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Julian Champagnie is drawing 84x more Wikipedia traffic than normal

Julian Champagnie drew 91,548 views on 2026-05-31, 84x more than the usual 1,086 a day over the previous 60 days.

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Julian Champagnie

American basketball player (born 2001)

84x
91,548 views
usually 1,086 a day
Daily Wikipedia pageviews for Julian Champagnie025K50K75K100K91,54817 Apr9 May31 May
Wikipedia pageviews, 31 May 2026 wikispikes.com
View as table
Daily Wikipedia pageviews for Julian Champagnie
DateViews
2026-05-3191,548
2026-05-302,040
2026-05-2910,594
2026-05-281,870
2026-05-2714,884
2026-05-262,066
2026-05-259,151
2026-05-241,103
2026-05-237,180
2026-05-221,467
2026-05-217,951
2026-05-203,197
2026-05-1915,323
2026-05-181,414
2026-05-171,813
2026-05-167,708
2026-05-15795
2026-05-141,269
2026-05-135,562
2026-05-121,069
2026-05-114,881
2026-05-101,560
2026-05-094,306
2026-05-08962
2026-05-076,344
2026-05-06787
2026-05-054,434
2026-05-04553
2026-05-03446
2026-05-02508
2026-05-01851
2026-04-302,227
2026-04-295,659
2026-04-28431
2026-04-27890
2026-04-261,322
2026-04-251,429
2026-04-24235
2026-04-23333
2026-04-222,100
2026-04-21451
2026-04-202,910
2026-04-19260
2026-04-18257
2026-04-17223

What this article is

Julian Kymani Champagnie is an American professional basketball player for the San Antonio Spurs of the National Basketball Association (NBA). He played college basketball for the St. John's Red Storm, where he was a two-time first-team All-Big East selection and led the conference in scoring in 2021.

Summary text from the Wikipedia article "Julian Champagnie", available under CC BY-SA 4.0. Read the full article.

Rose at the same time

4 other articles that this one is connected to surged alongside it. What they have in common is left to you — the pageview record shows that attention moved together, not why.

How this was measured

Views are Wikimedia's own pageview counts for en.wikipedia, filtered to agent=user so automated traffic is excluded. The baseline is the median of the previous 60 days, which is used instead of the mean so that an earlier surge cannot flatten a later one. The multiple is the day's views divided by that median.

Read Julian Champagnie on Wikipedia