Every dogma has its day.

Every dogma has its day.
Every dogma has its day.
Every dogma has its day.
Every dogma has its day.
Every dogma has its day.
Every dogma has its day.
Every dogma has its day.
Every dogma has its day.
Every dogma has its day.
Every dogma has its day.
Every dogma has its day.
Every dogma has its day.
Every dogma has its day.
Every dogma has its day.
Every dogma has its day.
Every dogma has its day.
Every dogma has its day.

In this quote, Anthony Burgess reflects on the transient nature of dogma—the set of principles or beliefs that are often accepted without question. By saying, "Every dogma has its day," he suggests that all rigid, unquestioned beliefs or ideologies eventually lose their relevance or power over time. Just as every idea or belief system may enjoy a period of dominance or widespread acceptance, it is inevitable that these dogmas will eventually face challenge, criticism, or decline as society evolves and new perspectives emerge.

Burgess’s comment speaks to the cyclical nature of ideas and how what was once considered unquestionable or absolute often gives way to change. This can apply to religious, political, or cultural dogmas—each one eventually encountering a period of doubt or reform. His quote highlights the idea that no matter how entrenched or dominant a belief system may be, it is not immune to the passage of time and the forces of progress or critical thought.

The origin of the quote comes from Anthony Burgess, an English author and linguist best known for his novel A Clockwork Orange. Burgess frequently explored themes related to power, control, and individuality in his works, often questioning the status quo and societal norms. This quote reflects his critical approach to authoritarianism and societal structures, suggesting that all forms of control or belief are ultimately temporary. It serves as a reminder of the impermanence of rigid ideologies and the inevitability of change.

Anthony Burgess
Anthony Burgess

English - Novelist February 25, 1917 - November 22, 1993

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