1883	;	Cantor	;	G.	;	Continuum is a compact playground for any small ant.
1887	;	Jordan	;	C.	;	Each simple closed planar curve surrounds its inside and outside.
1890	;	Peano	;	G.	;	Drawing a full square with a segment.
1900	;	Hilbert	;	D.	;	Hilbert cube containing a copy of any continuum.
1902	;	Painleve	;	P.	;	A decreasing sequence of continua forms a continuum.
1910	;	Brouwer	;	L.E.J.	;	Buckethandle as the simplest indecomposable continuum. 
1912	;	Janiszewski	;	Z.	;	Arc-less continuum.
1912	;	Janiszewski	;	Z.	;	Buckethandle in an angular shape.
1912	;	Wada	;	T.	;	Lakes of Wada (three disjoint connected open sets of the plane with the same boundary).
1914	;	Hahn	;	H.	;	Locally connected continuum is a continuous image of [0,1].
1914	;	Mazurkiewicz	;	S.	;	Sierpinski carpet contains only ramification points of infinite order.
1915	;	Sierpinski	;	W.	;	Half homogeneous Sierpinski carpet containing a copy of every planar curve.
1915	;	Sierpinski	;	W.	;	Sierpinski triangle with only ramification points.
1916	;	Moore	;	R.L.	;	Chainable continuum.
1918	;	Sierpinski	;	W.	;	Any continuum is sigma connected, not a countable union of disjoint closed sets.
1918	;	Janiszewski	;	Z.	;	Foundation of Fundamenta Mathematicae journal (with W. Sierpinski and S. Mazurkiewicz). 
1920	;	Antoine	;	L. 	;	Antoine's necklace (wild embedding of the Cantor set).
1920	;	Mazurkiewicz	;	S.	;	Locally connected continuum is a continuous image of [0,1].
1920	;	Moore	;	R.L.	;	Two non-cut points in any continuum.
1922	;	Antoine	;	L. 	;	Antoine's arc (wild embedding of the arc).
1922	;	Knaster	;	B.	;	Buckethandle in a round shape.
1922	;	Knaster	;	B.	;	Pseudo-arc, the nondegenerate hereditarily indecomposable continuum.
1923	;	Wazewski	;	T.	;	Wazewski universal dendrite containing a copy of any dendrite.
1924	;	Alexander	;	J.W.	;	Alexander horned sphere, a wild embedding of a sphere into space.
1924	;	Mazurkiewicz	;	S.	;	Each locally connected homogeneous plane continuum is a simple closed curve.
1925	;	Gehman	;	H.M.	;	Dendrite with ramification points of order 3 and end points forming the Cantor set.
1926	;	Menger	;	K.	;	Homogeneous Menger sponge containing a copy of every curve.
1927	;	Kuratowski	;	K.	;	A point of irreducibility in a continuum is not contained in two proper subcontinua (a characterization).
1927	;	Vietoris	;	L.	;	Solenoid (in a sequence folding tube in a previous tube twice).
1929	;	Roberts	;	J.H.	;	Upper semicontinuous decomposition of the plane into nonseparating locally connected subcontinua.
1930	;	Mazurkiewicz	;	S.	;	A typical continuum is hereditarily indecomposable.
1930	;	Dantzig	;	D. von	;	Homogeneity of a solenoid.
1930	;	Kurtowski	;	K.	;	Planability test for local dendrites (cannot contain two special continua).
1930	;	Whyburn	;	G.T.	;	Whyburn's curve, a continuum every subcontinuum of which separates the plane.
1931	;	Keller	;	O.H.	;	Hilbert cube is homogeneous.
1932	;	Miller	;	E.W.	;	A dendrite not containing its proper copy.
1932	;	Waraszkiewicz	;	Z.	;	Waraszkiewicz's spirals ( an uncountable family of continuously incomparable planar curves).
1934	;	Borsuk	;	K.	;	The dunce hat (Borsuk's tube, acyclic polyhedron which is not the union of two acyclic polyhedra).
1935	;	Mazurkiewicz	;	S. 	;	Any compact metric space of dimension 2 contains a nondegenerate indecomposable continuum.
1936	;	Whyburn	;	G.T.	;	Decomposition of 3-space into 3-space using Antoine's arc and points.
1937	;	Sierpinski	;	W.	;	Arc mapped onto Hilbert cube. 
1937	;	Freudenthal	;	H.	;	Solenoid as an inverse limit.
1937	;	Claytor	;	S.	;	Two Claytor continua block planarity of a Peano continuum.  
1944	;	Sorgenfrey	;	R.H.	;	Every nondegenerate unicoherent continuum which is not a triod is irreducible.
1945	;	Besicovitch	;	A.S.	;	A dendrite such that no two of its open sets are homeomorphic.
1947	;	Borsuk	;	K.	;	An example of a simple arc in space whose projection in every plane has interior points.
1948	;	Bing 	;	R.H.	;	Homogeneity of the pseudo-arc.
1948	;	Moise	;	E.E.	;	Indecomposable planar continuum homeomorphic to each of its nondegenerate subcontinua (the pseudo-arc).
1948	;	Jones	;	F. B.	;	T function (the complement of T(A) contains the interior points of subcontinua not meeting A).
1951	;	Hamilton	;	O.H.	;	Each chainable continuum has the fixed-point property.
1951	;	Bing	;	R.H.	;	Planar non-chainable circularly chainable hereditarily indecomposable continuum (a pseudo-circle).
1952	;	Anderson	;	R.D.	;	A continuous decomposition of the plane into nonseparating subcontinua.
1958	;	Anderson	;	R.D.	;	Menger universal curve is homogeneous.
1959	;	Anderson	;	R.D.	;	A plane continuum no two of whose nendegenerate subcontinua are homeomorphic.
1959	;	Choquet	;	G.	;	A plane continuum no two of whose nendegenerate subcontinua are homeomorphic.
1959	;	Isbell	;	J.R.	;	Chainable continuum is an inverse limit of an inverse sequence of arcs.
1959	;	Bing 	;	R.H.	;	The circle of pseudo-arcs.
1959	;	Jones	;	F. B.	;	The circle of pseudo-arcs.
1961	;	Lelek	;	A.	;	The Lelek fan (a smooth fan with a dense set of endpoints).
1962	;	Lelek	;	A.	;	Weakly chainable continua are exactly continuous images of the pseudo-arc.
1963	;	Borsuk 	;	K.	;	Borsuk nonplanar fan.
1964	;	Henderson	;	G.	;	Arc is the only decomposable hereditarily equivalent continuum.
1964	;	Lelek	;	A.	;	Span zero (no two points can change the position on a continuum).
1964	;	Henderson	;	G.	;	The pseudo-arc is an inverse limit using only one binding map.
1964	;	Charatonik	;	J.J.	;	Unicoherence of locally connected continua is an invariant under confluent mappings.
1965	;	Effros	;	E.G.	;	The group of homeomorphisms acts locally.
1965	;	Schori	;	R.M.	;	Universal chainable continuum.
1967	;	Smale	;	S. 	;	Buckethandle in a horseshoe shape as the fixed set of a mapping square into a horseshoe.
1967	;	Cook	;	H.	;	Cook's continuum (a continuum admitting only the identity or a constant mapping onto itself).
1969	;	Krasinkiewicz	;	J.	;	Sierpinski universal plane curve is 1/2-homogeneous.
1970	;	Rogers	;	J.T.	;	A pseudo-solenoid  is a common model for circle-like continua.
1970	;	Rogers	;	J.T.	;	The pseudo-circle is not homogeneous.
1970	;	Fearnley	;	L.	;	The pseudo-circle is unique.
1971	;	Lelek	;	A.	;	Houston problem book.
1972	;	Ingram	;	W.T.	;	An atriodic tree-like continuum with positive span.
1972	;	Bennett	;	R.B.	;	Menger universal curve is countable dense homogeneous.
1972	;	Charatonik	;	J.J.	;	Problem posing (?) challenge over problem solving (exists) and generalisations (for all).
1973	;	Nadler	;	Sam B. Jr.	;	The indecomposability of the dyadic solenoid.
1974	;	Rosenholtz	;	I.	;	Open image of a chainable continuum is chainable.
1975	;	Ungar	;	G.S.	;	2-homogeneous continuum is locally connected.
1977	;	Hagopian	;	Ch.L.	;	Solenoids (homogeneous continua with only arc subcontinua).
1977	;	Rogers	;	J.T.	;	Solenoids of pseudo-arcs.
1978	;	Charatonik	;	J.J.	;	Arc-like openly homogenous continuum is the pseudo-arc.
1978	;	Curtis	;	D.W.	;	Hyperspaces of closed subsets of Peano continua are Hilbert cubes.
1978	;	Schori	;	R.M.	;	Hyperspaces of closed subsets of Peano continua are Hilbert cubes.
1978	;	Illanes	;	A.	;	Hyperspaces of sets. Book I 
1978	;	Grispolakis	;	J.	;	Universal smooth dendroid.
1978	;	Tymchatyn	;	E.D.	;	Universal smooth dendroid.
1979	;	Bellamy	;	D.P.	;	A nonplanar tree-like continuum which admits a fixed point free mapping.
1979	;	Ingram	;	W.T.	;	Hereditarily indecomposable tree-like continua.
1980	;       Krasinkiewicz   ;	J.	;       A dendroid with a monotone open map onto an arc.
1980	;       Minc	;       P.	;       A dendroid with a monotone open map onto an arc.
1980	;	Oversteegen	;	Lex G.	;	A dendroid with a monotone open map onto an arc.
1980	;	Mill	;	J. van	;	A Peano continuum homeomorphic to its own square but not to its countable infinite product.
1980	;	Iliadis	;	S.D.	;	Universal completely regular continuum (each nondegenerate subcontinuum has a nonempty interior).
1982	;	Oversteegen	;	Lex	;	Indecomposable homogeneous planar continuum has span zero.
1982	;	Tymchatyn	;	E.D.	;	Indecomposable homogeneous planar continuum has span zero.
1984	;	Charatonik	;	J.J.	;	Example of a smooth dendroid without ordinary points.
1984	;	Nikiel	;	J.	;	Gehman dendroid is the only dendrite with its set of end-points homeomorphic to the Cantor set.
1985	;	Mackowiak	;	T.	;	A universal hereditarily indecomposable continuum.
1986	;	Kennedy	;	J.	;	Pseudo-circle has uncountably many orbits each of which is the union of uncountably many composants.
1986	;	Rogers	;	J.T.	;	Pseudo-circle has uncountably many orbits each of which is the union of uncountably many composants.
1988	;	Mackowiak	;	T.	;	A characterization of finitely irreducible continua.
1989	;	Charatonik	;	J.J.	;	A fan is smooth iff can be embedded into the Cantor fan.
1989	;	Charatonik	;	W.J.	;	A fan is smooth iff can be embedded into the Cantor fan.
1989	;	Charatonik	;	W.J.	;	Lelek fan is the unique smooth fan with a dense set of endpoints.
1990	;	Kuperberg	;	K.	;	A locally connected homogeneous non-bihomogeneous continuum of dimension 7.
1990	;	Krupski	;	P.	;	Homogeneous tree-like continua are hereditarily indecomposable.
1990	;	Prajs	;	J.R.	;	Homogeneous tree-like continua are hereditarily indecomposable.
1991	;	Minc	;	P.	;	A transitive map on [0,1] whose inverse limit is the pseudo-arc.
1991	;	Transue	;	W.R.R.	;	A transitive map on [0,1] whose inverse limit is the pseudo-arc.
1992	;	Nadler	;	Sam B. Jr.	;	Continuum Theory. An Introduction. Book II
1993	;	Nadler	;	Sam B. Jr.	;	A continuum separated by each of its nondegenerate proper subcontinua.
1993	;	Seldomridge	;	Gary A.	;	A continuum separated by each of its nondegenerate proper subcontinua.
1993	;	Bellamy	;	D.	;	A tree-like continuum without the fixed-point property.
1993	;	Minc	;	P.	;	An atriodic simple-4-od-like continuum which is not simple-triod-like.
1993	;	Aarts	;	J.M.	;	Hairy arc.
1993	;	Oversteegen	;	L.G.	;	Hairy arc.
1994	;	Bandt	;	Ch.	;	Non-zero composants of the Buckethandle are homeomorphic.
1995	;	Kennedy	;	J.	;	Buckethandle as an inverse limit of circles using a single bonding map.
1996	;	Hagopian	;	Ch. L.	;	Simply connected plane continua have the fixed-point property.
1999	;	Lewis	;	W.	;	An example of a chainable continuum that admits an exactly 2-to-1 mapping onto a continuum.
1999	;	Illanes	;	A.	;	Hyperspaces. Book III
1999	;	Nadler	;	Sam B. Jr.	;	Hyperspaces. Book III
1999	;	Lewis	;	W.	;	Pseudo-arc maturity.
1999	;	Illanes	;	A.	;	The Continuum theory hyperspace in Mexico.
1999	;	Minc	;	P.	;	There exists a tree-like weakly chainable continuum without the fixed-point property.
2000	;	Prajs	;	J.R.	;	A continuous decomposition of the Menger curve into pseudo-arcs.
2002	;	Illanes	;	A.	;	Buckethandle admits no mean.
2003	;	Minc	;	P.	;	Buckethandle is mapped onto a planar dedroid with point-inverses at most of cardinality 3.
2003	;	Minc	;	P.	;	Planar dendroid contains a single point bottleneck.
2005	;	Macias	;	S.	;	Topics on continua. Book IV
2010	;	Illanes	;	A.	;	The arc is the only chainable continuum admitting a mean.
2010	;	Villanueva	;	H.	;	The arc is the only chainable continuum admitting a mean.
2011	;	Hoehn	;	L.C.	;	A non-chainable plane continuum with span zero.
2012	;	Ingram	;	W.T.	;	Inverse limit of books on inverse limit...
2013	;	Vejnar	;	B.	;	Acrless-arc, the arc-like arc-less continuum with two endpoints.
2013	;	Hoehn	;	L.C.	;	An uncountable collection of copies of a non-chainable tree-like continuum in the plane.
2014	;	Sturm	;	F. 	;	Pseudo-solenoid is not continuously homogeneous.
2015	;	Mill	;	J. van	;	Pseudo-arc is the only continuum with homeomorphically near property.
2015	;	Banic	;	I.	;	Standard universal dendrite of order 3 as an inverse limit of arcs with one binding map.
2015	;	Martinez-de-la-Vega	;	V.	;	Standard universal dendrite of order 3 as an inverse limit of arcs with one binding map.
2016	;	Prajs	;	J.R.	;	Arcwise connected homogeneous continuum is a continuous image of the Cantor fan.
2016	;	Hoehn	;	L.C.	;	Classification of planar homogeneous continua.
2016	;	Oversteegen	;	Lex	;	Classification of planar homogeneous continua.
2016	;	Vejnar	;	B.	;	Two non-block points in any continuum.
2020	;	Hoehn	;	L.C.	;	Classification of hereditarily equivalent plane continua.
2020	;	Oversteegen	;	Lex	;	Classification of hereditarily equivalent plane continua.