Origin
Open career →Tennis’s living graph
Bridges Across
Eras
Two players do not need to have shared a court for their stories to be connected. Find the shortest chain of head-to-head meetings between them.
Shortest path found
Carlos Alcaraz
reaches
Joe Osadca
Historical windowComplete archive
The connection uses 6 links and 7 careers. Every step below represents a recorded head-to-head meeting within the selected window.
The complete route
Career by career
01 1 meeting10March 5, 2025View Carlos Alcaraz × Quentin Halys →02 BridgeOpen career →Quentin Halys
2 meetings11July 24, 2017 — July 30, 2018View Quentin Halys × Gilles Muller →03 BridgeOpen career →Gilles Muller
1 meeting10April 28, 2000View Gilles Muller × Peter Clarke →04 BridgeOpen career →Peter Clarke
1 meeting01May 31, 1971View Peter Clarke × Bob Hewitt →05 BridgeOpen career →Bob Hewitt
2 meetings11June 24, 1968 — February 12, 1978View Bob Hewitt × Earl Butch Buchholz →06 BridgeOpen career →Earl Butch Buchholz
1 meeting10August 4, 1969View Earl Butch Buchholz × Joe Osadca →07 DestinationOpen career →Joe Osadca
Parallel routes
One search may have several correct answers.
Besides the detailed route, we found 4 more sequences with the same 6 links. Every route travels the shortest possible distance in the archive.
- OriginCarlos Alcaraz
- BridgeKaren Khachanov
- BridgeGilles Muller
- BridgePeter Clarke
- BridgeBob Hewitt
- BridgeEarl Butch Buchholz
- DestinationJoe Osadca
- OriginCarlos Alcaraz
- BridgeFeliciano Lopez
- BridgeAndre Agassi
- BridgeJimmy Arias
- BridgeJohn Alexander
- BridgeEarl Butch Buchholz
- DestinationJoe Osadca
- OriginCarlos Alcaraz
- BridgeFeliciano Lopez
- BridgeAndre Agassi
- BridgeJimmy Arias
- BridgeRoscoe Tanner
- BridgeEarl Butch Buchholz
- DestinationJoe Osadca
- OriginCarlos Alcaraz
- BridgeFeliciano Lopez
- BridgeAndre Agassi
- BridgeJimmy Arias
- BridgeRoss Case
- BridgeEarl Butch Buchholz
- DestinationJoe Osadca
How we calculate it
A search from both sides of history.
The portal traverses the head-to-head graph from both careers at the same time and stops at the first proven minimum distance. When a period is selected, only matches inside that window create links; walkovers never create connections.
Reverse the route →