    return x[2]

def make_code_tree(left, right):
    return [left, right, symbols(left) + symbols(right), \
                weight(left) + weight(right)]

def left_branch(tree):
    return tree[0]

def right_branch(tree):
    return tree[1]

def symbols(tree):
    if leaf_q(tree):
        return [symbol_leaf(tree)]
    return tree[2]
def weight(tree):
    if leaf_q(tree):
        return weight_leaf(tree)
    return tree[3]

#The decoding procedure
def decode_f(bits, tree):
    def decode_1(bits, current_branch):
        if not bits:
            return []
        next_branch = choose-branch(bits[0], current_branch)
        if leaf_q(next_branch):
            return [symbol_leaf(next_branch), decode_1(bits[1:], tree)]
        return decode_1(bits[1:], next_branch)
    return decode_1(bits, tree)
def choose_branch(bits, branch):
    if bit == 0:
        return left_branch(branch)
    if bit == 1:
        return right_branch(branch)
    else:
        print "error bad bit -- CHOOSE-BRANCCH", bit

#Sets of weighted elements
def adjoin_set(x, set):
    if not set:
        return [x]
    if weight(x) < weight(set[0]):
        return [x, set]
    else:
        return [set[0], adjoin_set(x, set[1:])]

def make_leaf_set(pairs):
    if not pairs:
        return []
    pair = pairs[0]
    return adjoin_set(make_leaf(pair[0], pair[1]), make_leaf_set(pairs[1:]))

いまひとつ理解できなかった(つдT)
練習問題やりなおしてみようかな...