Eilenburg Team Activity Highlights on Social Media

🇪🇺Friendly Eilenburg -0.25 v Sandersdorf @ 1.85 (1.75u)

#Club friendly (World)
Sandersdorf (Ger)  - Eilenburg (Ger) 

#Soccer #Club friendly (World) Sandersdorf (Ger) - Eilenburg (Ger) #1xbet info:

Union Sandersdorf vs Eilenburg. We predict: HOME 3 - 1

6:0 - Torparty! Der BFC Dynamo überwintert ganz oben: BFC Dynamo - Eilenburg | Regionalliga Nordost
6:0 - Torparty! Der BFC Dynamo ĂĽberwintert ganz oben: BFC Dynamo - Eilenburg | Regionalliga Nordost

BFC Dynamo - FC Eilenburg (Highlights) Spieltag 22 | Regionalliga Nordost | OSTSPORT.TV Der BFC Dynamo ging als klarer ...

FC Eilenburg kein Gradmesser für Spitzenreiter BFC Dynamo | Sport im Osten | MDR
FC Eilenburg kein Gradmesser fĂĽr Spitzenreiter BFC Dynamo | Sport im Osten | MDR

Spitzenreiter BFC Dynamo hat sich für den FC Eilenburg als eine Nummer zu groß erwiesen. Als den tapfer kämpfenden ...

GOAL! Wazito in Kenya Premier League Wazito 1-0 Mathare United GOAL! BFC Dynamo in Germany Regionalliga: Nordost BFC Dynamo 1-0 Eilenburg

GOAL! BFC Dynamo in Germany Regionalliga: Nordost BFC Dynamo 1-0 Eilenburg

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Details & Similar Teams


Eilenburg is a town in Germany. It lies in the district of Nordsachsen in the Free State of Saxony, approximately 20 km northeast of the city of Leipzig.

Eilenburg station
Eilenburg station

Eilenburg station is one of two railway stations in the district town of Eilenburg in the German state of Saxony. It is classified by Deutsche Bahn as a category 4 station.

Eilenberg–MacLane space

In mathematics, and algebraic topology in particular, an Eilenberg–MacLane space is a topological space with a single nontrivial homotopy group. As such, an Eilenberg–MacLane space is a special kind of topological space that can be regarded as a building block for homotopy theory; general topological spaces can be constructed from these via the Postnikov system.


The X-machine is a theoretical model of computation introduced by Samuel Eilenberg in 1974. The X in "X-machine" represents the fundamental data type on which the machine operates; for example, a machine that operates on databases (objects of type database) would be a database-machine.

Eilenberg–Steenrod axioms

In mathematics, specifically in algebraic topology, the Eilenberg–Steenrod axioms are properties that homology theories of topological spaces have in common. The quintessential example of a homology theory satisfying the axioms is singular homology, developed by Samuel Eilenberg and Norman Steenrod.

Eilenberg–Ganea conjecture

The Eilenberg–Ganea conjecture is a claim in algebraic topology. It was formulated by Samuel Eilenberg and Tudor Ganea in 1957, in a short, but influential paper.

Eilenberg–Zilber theorem

In mathematics, specifically in algebraic topology, the Eilenberg–Zilber theorem is an important result in establishing the link between the homology groups of a product space X × Y {\displaystyle X\times Y} and those of the spaces X {\displaystyle X} and Y {\displaystyle Y} . The theorem first appeared in a 1953 paper in the American Journal of Mathematics by Samuel Eilenberg and J. A. Zilber.

Eilenberg–Moore spectral sequence

In mathematics, in the field of algebraic topology, the Eilenberg–Moore spectral sequence addresses the calculation of the homology groups of a pullback over a fibration. The spectral sequence formulates the calculation from knowledge of the homology of the remaining spaces.

Eilenberg–Mazur swindle

In mathematics, the Eilenberg–Mazur swindle, named after Samuel Eilenberg and Barry Mazur, is a method of proof that involves paradoxical properties of infinite sums. In geometric topology it was introduced by Mazur and is often called the Mazur swindle.

Eilenberg–Ganea theorem

In mathematics, particularly in homological algebra and algebraic topology, the Eilenberg–Ganea theorem states for every finitely generated group G with certain conditions on its cohomological dimension ≤ n {\displaystyle 3\leq \operatorname {cd} (G)\leq n} ), one can construct an aspherical CW complex X of dimension n whose fundamental group is G. The theorem is named after Polish mathematician Samuel Eilenberg and Romanian mathematician Tudor Ganea. The theorem was first published in a short paper in 1957 in the Annals of Mathematics.

The Eilenburg's Football team activities page. Related with social media posts of Eilenburg's games and scheduled events. Match records planned for future dates as well as home and away matches. Plan a trip and experience the excitement of the match on the spot!