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DataMuseum.dkPresents historical artifacts from the history of: Rational R1000/400 |
This is an automatic "excavation" of a thematic subset of
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Length: 5120 (0x1400)
Types: Ada Source
Notes: 03_class, FILE, R1k_Segment, e3_tag, procedure Many_Objects_Benchmark, seg_02ae19
└─⟦8527c1e9b⟧ Bits:30000544 8mm tape, Rational 1000, Arrival backup of disks in PAM's R1000
└─⟦5a81ac88f⟧ »Space Info Vol 1«
└─⟦this⟧
with Calendar;
with Fact;
with Many_Objects_Frames;
with Many_Objects_Rule_Base;
with Many_Objects_Rules;
with Text_Io;
use Calendar;
use Fact;
use Many_Objects_Frames;
procedure Many_Objects_Benchmark is
Inference_Count : Natural;
Elapsed_Time : Duration;
Firings_Per_Second : Integer;
Started_At, Stopped_At : Calendar.Time;
function Firable_On_Facts return Fact.Collection
renames Many_Objects_Rule_Base.Rule_Base.Firable_On_Facts;
function Firable_On_Rule return Many_Objects_Rule_Base.Rule_Base.Rule_Id
renames Many_Objects_Rule_Base.Rule_Base.Firable_On_Rule;
package Duration_Io is new Text_Io.Fixed_Io (Duration);
begin
Inference_Count := 0;
Started_At := Calendar.Clock;
States.Add ((Value => 0));
Numbers.Add ((Value => 0));
loop
declare
Result : constant Fact.Collection := Firable_On_Facts;
begin
exit when Result = Empty_Collection;
Many_Objects_Rules.Do_Action (For_Rule => Firable_On_Rule,
On_Facts => Result);
Inference_Count := Inference_Count + 1;
end;
end loop;
Stopped_At := Calendar.Clock;
Elapsed_Time := Stopped_At - Started_At;
Firings_Per_Second := Integer
(Float (Inference_Count) / Float (Elapsed_Time));
Duration_Io.Put (Elapsed_Time, Fore => 3, Aft => 2);
Text_Io.Put (", inferences =>" & Integer'Image (Inference_Count));
Text_Io.Put (", firings per second =>" &
Integer'Image (Firings_Per_Second));
Text_Io.New_Line;
end Many_Objects_Benchmark;
nblk1=4
nid=3
hdr6=4
[0x00] rec0=27 rec1=00 rec2=01 rec3=020
[0x01] rec0=11 rec1=00 rec2=02 rec3=001
[0x02] rec0=0a rec1=00 rec2=00 rec3=004
[0x03] rec0=02 rec1=24 rec2=1d rec3=242
tail 0x215232ecc83e583c773a5 0x42a00088462063c03
Free Block Chain:
0x3: 0000 00 04 03 fc 80 06 43 6c 6f 63 6b 3b 06 00 00 00 ┆ Clock; ┆
0x4: 0000 00 00 00 04 80 01 2e 01 20 3a 3d 20 43 61 6c 65 ┆ . := Cale┆