- most n {\displaystyle n} : a
contradiction is reached.
Savchev &
Andreescu (2002), p. 66.
Savchev, Svetoslav; Andreescu, Titu (2002),
Mathematical miniatures...
- this proof, with a
colorful phrasing involving sleeping students, see
Savchev, Svetoslav; Andreescu, Titu (2003), "27 ****y's
Theorem for One Dimension"...
-
given an
exceptionally elegant proof by A.
Marcus and G.
Tardos in 2004.
Savchev,
Svetoslav (2005). "Kemnitz'
conjecture revisited".
Discrete Mathematics...
- - I. M.
Yaglom NML/043
ebook 2003
Mathematical Miniatures -
Svetoslav Savchev,
mathematical journal Matematika and Titu Andreescu,
Director of the American...
- that the
function is
indeed 0 for all real
inputs x {\displaystyle x} .
Savchev, Svetoslav; Andreescu, Titu (2003), "12 Hermite's Identity", Mathematical...
- BUL ****f
Kadir 12/0 — DF BUL
Tsvetan Nedyalkov 10/0 — DF BUL
Savcho Savchev 6/0 — MF BUL
Marin Baychev 1/1 — DF BUL
Georgi Djondjorov 14/0 — MF BUL...
-
Reiher proved the full
conjecture using the Chevalley–Warning theorem.
Savchev, S.; Chen, F. (2005). "Kemnitz'
conjecture revisited".
Discrete Mathematics...
- Ota (JPN) 12 Tynar Sharshenbekov (KGZ) 4 Tynar Sharshenbekov (KGZ) 8 Rumen
Savchev (BUL) 1 Shinobu Ota (JPN) 10 Almat Kebispayev (KAZ) 1 Rahman Bilici (TUR)...
