The number of nodes was just defined as template argument to get a cheap implementation through std::array... But actually this number of nodes is ''not a characteristics of the type;'' we'd end up with a distinct JobFunctor type for each different test size, which is plain nonsensical. Usage analysis reveals, now that the implementation is ''basically complete,'' that all of the topology generation and statistic calculation code does not integrate deeply with the node storage, but rather just iterates over all nodes and uses the ''first'' and ''last'' node. This can actually be achieved very easy with a heap-allocated plain array, relying on the magic of lib::IterExplorer for all iteration and transformation.
991 lines
50 KiB
C++
991 lines
50 KiB
C++
/*
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TestChainLoad(Test) - verify diagnostic setup to watch scheduler activities
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Copyright (C) Lumiera.org
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2023, Hermann Vosseler <Ichthyostega@web.de>
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This program is free software; you can redistribute it and/or
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modify it under the terms of the GNU General Public License as
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published by the Free Software Foundation; either version 2 of
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the License, or (at your option) any later version.
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This program is distributed in the hope that it will be useful,
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but WITHOUT ANY WARRANTY; without even the implied warranty of
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MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
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GNU General Public License for more details.
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You should have received a copy of the GNU General Public License
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along with this program; if not, write to the Free Software
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Foundation, Inc., 675 Mass Ave, Cambridge, MA 02139, USA.
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* *****************************************************/
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/** @file test-chain-load-test.cpp
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** unit test \ref TestChainLoad_test
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*/
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#include "lib/test/run.hpp"
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#include "lib/test/test-helper.hpp"
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#include "test-chain-load.hpp"
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//#include "vault/real-clock.hpp"
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//#include "lib/time/timevalue.hpp"
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#include "vault/gear/job.h"
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#include "lib/format-cout.hpp" ////////////////////////////////////TODO Moo-oh
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#include "lib/test/diagnostic-output.hpp"//////////////////////////TODO TOD-oh
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#include "lib/util.hpp"
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#include <array>
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//using lib::time::Time;
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//using lib::time::FSecs;
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using util::isnil;
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using util::isSameObject;
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//using lib::test::randStr;
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//using lib::test::randTime;
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using std::array;
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namespace vault{
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namespace gear {
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namespace test {
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namespace { // shorthands and parameters for test...
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/** shorthand for specific parameters employed by the following tests */
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using ChainLoad16 = TestChainLoad<16>;
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using Node = ChainLoad16::Node;
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auto isStartNode = [](Node& n){ return isStart(n); };
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auto isInnerNode = [](Node& n){ return isInner(n); };
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auto isExitNode = [](Node& n){ return isExit(n); };
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}//(End)test definitions
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/*****************************************************************//**
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* @test verify a tool to generate synthetic load for Scheduler tests.
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* @see SchedulerService_test
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* @see SchedulerStress_test
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*/
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class TestChainLoad_test : public Test
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{
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virtual void
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run (Arg)
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{
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simpleUsage();
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verify_Node();
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verify_Topology();
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showcase_Expansion();
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showcase_Reduction();
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showcase_SeedChains();
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showcase_PruneChains();
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showcase_StablePattern();
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verify_reseed_recalculate();
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verify_scheduling_setup();
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}
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/** @test TODO demonstrate simple usage of the test-load
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* @todo WIP 11/23 🔁 define ⟶ 🔁 implement
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*/
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void
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simpleUsage()
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{
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TestChainLoad testLoad;
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}
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/** @test data structure to represent a computation Node
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* @todo WIP 11/23 ✔ define ⟶ ✔ implement
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*/
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void
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verify_Node()
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{
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Node n0; // Default-created empty Node
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CHECK (n0.hash == 0);
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CHECK (n0.level == 0);
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CHECK (n0.repeat == 0);
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CHECK (n0.pred.size() == 0 );
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CHECK (n0.succ.size() == 0 );
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CHECK (n0.pred == Node::Tab{0});
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CHECK (n0.succ == Node::Tab{0});
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Node n1{23}, n2{55}; // further Nodes with initial seed hash
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CHECK (n1.hash == 23);
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CHECK (n2.hash == 55);
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CHECK (0 == n0.calculate()); // hash calculation is NOP on unconnected Nodes
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CHECK (0 == n0.hash);
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CHECK (23 == n1.calculate());
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CHECK (23 == n1.hash);
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CHECK (55 == n2.calculate());
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CHECK (55 == n2.hash);
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n0.addPred(n1); // establish bidirectional link between Nodes
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CHECK (isSameObject (*n0.pred[0], n1));
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CHECK (isSameObject (*n1.succ[0], n0));
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CHECK (not n0.pred[1]);
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CHECK (not n1.succ[1]);
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CHECK (n2.pred == Node::Tab{0});
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CHECK (n2.succ == Node::Tab{0});
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n2.addSucc(n0); // works likewise in the other direction
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CHECK (isSameObject (*n0.pred[0], n1));
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CHECK (isSameObject (*n0.pred[1], n2)); // next link added into next free slot
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CHECK (isSameObject (*n2.succ[0], n0));
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CHECK (not n0.pred[2]);
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CHECK (not n2.succ[1]);
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CHECK (n0.hash == 0);
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n0.calculate(); // but now hash calculation combines predecessors
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CHECK (n0.hash == 0x53F8F4753B85558A);
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Node n00; // another Node...
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n00.addPred(n2) // just adding the predecessors in reversed order
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.addPred(n1);
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CHECK (n00.hash == 0);
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n00.calculate(); // ==> hash is different, since it depends on order
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CHECK (n00.hash == 0xECA6BE804934CAF2);
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CHECK (n0.hash == 0x53F8F4753B85558A);
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CHECK (isSameObject (*n1.succ[0], n0));
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CHECK (isSameObject (*n1.succ[1], n00));
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CHECK (isSameObject (*n2.succ[0], n0));
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CHECK (isSameObject (*n2.succ[1], n00));
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CHECK (isSameObject (*n00.pred[0], n2));
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CHECK (isSameObject (*n00.pred[1], n1));
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CHECK (isSameObject (*n0.pred[0], n1));
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CHECK (isSameObject (*n0.pred[1], n2));
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CHECK (n00.hash == 0xECA6BE804934CAF2);
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n00.calculate(); // calculation is NOT idempotent (inherently statefull)
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CHECK (n00.hash == 0xB682F06D29B165C0);
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CHECK (isnil (n0.succ)); // number of predecessors or successors properly accounted for
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CHECK (isnil (n00.succ));
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CHECK (n00.succ.empty());
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CHECK (0 == n00.succ.size());
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CHECK (2 == n00.pred.size());
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CHECK (2 == n0.pred.size());
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CHECK (2 == n1.succ.size());
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CHECK (2 == n2.succ.size());
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CHECK (isnil (n1.pred));
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CHECK (isnil (n2.pred));
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}
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/** @test build topology by connecting the nodes
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* - pre-allocate a block with 32 nodes and then
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* build a topology to connect these, using default rules
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* - in the default case, nodes are linearly chained
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* - hash is also computed by chaining with predecessor hash
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* - hash computations can be reproduced
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* @todo WIP 11/23 ✔ define ⟶ ✔ implement
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*/
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void
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verify_Topology()
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{
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auto graph = ChainLoad16{32}
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.buildToplolgy();
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CHECK (graph.topLevel() == 31);
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CHECK (graph.getSeed() == 0);
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CHECK (graph.getHash() == 0x5CDF544B70E59866);
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auto* node = & *graph.allNodes();
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CHECK (node->hash == graph.getSeed());
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CHECK (node->succ.size() == 1);
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CHECK (isSameObject(*node, *node->succ[0]->pred[0]));
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size_t steps{0};
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while (not isnil(node->succ))
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{// verify node connectivity
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++steps;
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node = node->succ[0];
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CHECK (steps == node->level);
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CHECK (1 == node->pred.size());
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size_t exHash = node->hash;
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// recompute the hash -> reproducible
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node->hash = 0;
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node->calculate();
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CHECK (exHash == node->hash);
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// explicitly compute the hash using boost::hash
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node->hash = 0;
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boost::hash_combine (node->hash, node->pred[0]->hash);
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CHECK (exHash == node->hash);
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}
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// got a complete chain using all allocated nodes
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CHECK (steps == 31);
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CHECK (steps == graph.topLevel());
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CHECK (node->hash == graph.getHash());
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CHECK (node->hash == 0x5CDF544B70E59866);
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} // hash of the graph is hash of last node
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/** @test demonstrate shaping of generated topology
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* - the expansion rule injects forking nodes
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* - after some expansion, width limitation is enforced
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* - thus join nodes are introduced to keep all chains connected
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* - by default, the hash controls shape, evolving identical in each branch
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* - with additional shuffling, the decisions are more random
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* - statistics can be computed to characterise the graph
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* - the graph can be visualised as _Graphviz diagram_
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* @todo WIP 11/23 ✔ define ⟶ ✔ implement
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*/
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void
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showcase_Expansion()
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{
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ChainLoad16 graph{32};
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// moderate symmetrical expansion with 40% probability and maximal +2 links
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graph.expansionRule(graph.rule().probability(0.4).maxVal(2))
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.buildToplolgy()
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// .printTopologyDOT()
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// .printTopologyStatistics()
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;
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CHECK (graph.getHash() == 0xAE332109116C5100);
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auto stat = graph.computeGraphStatistics();
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CHECK (stat.indicators[STAT_NODE].cnt == 32); // the 32 Nodes...
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CHECK (stat.levels == 11); // ... were organised into 11 levels
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CHECK (stat.indicators[STAT_FORK].cnt == 4); // we got 4 »Fork« events
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CHECK (stat.indicators[STAT_SEED].cnt == 1); // one start node
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CHECK (stat.indicators[STAT_EXIT].cnt == 1); // and one exit node at end
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CHECK (stat.indicators[STAT_NODE].pL == "2.9090909"_expect); // ∅ 3 Nodes / level
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CHECK (stat.indicators[STAT_NODE].cL == "0.640625"_expect); // with Node density concentrated towards end
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// with additional re-shuffling, probability acts independent in each branch
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// leading to more chances to draw a »fork«, leading to a faster expanding graph
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graph.expansionRule(graph.rule().probability(0.4).maxVal(2).shuffle(23))
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.buildToplolgy()
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// .printTopologyDOT()
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// .printTopologyStatistics()
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;
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CHECK (graph.getHash() == 0xCBD0807DF6C84637);
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stat = graph.computeGraphStatistics();
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CHECK (stat.levels == 8); // expands faster, with only 8 levels
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CHECK (stat.indicators[STAT_NODE].pL == 4); // this time ∅ 4 Nodes / level
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CHECK (stat.indicators[STAT_FORK].cnt == 7); // 7 »Fork« events
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CHECK (stat.indicators[STAT_JOIN].cnt == 2); // but also 2 »Join« nodes...
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CHECK (stat.indicators[STAT_JOIN].cL == "0.92857143"_expect); // which are totally concentrated towards end
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CHECK (stat.indicators[STAT_EXIT].cnt == 1); // finally to connect to the single exit
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// if the generation is allowed to run for longer,
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// while more constrained in width...
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TestChainLoad<8> gra_2{256};
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gra_2.expansionRule(gra_2.rule().probability(0.4).maxVal(2).shuffle(23))
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.buildToplolgy()
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// .printTopologyDOT()
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// .printTopologyStatistics()
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;
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CHECK (gra_2.getHash() == 0xE629826A1A8DEB38);
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stat = gra_2.computeGraphStatistics();
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CHECK (stat.levels == 37); // much more levels, as can be expected
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CHECK (stat.indicators[STAT_NODE].pL == "6.9189189"_expect); // ∅ 7 Nodes per level
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CHECK (stat.indicators[STAT_JOIN].pL == "0.78378378"_expect); // but also almost one join per level to deal with the limitation
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CHECK (stat.indicators[STAT_FORK].frac == "0.24609375"_expect); // 25% forks (there is just not enough room for more forks)
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CHECK (stat.indicators[STAT_JOIN].frac == "0.11328125"_expect); // and 11% joins
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}
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/** @test demonstrate impact of reduction on graph topology
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* - after one fixed initial expansion, reduction causes
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* all chains to be joined eventually
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* - expansion and reduction can counterbalance each other,
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* leading to localised »packages« of branchings and reductions
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* @todo WIP 11/23 ✔ define ⟶ ✔ implement
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*/
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void
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showcase_Reduction()
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{
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ChainLoad16 graph{32};
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// expand immediately at start and then gradually reduce / join chains
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graph.expansionRule(graph.rule_atStart(8))
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.reductionRule(graph.rule().probability(0.2).maxVal(3).shuffle(555))
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.buildToplolgy()
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// .printTopologyDOT()
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// .printTopologyStatistics()
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;
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CHECK (graph.getHash() == 0x8454196BFA40CFE1);
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auto stat = graph.computeGraphStatistics();
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CHECK (stat.levels == 9); // This connection pattern filled 9 levels
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CHECK (stat.indicators[STAT_JOIN].cnt == 4); // we got 4 »Join« events (reductions=
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CHECK (stat.indicators[STAT_FORK].cnt == 1); // and the single expansion/fork
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CHECK (stat.indicators[STAT_FORK].cL == 0.0); // ...sitting right at the beginning
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CHECK (stat.indicators[STAT_NODE].cL == "0.37890625"_expect); // Nodes are concentrated towards the beginning
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// expansion and reduction can counterbalance each other
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graph.expansionRule(graph.rule().probability(0.2).maxVal(3).shuffle(555))
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.reductionRule(graph.rule().probability(0.2).maxVal(3).shuffle(555))
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.buildToplolgy()
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// .printTopologyDOT()
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// .printTopologyStatistics()
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;
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CHECK (graph.getHash() == 0x825696EA63E579A4);
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stat = graph.computeGraphStatistics();
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CHECK (stat.levels == 12); // This example runs a bit longer
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CHECK (stat.indicators[STAT_NODE].pL == "2.6666667"_expect); // in the middle threading 3-5 Nodes per Level
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CHECK (stat.indicators[STAT_FORK].cnt == 5); // with 5 expansions
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CHECK (stat.indicators[STAT_JOIN].cnt == 3); // and 3 reductions
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CHECK (stat.indicators[STAT_FORK].cL == "0.45454545"_expect); // forks dominating earlier
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CHECK (stat.indicators[STAT_JOIN].cL == "0.66666667"_expect); // while joins need forks as prerequisite
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// expansion bursts can be balanced with a heightened reduction intensity
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graph.expansionRule(graph.rule().probability(0.3).maxVal(4).shuffle(555))
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.reductionRule(graph.rule().probability(0.9).maxVal(2).shuffle(555))
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.buildToplolgy()
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// .printTopologyDOT()
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// .printTopologyStatistics()
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;
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CHECK (graph.getHash() == 0xA850E6A4921521AB);
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stat = graph.computeGraphStatistics();
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CHECK (stat.levels == 12); // This graph has a similar outline
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CHECK (stat.indicators[STAT_NODE].pL == "2.6666667"_expect); // in the middle threading 3-5 Nodes per Level
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CHECK (stat.indicators[STAT_FORK].cnt == 7); // ...yet with quite different internal structure
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CHECK (stat.indicators[STAT_JOIN].cnt == 9); //
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CHECK (stat.indicators[STAT_FORK].cL == "0.41558442"_expect);
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CHECK (stat.indicators[STAT_JOIN].cL == "0.62626263"_expect);
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CHECK (stat.indicators[STAT_FORK].pLW == "0.19583333"_expect); // while the densities of forks and joins almost match,
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CHECK (stat.indicators[STAT_JOIN].pLW == "0.26527778"_expect); // a slightly higher reduction density leads to convergence eventually
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}
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/** @test demonstrate shaping of generated topology by seeding new chains
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* - the seed rule allows to start new chains in the middle of the graph
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* - combined with with reduction, the emerging structure resembles
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* the processing pattern encountered with real media calculations
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* @todo WIP 11/23 ✔ define ⟶ ✔ implement
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*/
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void
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showcase_SeedChains()
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{
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ChainLoad16 graph{32};
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// randomly start new chains, to be carried-on linearly
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graph.seedingRule(graph.rule().probability(0.2).maxVal(3).shuffle())
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.buildToplolgy()
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// .printTopologyDOT()
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// .printTopologyStatistics()
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;
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CHECK (graph.getHash() == 0x12A49C0E413B573B);
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auto stat = graph.computeGraphStatistics();
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CHECK (stat.levels == 8); // 8 Levels...
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CHECK (stat.indicators[STAT_SEED].cnt == 11); // overall 11 »Seed« events generated several ongoing chains
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CHECK (stat.indicators[STAT_FORK].cnt == 0); // yet no branching/expanding
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CHECK (stat.indicators[STAT_LINK].cnt == 19); // thus more and more chains were just carried on
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CHECK (stat.indicators[STAT_LINK].pL == 2.375); // on average 2-3 per level are continuations
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CHECK (stat.indicators[STAT_NODE].pL == 4); // leading to ∅ 4 Nodes per level
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CHECK (stat.indicators[STAT_NODE].cL == "0.63392857"_expect); // with nodes amassing towards the end
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CHECK (stat.indicators[STAT_LINK].cL == "0.63157895"_expect); // because there are increasingly more links to carry-on
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CHECK (stat.indicators[STAT_JOIN].cL == "0.92857143"_expect); // while joining only happens at the end when connecting to exit
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// combining random seed nodes with reduction leads to a processing pattern
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// with side-chaines successively joined into a single common result
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graph.seedingRule(graph.rule().probability(0.2).maxVal(3).shuffle())
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.reductionRule(graph.rule().probability(0.9).maxVal(2))
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.buildToplolgy()
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// .printTopologyDOT()
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// .printTopologyStatistics()
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;
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CHECK (graph.getHash() == 0x82E39529C470E20A);
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stat = graph.computeGraphStatistics();
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CHECK (stat.indicators[STAT_SEED].cnt == 11); // the same number of 11 »Seed« events
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CHECK (stat.indicators[STAT_JOIN].cnt == 6); // but now 6 joining nodes
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CHECK (stat.indicators[STAT_LINK].cnt == 15); // and less carry-on
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CHECK (stat.indicators[STAT_FORK].cnt == 0); // no branching
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CHECK (stat.indicators[STAT_NODE].pL == 3.2); // leading a slightly leaner graph with ∅ 3.2 Nodes per level
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CHECK (stat.indicators[STAT_NODE].cL == "0.5625"_expect); // and also slightly more evenly spaced this time
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CHECK (stat.indicators[STAT_LINK].cL == "0.55555556"_expect); // links are also more encountered in the middle
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CHECK (stat.indicators[STAT_JOIN].cL == "0.72222222"_expect); // and also joins are happening underway
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CHECK (stat.levels == 10); // mostly because a leaner graph takes longer to use 32 Nodes
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}
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/** @test demonstrate topology with pruning and multiple segments
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* - the prune rule terminates chains randomly
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* - this can lead to fragmentation into several sub-graphs
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* - these can be completely segregated, or appear interwoven
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* - equilibrium of seeding and pruning can be established
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* @todo WIP 11/23 ✔ define ⟶ ✔ implement
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*/
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void
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showcase_PruneChains()
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{
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ChainLoad16 graph{32};
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// terminate chains randomly
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graph.pruningRule(graph.rule().probability(0.2))
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.buildToplolgy()
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// .printTopologyDOT()
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// .printTopologyStatistics()
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;
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CHECK (graph.getHash() == 0xC4AE6EB741C22FCE);
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auto stat = graph.computeGraphStatistics();
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CHECK (stat.levels == 32); // only a single line of connections...
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CHECK (stat.segments == 8); // albeit severed into 8 segments
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CHECK (stat.indicators[STAT_NODE].pS == 4); // with always 4 Nodes per segment
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CHECK (stat.indicators[STAT_NODE].pL == 1); // and only ever a single node per level
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CHECK (stat.indicators[STAT_SEED].cnt == 8); // consequently we get 8 »Seed« nodes
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CHECK (stat.indicators[STAT_EXIT].cnt == 8); // 8 »Exit« nodes
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CHECK (stat.indicators[STAT_LINK].cnt == 16); // and 16 interconnecting links
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// combined with expansion, several tree-shaped segments emerge
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graph.pruningRule(graph.rule().probability(0.2))
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.expansionRule(graph.rule().probability(0.6))
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.setSeed(10101)
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.buildToplolgy()
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// .printTopologyDOT()
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// .printTopologyStatistics()
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;
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CHECK (graph.getHash() == 0xC515DB464FF76818);
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stat = graph.computeGraphStatistics();
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CHECK (stat.levels == 15); //
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CHECK (stat.segments == 5); // this time the graph is segregated into 5 parts
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CHECK (stat.indicators[STAT_NODE].pS == 6.4); // with 4 Nodes per segment
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CHECK (stat.indicators[STAT_FORK].sL == 0.0); // where »Fork« is always placed at the beginning of each segment
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CHECK (stat.indicators[STAT_LINK].sL == 0.5); // carry-on »Link« nodes in the very middle of the segment
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CHECK (stat.indicators[STAT_EXIT].sL == 1.0); // and several »Exit« at the end
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CHECK (stat.indicators[STAT_EXIT].pS == 2.6); // averaging 2.6 exits per segment (4·3 + 1)/5
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CHECK (stat.indicators[STAT_SEED].cnt == 5); // so overall we get 8 »Seed« nodes
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CHECK (stat.indicators[STAT_FORK].cnt == 5); // 5 »Fork« nodes
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CHECK (stat.indicators[STAT_EXIT].cnt == 13); // 13 »Exit« nodes
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CHECK (stat.indicators[STAT_LINK].cnt == 14); // and 14 interconnecting links
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CHECK (stat.indicators[STAT_NODE].pL == "2.1333333"_expect); // leading to ∅ ~2 Nodes per level
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// however, by chance, with more randomised pruning points...
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graph.pruningRule(graph.rule().probability(0.2).shuffle(5))
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.expansionRule(graph.rule().probability(0.6))
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.setSeed(10101)
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.buildToplolgy()
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// .printTopologyDOT()
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// .printTopologyStatistics()
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;
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CHECK (graph.getHash() == 0xEF172CC4B0DE2334);
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stat = graph.computeGraphStatistics();
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CHECK (stat.segments == 1); // ...the graph can evade severing altogether
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CHECK (stat.indicators[STAT_FORK].cnt == 2); // with overall 2 »Fork«
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CHECK (stat.indicators[STAT_EXIT].cnt == 9); // and 9 »Exit« nodes
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CHECK (stat.indicators[STAT_EXIT].pL == "1.2857143"_expect); // ∅ 1.3 exits per level
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CHECK (stat.indicators[STAT_NODE].pL == "4.5714286"_expect); // ∅ 4.6 nodes per level
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graph.expansionRule(graph.rule()); // reset
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// combined with a special seeding rule,
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// which injects /another seed/ in the next level after each seed,
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// an equilibrium of chain seeding and termination can be achieved...
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graph.seedingRule(graph.rule_atStart(1))
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.pruningRule(graph.rule().probability(0.2))
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.setSeed(10101)
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.buildToplolgy()
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// .printTopologyDOT()
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// .printTopologyStatistics()
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;
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CHECK (graph.getHash() == 0xD0A27C9B81058637);
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// NOTE: this example produced 10 disjoint graph parts,
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// which however start and end interleaved
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stat = graph.computeGraphStatistics();
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CHECK (stat.levels == 13); // Generation carries on for 13 levels
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CHECK (stat.segments == 1); // NOTE: the detection of segments FAILS here (due to interleaved starts)
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CHECK (stat.indicators[STAT_SEED].cnt == 11); // 11 »Seed« nodes
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CHECK (stat.indicators[STAT_EXIT].cnt == 10); // 10 »Exit« nodes
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CHECK (stat.indicators[STAT_LINK].cnt == 10); // 10 interconnecting links
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CHECK (stat.indicators[STAT_JOIN].cnt == 1); // and one additional »Join«
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CHECK (stat.indicators[STAT_JOIN].cL == "0.91666667"_expect); // ....appended at graph completion
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CHECK (stat.indicators[STAT_NODE].pL == "2.4615385"_expect); // overall ∅ 2½ nodes per level
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CHECK (stat.indicators[STAT_NODE].cL == "0.48697917"_expect); // with generally levelled distribution
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CHECK (stat.indicators[STAT_SEED].cL == "0.41666667"_expect); // also for the seeds
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CHECK (stat.indicators[STAT_EXIT].cL == "0.55"_expect); // and the exits
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// The next example is »interesting« insofar it shows self-similarity
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// The generation is entirely repetitive and locally predictable,
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// producing an ongoing sequence of small graph segments,
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// partially overlapping with interwoven starts.
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graph.seedingRule(graph.rule().fixedVal(1))
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.pruningRule(graph.rule().probability(0.5))
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.reductionRule(graph.rule().probability(0.8).maxVal(4))
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.setSeed(10101)
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.buildToplolgy()
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// .printTopologyDOT()
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// .printTopologyStatistics()
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;
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CHECK (graph.getHash() == 0x1D56DF2FB0D4AF97);
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stat = graph.computeGraphStatistics();
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CHECK (stat.levels == 9); // Generation carries on for 13 levels
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CHECK (stat.indicators[STAT_JOIN].pL == 1); // with one »Join« event per level on average
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CHECK (stat.indicators[STAT_SEED].cnt == 21); // seeds are injected with /fixed rate/, meaning that
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CHECK (stat.indicators[STAT_SEED].pL == "2.3333333"_expect); // there is one additional seed for every node in previous level
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}
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/** @test examples of realistic stable processing patterns
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* - some cases achieve a real equilibrium
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* - other examples' structure is slowly expanding
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* and become stable under constriction of width
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* - some examples go into a stable repetitive loop
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* - injecting additional randomness generates a
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* chaotic yet stationary flow of similar patterns
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* @note these examples use a larger pre-allocation of nodes
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* to demonstrate the stable state; because, towards end,
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* a tear-down into one single exit node will be enforced.
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* @remark creating any usable example is a matter of experimentation;
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* the usual starting point is to balance expanding and contracting
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* forces; yet generation can either run-away or suffocate, and
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* so the task is to find a combination of seed values and slight
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* parameter variations leading into repeated re-establishment
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* of some node constellation. When this is achieved, additional
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* shuffling can be introduced to uncover further potential.
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* @todo WIP 11/23 ✔ define ⟶ ✔ implement
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*/
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void
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showcase_StablePattern()
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{
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ChainLoad16 graph{256};
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// This example creates a repetitive, non-expanding stable pattern
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// comprised of four small graph segments, generated interleaved
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// Explanation: rule_atLink() triggers when the preceding node is a »Link«
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graph.seedingRule(graph.rule_atLink(1))
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.pruningRule(graph.rule().probability(0.4))
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.reductionRule(graph.rule().probability(0.6).maxVal(5).minVal(2))
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.setSeed(23)
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.buildToplolgy()
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// .printTopologyDOT()
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// .printTopologyStatistics()
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;
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CHECK (graph.getHash() == 0xED40D07688A9905);
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auto stat = graph.computeGraphStatistics();
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CHECK (stat.indicators[STAT_NODE].cL == "0.49970598"_expect); // The resulting distribution of nodes is stable and even
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CHECK (stat.levels == 94); // ...arranging the 256 nodes into 94 levels
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CHECK (stat.indicators[STAT_NODE].pL == "2.7234043"_expect); // ...with ∅ 2.7 nodes per level
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CHECK (stat.indicators[STAT_SEED].pL == "1.0319149"_expect); // comprised of ∅ 1 seed per level
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CHECK (stat.indicators[STAT_JOIN].pL == "0.4787234"_expect); // ~ ∅ ½ join per level
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CHECK (stat.indicators[STAT_EXIT].pL == "0.32978723"_expect); // ~ ∅ ⅓ exit per level
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CHECK (stat.indicators[STAT_SEED].frac == "0.37890625"_expect); // overall, 38% nodes are seeds
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CHECK (stat.indicators[STAT_EXIT].frac == "0.12109375"_expect); // and 12% are exit nodes
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CHECK (stat.indicators[STAT_SEED].cLW == "0.47963675"_expect); // the density centre of all node kinds
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CHECK (stat.indicators[STAT_LINK].cLW == "0.49055446"_expect); // ...is close to the middle
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CHECK (stat.indicators[STAT_JOIN].cLW == "0.53299599"_expect);
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CHECK (stat.indicators[STAT_EXIT].cLW == "0.55210026"_expect);
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// with only a slight increase in pruning probability
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// the graph goes into a stable repetition loop rather,
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// repeating a single shape with 3 seeds, 3 links and one 3-fold join as exit
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graph.seedingRule(graph.rule_atLink(1))
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.pruningRule(graph.rule().probability(0.5))
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.reductionRule(graph.rule().probability(0.6).maxVal(5).minVal(2))
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.setSeed(23)
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.buildToplolgy()
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// .printTopologyDOT()
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// .printTopologyStatistics()
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;
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CHECK (graph.getHash() == 0xD801FFCF44B202F4);
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stat = graph.computeGraphStatistics();
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CHECK (stat.levels == 78); //
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CHECK (stat.indicators[STAT_NODE].pL == "3.2820513"_expect); // ∅ 3.3 nodes per level
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CHECK (stat.indicators[STAT_SEED].frac == "0.41796875"_expect); // 42% seed
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CHECK (stat.indicators[STAT_EXIT].frac == "0.140625"_expect); // 14% exit
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// The next example uses a different generation approach:
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// Here, seeding happens randomly, while every join immediately
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// forces a prune, so all joins become exit nodes.
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// With a reduction probability slightly over seed, yet limited reduction strength
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// the generation goes into a stable repetition loop, yet with rather small graphs,
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// comprised each of two seeds, two links and a single 2-fold join at exit,
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// with exit and the two seeds of the following graph happening simultaneously.
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graph.seedingRule(graph.rule().probability(0.6).maxVal(1))
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.reductionRule(graph.rule().probability(0.75).maxVal(3))
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.pruningRule(graph.rule_atJoin(1))
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.setSeed(47)
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.buildToplolgy()
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// .printTopologyDOT()
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// .printTopologyStatistics()
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;
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CHECK (graph.getHash() == 0xB9580850D637CD45);
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stat = graph.computeGraphStatistics();
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CHECK (stat.levels == 104); //
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CHECK (stat.indicators[STAT_NODE].pL == "2.4615385"_expect); // ∅ 2.5 nodes per level
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CHECK (stat.indicators[STAT_SEED].frac == "0.40234375"_expect); // 40% seed
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CHECK (stat.indicators[STAT_EXIT].frac == "0.1953125"_expect); // 20% exit
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CHECK (stat.indicators[STAT_SEED].pL == "0.99038462"_expect); // resulting in 1 seed per level
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CHECK (stat.indicators[STAT_EXIT].pL == "0.48076923"_expect); // ½ exit per level
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// Increased seed probability combined with overall seed value 0 ◁──── (crucial, other seeds produce larger graphs)
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// produces what seems to be the best stable repetition loop:
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// same shape as in preceding, yet interwoven by 2 steps
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graph.seedingRule(graph.rule().probability(0.8).maxVal(1))
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.reductionRule(graph.rule().probability(0.75).maxVal(3))
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.pruningRule(graph.rule_atJoin(1))
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.setSeed(0)
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.buildToplolgy()
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// .printTopologyDOT()
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// .printTopologyStatistics()
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;
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CHECK (graph.getHash() == 0xC8C23AF1A9729901);
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stat = graph.computeGraphStatistics();
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CHECK (stat.levels == 55); // much denser arrangement due to stronger interleaving
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CHECK (stat.indicators[STAT_NODE].pL == "4.6545455"_expect); // ∅ 4.7 nodes per level — almost twice as much
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CHECK (stat.indicators[STAT_SEED].frac == "0.3984375"_expect); // 40% seed
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CHECK (stat.indicators[STAT_EXIT].frac == "0.19140625"_expect); // 20% exit — same fractions
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CHECK (stat.indicators[STAT_SEED].pL == "1.8545455"_expect); // 1.85 seed per level — higher density
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CHECK (stat.indicators[STAT_EXIT].pL == "0.89090909"_expect); // 0.9 exit per level
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// With just the addition of irregularity through shuffling on the reduction,
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// a stable and tightly interwoven pattern of medium sized graphs is generated
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graph.seedingRule(graph.rule().probability(0.8).maxVal(1))
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.reductionRule(graph.rule().probability(0.75).maxVal(3).shuffle())
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.pruningRule(graph.rule_atJoin(1))
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.setSeed(0)
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.buildToplolgy()
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// .printTopologyDOT()
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// .printTopologyStatistics()
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;
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CHECK (graph.getHash() == 0x2C66D34BA0680AF5);
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stat = graph.computeGraphStatistics();
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CHECK (stat.levels == 45); //
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CHECK (stat.indicators[STAT_NODE].pL == "5.6888889"_expect); // ∅ 5.7 nodes per level
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CHECK (stat.indicators[STAT_SEED].pL == "2.3555556"_expect); // ∅ 2.4 seeds
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CHECK (stat.indicators[STAT_LINK].pL == "2.4888889"_expect); // ∅ 2.5 link nodes
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CHECK (stat.indicators[STAT_EXIT].pL == "0.82222222"_expect); // ∅ 0.8 join/exit nodes — indicating stronger spread/reduction
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// This example uses another setup, without special rules;
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// rather, seed, reduction and pruning are tuned to balance each other.
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// The result is a regular interwoven pattern of very small graphs,
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// slowly expanding yet stable under constriction of width.
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// Predominant is a shape with two seeds on two levels, a single link and a 2-fold join;
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// caused by width constriction, this becomes complemented by larger compounds at intervals.
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graph.seedingRule(graph.rule().probability(0.8).maxVal(1))
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.reductionRule(graph.rule().probability(0.75).maxVal(3))
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.pruningRule(graph.rule().probability(0.55))
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.setSeed(55) // ◁───────────────────────────────────────────── use 31 for width limited to 8 nodes
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.buildToplolgy()
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// .printTopologyDOT()
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// .printTopologyStatistics()
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;
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CHECK (graph.getHash() == 0x4E6A586532A450FD);
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stat = graph.computeGraphStatistics();
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CHECK (stat.levels == 22); // ▶ resulting graph is very dense, hitting the parallelisation limit
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CHECK (stat.indicators[STAT_NODE].pL == "11.636364"_expect); // ∅ almost 12 nodes per level !
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CHECK (stat.indicators[STAT_SEED].pL == "6.5454545"_expect); // comprised of ∅ 6.5 seeds
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CHECK (stat.indicators[STAT_LINK].pL == "2.2727273"_expect); // ∅ 2.3 links
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CHECK (stat.indicators[STAT_JOIN].pL == "2.7272727"_expect); // ∅ 2.7 joins
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CHECK (stat.indicators[STAT_EXIT].pL == "2.3636364"_expect); // ∅ 2.4 exits
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CHECK (stat.indicators[STAT_SEED].frac == "0.5625"_expect); // 56% seed
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CHECK (stat.indicators[STAT_EXIT].frac == "0.203125"_expect); // 20% exit
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// A slight parameters variation generates medium sized graphs, which are deep interwoven;
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// the generation is slowly expanding, but becomes stable under width constriction
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graph.seedingRule(graph.rule().probability(0.8).maxVal(1))
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.reductionRule(graph.rule().probability(0.6).maxVal(5).minVal(2))
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.pruningRule(graph.rule().probability(0.4))
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.setSeed(42)
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.buildToplolgy()
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// .printTopologyDOT()
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// .printTopologyStatistics()
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;
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CHECK (graph.getHash() == 0x58A972A5154FEB95);
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stat = graph.computeGraphStatistics();
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CHECK (stat.levels == 27); //
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CHECK (stat.indicators[STAT_NODE].pL == "9.4814815"_expect); // ∅ 9.5 nodes per level — ⅓ less dense
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CHECK (stat.indicators[STAT_SEED].frac == "0.3984375"_expect); // 40% seed
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CHECK (stat.indicators[STAT_LINK].frac == "0.45703125"_expect); // 45% link
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CHECK (stat.indicators[STAT_JOIN].frac == "0.11328125"_expect); // 11% joins
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CHECK (stat.indicators[STAT_EXIT].frac == "0.08203125"_expect); // 8% exits — hinting at very strong reduction
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|
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|
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// The same setup with different seeing produces a
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// stable repetitive change of linear chain and small tree with 2 joins
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graph.seedingRule(graph.rule().probability(0.8).maxVal(2))
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.reductionRule(graph.rule().probability(0.6).maxVal(5).minVal(2))
|
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.pruningRule(graph.rule().probability(0.42))
|
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.setSeed(23)
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.buildToplolgy()
|
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// .printTopologyDOT()
|
|
// .printTopologyStatistics()
|
|
;
|
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CHECK (graph.getHash() == 0x9B9E007964F751A2);
|
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|
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stat = graph.computeGraphStatistics();
|
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CHECK (stat.levels == 130); //
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CHECK (stat.indicators[STAT_NODE].pL == "1.9692308"_expect); // ∅ ~2 nodes per level — much lesser density
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CHECK (stat.indicators[STAT_SEED].frac == "0.33203125"_expect); // 33% seed
|
|
CHECK (stat.indicators[STAT_LINK].frac == "0.41796875"_expect); // 42% link
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|
CHECK (stat.indicators[STAT_JOIN].frac == "0.1640625"_expect); // 16% join
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CHECK (stat.indicators[STAT_EXIT].frac == "0.16796875"_expect); // 16% exit — only a 2:1 reduction on average
|
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|
|
|
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// With added shuffling in the seed rule, and under width constriction,
|
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// an irregular sequence of small to large and strongly interwoven graphs emerges.
|
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graph.seedingRule(graph.rule().probability(0.8).maxVal(2).shuffle())
|
|
.reductionRule(graph.rule().probability(0.6).maxVal(5).minVal(2))
|
|
.pruningRule(graph.rule().probability(0.42))
|
|
.setSeed(23)
|
|
.buildToplolgy()
|
|
// .printTopologyDOT()
|
|
// .printTopologyStatistics()
|
|
;
|
|
CHECK (graph.getHash() == 0xE491294D0B7F3D4D);
|
|
|
|
stat = graph.computeGraphStatistics();
|
|
CHECK (stat.levels == 21); // rather dense
|
|
CHECK (stat.indicators[STAT_NODE].pL == "12.190476"_expect); // ∅ 12.2 nodes per level
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|
CHECK (stat.indicators[STAT_SEED].pL == "7.2380952"_expect); // ∅ 7.2 seeds
|
|
CHECK (stat.indicators[STAT_LINK].pL == "3.047619"_expect); // ∅ 3 links
|
|
CHECK (stat.indicators[STAT_JOIN].pL == "1.8571429"_expect); // ∅ 1.9 joins
|
|
CHECK (stat.indicators[STAT_EXIT].pL == "0.66666667"_expect); // ∅ 0.6 exits
|
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|
|
|
|
|
|
// The final example attempts to balance expansion and reduction forces.
|
|
// Since reduction needs expanded nodes to work on, expansion always gets
|
|
// a head start and we need to tune reduction to slightly higher strength
|
|
// to ensure the graph width does not explode. The result is one single
|
|
// graph with increasingly complex connections, which can expand into
|
|
// width limitation at places, but also collapse to a single thread
|
|
graph.expansionRule(graph.rule().probability(0.27).maxVal(4))
|
|
.reductionRule(graph.rule().probability(0.44).maxVal(6).minVal(2))
|
|
.seedingRule(graph.rule())
|
|
.pruningRule(graph.rule())
|
|
.setSeed(62)
|
|
.buildToplolgy()
|
|
// .printTopologyDOT()
|
|
// .printTopologyStatistics()
|
|
;
|
|
CHECK (graph.getHash() == 0x8208F1B6517481F0);
|
|
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|
stat = graph.computeGraphStatistics();
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CHECK (stat.levels == 31); // rather high concurrency
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CHECK (stat.indicators[STAT_SEED].cnt == 1); // a single seed
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CHECK (stat.indicators[STAT_EXIT].cnt == 1); // ...and exit
|
|
CHECK (stat.indicators[STAT_NODE].pL == "8.2580645"_expect); // ∅ 8.25 nodes per level
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CHECK (stat.indicators[STAT_FORK].frac == "0.16015625"_expect); // 16% forks
|
|
CHECK (stat.indicators[STAT_LINK].frac == "0.76953125"_expect); // 77% links
|
|
CHECK (stat.indicators[STAT_JOIN].frac == "0.10546875"_expect); // 10% joins
|
|
CHECK (stat.indicators[STAT_KNOT].frac == "0.0390625"_expect); // 3% »Knot« nodes which both join and fork
|
|
CHECK (stat.indicators[STAT_FORK].cLW == "0.41855453"_expect); // density centre of forks lies earlier
|
|
CHECK (stat.indicators[STAT_JOIN].cLW == "0.70806275"_expect); // while density centre of joins heavily leans towards end
|
|
}
|
|
|
|
|
|
|
|
|
|
|
|
/** @test set and propagate seed values and recalculate all node hashes.
|
|
* @remark This test uses parameter rules with some expansion and a
|
|
* pruning rule with 60% probability. This setup is known to
|
|
* create a sequence of tiny isolated trees with 4 nodes each;
|
|
* there are 8 such groups, each with a fork and two exit nodes;
|
|
* the last group is wired differently however, because there the
|
|
* limiting-mechanism of the topology generation activates to ensure
|
|
* that the last node is an exit node. The following code traverses
|
|
* all nodes grouped into 4-node clusters to verify this regular
|
|
* pattern and the calculated hashes.
|
|
* @todo WIP 11/23 ✔ define ⟶ ✔ implement
|
|
*/
|
|
void
|
|
verify_reseed_recalculate()
|
|
{
|
|
ChainLoad16 graph{32};
|
|
graph.expansionRule(graph.rule().probability(0.8).maxVal(1))
|
|
.pruningRule(graph.rule().probability(0.6))
|
|
.buildToplolgy();
|
|
|
|
CHECK (8 == graph.allNodes().filter(isStartNode).count());
|
|
CHECK (15 == graph.allNodes().filter(isExitNode).count());
|
|
|
|
CHECK (graph.getHash() == 0xC4AE6EB741C22FCE);
|
|
graph.allNodePtr().grouped<4>()
|
|
.foreach([&](auto group)
|
|
{ // verify wiring pattern
|
|
// and the resulting exit hashes
|
|
auto& [a,b,c,d] = *group;
|
|
CHECK (isStart(a));
|
|
CHECK (isInner(b));
|
|
if (b->succ.size() == 2)
|
|
{
|
|
CHECK (isExit(c));
|
|
CHECK (isExit(d));
|
|
CHECK (c->hash == 0xAEDC04CFA2E5B999);
|
|
CHECK (d->hash == 0xAEDC04CFA2E5B999);
|
|
}
|
|
else
|
|
{ // the last chunk is wired differently
|
|
CHECK (b->succ.size() == 1);
|
|
CHECK (b->succ[0] == c);
|
|
CHECK (isInner(c));
|
|
CHECK (isExit(d));
|
|
CHECK (graph.nodeID(d) == 31);
|
|
CHECK (d->hash == graph.getHash());
|
|
} // this is the global exit node
|
|
});
|
|
|
|
|
|
graph.setSeed(55).clearNodeHashes();
|
|
CHECK (graph.getSeed() == 55);
|
|
CHECK (graph.getHash() == 0);
|
|
graph.allNodePtr().grouped<4>()
|
|
.foreach([&](auto group)
|
|
{ // verify hashes have been reset
|
|
auto& [a,b,c,d] = *group;
|
|
CHECK (a->hash == 55);
|
|
CHECK (b->hash == 0);
|
|
CHECK (b->hash == 0);
|
|
CHECK (b->hash == 0);
|
|
});
|
|
|
|
graph.recalculate();
|
|
CHECK (graph.getHash() == 0x548F240CE91A291C);
|
|
graph.allNodePtr().grouped<4>()
|
|
.foreach([&](auto group)
|
|
{ // verify hashes were recalculated
|
|
// based on the new seed
|
|
auto& [a,b,c,d] = *group;
|
|
CHECK (a->hash == 55);
|
|
if (b->succ.size() == 2)
|
|
{
|
|
CHECK (c->hash == 0x7887993B0ED41395);
|
|
CHECK (d->hash == 0x7887993B0ED41395);
|
|
}
|
|
else
|
|
{
|
|
CHECK (graph.nodeID(d) == 31);
|
|
CHECK (d->hash == graph.getHash());
|
|
}
|
|
});
|
|
|
|
// seeding and recalculation are reproducible
|
|
graph.setSeed(0).recalculate();
|
|
CHECK (graph.getHash() == 0xC4AE6EB741C22FCE);
|
|
graph.setSeed(55).recalculate();
|
|
CHECK (graph.getHash() == 0x548F240CE91A291C);
|
|
}
|
|
|
|
|
|
|
|
/** @test TODO setup for running a chain-load as scheduled task
|
|
* - running an isolated Node recalculation
|
|
* - dispatch of this recalculation packaged as render job
|
|
*
|
|
* @todo WIP 12/23 🔁 define ⟶ implement
|
|
*/
|
|
void
|
|
verify_scheduling_setup()
|
|
{
|
|
array<Node,4> nodes;
|
|
auto& [s,p1,p2,e] = nodes;
|
|
s.addSucc(p1)
|
|
.addSucc(p2);
|
|
e.addPred(p1)
|
|
.addPred(p2);
|
|
s.level = 0;
|
|
p1.level = p2.level = 1;
|
|
e.level = 2;
|
|
CHECK (e.hash == 0);
|
|
for (Node& n : nodes)
|
|
n.calculate();
|
|
CHECK (e.hash == 0x6A5924BA3389D7C);
|
|
|
|
|
|
// now do the same invoked as »render job«
|
|
for (Node& n : nodes)
|
|
n.hash = 0;
|
|
s.level = 0;
|
|
p1.level = 1;
|
|
p2.level = 1;
|
|
e.level = 2;
|
|
|
|
RandomChainCalcFunctor<16> chainJob{nodes[0]};
|
|
Job job0{chainJob
|
|
,chainJob.encodeNodeID(0)
|
|
,chainJob.encodeLevel(0)};
|
|
Job job1{chainJob
|
|
,chainJob.encodeNodeID(1)
|
|
,chainJob.encodeLevel(1)};
|
|
Job job2{chainJob
|
|
,chainJob.encodeNodeID(2)
|
|
,chainJob.encodeLevel(1)};
|
|
Job job3{chainJob
|
|
,chainJob.encodeNodeID(3)
|
|
,chainJob.encodeLevel(2)};
|
|
|
|
CHECK (e.hash == 0);
|
|
job0.triggerJob();
|
|
job2.triggerJob();
|
|
job1.triggerJob();
|
|
job3.triggerJob();
|
|
CHECK (e.hash == 0x6A5924BA3389D7C);
|
|
}
|
|
};
|
|
|
|
|
|
/** Register this test class... */
|
|
LAUNCHER (TestChainLoad_test, "unit engine");
|
|
|
|
|
|
|
|
}}} // namespace vault::gear::test
|