CREATE TABLE gps_transitive (
	ab	smallint,	-- Whether or not the group is abelian: 1 if yes, 0 if no
	abstract_label	text,	-- label as an abstract group
	arith_equiv	smallint,	-- number of arithmetically equivalent fields for number fields with this Galois group
	aut_label	text,	-- Abstract group label of the automorphism group of corresponding field
	auts	smallint,	-- the number of automorphisms of a degree n field with this as its Galois group
	bound_quotients	smallint,	-- bound used for the degree of quotient fields
	bound_siblings	smallint,	-- bound used for the degree of siblings
	cyc	smallint,	-- 1 if the group is cyclic, otherwise 0
	gapid	bigint,	-- The gap id for the group, 0 if not known
	gapidfull	text,	-- GAP id of the group as a pair [order, number], or empty string if it is not available
	gens	jsonb,	-- list of generators, each given as a list of list representing the generator in disjoint cycle notation
	id	bigint,	-- 
	isomorphism	_numeric,	-- Images of generators of the abstract group under an isomorphism to this group.  Each image is encoded with pack in sage
	label	text,	-- label is of the form nTt where n is the degree and t is the "t-number"
	moddecompuniq	jsonb,	-- for this abstract group, a list of relations for the decomposition of finite dimensional integral representations of the group (so the extent which they are not unique)
	n	smallint,	-- the degree (n from S_n)
	name	text,	-- the name given by gap (also used by pari, magma, sage, etc)
	nilpotency	smallint,	-- nilpotency class
	num_conj_classes	integer,	-- number of conjugacy classes
	order	numeric,	-- the size of the group
	parity	smallint,	-- 1 if the group is a subgroup of A_n, otherwise -1
	pretty	text,	-- latex of a nicer name for this group
	prim	smallint,	-- whether or not the permutation representation is primitive, 1 for yes, 0 for no
	quotients	jsonb,	-- List of Galois groups of subfields which are proper quotients of this group, given as pairs of the group and the multiplicity
	siblings	jsonb,	-- List of Galois groups of sibling fields given as pairs of the group and the multiplicity
	solv	smallint,	-- 1 if the group is solvable, otherwise 0
	subfields	jsonb,	-- Galois groups of proper non-trivial subgroups of a field with this Galois group given as a list of pairs, the group and its multiplicity
	t	integer,	-- the t-number, a standard index for conjugacy classes of subgroups of S_n
	transitivity	smallint 	-- A value of $k$ means that the group is $k$-transitive but not $k+1$-transitive
);