Karl Pearson

January 10, 2024
Cricketer

Quick Facts

Karl Pearson
Full Name Karl Pearson
Occupation Cricketer
Date Of Birth Aug 14, 1974(1974-08-14)
Age 50
Birthplace Stourbridge
Country United Kingdom
Birth City England
Horoscope Leo

Karl Pearson Biography

Name Karl Pearson
Birthday Aug 14
Birth Year 1974
Place Of Birth Stourbridge
Home Town England
Birth Country United Kingdom
Birth Sign Leo
Children(s) Egon Pearson, Sigrid Loetitia Pearson, Helga Sharpe Pearson

Karl Pearson is one of the most popular and richest Cricketer who was born on August 14, 1974 in Stourbridge, England, United Kingdom.

Pearson made his debut for Herefordshire in the 1997 Minor Counties Championship against Dorset. From 1997 to 2003, he represented the county in 43 Championship matches, the last of which came against Cornwall. His MCCA Knockout Trophy debut for the county came against the Worcestershire Cricket Board in 1998. From 1998 to 2003, he represented the county in 18 Trophy matches, the last of which came against Staffordshire.

He also represented Herefordshire in List A cricket. His debut List A match came against Wiltshire in the 1999 NatWest Trophy. From 1999 to 2002, he represented the county in 8 List A matches, the last of which came against the Durham Cricket Board in the 2nd round of the 2003 Cheltenham & Gloucester Trophy, which was played in 2002. In his 8 matches, he scored 115 runs at a batting average of 23.00, with a high score of 35. With the ball he took 4 wickets at a bowling average of 30.25, with best figures of 2/18.

Karl Pearson Net Worth

Net Worth $5 Million
Source Of Income Cricketer
House Living in own house.

Karl Pearson is one of the richest Cricketer from United Kingdom. According to our analysis, Wikipedia, Forbes & Business Insider, Karl Pearson 's net worth $5 Million. (Last Update: December 11, 2023)

Karl Pearson (born 14 August 1974) is an English cricketer. Pearson is a right-handed batsman who bowls right-arm medium pace. He was born at Stourbridge, Worcestershire.

Height, Weight & Body Measurements

Karl Pearson height Not available right now. YTCracker weight Not Known & body measurements will update soon.

Who is Karl Pearson Dating?

According to our records, Karl Pearson is possibily single & has not been previously engaged. As of December 1, 2023, Karl Pearson’s is not dating anyone.

Relationships Record : We have no records of past relationships for Karl Pearson. You may help us to build the dating records for Karl Pearson!

Facts & Trivia

YTCracker Ranked on the list of most popular Cricketer. Also ranked in the elit list of famous people born in United Kingdom. Karl Pearson celebrates birthday on August 14 of every year.

What is Karl Pearson theory?

As statistician, Pearson emphasized measuring correlations and fitting curves to the data , and for the latter purpose he developed the new chi- square distribution. Rather than just dealing with mathematical theory, Pearson’s papers most often applied the tools of statistics to scientific problems.

What did Karl Pearson discover?

Karl Pearson FRS
Known for| Principal component analysis Pearson distribution Pearson’s chi- squared test Pearson’s r Phi coefficient Chi-square distribution Contingency table Histogram Kurtosis Mode Random walk The Grammar of Science
Awards| Darwin Medal (1898) Weldon Memorial Prize (1912)
Scientific career

Who invented correlation?

A Brief History of Correlation. Sir Francis Galton (Fig. 1) pioneered correlation (21, 35, 36, 39a, 42, 43). Galton, a cousin of Charles Darwin, did a lot: he studied medicine, he explored Africa, he published in psychology and anthropology, he developed graphic techniques to map the weather (39a, 42).

Why did Karl Pearson change his name?

While in Germany, he continued to educate himself while studying physics, metaphysics, and Darwinism. It was Pearson’s belief in his own special variety of social Darwinism that led him to change the spelling of his given name, Carl, to Karl.

What is Karl Pearson formula?

In this Karl Pearson Correlation formula, dx = x-series’ deviation from assumed mean, wherein (X – A) dy = Y-series’ deviation from assumed mean = ( Y – A) Σdx. dy implies summation of multiple dx and dy.

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