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authorMohammad S Anwar <mohammad.anwar@yahoo.com>2022-06-20 01:14:10 +0100
committerMohammad S Anwar <mohammad.anwar@yahoo.com>2022-06-20 01:14:10 +0100
commit968a5b204b0247a6ca34359f271db9dd00c74d72 (patch)
treeec1f8381583f3ac5a48ee01a55f832d4dea602b0
parenteca87eb53eecfd98f0e5ec29908e5fc9a7c65b12 (diff)
downloadperlweeklychallenge-club-968a5b204b0247a6ca34359f271db9dd00c74d72.tar.gz
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- Added solutions by Colin Crain.
Diffstat
-rwxr-xr-xchallenge-169/colin-crain/perl/ch-1.pl113
-rwxr-xr-xchallenge-169/colin-crain/perl/ch-2.pl139
-rw-r--r--stats/pwc-current.json506
-rw-r--r--stats/pwc-language-breakdown-summary.json60
-rw-r--r--stats/pwc-language-breakdown.json1098
-rw-r--r--stats/pwc-leaders.json728
-rw-r--r--stats/pwc-summary-1-30.json122
-rw-r--r--stats/pwc-summary-121-150.json108
-rw-r--r--stats/pwc-summary-151-180.json100
-rw-r--r--stats/pwc-summary-181-210.json110
-rw-r--r--stats/pwc-summary-211-240.json106
-rw-r--r--stats/pwc-summary-241-270.json34
-rw-r--r--stats/pwc-summary-31-60.json50
-rw-r--r--stats/pwc-summary-61-90.json98
-rw-r--r--stats/pwc-summary-91-120.json98
-rw-r--r--stats/pwc-summary.json58
16 files changed, 1892 insertions, 1636 deletions
diff --git a/challenge-169/colin-crain/perl/ch-1.pl b/challenge-169/colin-crain/perl/ch-1.pl
new file mode 100755
index 0000000000..0a2e5decf8
--- /dev/null
+++ b/challenge-169/colin-crain/perl/ch-1.pl
@@ -0,0 +1,113 @@
+#!/Users/colincrain/perl5/perlbrew/perls/perl-5.32.0/bin/perl
+#
+# twenty-two-brilliant-numbers.pl
+#
+# Brilliant Numbers
+# Submitted by: Mohammad S Anwar
+# Write a script to generate first 20 Brilliant Numbers.
+#
+# Brilliant numbers are numbers with two prime factors of the same length.
+
+# The number should have exactly two prime factors, i.e. it’s the
+# product of two primes of the same length.
+#
+# For example,
+#
+# 24287 = 149 x 163
+# 24289 = 107 x 227
+#
+# Therefore 24287 and 24289 are 2-brilliant numbers.
+# These two brilliant numbers happen to be consecutive as there are
+# no even brilliant numbers greater than 14.
+#
+# Output
+# 4, 6, 9, 10, 14, 15, 21, 25, 35, 49,
+# 121, 143, 169, 187, 209, 221, 247, 253, 289, 299
+#
+# discussion:
+
+# right off the bat we seem to have a problem, which is brought out by the
+# puzzling statement in the example, that "24287 and 24289 are
+# 2-brilliant numbers". Wait, what are 2-brilliant numbers? Does
+# this refer to the 2 required factors, and if so, does the
+# definition allow of 3- or more briliiant numbers as well?
+#
+# Well, to cut to the chase, yes it does, and so the defintion as
+# atated is incomplete and misleading. This is the defintion for a
+# set of brilliant numbers, and there are in fact others.
+#
+# It appears, then, that the request is for the first 20 brilliant
+# numbers *as defined*, which would mean 2-factor brilliant numbers
+# only. [1]
+
+# But what even is a brilliant number, and why do they matter? This
+# is less clear, and although the rationale is still rooted in
+# number theory, the does not appear in the end to be a
+# number-theoretical pursuit. Rather, that these numbers are used
+# in other number-theoretical processes.
+#
+# A number with two factors is by definition composite, which of
+# course means it is not prime. And a restriction that the two
+# factors have the same count of digits means they can only vary
+# from another by a factor of nine times the largest largest digit
+# place, and the two will hover around square root of the number
+# factored. One factor, for instance, cannot be very small and the
+# other a low fraction of the product (outside the products of
+# small primes, of course).
+#
+# WHat all this means is that the numbers are not prime, yet of all
+# the composite numbers available the brilliant numbers will be
+# those most difficult to factor using trial division.
+#
+# WHich, apparently, is why these numbers are useful, to provide
+# difficult targets for factoring algorithms.
+
+# ---
+#
+# [1] If, on the other hand, we were to want the first 20 brilliant
+# numbers, selected from any order, then the problem becomes much
+# trickier.
+
+
+# ---
+#
+# method:
+#
+# Since ever prime of a givn number of digits times every prime of
+# the same length, inclusive, produces a unique brilliant number,
+# the question remains on ordering them to locate the lowest 20
+# values. I propose we calculate an excess, say the first two
+# orders, and sort the results, selecting the first twenty values
+# from this sorted list.
+
+# © 2022 colin crain
+## ## ## ## ## ## ## ## ## ## ## ## ## ## ## ## ## ## ## ##
+
+
+
+use warnings;
+use strict;
+use utf8;
+use feature ":5.26";
+use feature qw(signatures);
+no warnings 'experimental::signatures';
+
+use ntheory qw( primes );
+
+my @orders = (1,2);
+my @bns;
+
+for my $o ( @orders ) {
+ my @p = primes( 1 * 10**($o-1), 10**$o - 1 )->@*;
+
+ for my $i ( 0..@p-1 ) {
+ for my $j ( $i..@p-1 ) {
+ push @bns, $p[$i] * $p[$j];
+ }
+ }
+}
+
+@bns = sort {$a<=>$b} @bns;
+
+say "@bns[0..19]";
+
diff --git a/challenge-169/colin-crain/perl/ch-2.pl b/challenge-169/colin-crain/perl/ch-2.pl
new file mode 100755
index 0000000000..3e7461f561
--- /dev/null
+++ b/challenge-169/colin-crain/perl/ch-2.pl
@@ -0,0 +1,139 @@
+#!/Users/colincrain/perl5/perlbrew/perls/perl-5.32.0/bin/perl
+#
+# tendon-ous-task.pl
+#
+# Achilles Numbers
+# Submitted by: Mohammad S Anwar
+# Write a script to generate first 20 Achilles Numbers. Please
+# checkout wikipedia for more information.
+#
+# An Achilles number is a number that is powerful but imperfect
+# (not a perfect power). Named after Achilles, a hero of the Trojan
+# war, who was also powerful but imperfect.
+#
+# A positive integer n is a powerful number if, for every prime
+# factor p of n, p^2 is also a divisor.
+#
+# A number is a perfect power if it has any integer roots (square
+# root, cube root, etc.).
+#
+# For example 36 factors to (2, 2, 3, 3) - every prime factor (2,
+# 3) also has its square as a divisor (4, 9). But 36 has an integer
+# square root, 6, so the number is a perfect power.
+#
+# But 72 factors to (2, 2, 2, 3, 3); it similarly has 4 and 9 as
+# divisors, but it has no integer roots. This is an Achilles
+# number.
+#
+#
+# Output
+# 72, 108, 200, 288, 392, 432, 500, 648, 675, 800,
+# 864, 968, 972, 1125, 1152, 1323, 1352, 1372, 1568, 1800
+#
+
+# discussion:
+#
+# One unexpected delight in the past year's excursions into number
+# theory has been the amount of wordplay involved. One probably
+# wouldn't expect that from a mathematical crowd, but then again
+# play is play, and people who like to play have a tendency to play
+# with whatever they have around them — numbers, words, game
+# tokens, stories and fictional flights of fancy.
+#
+# In this case enter Achilleus, Ancient Greek Ἀχιλλεύς, a demigod
+# who fought for Athens in the Trojan Wars. Achilleus, known in
+# English more often as Achilles, was the progeny of a god and a
+# nymph, which, although this union produced a mortal man, he
+# retained some of the powers of the gods, and he was Athen's
+# greatest warrior in the fight.
+#
+# Achilleus was a proud man, and himself stated that he was driven
+# by his pride. Excessive pride, ὕβρις or hubris, was frowned upon
+# by the gods, taken to be a sign of man upsetting his station in
+# the world, and improperly venturing into the terrtory of the
+# gods. When Achilleus refuses to fight for his side because of an
+# percieved slight this pridefullness comes to a head. His friend
+# goes to the battlefield in his stead and is killed. Enraged,
+# Achilleus rejoins the battle and looks to single-handedly tip the
+# scales back to Athens and win the war.
+#
+# However this was not fated, and the gods took notice. Achilleus
+# had fought for his pride, not his city, and when he reacted to a
+# slight started actions that produced the death of his friend and
+# now were threatening the role of the fates themselves.
+#
+# THis would not do. Achilleus' hubris became his ἁμαρτία, or
+# hamartíā: his fatal flaw, his undoing. The Greek gods were known
+# for disproportionate justice against the inconsequence of mere
+# mortals. Although his prowness on the battlefield made him seem
+# untouchable in a fight, Apollo personally guided an arrow into
+# his heart, killing him.
+#
+# So Achilleus is the most powerful warrior in the Athenian army,
+# but for all that power had a fatal flaw, hamartíā, that led to
+# his downfall.
+
+# ---
+#
+# The wordplay in the labeling this particular sequence as Achilles
+# Numbers is layered like an onion. Numbers whose prime factors are
+# all raised to at least the power of 2 are known as powerful
+# numbers. Because, you know, they are full of powers. Then we have
+# numbers that are the product of an exponential term, such as a
+# value being squared or cubed, or raised to a higher power. As a
+# group, these are known as perfect powers: perfect squares,
+# perfect cubes, and so on.
+#
+# So a powerful number that is also is imperfect, which is to say
+# it is powerful but not a perfect power, is like Achilles.
+#
+# method:
+#
+# For a number to be powerful, it must have all of its prime
+# factors at least doubled.
+#
+# For a number to be a perfect power, then the count of all of its
+# prime factors must be at least 2 and furthermore the count of
+# each prime must be equal to that of all the others. The number
+# 216, for example, has the factors (2, 2, 2, 3, 3, 3), which
+# allows each 2 to be paired up with a 3, and so can be expressed
+# as 6 cubed.
+#
+# So we're going to count primes among the factors. If the count of
+# each prime is greater than 1, but the counts are *not* all equal,
+# then we have an Achilles Number.
+
+# © 2022 colin crain
+## ## ## ## ## ## ## ## ## ## ## ## ## ## ## ## ## ## ## ##
+
+
+
+use warnings;
+use strict;
+use utf8;
+use feature ":5.26";
+use feature qw(signatures);
+no warnings 'experimental::signatures';
+
+use ntheory qw( factor gcd );
+use constant { QUANTITY => 20 };
+
+my @achilles;
+my $candidate = 1;
+
+while ( $candidate++ ) {
+ my @f = factor( $candidate );
+ my %freq;
+ $freq{$_}++ for @f;
+
+ my @values = sort {$a<=>$b} values %freq;
+
+ next if $values[0] == 1; ## not powerful
+ next if gcd( @values ) > 1; ## is perfect power
+
+ push @achilles, $candidate;
+ last if @achilles == QUANTITY;
+}
+
+say "@achilles";
+
diff --git a/stats/pwc-current.json b/stats/pwc-current.json
index 26cf247035..9c1ac8403c 100644
--- a/stats/pwc-current.json
+++ b/stats/pwc-current.json
@@ -1,4 +1,180 @@
{
+ "series" : [
+ {
+ "colorByPoint" : 1,
+ "name" : "The Weekly Challenge - 169",
+ "data" : [
+ {
+ "name" : "Adam Russell",
+ "drilldown" : "Adam Russell",
+ "y" : 4
+ },
+ {
+ "name" : "Arne Sommer",
+ "drilldown" : "Arne Sommer",
+ "y" : 5
+ },
+ {
+ "drilldown" : "Athanasius",
+ "y" : 4,
+ "name" : "Athanasius"
+ },
+ {
+ "name" : "Bruce Gray",
+ "drilldown" : "Bruce Gray",
+ "y" : 2
+ },
+ {
+ "name" : "Cheok-Yin Fung",
+ "drilldown" : "Cheok-Yin Fung",
+ "y" : 3
+ },
+ {
+ "drilldown" : "Colin Crain",
+ "y" : 4,
+ "name" : "Colin Crain"
+ },
+ {
+ "y" : 1,
+ "drilldown" : "Dario Mazzeo",
+ "name" : "Dario Mazzeo"
+ },
+ {
+ "name" : "Dave Jacoby",
+ "y" : 2,
+ "drilldown" : "Dave Jacoby"
+ },
+ {
+ "y" : 2,
+ "drilldown" : "Duncan C. White",
+ "name" : "Duncan C. White"
+ },
+ {
+ "y" : 2,
+ "drilldown" : "E. Choroba",
+ "name" : "E. Choroba"
+ },
+ {
+ "drilldown" : "Flavio Poletti",
+ "y" : 6,
+ "name" : "Flavio Poletti"
+ },
+ {
+ "name" : "habere-et-dispetire",
+ "y" : 2,
+ "drilldown" : "habere-et-dispetire"
+ },
+ {
+ "drilldown" : "James Smith",
+ "y" : 3,
+ "name" : "James Smith"
+ },
+ {
+ "name" : "Jan Krnavek",
+ "y" : 2,
+ "drilldown" : "Jan Krnavek"
+ },
+ {
+ "name" : "Jorg Sommrey",
+ "drilldown" : "Jorg Sommrey",
+ "y" : 2
+ },
+ {
+ "name" : "Laurent Rosenfeld",
+ "drilldown" : "Laurent Rosenfeld",
+ "y" : 5
+ },
+ {
+ "name" : "Lubos Kolouch",
+ "y" : 2,
+ "drilldown" : "Lubos Kolouch"
+ },
+ {
+ "drilldown" : "Luca Ferrari",
+ "y" : 8,
+ "name" : "Luca Ferrari"
+ },
+ {
+ "name" : "Mark Anderson",
+ "drilldown" : "Mark Anderson",
+ "y" : 2
+ },
+ {
+ "y" : 2,
+ "drilldown" : "Marton Polgar",
+ "name" : "Marton Polgar"
+ },
+ {
+ "drilldown" : "Matthew Neleigh",
+ "y" : 2,
+ "name" : "Matthew Neleigh"
+ },
+ {
+ "name" : "Peter Campbell Smith",
+ "drilldown" : "Peter Campbell Smith",
+ "y" : 3
+ },
+ {
+ "drilldown" : "PokGoPun",
+ "y" : 2,
+ "name" : "PokGoPun"
+ },
+ {
+ "name" : "Rick Bychowski",
+ "drilldown" : "Rick Bychowski",
+ "y" : 2
+ },
+ {
+ "name" : "Robert DiCicco",
+ "drilldown" : "Robert DiCicco",
+ "y" : 1
+ },
+ {
+ "y" : 2,
+ "drilldown" : "Robert Ransbottom",
+ "name" : "Robert Ransbottom"
+ },
+ {
+ "drilldown" : "Roger Bell_West",
+ "y" : 5,
+ "name" : "Roger Bell_West"
+ },
+ {
+ "drilldown" : "Ryan Thompson",
+ "y" : 3,
+ "name" : "Ryan Thompson"
+ },
+ {
+ "name" : "Simon Green",
+ "drilldown" : "Simon Green",
+ "y" : 3
+ },
+ {
+ "name" : "Stephen G Lynn",
+ "drilldown" : "Stephen G Lynn",
+ "y" : 4
+ },
+ {
+ "drilldown" : "Ulrich Rieke",
+ "y" : 4,
+ "name" : "Ulrich Rieke"
+ },
+ {
+ "drilldown" : "W. Luis Mochan",
+ "y" : 3,
+ "name" : "W. Luis Mochan"
+ },
+ {
+ "name" : "Walt Mankowski",
+ "drilldown" : "Walt Mankowski",
+ "y" : 2
+ }
+ ]
+ }
+ ],
+ "xAxis" : {
+ "type" : "category"
+ },
"drilldown" : {
"series" : [
{
@@ -12,10 +188,11 @@
2
]
],
- "name" : "Adam Russell",
- "id" : "Adam Russell"
+ "id" : "Adam Russell",
+ "name" : "Adam Russell"
},
{
+ "name" : "Arne Sommer",
"data" : [
[
"Perl",
@@ -30,10 +207,10 @@
1
]
],
- "name" : "Arne Sommer",
"id" : "Arne Sommer"
},
{
+ "name" : "Athanasius",
"data" : [
[
"Perl",
@@ -44,7 +221,6 @@
2
]
],
- "name" : "Athanasius",
"id" : "Athanasius"
},
{
@@ -54,8 +230,8 @@
2
]
],
- "name" : "Bruce Gray",
- "id" : "Bruce Gray"
+ "id" : "Bruce Gray",
+ "name" : "Bruce Gray"
},
{
"data" : [
@@ -68,18 +244,22 @@
1
]
],
- "name" : "Cheok-Yin Fung",
- "id" : "Cheok-Yin Fung"
+ "id" : "Cheok-Yin Fung",
+ "name" : "Cheok-Yin Fung"
},
{
+ "name" : "Colin Crain",
"id" : "Colin Crain",
"data" : [
[
+ "Perl",
+ 2
+ ],
+ [
"Blog",
2
]
- ],
- "name" : "Colin Crain"
+ ]
},
{
"id" : "Dario Mazzeo",
@@ -92,37 +272,38 @@
"name" : "Dario Mazzeo"
},
{
- "id" : "Dave Jacoby",
"data" : [
[
"Perl",
2
]
],
+ "id" : "Dave Jacoby",
"name" : "Dave Jacoby"
},
{
+ "name" : "Duncan C. White",
"id" : "Duncan C. White",
"data" : [
[
"Perl",
2
]
- ],
- "name" : "Duncan C. White"
+ ]
},
{
- "id" : "E. Choroba",
- "name" : "E. Choroba",
"data" : [
[
"Perl",
2
]
- ]
+ ],
+ "id" : "E. Choroba",
+ "name" : "E. Choroba"
},
{
"name" : "Flavio Poletti",
+ "id" : "Flavio Poletti",
"data" : [
[
"Perl",
@@ -136,21 +317,19 @@
"Blog",
2
]
- ],
- "id" : "Flavio Poletti"
+ ]
},
{
- "id" : "habere-et-dispetire",
+ "name" : "habere-et-dispetire",
"data" : [
[
"Raku",
2
]
],
- "name" : "habere-et-dispetire"
+ "id" : "habere-et-dispetire"
},
{
- "id" : "James Smith",
"name" : "James Smith",
"data" : [
[
@@ -161,30 +340,31 @@
"Blog",
1
]
- ]
+ ],
+ "id" : "James Smith"
},
{
+ "name" : "Jan Krnavek",
"data" : [
[
"Raku",
2
]
],
- "name" : "Jan Krnavek",
"id" : "Jan Krnavek"
},
{
+ "id" : "Jorg Sommrey",
"data" : [
[
"Perl",
2
]
],
- "name" : "Jorg Sommrey",
- "id" : "Jorg Sommrey"
+ "name" : "Jorg Sommrey"
},
{
- "name" : "Laurent Rosenfeld",
+ "id" : "Laurent Rosenfeld",
"data" : [
[
"Perl",
@@ -199,19 +379,21 @@
1
]
],
- "id" : "Laurent Rosenfeld"
+ "name" : "Laurent Rosenfeld"
},
{
- "id" : "Lubos Kolouch",
+ "name" : "Lubos Kolouch",
"data" : [
[
"Perl",
2
]
],
- "name" : "Lubos Kolouch"
+ "id" : "Lubos Kolouch"
},
{
+ "name" : "Luca Ferrari",
+ "id" : "Luca Ferrari",
"data" : [
[
"Raku",
@@ -221,41 +403,40 @@
"Blog",
6
]
- ],
- "name" : "Luca Ferrari",
- "id" : "Luca Ferrari"
+ ]
},
{
- "id" : "Mark Anderson",
+ "name" : "Mark Anderson",
"data" : [
[
"Raku",
2
]
],
- "name" : "Mark Anderson"
+ "id" : "Mark Anderson"
},
{
- "id" : "Marton Polgar",
"name" : "Marton Polgar",
"data" : [
[
"Raku",
2
]
- ]
+ ],
+ "id" : "Marton Polgar"
},
{
"id" : "Matthew Neleigh",
- "name" : "Matthew Neleigh",
"data" : [
[
"Perl",
2
]
- ]
+ ],
+ "name" : "Matthew Neleigh"
},
{
+ "name" : "Peter Campbell Smith",
"data" : [
[
"Perl",
@@ -266,22 +447,21 @@
1
]
],
- "name" : "Peter Campbell Smith",
"id" : "Peter Campbell Smith"
},
{
+ "name" : "PokGoPun",
"data" : [
[
"Perl",
2
]
],
- "name" : "PokGoPun",
"id" : "PokGoPun"
},
{
- "id" : "Rick Bychowski",
"name" : "Rick Bychowski",
+ "id" : "Rick Bychowski",
"data" : [
[
"Blog",
@@ -290,24 +470,24 @@
]
},
{
- "id" : "Robert DiCicco",
- "name" : "Robert DiCicco",
"data" : [
[
"Raku",
1
]
- ]
+ ],
+ "id" : "Robert DiCicco",
+ "name" : "Robert DiCicco"
},
{
- "name" : "Robert Ransbottom",
"data" : [
[
"Raku",
2
]
],
- "id" : "Robert Ransbottom"
+ "id" : "Robert Ransbottom",
+ "name" : "Robert Ransbottom"
},
{
"id" : "Roger Bell_West",
@@ -328,7 +508,6 @@
"name" : "Roger Bell_West"
},
{
- "id" : "Ryan Thompson",
"name" : "Ryan Thompson",
"data" : [
[
@@ -339,10 +518,12 @@
"Blog",
1
]
- ]
+ ],
+ "id" : "Ryan Thompson"
},
{
"name" : "Simon Green",
+ "id" : "Simon Green",
"data" : [
[
"Perl",
@@ -352,10 +533,10 @@
"Blog",
1
]
- ],
- "id" : "Simon Green"
+ ]
},
{
+ "name" : "Stephen G Lynn",
"id" : "Stephen G Lynn",
"data" : [
[
@@ -366,12 +547,10 @@
"Raku",
2
]
- ],
- "name" : "Stephen G Lynn"
+ ]
},
{
"id" : "Ulrich Rieke",
- "name" : "Ulrich Rieke",
"data" : [
[
"Perl",
@@ -381,9 +560,11 @@
"Raku",
2
]
- ]
+ ],
+ "name" : "Ulrich Rieke"
},
{
+ "id" : "W. Luis Mochan",
"data" : [
[
"Perl",
@@ -394,8 +575,7 @@
1
]
],
- "name" : "W. Luis Mochan",
- "id" : "W. Luis Mochan"
+ "name" : "W. Luis Mochan"
},
{
"name" : "Walt Mankowski",
@@ -409,211 +589,35 @@
}
]
},
+ "legend" : {
+ "enabled" : 0
+ },
"tooltip" : {
"followPointer" : 1,
- "pointFormat" : "<span style='color:{point.color}'>{point.name}</span>: <b>{point.y:f}</b><br/>",
- "headerFormat" : "<span style='font-size:11px'>{series.name}</span><br/>"
+ "headerFormat" : "<span style='font-size:11px'>{series.name}</span><br/>",
+ "pointFormat" : "<span style='color:{point.color}'>{point.name}</span>: <b>{point.y:f}</b><br/>"
},
- "yAxis" : {
- "title" : {
- "text" : "Total Solutions"
+ "plotOptions" : {
+ "series" : {
+ "dataLabels" : {
+ "format" : "{point.y}",
+ "enabled" : 1
+ },
+ "borderWidth" : 0
}
},
- "series" : [
- {
- "data" : [
- {
- "drilldown" : "Adam Russell",
- "name" : "Adam Russell",
- "y" : 4
- },
- {
- "name" : "Arne Sommer",
- "drilldown" : "Arne Sommer",
- "y" : 5
- },
- {
- "name" : "Athanasius",
- "drilldown" : "Athanasius",
- "y" : 4
- },
- {
- "y" : 2,
- "drilldown" : "Bruce Gray",
- "name" : "Bruce Gray"
- },
- {
- "drilldown" : "Cheok-Yin Fung",
- "name" : "Cheok-Yin Fung",
- "y" : 3
- },
- {
- "name" : "Colin Crain",
- "drilldown" : "Colin Crain",
- "y" : 2
- },
- {
- "name" : "Dario Mazzeo",
- "drilldown" : "Dario Mazzeo",
- "y" : 1
- },
- {
- "drilldown" : "Dave Jacoby",
- "y" : 2,
- "name" : "Dave Jacoby"
- },
- {
- "y" : 2,
- "drilldown" : "Duncan C. White",
- "name" : "Duncan C. White"
- },
- {
- "drilldown" : "E. Choroba",
- "y" : 2,
- "name" : "E. Choroba"
- },
- {
- "name" : "Flavio Poletti",
- "drilldown" : "Flavio Poletti",
- "y" : 6
- },
- {
- "drilldown" : "habere-et-dispetire",
- "y" : 2,
- "name" : "habere-et-dispetire"
- },
- {
- "name" : "James Smith",
- "drilldown" : "James Smith",
- "y" : 3
- },
- {
- "name" : "Jan Krnavek",
- "drilldown" : "Jan Krnavek",
- "y" : 2
- },
- {
- "drilldown" : "Jorg Sommrey",
- "name" : "Jorg Sommrey",
- "y" : 2
- },
- {
- "y" : 5,
- "drilldown" : "Laurent Rosenfeld",
- "name" : "Laurent Rosenfeld"
- },
- {
- "y" : 2,
- "drilldown" : "Lubos Kolouch",
- "name" : "Lubos Kolouch"
- },
- {
- "y" : 8,
- "drilldown" : "Luca Ferrari",
- "name" : "Luca Ferrari"
- },
- {
- "name" : "Mark Anderson",
- "drilldown" : "Mark Anderson",
- "y" : 2
- },
- {
- "y" : 2,
- "drilldown" : "Marton Polgar",
- "name" : "Marton Polgar"
- },
- {
- "name" : "Matthew Neleigh",
- "drilldown" : "Matthew Neleigh",
- "y" : 2
- },
- {
- "y" : 3,
- "drilldown" : "Peter Campbell Smith",
- "name" : "Peter Campbell Smith"
- },
- {
- "y" : 2,
- "drilldown" : "PokGoPun",
- "name" : "PokGoPun"
- },
- {
- "y" : 2,
- "drilldown" : "Rick Bychowski",
- "name" : "Rick Bychowski"
- },
- {
- "drilldown" : "Robert DiCicco",
- "y" : 1,
- "name" : "Robert DiCicco"
- },
- {
- "y" : 2,
- "drilldown" : "Robert Ransbottom",
- "name" : "Robert Ransbottom"
- },
- {
- "y" : 5,
-