1:0	identities:   aa_,   a_a,   _aa		skews
aaa=a			a♦1=a	a♦2=a	a♦3=a
c'ty full — a'ty full — self-d'ty full — m'ty true			all invertible

2:0	identities:   aa_,   a_a,   _aa,   bb_,   b_b,   _bb				skews
aaa=a	aab=b	aba=b	abb=a		a♦1=a	a♦2=a	a♦3=a
baa=b	bab=a	bba=a	bbb=b		b♦1=b	b♦2=b	b♦3=b
c'ty full — a'ty full — self-d'ty full — m'ty true					all invertible

2:1	identities:   ab_,   a_b,   _ab,   ba_,   b_a,   _ba				skews
aaa=b	aab=a	aba=a	abb=b		a♦1=b	a♦2=b	a♦3=b
baa=a	bab=b	bba=b	bbb=a		b♦1=a	b♦2=a	b♦3=a
c'ty full — a'ty full — self-d'ty full — m'ty true					all invertible

3:0	identities:   aa_,   a_a,   _aa,   bc_,   b_c,   _bc,   cb_,   c_b,   _cb									skews
aaa=a	aab=b	aac=c	aba=b	abb=c	abc=a	aca=c	acb=a	acc=b		a♦1=a	a♦2=a	a♦3=a
baa=b	bab=c	bac=a	bba=c	bbb=a	bbc=b	bca=a	bcb=b	bcc=c		b♦1=c	b♦2=c	b♦3=c
caa=c	cab=a	cac=b	cba=a	cbb=b	cbc=c	cca=b	ccb=c	ccc=a		c♦1=b	c♦2=b	c♦3=b
c'ty full — a'ty full — self-d'ty none — m'ty true										all invertible

3:1	identities:   aa_,   a_a,   bb_,   b_b,   cc_,   c_c									skews
aaa=a	aab=b	aac=c	aba=b	abb=c	abc=a	aca=c	acb=a	acc=b		a♦1=a	a♦2=a	a♦3=a
baa=c	bab=a	bac=b	bba=a	bbb=b	bbc=c	bca=b	bcb=c	bcc=a		b♦1=b	b♦2=b	b♦3=b
caa=b	cab=c	cac=a	cba=c	cbb=a	cbc=b	cca=a	ccb=b	ccc=c		c♦1=c	c♦2=c	c♦3=c
c'ty dexterior — a'ty none — self-d'ty full — m'ty true										all invertible

3:2	identities:   aa_,   _aa,   bb_,   _bb,   cc_,   _cc									skews
aaa=a	aab=b	aac=c	aba=c	abb=a	abc=b	aca=b	acb=c	acc=a		a♦1=a	a♦2=a	a♦3=a
baa=b	bab=c	bac=a	bba=a	bbb=b	bbc=c	bca=c	bcb=a	bcc=b		b♦1=b	b♦2=b	b♦3=b
caa=c	cab=a	cac=b	cba=b	cbb=c	cbc=a	cca=a	ccb=b	ccc=c		c♦1=c	c♦2=c	c♦3=c
c'ty exterior — a'ty full — self-d'ty full — m'ty true										all invertible

3:3	identities:   aa_,   bc_,   cb_									skews
aaa=a	aab=b	aac=c	aba=c	abb=a	abc=b	aca=b	acb=c	acc=a		a♦1=a	a♦2=a	a♦3=a
baa=c	bab=a	bac=b	bba=b	bbb=c	bbc=a	bca=a	bcb=b	bcc=c		b♦1=c	b♦2=c	b♦3=a
caa=b	cab=c	cac=a	cba=a	cbb=b	cbc=c	cca=c	ccb=a	ccc=b		c♦1=b	c♦2=b	c♦3=a
c'ty sinisterior — a'ty none — self-d'ty none — m'ty true

3:4	identities:   a_a,   _aa,   b_b,   _bb,   c_c,   _cc									skews
aaa=a	aab=c	aac=b	aba=b	abb=a	abc=c	aca=c	acb=b	acc=a		a♦1=a	a♦2=a	a♦3=a
baa=b	bab=a	bac=c	bba=c	bbb=b	bbc=a	bca=a	bcb=c	bcc=b		b♦1=b	b♦2=b	b♦3=b
caa=c	cab=b	cac=a	cba=a	cbb=c	cbc=b	cca=b	ccb=a	ccc=c		c♦1=c	c♦2=c	c♦3=c
c'ty sinisterior — a'ty none — self-d'ty full — m'ty true										all invertible

3:5	identities:   a_a,   b_c,   c_b									skews
aaa=a	aab=c	aac=b	aba=b	abb=a	abc=c	aca=c	acb=b	acc=a		a♦1=a	a♦2=a	a♦3=a
baa=c	bab=b	bac=a	bba=a	bbb=c	bbc=b	bca=b	bcb=a	bcc=c		b♦1=c	b♦2=a	b♦3=c
caa=b	cab=a	cac=c	cba=c	cbb=b	cbc=a	cca=a	ccb=c	ccc=b		c♦1=b	c♦2=a	c♦3=b
c'ty exterior — a'ty none — self-d'ty none — m'ty true

3:6	identities:   _aa,   _bc,   _cb									skews
aaa=a	aab=c	aac=b	aba=c	abb=b	abc=a	aca=b	acb=a	acc=c		a♦1=a	a♦2=a	a♦3=a
baa=b	bab=a	bac=c	bba=a	bbb=c	bbc=b	bca=c	bcb=b	bcc=a		b♦1=a	b♦2=c	b♦3=c
caa=c	cab=b	cac=a	cba=b	cbb=a	cbc=c	cca=a	ccb=c	ccc=b		c♦1=a	c♦2=b	c♦3=b
c'ty dexterior — a'ty none — self-d'ty none — m'ty true

3:7	identities:   none									skews
aaa=a	aab=c	aac=b	aba=c	abb=b	abc=a	aca=b	acb=a	acc=c		a♦1=a	a♦2=a	a♦3=a
baa=c	bab=b	bac=a	bba=b	bbb=a	bbc=c	bca=a	bcb=c	bcc=b		b♦1=a	b♦2=a	b♦3=a
caa=b	cab=a	cac=c	cba=a	cbb=c	cbc=b	cca=c	ccb=b	ccc=a		c♦1=a	c♦2=a	c♦3=a
c'ty full — a'ty none — self-d'ty none — m'ty true

3:8	identities:   none									skews
aaa=b	aab=a	aac=c	aba=a	abb=c	abc=b	aca=c	acb=b	acc=a		a♦1=b	a♦2=b	a♦3=b
baa=a	bab=c	bac=b	bba=c	bbb=b	bbc=a	bca=b	bcb=a	bcc=c		b♦1=b	b♦2=b	b♦3=b
caa=c	cab=b	cac=a	cba=b	cbb=a	cbc=c	cca=a	ccb=c	ccc=b		c♦1=b	c♦2=b	c♦3=b
c'ty full — a'ty none — self-d'ty none — m'ty true

3:9	identities:   _ab,   _ba,   _cc									skews
aaa=b	aab=a	aac=c	aba=a	abb=c	abc=b	aca=c	acb=b	acc=a		a♦1=c	a♦2=b	a♦3=b
baa=c	bab=b	bac=a	bba=b	bbb=a	bbc=c	bca=a	bcb=c	bcc=b		b♦1=c	b♦2=a	b♦3=a
caa=a	cab=c	cac=b	cba=c	cbb=b	cbc=a	cca=b	ccb=a	ccc=c		c♦1=c	c♦2=c	c♦3=c
c'ty dexterior — a'ty none — self-d'ty none — m'ty true

3:10	identities:   a_b,   b_a,   c_c									skews
aaa=b	aab=a	aac=c	aba=c	abb=b	abc=a	aca=a	acb=c	acc=b		a♦1=b	a♦2=c	a♦3=b
baa=a	bab=c	bac=b	bba=b	bbb=a	bbc=c	bca=c	bcb=b	bcc=a		b♦1=a	b♦2=c	b♦3=a
caa=c	cab=b	cac=a	cba=a	cbb=c	cbc=b	cca=b	ccb=a	ccc=c		c♦1=c	c♦2=c	c♦3=c
c'ty exterior — a'ty none — self-d'ty none — m'ty true

3:11	identities:   a_b,   _ab,   b_c,   _bc,   c_a,   _ca									skews
aaa=b	aab=a	aac=c	aba=c	abb=b	abc=a	aca=a	acb=c	acc=b		a♦1=c	a♦2=c	a♦3=b
baa=c	bab=b	bac=a	bba=a	bbb=c	bbc=b	bca=b	bcb=a	bcc=c		b♦1=a	b♦2=a	b♦3=c
caa=a	cab=c	cac=b	cba=b	cbb=a	cbc=c	cca=c	ccb=b	ccc=a		c♦1=b	c♦2=b	c♦3=a
c'ty sinisterior — a'ty none — self-d'ty sinisterior, interior — m'ty true										all invertible

3:12	identities:   ab_,   ba_,   cc_									skews
aaa=b	aab=c	aac=a	aba=a	abb=b	abc=c	aca=c	acb=a	acc=b		a♦1=b	a♦2=b	a♦3=c
baa=a	bab=b	bac=c	bba=c	bbb=a	bbc=b	bca=b	bcb=c	bcc=a		b♦1=a	b♦2=a	b♦3=c
caa=c	cab=a	cac=b	cba=b	cbb=c	cbc=a	cca=a	ccb=b	ccc=c		c♦1=c	c♦2=c	c♦3=c
c'ty sinisterior — a'ty none — self-d'ty none — m'ty true

3:13	identities:   ab_,   _ac,   _ba,   bc_,   ca_,   _cb									skews
aaa=b	aab=c	aac=a	aba=a	abb=b	abc=c	aca=c	acb=a	acc=b		a♦1=c	a♦2=b	a♦3=c
baa=c	bab=a	bac=b	bba=b	bbb=c	bbc=a	bca=a	bcb=b	bcc=c		b♦1=a	b♦2=c	b♦3=a
caa=a	cab=b	cac=c	cba=c	cbb=a	cbc=b	cca=b	ccb=c	ccc=a		c♦1=b	c♦2=a	c♦3=b
c'ty exterior — a'ty exterior — self-d'ty sinisterior, dexterior — m'ty true										all invertible

3:14	identities:   ac_,   a_c,   ba_,   b_a,   cb_,   c_b									skews
aaa=b	aab=c	aac=a	aba=c	abb=a	abc=b	aca=a	acb=b	acc=c		a♦1=b	a♦2=c	a♦3=c
baa=a	bab=b	bac=c	bba=b	bbb=c	bbc=a	bca=c	bcb=a	bcc=b		b♦1=c	b♦2=a	b♦3=a
caa=c	cab=a	cac=b	cba=a	cbb=b	cbc=c	cca=b	ccb=c	ccc=a		c♦1=a	c♦2=b	c♦3=b
c'ty dexterior — a'ty none — self-d'ty interior, dexterior — m'ty true										all invertible

3:15	identities:   ac_,   a_c,   _ac,   bb_,   b_b,   _bb,   ca_,   c_a,   _ca									skews
aaa=b	aab=c	aac=a	aba=c	abb=a	abc=b	aca=a	acb=b	acc=c		a♦1=c	a♦2=c	a♦3=c
baa=c	bab=a	bac=b	bba=a	bbb=b	bbc=c	bca=b	bcb=c	bcc=a		b♦1=b	b♦2=b	b♦3=b
caa=a	cab=b	cac=c	cba=b	cbb=c	cbc=a	cca=c	ccb=a	ccc=b		c♦1=a	c♦2=a	c♦3=a
c'ty full — a'ty full — self-d'ty none — m'ty true										all invertible

3:16	identities:   ab_,   a_b,   _ab,   ba_,   b_a,   _ba,   cc_,   c_c,   _cc									skews
aaa=c	aab=a	aac=b	aba=a	abb=b	abc=c	aca=b	acb=c	acc=a		a♦1=b	a♦2=b	a♦3=b
baa=a	bab=b	bac=c	bba=b	bbb=c	bbc=a	bca=c	bcb=a	bcc=b		b♦1=a	b♦2=a	b♦3=a
caa=b	cab=c	cac=a	cba=c	cbb=a	cbc=b	cca=a	ccb=b	ccc=c		c♦1=c	c♦2=c	c♦3=c
c'ty full — a'ty full — self-d'ty none — m'ty true										all invertible

3:17	identities:   ab_,   a_b,   bc_,   b_c,   ca_,   c_a									skews
aaa=c	aab=a	aac=b	aba=a	abb=b	abc=c	aca=b	acb=c	acc=a		a♦1=c	a♦2=b	a♦3=b
baa=b	bab=c	bac=a	bba=c	bbb=a	bbc=b	bca=a	bcb=b	bcc=c		b♦1=a	b♦2=c	b♦3=c
caa=a	cab=b	cac=c	cba=b	cbb=c	cbc=a	cca=c	ccb=a	ccc=b		c♦1=b	c♦2=a	c♦3=a
c'ty dexterior — a'ty none — self-d'ty interior, dexterior — m'ty true										all invertible

3:18	identities:   _ab,   ac_,   ba_,   _bc,   _ca,   cb_									skews
aaa=c	aab=a	aac=b	aba=b	abb=c	abc=a	aca=a	acb=b	acc=c		a♦1=b	a♦2=c	a♦3=b
baa=a	bab=b	bac=c	bba=c	bbb=a	bbc=b	bca=b	bcb=c	bcc=a		b♦1=c	b♦2=a	b♦3=c
caa=b	cab=c	cac=a	cba=a	cbb=b	cbc=c	cca=c	ccb=a	ccc=b		c♦1=a	c♦2=b	c♦3=a
c'ty exterior — a'ty exterior — self-d'ty sinisterior, dexterior — m'ty true										all invertible

3:19	identities:   ac_,   bb_,   ca_									skews
aaa=c	aab=a	aac=b	aba=b	abb=c	abc=a	aca=a	acb=b	acc=c		a♦1=c	a♦2=c	a♦3=b
baa=b	bab=c	bac=a	bba=a	bbb=b	bbc=c	bca=c	bcb=a	bcc=b		b♦1=b	b♦2=b	b♦3=b
caa=a	cab=b	cac=c	cba=c	cbb=a	cbc=b	cca=b	ccb=c	ccc=a		c♦1=a	c♦2=a	c♦3=b
c'ty sinisterior — a'ty none — self-d'ty none — m'ty true

3:20	identities:   a_c,   _ac,   b_a,   _ba,   c_b,   _cb									skews
aaa=c	aab=b	aac=a	aba=a	abb=c	abc=b	aca=b	acb=a	acc=c		a♦1=b	a♦2=b	a♦3=c
baa=a	bab=c	bac=b	bba=b	bbb=a	bbc=c	bca=c	bcb=b	bcc=a		b♦1=c	b♦2=c	b♦3=a
caa=b	cab=a	cac=c	cba=c	cbb=b	cbc=a	cca=a	ccb=c	ccc=b		c♦1=a	c♦2=a	c♦3=b
c'ty sinisterior — a'ty none — self-d'ty sinisterior, interior — m'ty true										all invertible

3:21	identities:   a_c,   b_b,   c_a									skews
aaa=c	aab=b	aac=a	aba=a	abb=c	abc=b	aca=b	acb=a	acc=c		a♦1=c	a♦2=b	a♦3=c
baa=b	bab=a	bac=c	bba=c	bbb=b	bbc=a	bca=a	bcb=c	bcc=b		b♦1=b	b♦2=b	b♦3=b
caa=a	cab=c	cac=b	cba=b	cbb=a	cbc=c	cca=c	ccb=b	ccc=a		c♦1=a	c♦2=b	c♦3=a
c'ty exterior — a'ty none — self-d'ty none — m'ty true

3:22	identities:   _ac,   _bb,   _ca									skews
aaa=c	aab=b	aac=a	aba=b	abb=a	abc=c	aca=a	acb=c	acc=b		a♦1=b	a♦2=c	a♦3=c
baa=a	bab=c	bac=b	bba=c	bbb=b	bbc=a	bca=b	bcb=a	bcc=c		b♦1=b	b♦2=b	b♦3=b
caa=b	cab=a	cac=c	cba=a	cbb=c	cbc=b	cca=c	ccb=b	ccc=a		c♦1=b	c♦2=a	c♦3=a
c'ty dexterior — a'ty none — self-d'ty none — m'ty true

3:23	identities:   none									skews
aaa=c	aab=b	aac=a	aba=b	abb=a	abc=c	aca=a	acb=c	acc=b		a♦1=c	a♦2=c	a♦3=c
baa=b	bab=a	bac=c	bba=a	bbb=c	bbc=b	bca=c	bcb=b	bcc=a		b♦1=c	b♦2=c	b♦3=c
caa=a	cab=c	cac=b	cba=c	cbb=b	cbc=a	cca=b	ccb=a	ccc=c		c♦1=c	c♦2=c	c♦3=c
c'ty full — a'ty none — self-d'ty none — m'ty true