add pow and rat for dealing with Q
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effc98d589
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cfb4a8fca0
15
arith.modal
15
arith.modal
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@ -331,7 +331,7 @@
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<> ((pow (Z (- ?x)) (N (0 ?k)))) ((nat>pos (pow (N ?x) (N (0 ?k)))))
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<> ((pow (Z (- ?x)) (N (0 ?k)))) ((nat>pos (pow (N ?x) (N (0 ?k)))))
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<> ((pow (Z (- ?x)) (N (1 ?k)))) ((nat>neg (pow (N ?x) (N (1 ?k)))))
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<> ((pow (Z (- ?x)) (N (1 ?k)))) ((nat>neg (pow (N ?x) (N (1 ?k)))))
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-- ( to natural number )
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-- ( to integer )
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<> ((int ?*)) ((int1 (?*)))
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<> ((int ?*)) ((int1 (?*)))
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<> ((int1 (- ?t))) ((int2 - (nat1 ?t)))
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<> ((int1 (- ?t))) ((int2 - (nat1 ?t)))
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<> ((int1 (?h ?t))) ((int2 + (nat1 (?h ?t))))
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<> ((int1 (?h ?t))) ((int2 + (nat1 (?h ?t))))
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@ -375,4 +375,15 @@
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<> ((div (Q (?s ?x ?d)) (Q (?t ?y ?e)))) ((mul (Q (?s ?x ?d)) (Q (?t ?e ?y))))
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<> ((div (Q (?s ?x ?d)) (Q (?t ?y ?e)))) ((mul (Q (?s ?x ?d)) (Q (?t ?e ?y))))
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(str (mul (Q (+ sixteen ten)) (Q (- sixteen ten))))
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<> ((pow (Q (?s ?x ?d)) (N ?k))) ((qpow (pow (Z (?s ?x)) (N ?k)) (pow (N ?d) (N ?k))))
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<> ((qpow (Z (?s ?n)) (N ?d))) ((ratify ?s (N ?n) (N ?d)))
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-- ( to rational number )
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<> ((rat ?*)) ((rat1 (?*)))
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<> ((rat1 (- ?t))) ((rat2 - ?t ()))
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<> ((rat1 (?h ?t))) ((rat2 + (?h ?t) ()))
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<> ((rat2 ?s (/ ?t) ?a)) ((rat3 ?s (nat1 reverse ?a) (nat1 ?t)))
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<> ((rat2 ?s (?h ?t) ?a)) ((rat2 ?s ?t (?h ?a)))
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<> ((rat3 ?s (N ?n) (N ?d))) ((Q (?s ?n ?d)))
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(str (pow (rat -2/7) (nat 3)))
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