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Given two triplets (a,b,c) and (a',b',c'), by definition (a,b,c) is less than (a',b',c') with respect to lexical order if a<a' or="" (a="a'" and="" b<b')="" or="" (a="a'" and="" b="b'" and="" c<c').="" i="" want="" to="" order="" a="" list="" of="" triplets="" according="" to="" such="" order,="" for="" example="" if="" a="" list="" l="" consists="" of="" (1,2,3),="" (1,1,5),="" (1,3,5),="" (1,6,7).="" is="" there="" a="" technique="" to="" do="" this="" by="" sage.<="" p="">

Given two triplets (a,b,c) $(a,b,c)$ and (a',b',c'), $(a',b',c')$, by definition (a,b,c) is $(a,b,c)$is less than (a',b',c') $(a',b',c')$ with respect to lexical order if a<a' $a<a$' or="" (a="a'" $(a="a'" and="" b<b')="" b<b')$="" or="" (a="a'" $(a="a'" and="" b="b'" and="" c<c').="" c<c')$.="" i="" want="" to="" order="" a="" list="" of="" triplets="" according="" to="" such="" order,="" for="" example="" if="" a="" list="" l="" $l$="" consists="" of="" (1,2,3),="" (1,1,5),="" (1,3,5),="" (1,6,7).="" $(1,2,3)$,="" $(1,1,5)$,="" $(1,3,5)$,="" $(1,6,7)$.="" is="" there="" a="" technique="" to="" do="" this="" by="" sage.<="" p="">

Given two triplets $(a,b,c)$ and $(a',b',c')$, by definition $(a,b,c)$is less than $(a',b',c')$ with respect to lexical order if $a<a$' or="" $(a="a'" and="" b<b')$="" or="" $(a="a'" and="" b="b'" and="" c<c')$.="" i="" want="" to="" order="" a="" list="" of="" triplets="" according="" to="" such="" order,="" for="" example="" if="" a="" list="" $l$="" consists="" of="" $(1,2,3)$,="" $(1,1,5)$,="" $(1,3,5)$,="" $(1,6,7)$.="" is="" there="" a="" technique="" to="" do="" this="" by="" sage.<="" p="">

Given two triplets $(a,b,c)$ (a,b,c) and $(a',b',c')$, (a',b',c'), by definition $(a,b,c)$is (a,b,c) is less than $(a',b',c')$ (a',b',c') with respect to lexical order if $a<a$' or="" $(a="a'" and="" b<b')$="" or="" $(a="a'" and="" b="b'" and="" c<c')$.="" i="" want="" to="" order="" a="" list="" of="" triplets="" according="" to="" such="" order,="" for="" example="" if="" a="" list="" $l$="" consists="" of="" $(1,2,3)$,="" $(1,1,5)$,="" $(1,3,5)$,="" $(1,6,7)$.="" is="" there="" a="" technique="" to="" do="" this="" by="" sage.<="" p=""> a < a' or (a=a' and b < b') or (a=a' and b=b' and c < c' ). I want to order a list of triplets according to such order, for example if a list L consists of (1,2,3), (1,1,5), (1,3,5), (1,6,7), (8,7,3) . Is there a technique to do this by Sage.