HighlightsA brief glimpse into the past
Mozzart Bet Prva liga Srbije 2023/24 - 1.Kolo: SMEDEREVO 1924 – INĐIJA TOYO TIRES 2:0 (2:0)
Mozzart Bet Prva liga Srbije 2023/24 - 1.Kolo: SMEDEREVO 1924 – INĐIJA TOYO TIRES 2:0 (2:0) Strelci: Stefan Stevanović (pen.)
Smederevo - Inđija 2 : 0 Golovi
Mozzart Bet Prva liga Srbije 2023-2024 1.Kolo Korišten video MBPLS https://youtu.be/8mgqxzUH4uI Korektni komentari su ...
Uživo SMEDEREVO 1924 - INĐIJA TOYO TIRES Mozzart Bet Prva liga Srbije 1.Kolo
Mozzart Bet Prva liga Srbije 2022/23 - 1.Kolo: SMEDEREVO 1924 – INĐIJA TOYO TIRES SMEDEREVO 1924 – INĐIJA TOYO ...
Real (Podunavci) – Sloga (Bajina Bašta) (subota, 10. jun, 17:30)
Direktan prenos poslednjeg kola Srpske lige – grupa Zapad, samo na Xtip Stream-u! Koliko će biti zanimljivo poslednje kolo ...
Polet (Ljubić) – Smederevo 1924 (subota, 10. jun, 17:30)
Meč poslednjeg kola Srpske lige – grupa Zapad, samo na Xtip Stream-u! Odavno se Srpska liga – grupa Zapad svela na trku ...
Team, Place & City Details
FK Smederevo 1924
Fudbalski klub Smederevo 1924 , commonly known as Smederevo, is a Serbian professional football club based in Smederevo. During Yugoslavia the club mainly played in amateur ranks of competition.
Smederevo
Smederevo ) is a city and the administrative center of the Podunavlje District in eastern Serbia. It is situated on the right bank of the Danube, about 45 kilometres (28 miles) downstream of the Serbian capital, Belgrade.
Smederevo Stadium
Smederevo Stadium , known as Fortress (Serbian: Тврђава / Tvrđava), is a football stadium in Smederevo, Serbia. It is currently used mostly for football matches and is the home ground of FK Smederevo 1924.
Smederevo Fortress
The Smederevo Fortress is a medieval fortified city in Smederevo, Serbia, which was the temporary capital of Serbia in the Middle Ages. It was built between 1427 and 1430 on the order of Despot Đurađ Branković, the ruler of the Serbian Despotate.
Smederevo Airfield
Smederevo Airfield (ICAO: LYSD) is an aerodrome in village Lipe, on the territory of the city of Smederevo, Serbia. It is about 4.5 km southeast of the center of Smederevo, near the road 14 that connects Smederevo–Kovin.
Smederevo Hall
Smederevo Hall is an indoor arena in Smederevo, Serbia. It was finished in June 2009, for 2009 Summer Universiade.
Smederevo–Vršac dialect
Smederevo–Vršac dialect is a subdialect of the Shtokavian dialect of Serbo-Croatian. As an Old Shtokavian variety, it retains a number of features not found in Neoshtokavian varieties on which standards of Serbo-Croatian are based.
Smederevo Fortress explosion
The Smederevo Fortress Explosion was a disaster that occurred in Smederevo, then in the Territory of the Military Commander in Serbia , on the 5 June 1941. Stockpiled ammunition and gasoline in Smederevo Fortress belonging to defeated Royal Yugoslav Army exploded due to unknown reasons.
Partition (number theory)
In number theory and combinatorics, a partition of a positive integer n, also called an integer partition, is a way of writing n as a sum of positive integers. Two sums that differ only in the order of their summands are considered the same partition.
Haar wavelet
In mathematics, the Haar wavelet is a sequence of rescaled "square-shaped" functions which together form a wavelet family or basis. Wavelet analysis is similar to Fourier analysis in that it allows a target function over an interval to be represented in terms of an orthonormal basis.
Rademacher distribution
In probability theory and statistics, the Rademacher distribution is a discrete probability distribution where a random variate X has a 50% chance of being +1 and a 50% chance of being -1.A series (that is, a sum) of Rademacher distributed variables can be regarded as a simple symmetrical random walk where the step size is 1.
Rademacher
Rademacher is an occupational surname of German origin, which means "wheelmaker".
Rademacher's theorem
In mathematical analysis, Rademacher's theorem, named after Hans Rademacher, states the following: If U is an open subset of Rn and f: U → Rm is Lipschitz continuous, then f is differentiable almost everywhere in U; that is, the points in U at which f is not differentiable form a set of Lebesgue measure zero.