William Kingdon Clifford was an English mathematician born on May 4, 1845. He is known for his work in geometry and mathematical logic, contributing to the development of various mathematical theories. Clifford's ideas on the nature of space and dimensions were ahead of his time and have influenced modern mathematics. He was also a philosopher, exploring the connections between mathematics and the physical world. Clifford's legacy continues to be felt in the fields of mathematics and philosophy.

"To sum up: it is wrong always, everywhere, and for anyone, to believe anything upon insufficient evidence."



"No simplicity of mind, no obscurity of station, can escape the universal duty of questioning all that we believe."



"To know all about anything is to know how to deal with it under all circumstances."



"To consider only one other such witness: the followers of the Buddha have at least as much right to appeal to individual and social experience in support of the authority of the Eastern saviour."



"This sense of power is the highest and best of pleasures when the belief on which it is founded is a true belief, and has been fairly earned by investigation."



"Our lives our guided by that general conception of the course of things which has been created by society for social purposes."



"An atmosphere of beliefs and conceptions has been formed by the labours and struggles of our forefathers, which enables us to breathe amid the various and complex circumstances of our life."



"We may always depend on it that algebra, which cannot be translated into good English and sound common sense, is bad algebra."



"A little reflection will show us that every belief, even the simplest and most fundamental, goes beyond experience when regarded as a guide to our actions."



"The rule which should guide us in such cases is simple and obvious enough: that the aggregate testimony of our neighbours is subject to the same conditions as the testimony of any one of them."



"It is wrong always, everywhere, and for anyone, to believe anything upon insufficient evidence."

