Note
In some fictional and game settings, wizard or a similar term is the name for a "race" or species, not just a job title.
For example:
- "Black Mages" and "White Mages" and occasionally even "Red Mages" and "Blue Mages" in the video game series Final Fantasy.
- "Demon Sorcerers" in the TV show Jackie Chan Adventures
- In some of the Legend of Zelda series, some antagonist magicians appear as beings called Wizrobes. They can appear as a hooded bird or simply an old man with a cane.
- In the Harry Potter series, "wizards" are a race of people distinct from their non-magical "muggle" counterparts. When wizards and muggles interbreed, their offspring are said to be "half-blood," which have powers apparently equivalent to full wizards.
Read more about this topic: List Of Magicians In Fantasy
Famous quotes containing the word note:
“Glorious bouquets and storms of applause ... are the trimmings which every artist naturally enjoys. But to move an audience in such a role, to hear in the applause that unmistakable note which breaks through good theatre manners and comes from the heart, is to feel that you have won through to life itself. Such pleasure does not vanish with the fall of the curtain, but becomes part of one’s own life.”
—Dame Alice Markova (b. 1910)
“During the cattle drives, Texas cowboy music came into national significance. Its practical purpose is well known—it was used primarily to keep the herds quiet at night, for often a ballad sung loudly and continuously enough might prevent a stampede. However, the cowboy also sang because he liked to sing.... In this music of the range and trail is “the grayness of the prairies, the mournful minor note of a Texas norther, and a rhythm that fits the gait of the cowboy’s pony.””
—Administration in the State of Texa, U.S. public relief program (1935-1943)
“In it he proves that all things are true and states how the truths of all contradictions may be reconciled physically, such as for example that white is black and black is white; that one can be and not be at the same time; that there can be hills without valleys; that nothingness is something and that everything, which is, is not. But take note that he proves all these unheard-of paradoxes without any fallacious or sophistical reasoning.”
—Savinien Cyrano De Bergerac (1619–1655)