Ignorance of The Law and mens Rea
The general rule under common law is that "ignorance of the law or a mistake of law is no defense to criminal prosecution." In some cases, courts have held if knowledge of a law, or the intent to break a law, is a material element of an offense a defendant may use ignorance as a defense to willfulness if his misunderstanding is in good faith:
The proliferation of statutes and regulations has sometimes made it difficult for the average citizen to know and comprehend the extent of the duties and obligations imposed by the tax laws. . . . he Court almost 60 years ago interpreted the statutory term "willfully" as used in federal criminal tax statutes as carving out an exception to the traditional rule."Crimes like tax evasion are specific intent crimes and require intent to violate the law as an element of the offense. Not all offenses require specific intent, and a misreading, even in good faith, may not excuse the criminal conduct. A good-faith belief that a law is unjust or unconstitutional is no excuse, but "reasonable compliance upon an official statement of law, afterward determined to be invalid or erroneous" does not constitute a criminal act.
Read more about this topic: Mens Rea
Famous quotes containing the words ignorance of the, ignorance of, ignorance and/or law:
“The endless cycle of idea and action,
Endless invention, endless experiment,
Brings knowledge of motion, but not of stillness;
Knowledge of speech, but not of silence;
Knowledge of words, and ignorance of the Word.
All our knowledge brings us nearer to our ignorance.”
—T.S. (Thomas Stearns)
“The consciousness of the falsity of present pleasures, and the ignorance of the vanity of absent pleasures, cause inconstancy.”
—Blaise Pascal (1623–1662)
“all ignorance toboggans into know
and trudges up to ignorance again:
but winter’s not forever, even snow
melts; and if spring should spoil the game, what then?
all history’s a winter sport or three:”
—E.E. (Edward Estlin)
“I hope I may claim in the present work to have made it probable that the laws of arithmetic are analytic judgments and consequently a priori. Arithmetic thus becomes simply a development of logic, and every proposition of arithmetic a law of logic, albeit a derivative one. To apply arithmetic in the physical sciences is to bring logic to bear on observed facts; calculation becomes deduction.”
—Gottlob Frege (1848–1925)