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Searched refs:meqp (Results 1 – 13 of 13) sorted by relevance

/dports/math/maxima/maxima-5.43.2/share/simplex/
H A Dsimplex_algorithm.lisp108 (defun lp-mgqp (a b) (or (meqp a b) (lp-mlsp b a)))
125 (if (not (meqp ($length b) ($length A)))
127 (if (not (meqp ($length c) ($length ($first A))))
306 (if (meqp $pivot_count_sx $pivot_max_sx)
313 (if (meqp piv 0)
321 (if (not (meqp tm 0))
337 (if (not (meqp 0 (aref Tab i j))) ; if Tab[i,j]#0 then column j is not
/dports/math/maxima/maxima-5.43.2/share/linearalgebra/
H A Dmring.lisp169 :great #'(lambda (a b) (declare (ignore a)) (eq t (meqp b 0)))
180 :fzerop #'(lambda (s) (eq t (meqp s 0)))
192 :great #'(lambda (a b) (declare (ignore a)) (eq t (meqp b 0)))
203 :fzerop #'(lambda (s) (eq t (meqp (sratsimp s) 0)))
378 :great #'(lambda (a b) (declare (ignore a)) (eq t (meqp b 0)))
412 :fzerop #'(lambda (s) (eq t (meqp s 0)))
/dports/math/maxima/maxima-5.43.2/src/
H A Dcompar.lisp157 ((eq 'meqp rel) (cons '($equal) body))
476 ((eq '$equal pred) (meqp arg1 arg2))
1062 (defun meqp (a b) function
1140 (setq z (meqp (car p) (car q)))
1196 (let ((b (meqp x y)))
2119 (cond ((eq 'meqp (caar f))
2139 ((eq 'meqp (caar f))
2155 ((eq 'meqp (caar f))
2170 ((eq 'meqp (caar f))
2185 ((eq 'meqp (caar f))
[all …]
H A Dmaxmin.lisp59 (eq t (meqp x (neg y))))
213 ((eq t (meqp a b)) "=")
H A Dtrpred.lisp151 ((eq '$number mode) `(meqp ,(cdr arg1) ,(cdr arg2)))
153 (wrap-an-is `(meqp ,(dconvx arg1) ,(dconvx arg2)) form)))))
H A Dconjugate.lisp124 (and (eq t (meqp (cdr z) 0))
H A Ddb.lisp511 (fact 'meqp x (car *nobjects*)))
528 (fact 'meqp (cadr lis) x))
H A Drpart.lisp44 (cond ((eq t (meqp b 0)) ;signum(a) -> signum(a) + 0 %i
H A Dnset.lisp924 ((some #'(lambda (s) (eq t (meqp s lk))) acc)) ;; lk = some member of acc, do nothing
H A Dlimit.lisp295 (cond ((eq t (meqp ra rb))
/dports/math/maxima/maxima-5.43.2/share/contrib/noninteractive/
H A Dasksign1.lisp63 (let ((answer (meqp (sratsimp a) (sratsimp b))))
/dports/math/maxima/maxima-5.43.2/share/calculus/
H A Dqualsp.lisp43 (cond ((not (eq 'meqp (caaar l))))
/dports/math/maxima/maxima-5.43.2/share/to_poly_solve/
H A Dto_poly.lisp580 (cond ((eq t (meqp e ec)) t)