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nexedi
gitlab-ce
Commits
587a73b2
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587a73b2
authored
Jun 16, 2017
by
Rémy Coutable
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Merge branch 'master' into 'master'
Clarify job selection algorithm docs See merge request !12199
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5b7692d0
543dc947
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doc/ci/runners/README.md
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587a73b2
...
@@ -117,21 +117,21 @@ lowest number of jobs currently running on shared Runners.
...
@@ -117,21 +117,21 @@ lowest number of jobs currently running on shared Runners.
We have following jobs in queue:
We have following jobs in queue:
-
job 1 for p
roject 1
-
Job 1 for P
roject 1
-
job 2 for p
roject 1
-
Job 2 for P
roject 1
-
job 3 for p
roject 1
-
Job 3 for P
roject 1
-
job 4 for p
roject 2
-
Job 4 for P
roject 2
-
job 5 for p
roject 2
-
Job 5 for P
roject 2
-
job 6 for p
roject 3
-
Job 6 for P
roject 3
With the fair usage algorithm jobs are assigned in following order:
With the fair usage algorithm jobs are assigned in following order:
1.
We choose job 1, because project 1 doesn't run currently any jobs and has the lowest job number from projects that doesn't run jobs
1.
Job 1 is chosen first, because it has the lowest job number from projects with no running jobs (i.e. all projects)
1.
We choose job 4, because project 2 doesn't run currently any jobs and has the lowest job number from projects that doesn't run jobs
1.
Job 4 is next, because 4 is now the lowest job number from projects with no running jobs (Project 1 has a job running)
1.
We choose job 6, because project 3 doesn't run currently any jobs and has the lowest job number from projects that doesn't run jobs
1.
Job 6 is next, because 6 is now the lowest job number from projects with no running jobs (Projects 1 and 2 have jobs running)
1.
We choose job 2, because project 1 as other it runs 1 job
1.
Job 2 is next, because, of projects with the lowest number of jobs running (each has 1), it is the lowest job number
1.
We choose job 5, because project 2 runs 1 job, where project 1 runs 2 jobs now
1.
Job 5 is next, because Project 1 now has 2 jobs running, and between Projects 2 and 3, Job 5 is the lowest remaining job number
1.
We choose job 3, because project 1 and runs 2 jobs
1.
Lastly we choose Job 3... because it's the only job left
---
---
...
@@ -139,23 +139,23 @@ With the fair usage algorithm jobs are assigned in following order:
...
@@ -139,23 +139,23 @@ With the fair usage algorithm jobs are assigned in following order:
We have following jobs in queue:
We have following jobs in queue:
-
j
ob 1 for project 1
-
J
ob 1 for project 1
-
j
ob 2 for project 1
-
J
ob 2 for project 1
-
j
ob 3 for project 1
-
J
ob 3 for project 1
-
j
ob 4 for project 2
-
J
ob 4 for project 2
-
j
ob 5 for project 2
-
J
ob 5 for project 2
-
j
ob 6 for project 3
-
J
ob 6 for project 3
With the fair usage algorithm jobs are assigned in following order:
With the fair usage algorithm jobs are assigned in following order:
1.
We choose job 1, because project 1 doesn't run currently any jobs and has the lowest job number from projects that doesn't run jobs
1.
Job 1 is chosen first, because it has the lowest job number from projects with no running jobs (i.e. all projects)
1.
We finish job 1
1.
We finish job 1
1.
We choose job 2, because project 1 doesn't run currently any jobs and has the lowest job number from projects that doesn't run jobs
1.
Job 2 is next, because, having finished Job 1, all projects have 0 jobs running again, and 2 is the lowest available job number
1.
We choose job 4, because project 2 doesn't run currently any jobs and has the lowest job number from projects that doesn't run jobs
1.
Job 4 is next, because with Project 1 running a job, 4 is the lowest number from projects running no jobs (Projects 2 and 3)
1.
We finish job 4
1.
We finish job 4
1.
We choose job 5, because project 2 doesn't run currently any jobs and has the lowest job number from projects that doesn't run jobs
1.
Job 5 is next, because having finished Job 4, Project 2 has no jobs running again
1.
We choose job 6, because project 3 doesn't run currently any
jobs
1.
Job 6 is next, because Project 3 is the only project left with no running
jobs
1.
We choose job 3, because project 1, 2 and 3 runs exactly one job now
1.
Lastly we choose Job 3... because, again, it's the only job left (who says 1 is the loneliest number?)
## Using shared Runners effectively
## Using shared Runners effectively
...
...
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