
Reginald Borders was born in the Kensington district of London
in December 1866, the oldest son of William Borders, who was a cigar
and tobacco merchant. His father had business interests in South Africa
and in Mozambique, so Reginald was "shipped off" to South Africa as a
young man, and his younger brother Frederick later joined him. Borders
arrived in Durban aboard the steamship "Dunbar Castle" in the middle
of 1890. The steamships carried mail and passengers on a regular basis
from Southampton to Cape Town, along the coast to Durban, and then
back again.
Borders' entry in "Who's Who in Natal" says that he lived in Overport
and was a partner in Wm.Savory & Co., who were clearing, forwarding and
shipping agents. His recreations were listed as music, chess and bowls.
It is possible that Borders was a founder member of the Durban Chess
Club, which was formed in 1893. He was a strong player, although Len
Reitstein remarked that "he was better with his pen than the pieces".
Borders was good enough to be invited to play in the 1899 South African
championships, held in Durban. Unfortunately he had to withdraw from
the event, and only made his debut in the SA championships in 1903.
The early years of the Durban championships were dominated by Lucas
Bull, another Londoner, and Borders was not able to win the event until
1909. He then won again in 1912 and in 1913.
Borders was well known throughout the chess world as the chess
columnist for the "Natal Mercury" between 1903 and 1930.
Len Reitstein's book "A History of Chess in Southern Africa"
speaks highly of his writing, and Borders' column was regularly
cited by him as source material for his book.
He played in the South African championships on 3 occasions, namely
in Johannesburg in 1903, Cape Town in 1910 and Johannesburg in 1912.
Here is a casual game from the pages of the "Natal Mercury":
Borders, R W - "The Count"
Durban, 1916
(source: Natal Mercury, 21 Oct 1916)
1.e4 e5 2.Nf3 Nc6 3.Bc4 h6 4.Nc3 Bc5 5.Nd5 Nf6 6.d4 Nxd4 7.Nxe5 Nxe4
8.Qh5 Nd6 9.h4
(Offering a Rook to his greedy opponent, who should have tried
9...c6 making an escape square for his Queen)
9...Nxc2+ 10.Kd1 Nxa1 11.Bg5 g6 12.Nxg6 fxg6 13.Qxg6+ Nf7
14.Nxc7+ 1-0
(as 14...Qxc7 15.Qxf7 is mate)