The Data Monk of Rangpur: Expected Goal Logic in Cricket
In 2026, launched from a small betting firm in Rangpur, I started a newslette...
In 2026, launched from a small betting firm in Rangpur, I started a newsletter called 'Expected Goal'. At 28, I was working on the mathematical transformation of cricket. Tracking Phil Foden's shot-ending sequences in the 2026 FIFA U-17 World Cup, I developed his 'xG-chain' metric. Before the match, I wrote, 'Foden's off-ball gravity will decide the final.' England beat Spain 5-2. My newsletter gained 12,000 subscribers in six weeks. This taught me that every narrative claim must be anchored to an auditable metric.
In the 2026 Russia World Cup, I built a 'PPDA' model for Croatia. Croatia conceded fewer than seven passes per defensive action (8.3) in the group stage. Luka Modrić covered 72.3 km across seven matches, the highest in the tournament. My model projected Croatia to reach the final at 25/1. A London syndicate placed £40,000. Although Croatia lost the final, the each-way bet returned £180,000. This experience changed my analysis; I began prioritizing 'process over outcome'.
In 2026, I observed how home advantage in football changed in empty stadiums. Data from 83 matches showed home advantage dropped from 0.42 to 0.11 goals per game. Home win rate fell from 43% to 33%. This 'empty stadium variable' added research-paper rigor to my writing.
At the 2026 Qatar World Cup, after Argentina lost to Saudi Arabia, I did not panic. Argentina’s xG was 2.3, while Saudi’s was 0.3. I wrote, 'This is variance, not collapse.' Clients bought Argentina at 8/1. They won the World Cup. I created a scouting report on Enzo Fernández's progressive passes (9.8 per 90) and tackle success (68%). Chelsea signed him for £106.8m in January. My report was published three weeks before the transfer.
The core of these mathematical frameworks is that small markets can challenge large ones through self-development, just as cricket can achieve proportional success through data. As a 'Data Monk' in Rangpur, I show that numbers, not words, are the ideal form of truth.


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