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1 | (in-package "POLYNOMIAL")
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2 |
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3 | (defun fast-add (p q order-fn add-fn &aux result result-last)
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4 | (assert (not (eq p q)))
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5 | (flet ((add-to-result (x)
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6 | (assert (consp x))
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7 | (setf (cdr x) nil)
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8 | (if (endp result)
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9 | (setf result x
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10 | result-last x)
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11 | (setf (cdr result-last) x
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12 | result-last (cdr result-last)))))
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13 | (loop
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14 | (cond
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15 | ((endp p) (unless (endp q) (add-to-result q)) (return result))
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16 | ((endp q) (unless (endp p) (add-to-result p)) (return result))
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17 | (t
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18 | (multiple-value-bind
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19 | (greater-p equal-p)
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20 | (funcall order-fn (car p) (car q))
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21 | (cond
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22 | (greater-p ; (> (car p) (car q))
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23 | (let ((tmp (cdr p)))
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24 | (add-to-result p)
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25 | (setf p tmp)))
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26 | (equal-p ; (= (car p)) (car q))
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27 | (let ((s (funcall add-fn (lc p) (lc q))))
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28 | (cond
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29 | ((universal-zerop s)
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30 | ;; Terms cancel, discard both
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31 | (setf p (cdr p)
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32 | q (cdr q)))
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33 | (t
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34 | ;; Terms do not cancel, store the
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35 | ;; sum of coefficients in (lc p)
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36 | (setf (lc p) s)
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37 | (let ((tmp (cdr p)))
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38 | (add-to-result p)
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39 | (setf p tmp
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40 | q (cdr q)))))))
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41 | (t ;(< (car p) (car q))
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42 | (let ((tmp (cdr q)))
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43 | (add-to-result q)
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44 | (setf q tmp))
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45 | ))))))))
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